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-rw-r--r--man/intervals.saem.mmkin.Rd25
-rw-r--r--man/mean_degparms.Rd29
-rw-r--r--man/mixed.Rd4
-rw-r--r--man/mkinmod.Rd3
-rw-r--r--man/nlme.Rd12
-rw-r--r--man/nlme.mmkin.Rd9
-rw-r--r--man/nlmixr.mmkin.Rd222
-rw-r--r--man/plot.mixed.mmkin.Rd24
-rw-r--r--man/reexports.Rd9
-rw-r--r--man/saem.Rd174
-rw-r--r--man/summary.nlmixr.mmkin.Rd103
-rw-r--r--man/summary.saem.mmkin.Rd100
-rw-r--r--man/tffm0.Rd42
-rw-r--r--test.log69
-rw-r--r--tests/testthat/_snaps/plot/mixed-model-fit-for-nlme-object.svg2402
-rw-r--r--tests/testthat/_snaps/plot/mixed-model-fit-for-saem-object-with-mkin-transformations.svg2488
-rw-r--r--tests/testthat/_snaps/plot/mixed-model-fit-for-saem-object-with-saemix-transformations.svg721
-rw-r--r--tests/testthat/print_mmkin_biphasic_mixed.txt6
-rw-r--r--tests/testthat/print_nlme_biphasic.txt10
-rw-r--r--tests/testthat/print_sfo_saem_1.txt16
-rw-r--r--tests/testthat/setup_script.R33
-rw-r--r--tests/testthat/summary_nlme_biphasic_s.txt46
-rw-r--r--tests/testthat/summary_saem_biphasic_s.txt77
-rw-r--r--tests/testthat/test_mixed.R145
-rw-r--r--tests/testthat/test_nlme.R2
-rw-r--r--tests/testthat/test_nlmixr.r99
-rw-r--r--tests/testthat/test_plot.R11
-rw-r--r--vignettes/FOCUS_D.html17
-rw-r--r--vignettes/FOCUS_L.html78
-rw-r--r--vignettes/mkin.html9
-rw-r--r--vignettes/mkin.rmd2
-rw-r--r--vignettes/references.bib36
-rw-r--r--vignettes/twa.html2
-rw-r--r--vignettes/web_only/dimethenamid_2018.html2115
-rw-r--r--vignettes/web_only/dimethenamid_2018.rmd520
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_mkin_dfop_const-1.pngbin0 -> 58963 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_mkin_dfop_const_test-1.pngbin0 -> 59123 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_mkin_dfop_tc_test-1.pngbin0 -> 60654 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_mkin_sfo_const-1.pngbin0 -> 57222 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_const-1.pngbin0 -> 94264 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc-1.pngbin0 -> 82238 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc_10k-1.pngbin0 -> 81793 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc_10k-2.pngbin0 -> 82918 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc_1k-1.pngbin0 -> 77251 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc_manymoreiter-1.pngbin0 -> 83761 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_sfo_const-1.pngbin0 -> 71898 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_sfo_tc-1.pngbin0 -> 77093 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_const-1.pngbin0 -> 36337 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc-1.pngbin0 -> 29299 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_10k-1.pngbin0 -> 30184 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_manymoreiter-1.pngbin0 -> 30819 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_mkin-1.pngbin0 -> 31578 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_mkin_10k-1.pngbin0 -> 29137 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_mkin_moreiter-1.pngbin0 -> 32137 bytes
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-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/f_parent_saemix_sfo_tc-1.pngbin0 -> 28655 bytes
-rw-r--r--vignettes/web_only/dimethenamid_2018_files/figure-html/plot_parent_nlme-1.pngbin0 -> 59533 bytes
316 files changed, 27257 insertions, 3091 deletions
diff --git a/.Rbuildignore b/.Rbuildignore
index f9ff58a0..208d9d46 100644
--- a/.Rbuildignore
+++ b/.Rbuildignore
@@ -26,6 +26,7 @@
^vignettes/FOCUS_Z.tex$
^vignettes/mkin.tex$
^vignettes/mkin_benchmarks.rda$
+^vignettes/web_only/.build.timestamp$
^vignettes/web_only/mkin_benchmarks.rda$
^mkin_.*\.tar\.gz
^mkin.tar$
diff --git a/.travis.yml b/.travis.yml
index d47e2e8f..84c6d7c5 100644
--- a/.travis.yml
+++ b/.travis.yml
@@ -6,6 +6,7 @@ addons:
packages:
- gcc
- libgit2-dev
+ - libmpfr-dev
cache: packages
repos:
CRAN: https://cloud.r-project.org
@@ -15,6 +16,8 @@ r_packages:
- devtools
- covr
- vdiffr
+r_github_packages:
+ - saemixdevelopment/saemixextension
script:
- R CMD build .
- R CMD check --no-tests mkin_*.tar.gz
diff --git a/DESCRIPTION b/DESCRIPTION
index 8450ead0..d216d6fb 100644
--- a/DESCRIPTION
+++ b/DESCRIPTION
@@ -1,8 +1,8 @@
Package: mkin
Type: Package
Title: Kinetic Evaluation of Chemical Degradation Data
-Version: 1.0.5
-Date: 2021-09-15
+Version: 1.1.0
+Date: 2021-10-01
Authors@R: c(
person("Johannes", "Ranke", role = c("aut", "cre", "cph"),
email = "jranke@uni-bremen.de",
@@ -14,12 +14,17 @@ Description: Calculation routines based on the FOCUS Kinetics Report (2006,
2014). Includes a function for conveniently defining differential equation
models, model solution based on eigenvalues if possible or using numerical
solvers. If a C compiler (on windows: 'Rtools') is installed, differential
- equation models are solved using automatically generated C functions. Please
- note that no warranty is implied for correctness of results or fitness for a
- particular purpose.
+ equation models are solved using automatically generated C functions.
+ Heteroscedasticity can be taken into account using variance by variable or
+ two-component error models as described by Ranke and Meinecke (2018)
+ <doi:10.3390/environments6120124>. Interfaces to several nonlinear
+ mixed-effects model packages are available, some of which are described by
+ Ranke et al. (2021) <doi:10.3390/environments8080071>. Please note that no
+ warranty is implied for correctness of results or fitness for a particular
+ purpose.
Depends: R (>= 2.15.1), parallel
-Imports: stats, graphics, methods, deSolve, R6, inline (>= 0.3.17), numDeriv,
- lmtest, pkgbuild, nlme (>= 3.1-151), purrr
+Imports: stats, graphics, methods, deSolve, R6, inline (>= 0.3.19), numDeriv,
+ dplyr, lmtest, pkgbuild, nlme (>= 3.1-151), purrr, saemix, nlmixr
Suggests: knitr, rbenchmark, tikzDevice, testthat, rmarkdown, covr, vdiffr,
benchmarkme, tibble, stats4
License: GPL
diff --git a/GNUmakefile b/GNUmakefile
index 479d8454..39270cb3 100644
--- a/GNUmakefile
+++ b/GNUmakefile
@@ -109,7 +109,7 @@ pd: roxygen
"$(RBIN)/Rscript" -e "pkgdown::build_site(run_dont_run = TRUE, lazy = TRUE)"
git add -A
-pd_release: roxygen
+pd_all: roxygen
"$(RBIN)/Rscript" -e "pkgdown::build_site(run_dont_run = TRUE)"
git add -A
diff --git a/NAMESPACE b/NAMESPACE
index 9776d2f3..aa3899ac 100644
--- a/NAMESPACE
+++ b/NAMESPACE
@@ -8,6 +8,8 @@ S3method(aw,mmkin)
S3method(confint,mkinfit)
S3method(f_time_norm_focus,mkindsg)
S3method(f_time_norm_focus,numeric)
+S3method(intervals,nlmixr.mmkin)
+S3method(intervals,saem.mmkin)
S3method(loftest,mkinfit)
S3method(logLik,mkinfit)
S3method(lrtest,mkinfit)
@@ -16,6 +18,7 @@ S3method(mixed,mmkin)
S3method(mkinpredict,mkinfit)
S3method(mkinpredict,mkinmod)
S3method(nlme,mmkin)
+S3method(nlmixr,mmkin)
S3method(nobs,mkinfit)
S3method(parms,mkinfit)
S3method(parms,mmkin)
@@ -30,11 +33,18 @@ S3method(print,mkinmod)
S3method(print,mmkin)
S3method(print,nafta)
S3method(print,nlme.mmkin)
+S3method(print,nlmixr.mmkin)
+S3method(print,saem.mmkin)
S3method(print,summary.mkinfit)
S3method(print,summary.nlme.mmkin)
+S3method(print,summary.nlmixr.mmkin)
+S3method(print,summary.saem.mmkin)
S3method(residuals,mkinfit)
+S3method(saem,mmkin)
S3method(summary,mkinfit)
S3method(summary,nlme.mmkin)
+S3method(summary,nlmixr.mmkin)
+S3method(summary,saem.mmkin)
S3method(update,mkinfit)
S3method(update,mmkin)
S3method(update,nlme.mmkin)
@@ -53,7 +63,9 @@ export(endpoints)
export(f_time_norm_focus)
export(get_deg_func)
export(ilr)
+export(intervals)
export(invilr)
+export(invtffm0)
export(loftest)
export(logistic.solution)
export(lrtest)
@@ -82,19 +94,30 @@ export(nafta)
export(nlme)
export(nlme_data)
export(nlme_function)
+export(nlmixr)
+export(nlmixr_data)
+export(nlmixr_model)
export(parms)
export(plot_err)
export(plot_res)
export(plot_sep)
+export(saem)
+export(saemix_data)
+export(saemix_model)
export(sigma_twocomp)
+export(tffm0)
export(transform_odeparms)
import(deSolve)
import(graphics)
import(nlme)
importFrom(R6,R6Class)
+importFrom(dplyr,"%>%")
importFrom(grDevices,dev.cur)
importFrom(lmtest,lrtest)
importFrom(methods,signature)
+importFrom(nlme,intervals)
+importFrom(nlmixr,nlmixr)
+importFrom(nlmixr,tableControl)
importFrom(parallel,detectCores)
importFrom(parallel,mclapply)
importFrom(parallel,parLapply)
@@ -105,6 +128,7 @@ importFrom(stats,aggregate)
importFrom(stats,as.formula)
importFrom(stats,coef)
importFrom(stats,coefficients)
+importFrom(stats,confint)
importFrom(stats,cov2cor)
importFrom(stats,dist)
importFrom(stats,dnorm)
@@ -124,7 +148,10 @@ importFrom(stats,qnorm)
importFrom(stats,qt)
importFrom(stats,residuals)
importFrom(stats,rnorm)
+importFrom(stats,sd)
importFrom(stats,shapiro.test)
importFrom(stats,update)
+importFrom(stats,vcov)
importFrom(utils,getFromNamespace)
+importFrom(utils,packageVersion)
importFrom(utils,write.table)
diff --git a/NEWS.md b/NEWS.md
index e8a57aba..cb5b3bf7 100644
--- a/NEWS.md
+++ b/NEWS.md
@@ -1,3 +1,19 @@
+# mkin 1.1.0 (unreleased)
+
+## Mixed-effects models
+
+- Introduce an interface to nlmixr, supporting estimation methods 'saem' and 'focei': S3 method 'nlmixr.mmkin' using the helper functions 'nlmixr_model' and 'nlmixr_data' to set up nlmixr models for mmkin row objects, with summary and plot methods.
+
+- Reintroduce the interface to current development versions (not on CRAN) of saemix, in particular the generic function 'saem' with a generator 'saem.mmkin', currently using 'saemix_model' and 'saemix_data', summary and plot methods
+
+- 'mean_degparms': New argument 'test_log_parms' that makes the function only consider log-transformed parameters where the untransformed parameters pass the t-test for a certain confidence level. This can be used to obtain more plausible starting parameters for the different mixed-effects model backends
+
+- 'plot.mixed.mmkin': Gains arguments 'test_log_parms' and 'conf.level'
+
+- 'vignettes/web_only/dimethenamid_2018.rmd': Example evaluations of the dimethenamid data.
+
+- 'intervals': Provide methods of this nlme function for 'nlmixr.mmkin' and 'saem.mmkin' objects.
+
# mkin 1.0.5 (2021-09-15)
- 'dimethenamid_2018': Correct the data for the Borstel soil. The five observations from Staudenmaier (2013) that were previously stored as "Borstel 2" are actually just a subset of the 16 observations in "Borstel 1" which is now simply "Borstel"
diff --git a/R/dimethenamid_2018.R b/R/dimethenamid_2018.R
index 0d8f681f..2bf5fb77 100644
--- a/R/dimethenamid_2018.R
+++ b/R/dimethenamid_2018.R
@@ -15,7 +15,55 @@
#' @source Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria (2018)
#' Renewal Assessment Report Dimethenamid-P Volume 3 - B.8 Environmental fate and behaviour
#' Rev. 2 - November 2017
-#' \href{https://open.efsa.europa.eu}{https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716}
+#' \url{https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716}
#' @examples
#' print(dimethenamid_2018)
+#' dmta_ds <- lapply(1:7, function(i) {
+#' ds_i <- dimethenamid_2018$ds[[i]]$data
+#' ds_i[ds_i$name == "DMTAP", "name"] <- "DMTA"
+#' ds_i$time <- ds_i$time * dimethenamid_2018$f_time_norm[i]
+#' ds_i
+#' })
+#' names(dmta_ds) <- sapply(dimethenamid_2018$ds, function(ds) ds$title)
+#' dmta_ds[["Elliot"]] <- rbind(dmta_ds[["Elliot 1"]], dmta_ds[["Elliot 2"]])
+#' dmta_ds[["Elliot 1"]] <- NULL
+#' dmta_ds[["Elliot 2"]] <- NULL
+#' \dontrun{
+#' dfop_sfo3_plus <- mkinmod(
+#' DMTA = mkinsub("DFOP", c("M23", "M27", "M31")),
+#' M23 = mkinsub("SFO"),
+#' M27 = mkinsub("SFO"),
+#' M31 = mkinsub("SFO", "M27", sink = FALSE),
+#' quiet = TRUE
+#' )
+#' f_dmta_mkin_tc <- mmkin(
+#' list("DFOP-SFO3+" = dfop_sfo3_plus),
+#' dmta_ds, quiet = TRUE, error_model = "tc")
+#' nlmixr_model(f_dmta_mkin_tc)
+#' # The focei fit takes about four minutes on my system
+#' system.time(
+#' f_dmta_nlmixr_focei <- nlmixr(f_dmta_mkin_tc, est = "focei",
+#' control = nlmixr::foceiControl(print = 500))
+#' )
+#' summary(f_dmta_nlmixr_focei)
+#' plot(f_dmta_nlmixr_focei)
+#' # Using saemix takes about 18 minutes
+#' system.time(
+#' f_dmta_saemix <- saem(f_dmta_mkin_tc, test_log_parms = TRUE)
+#' )
+#'
+#' # nlmixr with est = "saem" is pretty fast with default iteration numbers, most
+#' # of the time (about 2.5 minutes) is spent for calculating the log likelihood at the end
+#' # The likelihood calculated for the nlmixr fit is much lower than that found by saemix
+#' # Also, the trace plot and the plot of the individual predictions is not
+#' # convincing for the parent. It seems we are fitting an overparameterised
+#' # model, so the result we get strongly depends on starting parameters and control settings.
+#' system.time(
+#' f_dmta_nlmixr_saem <- nlmixr(f_dmta_mkin_tc, est = "saem",
+#' control = nlmixr::saemControl(print = 500, logLik = TRUE, nmc = 9))
+#' )
+#' traceplot(f_dmta_nlmixr_saem$nm)
+#' summary(f_dmta_nlmixr_saem)
+#' plot(f_dmta_nlmixr_saem)
+#' }
"dimethenamid_2018"
diff --git a/R/endpoints.R b/R/endpoints.R
index b5872e68..6bf52f07 100644
--- a/R/endpoints.R
+++ b/R/endpoints.R
@@ -10,8 +10,8 @@
#' Additional DT50 values are calculated from the FOMC DT90 and k1 and k2 from
#' HS and DFOP, as well as from Eigenvalues b1 and b2 of any SFORB models
#'
-#' @param fit An object of class [mkinfit] or [nlme.mmkin]
-#' or another object that has list components
+#' @param fit An object of class [mkinfit], [nlme.mmkin], [saem.mmkin] or
+#' [nlmixr.mmkin]. Or another object that has list components
#' mkinmod containing an [mkinmod] degradation model, and two numeric vectors,
#' bparms.optim and bparms.fixed, that contain parameter values
#' for that model.
@@ -20,8 +20,8 @@
#' and, if applicable, a vector of formation fractions named ff
#' and, if the SFORB model was in use, a vector of eigenvalues
#' of these SFORB models, equivalent to DFOP rate constants
-#' @note The function is used internally by [summary.mkinfit]
-#' and [summary.nlme.mmkin]
+#' @note The function is used internally by [summary.mkinfit],
+#' [summary.nlme.mmkin] and [summary.saem.mmkin].
#' @author Johannes Ranke
#' @examples
#'
diff --git a/R/intervals.R b/R/intervals.R
new file mode 100644
index 00000000..e2d342f0
--- /dev/null
+++ b/R/intervals.R
@@ -0,0 +1,179 @@
+#' @importFrom nlme intervals
+#' @export
+nlme::intervals
+
+#' Confidence intervals for parameters in saem.mmkin objects
+#'
+#' @param object The fitted saem.mmkin object
+#' @param level The confidence level. Must be the default of 0.95 as this is what
+#' is available in the saemix object
+#' @param backtransform In case the model was fitted with mkin transformations,
+#' should we backtransform the parameters where a one to one correlation
+#' between transformed and backtransformed parameters exists?
+#' @return An object with 'intervals.saem.mmkin' and 'intervals.lme' in the
+#' class attribute
+#' @export
+intervals.saem.mmkin <- function(object, level = 0.95, backtransform = TRUE, ...)
+{
+ if (!identical(level, 0.95)) {
+ stop("Confidence intervals are only available for a level of 95%")
+ }
+
+ mod_vars <- names(object$mkinmod$diffs)
+
+ pnames <- names(object$mean_dp_start)
+
+ # Confidence intervals are available in the SaemixObject, so
+ # we just need to extract them and put them into a list modelled
+ # after the result of nlme::intervals.lme
+
+ conf.int <- object$so@results@conf.int
+ rownames(conf.int) <- conf.int$name
+ colnames(conf.int)[2] <- "est."
+ confint_trans <- as.matrix(conf.int[pnames, c("lower", "est.", "upper")])
+
+ # Fixed effects
+ # In case objects were produced by earlier versions of saem
+ if (is.null(object$transformations)) object$transformations <- "mkin"
+
+ if (object$transformations == "mkin" & backtransform) {
+ bp <- backtransform_odeparms(confint_trans[, "est."], object$mkinmod,
+ object$transform_rates, object$transform_fractions)
+ bpnames <- names(bp)
+
+ # Transform boundaries of CI for one parameter at a time,
+ # with the exception of sets of formation fractions (single fractions are OK).
+ f_names_skip <- character(0)
+ for (box in mod_vars) { # Figure out sets of fractions to skip
+ f_names <- grep(paste("^f", box, sep = "_"), pnames, value = TRUE)
+ n_paths <- length(f_names)
+ if (n_paths > 1) f_names_skip <- c(f_names_skip, f_names)
+ }
+
+ confint_back <- matrix(NA, nrow = length(bp), ncol = 3,
+ dimnames = list(bpnames, colnames(confint_trans)))
+ confint_back[, "est."] <- bp
+
+ for (pname in pnames) {
+ if (!pname %in% f_names_skip) {
+ par.lower <- confint_trans[pname, "lower"]
+ par.upper <- confint_trans[pname, "upper"]
+ names(par.lower) <- names(par.upper) <- pname
+ bpl <- backtransform_odeparms(par.lower, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ bpu <- backtransform_odeparms(par.upper, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ confint_back[names(bpl), "lower"] <- bpl
+ confint_back[names(bpu), "upper"] <- bpu
+ }
+ }
+ confint_ret <- confint_back
+ } else {
+ confint_ret <- confint_trans
+ }
+ attr(confint_ret, "label") <- "Fixed effects:"
+
+ # Random effects
+ ranef_ret <- as.matrix(conf.int[paste0("SD.", pnames), c("lower", "est.", "upper")])
+ rownames(ranef_ret) <- paste0(gsub("SD\\.", "sd(", rownames(ranef_ret)), ")")
+ attr(ranef_ret, "label") <- "Random effects:"
+
+
+ # Error model
+ enames <- if (object$err_mod == "const") "a.1" else c("a.1", "b.1")
+ err_ret <- as.matrix(conf.int[enames, c("lower", "est.", "upper")])
+
+ res <- list(
+ fixed = confint_ret,
+ random = ranef_ret,
+ errmod = err_ret
+ )
+ class(res) <- c("intervals.saemix.mmkin", "intervals.lme")
+ attr(res, "level") <- level
+ return(res)
+}
+
+#' Confidence intervals for parameters in nlmixr.mmkin objects
+#'
+#' @param object The fitted saem.mmkin object
+#' @param level The confidence level.
+#' @param backtransform Should we backtransform the parameters where a one to
+#' one correlation between transformed and backtransformed parameters exists?
+#' @importFrom nlme intervals
+#' @return An object with 'intervals.saem.mmkin' and 'intervals.lme' in the
+#' class attribute
+#' @export
+intervals.nlmixr.mmkin <- function(object, level = 0.95, backtransform = TRUE, ...)
+{
+
+ # Fixed effects
+ mod_vars <- names(object$mkinmod$diffs)
+
+ conf.int <- confint(object$nm)
+ dpnames <- setdiff(rownames(conf.int), names(object$mean_ep_start))
+ ndp <- length(dpnames)
+
+ confint_trans <- as.matrix(conf.int[dpnames, c(3, 1, 4)])
+ colnames(confint_trans) <- c("lower", "est.", "upper")
+
+ if (backtransform) {
+ bp <- backtransform_odeparms(confint_trans[, "est."], object$mkinmod,
+ object$transform_rates, object$transform_fractions)
+ bpnames <- names(bp)
+
+ # Transform boundaries of CI for one parameter at a time,
+ # with the exception of sets of formation fractions (single fractions are OK).
+ f_names_skip <- character(0)
+ for (box in mod_vars) { # Figure out sets of fractions to skip
+ f_names <- grep(paste("^f", box, sep = "_"), dpnames, value = TRUE)
+ n_paths <- length(f_names)
+ if (n_paths > 1) f_names_skip <- c(f_names_skip, f_names)
+ }
+
+ confint_back <- matrix(NA, nrow = length(bp), ncol = 3,
+ dimnames = list(bpnames, colnames(confint_trans)))
+ confint_back[, "est."] <- bp
+
+ for (pname in dpnames) {
+ if (!pname %in% f_names_skip) {
+ par.lower <- confint_trans[pname, "lower"]
+ par.upper <- confint_trans[pname, "upper"]
+ names(par.lower) <- names(par.upper) <- pname
+ bpl <- backtransform_odeparms(par.lower, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ bpu <- backtransform_odeparms(par.upper, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ confint_back[names(bpl), "lower"] <- bpl
+ confint_back[names(bpu), "upper"] <- bpu
+ }
+ }
+ confint_ret <- confint_back
+ } else {
+ confint_ret <- confint_trans
+ }
+ attr(confint_ret, "label") <- "Fixed effects:"
+
+ # Random effects
+ ranef_ret <- as.matrix(data.frame(lower = NA,
+ "est." = sqrt(diag(object$nm$omega)), upper = NA))
+ rownames(ranef_ret) <- paste0(gsub("eta\\.", "sd(", rownames(ranef_ret)), ")")
+ attr(ranef_ret, "label") <- "Random effects:"
+
+ # Error model
+ enames <- names(object$nm$sigma)
+ err_ret <- as.matrix(conf.int[enames, c(3, 1, 4)])
+ colnames(err_ret) <- c("lower", "est.", "upper")
+
+ res <- list(
+ fixed = confint_ret,
+ random = ranef_ret,
+ errmod = err_ret
+ )
+ class(res) <- c("intervals.nlmixr.mmkin", "intervals.lme")
+ attr(res, "level") <- level
+ return(res)
+}
diff --git a/R/mean_degparms.R b/R/mean_degparms.R
new file mode 100644
index 00000000..ec20c068
--- /dev/null
+++ b/R/mean_degparms.R
@@ -0,0 +1,62 @@
+#' Calculate mean degradation parameters for an mmkin row object
+#'
+#' @return If random is FALSE (default), a named vector containing mean values
+#' of the fitted degradation model parameters. If random is TRUE, a list with
+#' fixed and random effects, in the format required by the start argument of
+#' nlme for the case of a single grouping variable ds.
+#' @param object An mmkin row object containing several fits of the same model to different datasets
+#' @param random Should a list with fixed and random effects be returned?
+#' @param test_log_parms If TRUE, log parameters are only considered in
+#' the mean calculations if their untransformed counterparts (most likely
+#' rate constants) pass the t-test for significant difference from zero.
+#' @param conf.level Possibility to adjust the required confidence level
+#' for parameter that are tested if requested by 'test_log_parms'.
+#' @export
+mean_degparms <- function(object, random = FALSE, test_log_parms = FALSE, conf.level = 0.6)
+{
+ if (nrow(object) > 1) stop("Only row objects allowed")
+ parm_mat_trans <- sapply(object, parms, transformed = TRUE)
+
+ if (test_log_parms) {
+ parm_mat_dim <- dim(parm_mat_trans)
+ parm_mat_dimnames <- dimnames(parm_mat_trans)
+
+ log_parm_trans_names <- grep("^log_", rownames(parm_mat_trans), value = TRUE)
+ log_parm_names <- gsub("^log_", "", log_parm_trans_names)
+
+ t_test_back_OK <- matrix(
+ sapply(object, function(o) {
+ suppressWarnings(summary(o)$bpar[log_parm_names, "Pr(>t)"] < (1 - conf.level))
+ }), nrow = length(log_parm_names))
+ rownames(t_test_back_OK) <- log_parm_trans_names
+
+ parm_mat_trans_OK <- parm_mat_trans
+ for (trans_parm in log_parm_trans_names) {
+ parm_mat_trans_OK[trans_parm, ] <- ifelse(t_test_back_OK[trans_parm, ],
+ parm_mat_trans[trans_parm, ], NA)
+ }
+ } else {
+ parm_mat_trans_OK <- parm_mat_trans
+ }
+
+ mean_degparm_names <- setdiff(rownames(parm_mat_trans), names(object[[1]]$errparms))
+ degparm_mat_trans <- parm_mat_trans[mean_degparm_names, , drop = FALSE]
+ degparm_mat_trans_OK <- parm_mat_trans_OK[mean_degparm_names, , drop = FALSE]
+
+ fixed <- apply(degparm_mat_trans_OK, 1, mean, na.rm = TRUE)
+ if (random) {
+ random <- t(apply(degparm_mat_trans[mean_degparm_names, , drop = FALSE], 2, function(column) column - fixed))
+ # If we only have one parameter, apply returns a vector so we get a single row
+ if (nrow(degparm_mat_trans) == 1) random <- t(random)
+ rownames(random) <- levels(nlme_data(object)$ds)
+
+ # For nlmixr we can specify starting values for standard deviations eta, and
+ # we ignore uncertain parameters if test_log_parms is FALSE
+ eta <- apply(degparm_mat_trans_OK, 1, stats::sd, na.rm = TRUE)
+
+ return(list(fixed = fixed, random = list(ds = random), eta = eta))
+ } else {
+ return(fixed)
+ }
+}
+
diff --git a/R/mixed.mmkin.R b/R/mixed.mmkin.R
index 7aa5edd5..682a9a34 100644
--- a/R/mixed.mmkin.R
+++ b/R/mixed.mmkin.R
@@ -3,6 +3,8 @@
#' @param object An [mmkin] row object
#' @param method The method to be used
#' @param \dots Currently not used
+#' @return An object of class 'mixed.mmkin' which has the observed data in a
+#' single dataframe which is convenient for plotting
#' @examples
#' sampling_times = c(0, 1, 3, 7, 14, 28, 60, 90, 120)
#' n_biphasic <- 8
@@ -54,7 +56,6 @@ mixed.mmkin <- function(object, method = c("none"), ...) {
if (nrow(object) > 1) stop("Only row objects allowed")
method <- match.arg(method)
- if (method == "default") method = c("naive", "nlme")
ds_names <- colnames(object)
res <- list(mmkin = object, mkinmod = object[[1]]$mkinmod)
diff --git a/R/mkinsub.R b/R/mkinsub.R
index 886f712c..93af3f16 100644
--- a/R/mkinsub.R
+++ b/R/mkinsub.R
@@ -1,8 +1,3 @@
-#' Function to set up a kinetic submodel for one state variable
-#'
-#' This is a convenience function to set up the lists used as arguments for
-#' \code{\link{mkinmod}}.
-#'
#' @rdname mkinmod
#' @param submodel Character vector of length one to specify the submodel type.
#' See \code{\link{mkinmod}} for the list of allowed submodel names.
diff --git a/R/nlme.R b/R/nlme.R
index 9215aab0..8762f137 100644
--- a/R/nlme.R
+++ b/R/nlme.R
@@ -36,7 +36,7 @@
#' nlme_f <- nlme_function(f)
#' # These assignments are necessary for these objects to be
#' # visible to nlme and augPred when evaluation is done by
-#' # pkgdown to generated the html docs.
+#' # pkgdown to generate the html docs.
#' assign("nlme_f", nlme_f, globalenv())
#' assign("grouped_data", grouped_data, globalenv())
#'
@@ -125,30 +125,6 @@ nlme_function <- function(object) {
}
#' @rdname nlme
-#' @return If random is FALSE (default), a named vector containing mean values
-#' of the fitted degradation model parameters. If random is TRUE, a list with
-#' fixed and random effects, in the format required by the start argument of
-#' nlme for the case of a single grouping variable ds.
-#' @param random Should a list with fixed and random effects be returned?
-#' @export
-mean_degparms <- function(object, random = FALSE) {
- if (nrow(object) > 1) stop("Only row objects allowed")
- parm_mat_trans <- sapply(object, parms, transformed = TRUE)
- mean_degparm_names <- setdiff(rownames(parm_mat_trans), names(object[[1]]$errparms))
- degparm_mat_trans <- parm_mat_trans[mean_degparm_names, , drop = FALSE]
- fixed <- apply(degparm_mat_trans, 1, mean)
- if (random) {
- random <- t(apply(degparm_mat_trans[mean_degparm_names, , drop = FALSE], 2, function(column) column - fixed))
- # If we only have one parameter, apply returns a vector so we get a single row
- if (nrow(degparm_mat_trans) == 1) random <- t(random)
- rownames(random) <- levels(nlme_data(object)$ds)
- return(list(fixed = fixed, random = list(ds = random)))
- } else {
- return(fixed)
- }
-}
-
-#' @rdname nlme
#' @importFrom purrr map_dfr
#' @return A \code{\link{groupedData}} object
#' @export
diff --git a/R/nlme.mmkin.R b/R/nlme.mmkin.R
index ff1f2fff..7049a9a1 100644
--- a/R/nlme.mmkin.R
+++ b/R/nlme.mmkin.R
@@ -24,7 +24,7 @@ get_deg_func <- function() {
#' This functions sets up a nonlinear mixed effects model for an mmkin row
#' object. An mmkin row object is essentially a list of mkinfit objects that
#' have been obtained by fitting the same model to a list of datasets.
-#'
+#'
#' Note that the convergence of the nlme algorithms depends on the quality
#' of the data. In degradation kinetics, we often only have few datasets
#' (e.g. data for few soils) and complicated degradation models, which may
@@ -34,10 +34,9 @@ get_deg_func <- function() {
#' @param data Ignored, data are taken from the mmkin model
#' @param fixed Ignored, all degradation parameters fitted in the
#' mmkin model are used as fixed parameters
-#' @param random If not specified, correlated random effects are set up
-#' for all optimised degradation model parameters using the log-Cholesky
-#' parameterization [nlme::pdLogChol] that is also the default of
-#' the generic [nlme] method.
+#' @param random If not specified, no correlations between random effects are
+#' set up for the optimised degradation model parameters. This is
+#' achieved by using the [nlme::pdDiag] method.
#' @param groups See the documentation of nlme
#' @param start If not specified, mean values of the fitted degradation
#' parameters taken from the mmkin object are used
@@ -135,7 +134,7 @@ nlme.mmkin <- function(model, data = "auto",
function(el) eval(parse(text = paste(el, 1, sep = "~")))),
random = pdDiag(fixed),
groups,
- start = mean_degparms(model, random = TRUE),
+ start = mean_degparms(model, random = TRUE, test_log_parms = TRUE),
correlation = NULL, weights = NULL,
subset, method = c("ML", "REML"),
na.action = na.fail, naPattern,
diff --git a/R/nlmixr.R b/R/nlmixr.R
new file mode 100644
index 00000000..fd12f555
--- /dev/null
+++ b/R/nlmixr.R
@@ -0,0 +1,557 @@
+utils::globalVariables(c("predicted", "std", "ID", "TIME", "CMT", "DV", "IPRED", "IRES", "IWRES"))
+
+#' @export
+nlmixr::nlmixr
+
+#' Fit nonlinear mixed models using nlmixr
+#'
+#' This function uses [nlmixr::nlmixr()] as a backend for fitting nonlinear mixed
+#' effects models created from [mmkin] row objects using the Stochastic Approximation
+#' Expectation Maximisation algorithm (SAEM) or First Order Conditional
+#' Estimation with Interaction (FOCEI).
+#'
+#' An mmkin row object is essentially a list of mkinfit objects that have been
+#' obtained by fitting the same model to a list of datasets using [mkinfit].
+#'
+#' @importFrom nlmixr nlmixr tableControl
+#' @importFrom dplyr %>%
+#' @param object An [mmkin] row object containing several fits of the same
+#' [mkinmod] model to different datasets
+#' @param data Not used, the data are extracted from the mmkin row object
+#' @param est Estimation method passed to [nlmixr::nlmixr]
+#' @param degparms_start Parameter values given as a named numeric vector will
+#' be used to override the starting values obtained from the 'mmkin' object.
+#' @param eta_start Standard deviations on the transformed scale given as a
+#' named numeric vector will be used to override the starting values obtained
+#' from the 'mmkin' object.
+#' @param test_log_parms If TRUE, an attempt is made to use more robust starting
+#' values for population parameters fitted as log parameters in mkin (like
+#' rate constants) by only considering rate constants that pass the t-test
+#' when calculating mean degradation parameters using [mean_degparms].
+#' @param conf.level Possibility to adjust the required confidence level
+#' for parameter that are tested if requested by 'test_log_parms'.
+#' @param data Not used, as the data are extracted from the mmkin row object
+#' @param table Passed to [nlmixr::nlmixr]
+#' @param error_model Optional argument to override the error model which is
+#' being set based on the error model used in the mmkin row object.
+#' @param control Passed to [nlmixr::nlmixr]
+#' @param \dots Passed to [nlmixr_model]
+#' @param save Passed to [nlmixr::nlmixr]
+#' @param envir Passed to [nlmixr::nlmixr]
+#' @return An S3 object of class 'nlmixr.mmkin', containing the fitted
+#' [nlmixr::nlmixr] object as a list component named 'nm'. The
+#' object also inherits from 'mixed.mmkin'.
+#' @seealso [summary.nlmixr.mmkin] [plot.mixed.mmkin]
+#' @examples
+#' \dontrun{
+#' ds <- lapply(experimental_data_for_UBA_2019[6:10],
+#' function(x) subset(x$data[c("name", "time", "value")]))
+#' names(ds) <- paste("Dataset", 6:10)
+#'
+#' f_mmkin_parent <- mmkin(c("SFO", "FOMC", "DFOP", "HS"), ds, quiet = TRUE, cores = 1)
+#' f_mmkin_parent_tc <- mmkin(c("SFO", "FOMC", "DFOP"), ds, error_model = "tc",
+#' cores = 1, quiet = TRUE)
+#'
+#' library(nlmixr)
+#' f_nlmixr_sfo_saem <- nlmixr(f_mmkin_parent["SFO", ], est = "saem",
+#' control = saemControl(print = 0))
+#' f_nlmixr_sfo_focei <- nlmixr(f_mmkin_parent["SFO", ], est = "focei",
+#' control = foceiControl(print = 0))
+#'
+#' f_nlmixr_fomc_saem <- nlmixr(f_mmkin_parent["FOMC", ], est = "saem",
+#' control = saemControl(print = 0))
+#' f_nlmixr_fomc_focei <- nlmixr(f_mmkin_parent["FOMC", ], est = "focei",
+#' control = foceiControl(print = 0))
+#'
+#' f_nlmixr_dfop_saem <- nlmixr(f_mmkin_parent["DFOP", ], est = "saem",
+#' control = saemControl(print = 0))
+#' f_nlmixr_dfop_focei <- nlmixr(f_mmkin_parent["DFOP", ], est = "focei",
+#' control = foceiControl(print = 0))
+#'
+#' f_nlmixr_hs_saem <- nlmixr(f_mmkin_parent["HS", ], est = "saem",
+#' control = saemControl(print = 0))
+#' f_nlmixr_hs_focei <- nlmixr(f_mmkin_parent["HS", ], est = "focei",
+#' control = foceiControl(print = 0))
+#'
+#' f_nlmixr_fomc_saem_tc <- nlmixr(f_mmkin_parent_tc["FOMC", ], est = "saem",
+#' control = saemControl(print = 0))
+#' f_nlmixr_fomc_focei_tc <- nlmixr(f_mmkin_parent_tc["FOMC", ], est = "focei",
+#' control = foceiControl(print = 0))
+#'
+#' AIC(
+#' f_nlmixr_sfo_saem$nm, f_nlmixr_sfo_focei$nm,
+#' f_nlmixr_fomc_saem$nm, f_nlmixr_fomc_focei$nm,
+#' f_nlmixr_dfop_saem$nm, f_nlmixr_dfop_focei$nm,
+#' f_nlmixr_hs_saem$nm, f_nlmixr_hs_focei$nm,
+#' f_nlmixr_fomc_saem_tc$nm, f_nlmixr_fomc_focei_tc$nm)
+#'
+#' AIC(nlme(f_mmkin_parent["FOMC", ]))
+#' AIC(nlme(f_mmkin_parent["HS", ]))
+#'
+#' # The FOCEI fit of FOMC with constant variance or the tc error model is best
+#' plot(f_nlmixr_fomc_saem_tc)
+#'
+#' sfo_sfo <- mkinmod(parent = mkinsub("SFO", "A1"),
+#' A1 = mkinsub("SFO"), quiet = TRUE)
+#' fomc_sfo <- mkinmod(parent = mkinsub("FOMC", "A1"),
+#' A1 = mkinsub("SFO"), quiet = TRUE)
+#' dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "A1"),
+#' A1 = mkinsub("SFO"), quiet = TRUE)
+#'
+#' f_mmkin_const <- mmkin(list(
+#' "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+#' ds, quiet = TRUE, error_model = "const")
+#' f_mmkin_obs <- mmkin(list(
+#' "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+#' ds, quiet = TRUE, error_model = "obs")
+#' f_mmkin_tc <- mmkin(list(
+#' "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+#' ds, quiet = TRUE, error_model = "tc")
+#'
+#' nlmixr_model(f_mmkin_const["SFO-SFO", ])
+#'
+#' # A single constant variance is currently only possible with est = 'focei' in nlmixr
+#' f_nlmixr_sfo_sfo_focei_const <- nlmixr(f_mmkin_const["SFO-SFO", ], est = "focei")
+#' f_nlmixr_fomc_sfo_focei_const <- nlmixr(f_mmkin_const["FOMC-SFO", ], est = "focei")
+#' f_nlmixr_dfop_sfo_focei_const <- nlmixr(f_mmkin_const["DFOP-SFO", ], est = "focei")
+#'
+#' # Variance by variable is supported by 'saem' and 'focei'
+#' f_nlmixr_fomc_sfo_saem_obs <- nlmixr(f_mmkin_obs["FOMC-SFO", ], est = "saem")
+#' f_nlmixr_fomc_sfo_focei_obs <- nlmixr(f_mmkin_obs["FOMC-SFO", ], est = "focei")
+#' f_nlmixr_dfop_sfo_saem_obs <- nlmixr(f_mmkin_obs["DFOP-SFO", ], est = "saem")
+#' f_nlmixr_dfop_sfo_focei_obs <- nlmixr(f_mmkin_obs["DFOP-SFO", ], est = "focei")
+#'
+#' # Identical two-component error for all variables is only possible with
+#' # est = 'focei' in nlmixr
+#' f_nlmixr_fomc_sfo_focei_tc <- nlmixr(f_mmkin_tc["FOMC-SFO", ], est = "focei")
+#' f_nlmixr_dfop_sfo_focei_tc <- nlmixr(f_mmkin_tc["DFOP-SFO", ], est = "focei")
+#'
+#' # Two-component error by variable is possible with both estimation methods
+#' # Variance by variable is supported by 'saem' and 'focei'
+#' f_nlmixr_fomc_sfo_saem_obs_tc <- nlmixr(f_mmkin_tc["FOMC-SFO", ], est = "saem",
+#' error_model = "obs_tc")
+#' f_nlmixr_fomc_sfo_focei_obs_tc <- nlmixr(f_mmkin_tc["FOMC-SFO", ], est = "focei",
+#' error_model = "obs_tc")
+#' f_nlmixr_dfop_sfo_saem_obs_tc <- nlmixr(f_mmkin_tc["DFOP-SFO", ], est = "saem",
+#' error_model = "obs_tc")
+#' f_nlmixr_dfop_sfo_focei_obs_tc <- nlmixr(f_mmkin_tc["DFOP-SFO", ], est = "focei",
+#' error_model = "obs_tc")
+#'
+#' AIC(
+#' f_nlmixr_sfo_sfo_focei_const$nm,
+#' f_nlmixr_fomc_sfo_focei_const$nm,
+#' f_nlmixr_dfop_sfo_focei_const$nm,
+#' f_nlmixr_fomc_sfo_saem_obs$nm,
+#' f_nlmixr_fomc_sfo_focei_obs$nm,
+#' f_nlmixr_dfop_sfo_saem_obs$nm,
+#' f_nlmixr_dfop_sfo_focei_obs$nm,
+#' f_nlmixr_fomc_sfo_focei_tc$nm,
+#' f_nlmixr_dfop_sfo_focei_tc$nm,
+#' f_nlmixr_fomc_sfo_saem_obs_tc$nm,
+#' f_nlmixr_fomc_sfo_focei_obs_tc$nm,
+#' f_nlmixr_dfop_sfo_saem_obs_tc$nm,
+#' f_nlmixr_dfop_sfo_focei_obs_tc$nm
+#' )
+#' # Currently, FOMC-SFO with two-component error by variable fitted by focei gives the
+#' # lowest AIC
+#' plot(f_nlmixr_fomc_sfo_focei_obs_tc)
+#' summary(f_nlmixr_fomc_sfo_focei_obs_tc)
+#' }
+#' @export
+nlmixr.mmkin <- function(object, data = NULL,
+ est = NULL, control = list(),
+ table = tableControl(),
+ error_model = object[[1]]$err_mod,
+ test_log_parms = TRUE,
+ conf.level = 0.6,
+ degparms_start = "auto",
+ eta_start = "auto",
+ ...,
+ save = NULL,
+ envir = parent.frame()
+)
+{
+ m_nlmixr <- nlmixr_model(object, est = est,
+ error_model = error_model, add_attributes = TRUE,
+ test_log_parms = test_log_parms, conf.level = conf.level,
+ degparms_start = degparms_start, eta_start = eta_start
+ )
+ d_nlmixr <- nlmixr_data(object)
+
+ mean_dp_start <- attr(m_nlmixr, "mean_dp_start")
+ mean_ep_start <- attr(m_nlmixr, "mean_ep_start")
+
+ attributes(m_nlmixr) <- NULL
+
+ fit_time <- system.time({
+ f_nlmixr <- nlmixr(m_nlmixr, d_nlmixr, est = est, control = control)
+ })
+
+ if (is.null(f_nlmixr$CMT)) {
+ nlmixr_df <- as.data.frame(f_nlmixr[c("ID", "TIME", "DV", "IPRED", "IRES", "IWRES")])
+ nlmixr_df$CMT <- as.character(object[[1]]$data$variable[1])
+ } else {
+ nlmixr_df <- as.data.frame(f_nlmixr[c("ID", "TIME", "DV", "CMT", "IPRED", "IRES", "IWRES")])
+ }
+
+ return_data <- nlmixr_df %>%
+ dplyr::transmute(ds = ID, name = CMT, time = TIME, value = DV,
+ predicted = IPRED, residual = IRES,
+ std = IRES/IWRES, standardized = IWRES) %>%
+ dplyr::arrange(ds, name, time)
+
+ bparms_optim <- backtransform_odeparms(f_nlmixr$theta,
+ object[[1]]$mkinmod,
+ object[[1]]$transform_rates,
+ object[[1]]$transform_fractions)
+
+ result <- list(
+ mkinmod = object[[1]]$mkinmod,
+ mmkin = object,
+ transform_rates = object[[1]]$transform_rates,
+ transform_fractions = object[[1]]$transform_fractions,
+ nm = f_nlmixr,
+ est = est,
+ time = fit_time,
+ mean_dp_start = mean_dp_start,
+ mean_ep_start = mean_ep_start,
+ bparms.optim = bparms_optim,
+ bparms.fixed = object[[1]]$bparms.fixed,
+ data = return_data,
+ err_mod = error_model,
+ date.fit = date(),
+ nlmixrversion = as.character(utils::packageVersion("nlmixr")),
+ mkinversion = as.character(utils::packageVersion("mkin")),
+ Rversion = paste(R.version$major, R.version$minor, sep=".")
+ )
+
+ class(result) <- c("nlmixr.mmkin", "mixed.mmkin")
+ return(result)
+}
+
+#' @export
+#' @rdname nlmixr.mmkin
+#' @param x An nlmixr.mmkin object to print
+#' @param digits Number of digits to use for printing
+print.nlmixr.mmkin <- function(x, digits = max(3, getOption("digits") - 3), ...) {
+ cat("Kinetic nonlinear mixed-effects model fit by", x$est, "using nlmixr")
+ cat("\nStructural model:\n")
+ diffs <- x$mmkin[[1]]$mkinmod$diffs
+ nice_diffs <- gsub("^(d.*) =", "\\1/dt =", diffs)
+ writeLines(strwrap(nice_diffs, exdent = 11))
+ cat("\nData:\n")
+ cat(nrow(x$data), "observations of",
+ length(unique(x$data$name)), "variable(s) grouped in",
+ length(unique(x$data$ds)), "datasets\n")
+
+ cat("\nLikelihood:\n")
+ print(data.frame(
+ AIC = AIC(x$nm),
+ BIC = BIC(x$nm),
+ logLik = logLik(x$nm),
+ row.names = " "), digits = digits)
+
+ cat("\nFitted parameters:\n")
+ print(x$nm$parFixed, digits = digits)
+
+ invisible(x)
+}
+
+#' @rdname nlmixr.mmkin
+#' @param add_attributes Should the starting values used for degradation model
+#' parameters and their distribution and for the error model parameters
+#' be returned as attributes?
+#' @return An function defining a model suitable for fitting with [nlmixr::nlmixr].
+#' @export
+nlmixr_model <- function(object,
+ est = c("saem", "focei"),
+ degparms_start = "auto",
+ eta_start = "auto",
+ test_log_parms = TRUE, conf.level = 0.6,
+ error_model = object[[1]]$err_mod, add_attributes = FALSE)
+{
+ if (nrow(object) > 1) stop("Only row objects allowed")
+ est = match.arg(est)
+
+ mkin_model <- object[[1]]$mkinmod
+ obs_vars <- names(mkin_model$spec)
+
+ if (error_model == object[[1]]$err_mod) {
+
+ if (length(object[[1]]$mkinmod$spec) > 1 & est == "saem") {
+ if (error_model == "const") {
+ message(
+ "Constant variance for more than one variable is not supported for est = 'saem'\n",
+ "Changing the error model to 'obs' (variance by observed variable)")
+ error_model <- "obs"
+ }
+ if (error_model =="tc") {
+ message(
+ "With est = 'saem', a different error model is required for each observed variable",
+ "Changing the error model to 'obs_tc' (Two-component error for each observed variable)")
+ error_model <- "obs_tc"
+ }
+ }
+ }
+
+ degparms_mmkin <- mean_degparms(object,
+ test_log_parms = test_log_parms,
+ conf.level = conf.level, random = TRUE)
+
+ degparms_optim <- degparms_mmkin$fixed
+
+ degparms_optim_ilr_names <- grep("^f_.*_ilr", names(degparms_optim), value = TRUE)
+ obs_vars_ilr <- unique(gsub("f_(.*)_ilr.*$", "\\1", degparms_optim_ilr_names))
+ degparms_optim_noilr <- degparms_optim[setdiff(names(degparms_optim),
+ degparms_optim_ilr_names)]
+
+ degparms_optim_back <- backtransform_odeparms(degparms_optim,
+ object[[1]]$mkinmod,
+ object[[1]]$transform_rates,
+ object[[1]]$transform_fractions)
+
+ if (degparms_start[1] == "auto") {
+ degparms_start <- degparms_optim_noilr
+ for (obs_var_ilr in obs_vars_ilr) {
+ ff_names <- grep(paste0("^f_", obs_var_ilr, "_"),
+ names(degparms_optim_back), value = TRUE)
+ f_tffm0 <- tffm0(degparms_optim_back[ff_names])
+ f_tffm0_qlogis <- qlogis(f_tffm0)
+ names(f_tffm0_qlogis) <- paste0("f_", obs_var_ilr,
+ "_tffm0_", 1:length(f_tffm0), "_qlogis")
+ degparms_start <- c(degparms_start, f_tffm0_qlogis)
+ }
+ }
+
+ if (eta_start[1] == "auto") {
+ eta_start <- degparms_mmkin$eta[setdiff(names(degparms_optim),
+ degparms_optim_ilr_names)]
+ for (obs_var_ilr in obs_vars_ilr) {
+ ff_n <- length(grep(paste0("^f_", obs_var_ilr, "_"),
+ names(degparms_optim_back), value = TRUE))
+ eta_start_ff <- rep(0.3, ff_n)
+ names(eta_start_ff) <- paste0("f_", obs_var_ilr,
+ "_tffm0_", 1:ff_n, "_qlogis")
+ eta_start <- c(eta_start, eta_start_ff)
+ }
+ }
+
+
+ degparms_fixed <- object[[1]]$bparms.fixed
+
+ odeini_optim_parm_names <- grep('_0$', names(degparms_optim), value = TRUE)
+ odeini_fixed_parm_names <- grep('_0$', names(degparms_fixed), value = TRUE)
+
+ odeparms_fixed_names <- setdiff(names(degparms_fixed), odeini_fixed_parm_names)
+ odeparms_fixed <- degparms_fixed[odeparms_fixed_names]
+
+ odeini_fixed <- degparms_fixed[odeini_fixed_parm_names]
+ names(odeini_fixed) <- gsub('_0$', '', odeini_fixed_parm_names)
+
+ # Definition of the model function
+ f <- function(){}
+
+ ini_block <- "ini({"
+
+ # Initial values for all degradation parameters
+ for (parm_name in names(degparms_start)) {
+ # As initials for state variables are not transformed,
+ # we need to modify the name here as we want to
+ # use the original name in the model block
+ ini_block <- paste0(
+ ini_block,
+ parm_name, " = ",
+ as.character(signif(degparms_start[parm_name], 2)),
+ "\n",
+ "eta.", parm_name, " ~ ",
+ as.character(signif(eta_start[parm_name], 2)),
+ "\n"
+ )
+ }
+
+ # Error model parameters
+ error_model_mkin <- object[[1]]$err_mod
+
+ errparm_names_mkin <- names(object[[1]]$errparms)
+ errparms_mkin <- sapply(errparm_names_mkin, function(parm_name) {
+ mean(sapply(object, function(x) x$errparms[parm_name]))
+ })
+
+ sigma_tc_mkin <- errparms_ini <- errparms_mkin[1] +
+ mean(unlist(sapply(object, function(x) x$data$observed)), na.rm = TRUE) *
+ errparms_mkin[2]
+
+ if (error_model == "const") {
+ if (error_model_mkin == "tc") {
+ errparms_ini <- sigma_tc_mkin
+ } else {
+ errparms_ini <- mean(errparms_mkin)
+ }
+ names(errparms_ini) <- "sigma"
+ }
+
+ if (error_model == "obs") {
+ errparms_ini <- switch(error_model_mkin,
+ const = rep(errparms_mkin["sigma"], length(obs_vars)),
+ obs = errparms_mkin,
+ tc = sigma_tc_mkin)
+ names(errparms_ini) <- paste0("sigma_", obs_vars)
+ }
+
+ if (error_model == "tc") {
+ if (error_model_mkin != "tc") {
+ stop("Not supported")
+ } else {
+ errparms_ini <- errparms_mkin
+ }
+ }
+
+ if (error_model == "obs_tc") {
+ if (error_model_mkin != "tc") {
+ stop("Not supported")
+ } else {
+ errparms_ini <- rep(errparms_mkin, length(obs_vars))
+ names(errparms_ini) <- paste0(
+ rep(names(errparms_mkin), length(obs_vars)),
+ "_",
+ rep(obs_vars, each = 2))
+ }
+ }
+
+ for (parm_name in names(errparms_ini)) {
+ ini_block <- paste0(
+ ini_block,
+ parm_name, " = ",
+ as.character(signif(errparms_ini[parm_name], 2)),
+ "\n"
+ )
+ }
+
+ ini_block <- paste0(ini_block, "})")
+
+ body(f)[2] <- parse(text = ini_block)
+
+ model_block <- "model({"
+
+ # Population initial values for the ODE state variables
+ for (parm_name in odeini_optim_parm_names) {
+ model_block <- paste0(
+ model_block,
+ parm_name, "_model = ",
+ parm_name, " + eta.", parm_name, "\n",
+ gsub("(.*)_0", "\\1(0)", parm_name), " = ", parm_name, "_model\n")
+ }
+
+ # Population initial values for log rate constants
+ for (parm_name in grep("^log_", names(degparms_start), value = TRUE)) {
+ model_block <- paste0(
+ model_block,
+ gsub("^log_", "", parm_name), " = ",
+ "exp(", parm_name, " + eta.", parm_name, ")\n")
+ }
+
+ # Population initial values for logit transformed parameters
+ for (parm_name in grep("_qlogis$", names(degparms_start), value = TRUE)) {
+ parm_name_new <- names(
+ backtransform_odeparms(degparms_start[parm_name],
+ object[[1]]$mkinmod,
+ object[[1]]$transform_rates,
+ object[[1]]$transform_fractions))
+ model_block <- paste0(
+ model_block,
+ parm_name_new, " = ",
+ "expit(", parm_name, " + eta.", parm_name, ")\n")
+ }
+
+ # Calculate formation fractions from tffm0 transformed values
+ for (obs_var_ilr in obs_vars_ilr) {
+ ff_names <- grep(paste0("^f_", obs_var_ilr, "_"),
+ names(degparms_optim_back), value = TRUE)
+ pattern <- paste0("^f_", obs_var_ilr, "_to_(.*)$")
+ target_vars <- gsub(pattern, "\\1",
+ grep(paste0("^f_", obs_var_ilr, "_to_"), names(degparms_optim_back), value = TRUE))
+ for (i in 1:length(target_vars)) {
+ ff_name <- ff_names[i]
+ ff_line <- paste0(ff_name, " = f_", obs_var_ilr, "_tffm0_", i)
+ if (i > 1) {
+ for (j in (i - 1):1) {
+ ff_line <- paste0(ff_line, " * (1 - f_", obs_var_ilr, "_tffm0_", j , ")")
+ }
+ }
+ model_block <- paste0(
+ model_block,
+ ff_line,
+ "\n"
+ )
+ }
+ }
+
+ # Differential equations
+ model_block <- paste0(
+ model_block,
+ paste(
+ gsub("d_(.*) =", "d/dt(\\1) =", mkin_model$diffs),
+ collapse = "\n"),
+ "\n"
+ )
+
+ # Error model
+ if (error_model == "const") {
+ model_block <- paste0(model_block,
+ paste(paste0(obs_vars, " ~ add(sigma)"), collapse = "\n"))
+ }
+ if (error_model == "obs") {
+ model_block <- paste0(model_block,
+ paste(paste0(obs_vars, " ~ add(sigma_", obs_vars, ")"), collapse = "\n"),
+ "\n")
+ }
+ if (error_model == "tc") {
+ model_block <- paste0(model_block,
+ paste(paste0(obs_vars, " ~ add(sigma_low) + prop(rsd_high)"), collapse = "\n"),
+ "\n")
+ }
+ if (error_model == "obs_tc") {
+ model_block <- paste0(model_block,
+ paste(
+ paste0(obs_vars, " ~ add(sigma_low_", obs_vars, ") + ",
+ "prop(rsd_high_", obs_vars, ")"), collapse = "\n"),
+ "\n")
+ }
+
+ model_block <- paste0(model_block, "})")
+
+ body(f)[3] <- parse(text = model_block)
+
+ if (add_attributes) {
+ attr(f, "mean_dp_start") <- degparms_optim
+ attr(f, "eta_start") <- degparms_mmkin$eta
+ attr(f, "mean_ep_start") <- errparms_ini
+ }
+
+ return(f)
+}
+
+#' @rdname nlmixr.mmkin
+#' @return An dataframe suitable for use with [nlmixr::nlmixr]
+#' @export
+nlmixr_data <- function(object, ...) {
+ if (nrow(object) > 1) stop("Only row objects allowed")
+ d <- lapply(object, function(x) x$data)
+ compartment_map <- 1:length(object[[1]]$mkinmod$spec)
+ names(compartment_map) <- names(object[[1]]$mkinmod$spec)
+ ds_names <- colnames(object)
+
+ ds_list <- lapply(object, function(x) x$data[c("time", "variable", "observed")])
+ names(ds_list) <- ds_names
+ ds_nlmixr <- purrr::map_dfr(ds_list, function(x) x, .id = "ds")
+ ds_nlmixr$variable <- as.character(ds_nlmixr$variable)
+ ds_nlmixr_renamed <- data.frame(
+ ID = ds_nlmixr$ds,
+ TIME = ds_nlmixr$time,
+ AMT = 0, EVID = 0,
+ CMT = ds_nlmixr$variable,
+ DV = ds_nlmixr$observed,
+ stringsAsFactors = FALSE)
+
+ return(ds_nlmixr_renamed)
+}
diff --git a/R/plot.mixed.mmkin.R b/R/plot.mixed.mmkin.R
index 4c1f1531..1ac62b07 100644
--- a/R/plot.mixed.mmkin.R
+++ b/R/plot.mixed.mmkin.R
@@ -2,7 +2,7 @@ utils::globalVariables("ds")
#' Plot predictions from a fitted nonlinear mixed model obtained via an mmkin row object
#'
-#' @param x An object of class [mixed.mmkin], [nlme.mmkin]
+#' @param x An object of class [mixed.mmkin], [saem.mmkin] or [nlme.mmkin]
#' @param i A numeric index to select datasets for which to plot the individual predictions,
#' in case plots get too large
#' @inheritParams plot.mkinfit
@@ -10,6 +10,10 @@ utils::globalVariables("ds")
#' `resplot = "time"`.
#' @param pred_over Named list of alternative predictions as obtained
#' from [mkinpredict] with a compatible [mkinmod].
+#' @param test_log_parms Passed to [mean_degparms] in the case of an
+#' [mixed.mmkin] object
+#' @param conf.level Passed to [mean_degparms] in the case of an
+#' [mixed.mmkin] object
#' @param rel.height.legend The relative height of the legend shown on top
#' @param rel.height.bottom The relative height of the bottom plot row
#' @param ymax Vector of maximum y axis values
@@ -36,9 +40,23 @@ utils::globalVariables("ds")
#'
#' # For this fit we need to increase pnlsMaxiter, and we increase the
#' # tolerance in order to speed up the fit for this example evaluation
+#' # It still takes 20 seconds to run
#' f_nlme <- nlme(f, control = list(pnlsMaxIter = 120, tolerance = 1e-3))
#' plot(f_nlme)
#'
+#' f_saem <- saem(f, transformations = "saemix")
+#' plot(f_saem)
+#'
+#' f_obs <- mmkin(list("DFOP-SFO" = dfop_sfo), ds, quiet = TRUE, error_model = "obs")
+#' f_nlmix <- nlmix(f_obs)
+#' plot(f_nlmix)
+#'
+#' # We can overlay the two variants if we generate predictions
+#' pred_nlme <- mkinpredict(dfop_sfo,
+#' f_nlme$bparms.optim[-1],
+#' c(parent = f_nlme$bparms.optim[[1]], A1 = 0),
+#' seq(0, 180, by = 0.2))
+#' plot(f_saem, pred_over = list(nlme = pred_nlme))
#' }
#' @export
plot.mixed.mmkin <- function(x,
@@ -49,6 +67,8 @@ plot.mixed.mmkin <- function(x,
xlim = range(x$data$time),
resplot = c("predicted", "time"),
pred_over = NULL,
+ test_log_parms = FALSE,
+ conf.level = 0.6,
ymax = "auto", maxabs = "auto",
ncol.legend = ifelse(length(i) <= 3, length(i) + 1, ifelse(length(i) <= 8, 3, 4)),
nrow.legend = ceiling((length(i) + 1) / ncol.legend),
@@ -67,7 +87,7 @@ plot.mixed.mmkin <- function(x,
backtransform = TRUE
if (identical(class(x), "mixed.mmkin")) {
- degparms_pop <- mean_degparms(x$mmkin)
+ degparms_pop <- mean_degparms(x$mmkin, test_log_parms = test_log_parms, conf.level = conf.level)
degparms_tmp <- parms(x$mmkin, transformed = TRUE)
degparms_i <- as.data.frame(t(degparms_tmp[setdiff(rownames(degparms_tmp), names(fit_1$errparms)), ]))
@@ -82,6 +102,30 @@ plot.mixed.mmkin <- function(x,
type = ifelse(standardized, "pearson", "response"))
}
+ if (inherits(x, "saem.mmkin")) {
+ if (x$transformations == "saemix") backtransform = FALSE
+ degparms_i <- saemix::psi(x$so)
+ rownames(degparms_i) <- ds_names
+ degparms_i_names <- setdiff(x$so@results@name.fixed, names(fit_1$errparms))
+ colnames(degparms_i) <- degparms_i_names
+ residual_type = ifelse(standardized, "standardized", "residual")
+ residuals <- x$data[[residual_type]]
+ degparms_pop <- x$so@results@fixed.effects
+ names(degparms_pop) <- degparms_i_names
+ }
+
+ if (inherits(x, "nlmixr.mmkin")) {
+ eta_i <- random.effects(x$nm)[-1]
+ names(eta_i) <- gsub("^eta.", "", names(eta_i))
+ degparms_i <- eta_i
+ degparms_pop <- x$nm$theta
+ for (parm_name in names(degparms_i)) {
+ degparms_i[parm_name] <- eta_i[parm_name] + degparms_pop[parm_name]
+ }
+ residual_type = ifelse(standardized, "standardized", "residual")
+ residuals <- x$data[[residual_type]]
+ }
+
degparms_fixed <- fit_1$fixed$value
names(degparms_fixed) <- rownames(fit_1$fixed)
degparms_all <- cbind(as.matrix(degparms_i),
diff --git a/R/saem.R b/R/saem.R
new file mode 100644
index 00000000..2c20f788
--- /dev/null
+++ b/R/saem.R
@@ -0,0 +1,542 @@
+utils::globalVariables(c("predicted", "std"))
+
+#' Fit nonlinear mixed models with SAEM
+#'
+#' This function uses [saemix::saemix()] as a backend for fitting nonlinear mixed
+#' effects models created from [mmkin] row objects using the Stochastic Approximation
+#' Expectation Maximisation algorithm (SAEM).
+#'
+#' An mmkin row object is essentially a list of mkinfit objects that have been
+#' obtained by fitting the same model to a list of datasets using [mkinfit].
+#'
+#' Starting values for the fixed effects (population mean parameters, argument
+#' psi0 of [saemix::saemixModel()] are the mean values of the parameters found
+#' using [mmkin].
+#'
+#' @importFrom utils packageVersion
+#' @param object An [mmkin] row object containing several fits of the same
+#' [mkinmod] model to different datasets
+#' @param verbose Should we print information about created objects of
+#' type [saemix::SaemixModel] and [saemix::SaemixData]?
+#' @param transformations Per default, all parameter transformations are done
+#' in mkin. If this argument is set to 'saemix', parameter transformations
+#' are done in 'saemix' for the supported cases. Currently this is only
+#' supported in cases where the initial concentration of the parent is not fixed,
+#' SFO or DFOP is used for the parent and there is either no metabolite or one.
+#' @param degparms_start Parameter values given as a named numeric vector will
+#' be used to override the starting values obtained from the 'mmkin' object.
+#' @param test_log_parms If TRUE, an attempt is made to use more robust starting
+#' values for population parameters fitted as log parameters in mkin (like
+#' rate constants) by only considering rate constants that pass the t-test
+#' when calculating mean degradation parameters using [mean_degparms].
+#' @param conf.level Possibility to adjust the required confidence level
+#' for parameter that are tested if requested by 'test_log_parms'.
+#' @param solution_type Possibility to specify the solution type in case the
+#' automatic choice is not desired
+#' @param fail_with_errors Should a failure to compute standard errors
+#' from the inverse of the Fisher Information Matrix be a failure?
+#' @param quiet Should we suppress the messages saemix prints at the beginning
+#' and the end of the optimisation process?
+#' @param nbiter.saemix Convenience option to increase the number of
+#' iterations
+#' @param control Passed to [saemix::saemix].
+#' @param \dots Further parameters passed to [saemix::saemixModel].
+#' @return An S3 object of class 'saem.mmkin', containing the fitted
+#' [saemix::SaemixObject] as a list component named 'so'. The
+#' object also inherits from 'mixed.mmkin'.
+#' @seealso [summary.saem.mmkin] [plot.mixed.mmkin]
+#' @examples
+#' \dontrun{
+#' ds <- lapply(experimental_data_for_UBA_2019[6:10],
+#' function(x) subset(x$data[c("name", "time", "value")]))
+#' names(ds) <- paste("Dataset", 6:10)
+#' f_mmkin_parent_p0_fixed <- mmkin("FOMC", ds,
+#' state.ini = c(parent = 100), fixed_initials = "parent", quiet = TRUE)
+#' f_saem_p0_fixed <- saem(f_mmkin_parent_p0_fixed)
+#'
+#' f_mmkin_parent <- mmkin(c("SFO", "FOMC", "DFOP"), ds, quiet = TRUE)
+#' f_saem_sfo <- saem(f_mmkin_parent["SFO", ])
+#' f_saem_fomc <- saem(f_mmkin_parent["FOMC", ])
+#' f_saem_dfop <- saem(f_mmkin_parent["DFOP", ])
+#'
+#' # The returned saem.mmkin object contains an SaemixObject, therefore we can use
+#' # functions from saemix
+#' library(saemix)
+#' compare.saemix(f_saem_sfo$so, f_saem_fomc$so, f_saem_dfop$so)
+#' plot(f_saem_fomc$so, plot.type = "convergence")
+#' plot(f_saem_fomc$so, plot.type = "individual.fit")
+#' plot(f_saem_fomc$so, plot.type = "npde")
+#' plot(f_saem_fomc$so, plot.type = "vpc")
+#'
+#' f_mmkin_parent_tc <- update(f_mmkin_parent, error_model = "tc")
+#' f_saem_fomc_tc <- saem(f_mmkin_parent_tc["FOMC", ])
+#' compare.saemix(f_saem_fomc$so, f_saem_fomc_tc$so)
+#'
+#' sfo_sfo <- mkinmod(parent = mkinsub("SFO", "A1"),
+#' A1 = mkinsub("SFO"))
+#' fomc_sfo <- mkinmod(parent = mkinsub("FOMC", "A1"),
+#' A1 = mkinsub("SFO"))
+#' dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "A1"),
+#' A1 = mkinsub("SFO"))
+#' # The following fit uses analytical solutions for SFO-SFO and DFOP-SFO,
+#' # and compiled ODEs for FOMC that are much slower
+#' f_mmkin <- mmkin(list(
+#' "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+#' ds, quiet = TRUE)
+#' # saem fits of SFO-SFO and DFOP-SFO to these data take about five seconds
+#' # each on this system, as we use analytical solutions written for saemix.
+#' # When using the analytical solutions written for mkin this took around
+#' # four minutes
+#' f_saem_sfo_sfo <- saem(f_mmkin["SFO-SFO", ])
+#' f_saem_dfop_sfo <- saem(f_mmkin["DFOP-SFO", ])
+#' # We can use print, plot and summary methods to check the results
+#' print(f_saem_dfop_sfo)
+#' plot(f_saem_dfop_sfo)
+#' summary(f_saem_dfop_sfo, data = TRUE)
+#'
+#' # The following takes about 6 minutes
+#' #f_saem_dfop_sfo_deSolve <- saem(f_mmkin["DFOP-SFO", ], solution_type = "deSolve",
+#' # control = list(nbiter.saemix = c(200, 80), nbdisplay = 10))
+#'
+#' #saemix::compare.saemix(list(
+#' # f_saem_dfop_sfo$so,
+#' # f_saem_dfop_sfo_deSolve$so))
+#'
+#' # If the model supports it, we can also use eigenvalue based solutions, which
+#' # take a similar amount of time
+#' #f_saem_sfo_sfo_eigen <- saem(f_mmkin["SFO-SFO", ], solution_type = "eigen",
+#' # control = list(nbiter.saemix = c(200, 80), nbdisplay = 10))
+#' }
+#' @export
+saem <- function(object, ...) UseMethod("saem")
+
+#' @rdname saem
+#' @export
+saem.mmkin <- function(object,
+ transformations = c("mkin", "saemix"),
+ degparms_start = numeric(),
+ test_log_parms = TRUE,
+ conf.level = 0.6,
+ solution_type = "auto",
+ nbiter.saemix = c(300, 100),
+ control = list(displayProgress = FALSE, print = FALSE,
+ nbiter.saemix = nbiter.saemix,
+ save = FALSE, save.graphs = FALSE),
+ fail_with_errors = TRUE,
+ verbose = FALSE, quiet = FALSE, ...)
+{
+ transformations <- match.arg(transformations)
+ m_saemix <- saemix_model(object, verbose = verbose,
+ degparms_start = degparms_start,
+ test_log_parms = test_log_parms, conf.level = conf.level,
+ solution_type = solution_type,
+ transformations = transformations, ...)
+ d_saemix <- saemix_data(object, verbose = verbose)
+
+ fit_time <- system.time({
+ utils::capture.output(f_saemix <- saemix::saemix(m_saemix, d_saemix, control), split = !quiet)
+ FIM_failed <- NULL
+ if (any(is.na(f_saemix@results@se.fixed))) FIM_failed <- c(FIM_failed, "fixed effects")
+ if (any(is.na(c(f_saemix@results@se.omega, f_saemix@results@se.respar)))) {
+ FIM_failed <- c(FIM_failed, "random effects and residual error parameters")
+ }
+ if (!is.null(FIM_failed) & fail_with_errors) {
+ stop("Could not invert FIM for ", paste(FIM_failed, collapse = " and "))
+ }
+ })
+
+ transparms_optim <- f_saemix@results@fixed.effects
+ names(transparms_optim) <- f_saemix@results@name.fixed
+
+ if (transformations == "mkin") {
+ bparms_optim <- backtransform_odeparms(transparms_optim,
+ object[[1]]$mkinmod,
+ object[[1]]$transform_rates,
+ object[[1]]$transform_fractions)
+ } else {
+ bparms_optim <- transparms_optim
+ }
+
+ return_data <- nlme_data(object)
+
+ return_data$predicted <- f_saemix@model@model(
+ psi = saemix::psi(f_saemix),
+ id = as.numeric(return_data$ds),
+ xidep = return_data[c("time", "name")])
+
+ return_data <- transform(return_data,
+ residual = value - predicted,
+ std = sigma_twocomp(predicted,
+ f_saemix@results@respar[1], f_saemix@results@respar[2]))
+ return_data <- transform(return_data,
+ standardized = residual / std)
+
+ result <- list(
+ mkinmod = object[[1]]$mkinmod,
+ mmkin = object,
+ solution_type = object[[1]]$solution_type,
+ transformations = transformations,
+ transform_rates = object[[1]]$transform_rates,
+ transform_fractions = object[[1]]$transform_fractions,
+ so = f_saemix,
+ time = fit_time,
+ mean_dp_start = attr(m_saemix, "mean_dp_start"),
+ bparms.optim = bparms_optim,
+ bparms.fixed = object[[1]]$bparms.fixed,
+ data = return_data,
+ err_mod = object[[1]]$err_mod,
+ date.fit = date(),
+ saemixversion = as.character(utils::packageVersion("saemix")),
+ mkinversion = as.character(utils::packageVersion("mkin")),
+ Rversion = paste(R.version$major, R.version$minor, sep=".")
+ )
+
+ class(result) <- c("saem.mmkin", "mixed.mmkin")
+ return(result)
+}
+
+#' @export
+#' @rdname saem
+#' @param x An saem.mmkin object to print
+#' @param digits Number of digits to use for printing
+print.saem.mmkin <- function(x, digits = max(3, getOption("digits") - 3), ...) {
+ cat( "Kinetic nonlinear mixed-effects model fit by SAEM" )
+ cat("\nStructural model:\n")
+ diffs <- x$mmkin[[1]]$mkinmod$diffs
+ nice_diffs <- gsub("^(d.*) =", "\\1/dt =", diffs)
+ writeLines(strwrap(nice_diffs, exdent = 11))
+ cat("\nData:\n")
+ cat(nrow(x$data), "observations of",
+ length(unique(x$data$name)), "variable(s) grouped in",
+ length(unique(x$data$ds)), "datasets\n")
+
+ cat("\nLikelihood computed by importance sampling\n")
+ print(data.frame(
+ AIC = AIC(x$so, type = "is"),
+ BIC = BIC(x$so, type = "is"),
+ logLik = logLik(x$so, type = "is"),
+ row.names = " "), digits = digits)
+
+ cat("\nFitted parameters:\n")
+ conf.int <- x$so@results@conf.int[c("estimate", "lower", "upper")]
+ rownames(conf.int) <- x$so@results@conf.int[["name"]]
+ print(conf.int, digits = digits)
+
+ invisible(x)
+}
+
+#' @rdname saem
+#' @return An [saemix::SaemixModel] object.
+#' @export
+saemix_model <- function(object, solution_type = "auto", transformations = c("mkin", "saemix"),
+ degparms_start = numeric(), test_log_parms = FALSE, verbose = FALSE, ...)
+{
+ if (packageVersion("saemix") < "3.0") {
+ stop("To use the interface to saemix, you need to install a version >= 3.0\n")
+ }
+
+ if (nrow(object) > 1) stop("Only row objects allowed")
+
+ mkin_model <- object[[1]]$mkinmod
+
+ degparms_optim <- mean_degparms(object, test_log_parms = test_log_parms)
+ if (transformations == "saemix") {
+ degparms_optim <- backtransform_odeparms(degparms_optim,
+ object[[1]]$mkinmod,
+ object[[1]]$transform_rates,
+ object[[1]]$transform_fractions)
+ }
+ degparms_fixed <- object[[1]]$bparms.fixed
+
+ # Transformations are done in the degradation function
+ transform.par = rep(0, length(degparms_optim))
+
+ odeini_optim_parm_names <- grep('_0$', names(degparms_optim), value = TRUE)
+ odeini_fixed_parm_names <- grep('_0$', names(degparms_fixed), value = TRUE)
+
+ odeparms_fixed_names <- setdiff(names(degparms_fixed), odeini_fixed_parm_names)
+ odeparms_fixed <- degparms_fixed[odeparms_fixed_names]
+
+ odeini_fixed <- degparms_fixed[odeini_fixed_parm_names]
+ names(odeini_fixed) <- gsub('_0$', '', odeini_fixed_parm_names)
+
+ model_function <- FALSE
+
+ # Model functions with analytical solutions
+ # Fixed parameters, use_of_ff = "min" and turning off sinks currently not supported here
+ # In general, we need to consider exactly how the parameters in mkinfit were specified,
+ # as the parameters are currently mapped by position in these solutions
+ sinks <- sapply(mkin_model$spec, function(x) x$sink)
+ if (length(odeparms_fixed) == 0 & mkin_model$use_of_ff == "max" & all(sinks)) {
+ # Parent only
+ if (length(mkin_model$spec) == 1) {
+ parent_type <- mkin_model$spec[[1]]$type
+ if (length(odeini_fixed) == 1) {
+ if (parent_type == "SFO") {
+ stop("saemix needs at least two parameters to work on.")
+ }
+ if (parent_type == "FOMC") {
+ model_function <- function(psi, id, xidep) {
+ odeini_fixed / (xidep[, "time"]/exp(psi[id, 2]) + 1)^exp(psi[id, 1])
+ }
+ }
+ if (parent_type == "DFOP") {
+ model_function <- function(psi, id, xidep) {
+ g <- plogis(psi[id, 3])
+ t <- xidep[, "time"]
+ odeini_fixed * (g * exp(- exp(psi[id, 1]) * t) +
+ (1 - g) * exp(- exp(psi[id, 2]) * t))
+ }
+ }
+ if (parent_type == "HS") {
+ model_function <- function(psi, id, xidep) {
+ tb <- exp(psi[id, 3])
+ t <- xidep[, "time"]
+ k1 = exp(psi[id, 1])
+ odeini_fixed * ifelse(t <= tb,
+ exp(- k1 * t),
+ exp(- k1 * tb) * exp(- exp(psi[id, 2]) * (t - tb)))
+ }
+ }
+ } else {
+ if (parent_type == "SFO") {
+ if (transformations == "mkin") {
+ model_function <- function(psi, id, xidep) {
+ psi[id, 1] * exp( - exp(psi[id, 2]) * xidep[, "time"])
+ }
+ } else {
+ model_function <- function(psi, id, xidep) {
+ psi[id, 1] * exp( - psi[id, 2] * xidep[, "time"])
+ }
+ transform.par = c(0, 1)
+ }
+ }
+ if (parent_type == "FOMC") {
+ model_function <- function(psi, id, xidep) {
+ psi[id, 1] / (xidep[, "time"]/exp(psi[id, 3]) + 1)^exp(psi[id, 2])
+ }
+ }
+ if (parent_type == "DFOP") {
+ if (transformations == "mkin") {
+ model_function <- function(psi, id, xidep) {
+ g <- plogis(psi[id, 4])
+ t <- xidep[, "time"]
+ psi[id, 1] * (g * exp(- exp(psi[id, 2]) * t) +
+ (1 - g) * exp(- exp(psi[id, 3]) * t))
+ }
+ } else {
+ model_function <- function(psi, id, xidep) {
+ g <- psi[id, 4]
+ t <- xidep[, "time"]
+ psi[id, 1] * (g * exp(- psi[id, 2] * t) +
+ (1 - g) * exp(- psi[id, 3] * t))
+ }
+ transform.par = c(0, 1, 1, 3)
+ }
+ }
+ if (parent_type == "HS") {
+ model_function <- function(psi, id, xidep) {
+ tb <- exp(psi[id, 4])
+ t <- xidep[, "time"]
+ k1 = exp(psi[id, 2])
+ psi[id, 1] * ifelse(t <= tb,
+ exp(- k1 * t),
+ exp(- k1 * tb) * exp(- exp(psi[id, 3]) * (t - tb)))
+ }
+ }
+ }
+ }
+
+ # Parent with one metabolite
+ # Parameter names used in the model functions are as in
+ # https://nbviewer.jupyter.org/urls/jrwb.de/nb/Symbolic%20ODE%20solutions%20for%20mkin.ipynb
+ types <- unname(sapply(mkin_model$spec, function(x) x$type))
+ if (length(mkin_model$spec) == 2 &! "SFORB" %in% types ) {
+ # Initial value for the metabolite (n20) must be fixed
+ if (names(odeini_fixed) == names(mkin_model$spec)[2]) {
+ n20 <- odeini_fixed
+ parent_name <- names(mkin_model$spec)[1]
+ if (identical(types, c("SFO", "SFO"))) {
+ if (transformations == "mkin") {
+ model_function <- function(psi, id, xidep) {
+ t <- xidep[, "time"]
+ n10 <- psi[id, 1]
+ k1 <- exp(psi[id, 2])
+ k2 <- exp(psi[id, 3])
+ f12 <- plogis(psi[id, 4])
+ ifelse(xidep[, "name"] == parent_name,
+ n10 * exp(- k1 * t),
+ (((k2 - k1) * n20 - f12 * k1 * n10) * exp(- k2 * t)) / (k2 - k1) +
+ (f12 * k1 * n10 * exp(- k1 * t)) / (k2 - k1)
+ )
+ }
+ } else {
+ model_function <- function(psi, id, xidep) {
+ t <- xidep[, "time"]
+ n10 <- psi[id, 1]
+ k1 <- psi[id, 2]
+ k2 <- psi[id, 3]
+ f12 <- psi[id, 4]
+ ifelse(xidep[, "name"] == parent_name,
+ n10 * exp(- k1 * t),
+ (((k2 - k1) * n20 - f12 * k1 * n10) * exp(- k2 * t)) / (k2 - k1) +
+ (f12 * k1 * n10 * exp(- k1 * t)) / (k2 - k1)
+ )
+ }
+ transform.par = c(0, 1, 1, 3)
+ }
+ }
+ if (identical(types, c("DFOP", "SFO"))) {
+ if (transformations == "mkin") {
+ model_function <- function(psi, id, xidep) {
+ t <- xidep[, "time"]
+ n10 <- psi[id, 1]
+ k2 <- exp(psi[id, 2])
+ f12 <- plogis(psi[id, 3])
+ l1 <- exp(psi[id, 4])
+ l2 <- exp(psi[id, 5])
+ g <- plogis(psi[id, 6])
+ ifelse(xidep[, "name"] == parent_name,
+ n10 * (g * exp(- l1 * t) + (1 - g) * exp(- l2 * t)),
+ ((f12 * g - f12) * l2 * n10 * exp(- l2 * t)) / (l2 - k2) -
+ (f12 * g * l1 * n10 * exp(- l1 * t)) / (l1 - k2) +
+ ((((l1 - k2) * l2 - k2 * l1 + k2^2) * n20 +
+ ((f12 * l1 + (f12 * g - f12) * k2) * l2 -
+ f12 * g * k2 * l1) * n10) * exp( - k2 * t)) /
+ ((l1 - k2) * l2 - k2 * l1 + k2^2)
+ )
+ }
+ } else {
+ model_function <- function(psi, id, xidep) {
+ t <- xidep[, "time"]
+ n10 <- psi[id, 1]
+ k2 <- psi[id, 2]
+ f12 <- psi[id, 3]
+ l1 <- psi[id, 4]
+ l2 <- psi[id, 5]
+ g <- psi[id, 6]
+ ifelse(xidep[, "name"] == parent_name,
+ n10 * (g * exp(- l1 * t) + (1 - g) * exp(- l2 * t)),
+ ((f12 * g - f12) * l2 * n10 * exp(- l2 * t)) / (l2 - k2) -
+ (f12 * g * l1 * n10 * exp(- l1 * t)) / (l1 - k2) +
+ ((((l1 - k2) * l2 - k2 * l1 + k2^2) * n20 +
+ ((f12 * l1 + (f12 * g - f12) * k2) * l2 -
+ f12 * g * k2 * l1) * n10) * exp( - k2 * t)) /
+ ((l1 - k2) * l2 - k2 * l1 + k2^2)
+ )
+ }
+ transform.par = c(0, 1, 3, 1, 1, 3)
+ }
+ }
+ }
+ }
+ }
+
+ if (is.function(model_function) & solution_type == "auto") {
+ solution_type = "analytical saemix"
+ } else {
+
+ if (solution_type == "auto")
+ solution_type <- object[[1]]$solution_type
+
+ model_function <- function(psi, id, xidep) {
+
+ uid <- unique(id)
+
+ res_list <- lapply(uid, function(i) {
+
+ transparms_optim <- as.numeric(psi[i, ]) # psi[i, ] is a dataframe when called in saemix.predict
+ names(transparms_optim) <- names(degparms_optim)
+
+ odeini_optim <- transparms_optim[odeini_optim_parm_names]
+ names(odeini_optim) <- gsub('_0$', '', odeini_optim_parm_names)
+
+ odeini <- c(odeini_optim, odeini_fixed)[names(mkin_model$diffs)]
+
+ ode_transparms_optim_names <- setdiff(names(transparms_optim), odeini_optim_parm_names)
+ odeparms_optim <- backtransform_odeparms(transparms_optim[ode_transparms_optim_names], mkin_model,
+ transform_rates = object[[1]]$transform_rates,
+ transform_fractions = object[[1]]$transform_fractions)
+ odeparms <- c(odeparms_optim, odeparms_fixed)
+
+ xidep_i <- subset(xidep, id == i)
+
+ if (solution_type == "analytical") {
+ out_values <- mkin_model$deg_func(xidep_i, odeini, odeparms)
+ } else {
+
+ i_time <- xidep_i$time
+ i_name <- xidep_i$name
+
+ out_wide <- mkinpredict(mkin_model,
+ odeparms = odeparms, odeini = odeini,
+ solution_type = solution_type,
+ outtimes = sort(unique(i_time)),
+ na_stop = FALSE
+ )
+
+ out_index <- cbind(as.character(i_time), as.character(i_name))
+ out_values <- out_wide[out_index]
+ }
+ return(out_values)
+ })
+ res <- unlist(res_list)
+ return(res)
+ }
+ }
+
+ error.model <- switch(object[[1]]$err_mod,
+ const = "constant",
+ tc = "combined",
+ obs = "constant")
+
+ if (object[[1]]$err_mod == "obs") {
+ warning("The error model 'obs' (variance by variable) can currently not be transferred to an saemix model")
+ }
+
+ error.init <- switch(object[[1]]$err_mod,
+ const = c(a = mean(sapply(object, function(x) x$errparms)), b = 1),
+ tc = c(a = mean(sapply(object, function(x) x$errparms[1])),
+ b = mean(sapply(object, function(x) x$errparms[2]))),
+ obs = c(a = mean(sapply(object, function(x) x$errparms)), b = 1))
+
+ degparms_psi0 <- degparms_optim
+ degparms_psi0[names(degparms_start)] <- degparms_start
+ psi0_matrix <- matrix(degparms_psi0, nrow = 1)
+ colnames(psi0_matrix) <- names(degparms_psi0)
+
+ res <- saemix::saemixModel(model_function,
+ psi0 = psi0_matrix,
+ "Mixed model generated from mmkin object",
+ transform.par = transform.par,
+ error.model = error.model,
+ verbose = verbose
+ )
+ attr(res, "mean_dp_start") <- degparms_optim
+ return(res)
+}
+
+#' @rdname saem
+#' @return An [saemix::SaemixData] object.
+#' @export
+saemix_data <- function(object, verbose = FALSE, ...) {
+ if (nrow(object) > 1) stop("Only row objects allowed")
+ ds_names <- colnames(object)
+
+ ds_list <- lapply(object, function(x) x$data[c("time", "variable", "observed")])
+ names(ds_list) <- ds_names
+ ds_saemix_all <- purrr::map_dfr(ds_list, function(x) x, .id = "ds")
+ ds_saemix <- data.frame(ds = ds_saemix_all$ds,
+ name = as.character(ds_saemix_all$variable),
+ time = ds_saemix_all$time,
+ value = ds_saemix_all$observed,
+ stringsAsFactors = FALSE)
+
+ res <- saemix::saemixData(ds_saemix,
+ name.group = "ds",
+ name.predictors = c("time", "name"),
+ name.response = "value",
+ verbose = verbose,
+ ...)
+ return(res)
+}
diff --git a/R/summary.nlmixr.mmkin.R b/R/summary.nlmixr.mmkin.R
new file mode 100644
index 00000000..a023f319
--- /dev/null
+++ b/R/summary.nlmixr.mmkin.R
@@ -0,0 +1,250 @@
+#' Summary method for class "nlmixr.mmkin"
+#'
+#' Lists model equations, initial parameter values, optimised parameters
+#' for fixed effects (population), random effects (deviations from the
+#' population mean) and residual error model, as well as the resulting
+#' endpoints such as formation fractions and DT50 values. Optionally
+#' (default is FALSE), the data are listed in full.
+#'
+#' @importFrom stats confint sd
+#' @param object an object of class [nlmixr.mmkin]
+#' @param x an object of class [summary.nlmixr.mmkin]
+#' @param data logical, indicating whether the full data should be included in
+#' the summary.
+#' @param verbose Should the summary be verbose?
+#' @param distimes logical, indicating whether DT50 and DT90 values should be
+#' included.
+#' @param digits Number of digits to use for printing
+#' @param \dots optional arguments passed to methods like \code{print}.
+#' @return The summary function returns a list obtained in the fit, with at
+#' least the following additional components
+#' \item{nlmixrversion, mkinversion, Rversion}{The nlmixr, mkin and R versions used}
+#' \item{date.fit, date.summary}{The dates where the fit and the summary were
+#' produced}
+#' \item{diffs}{The differential equations used in the degradation model}
+#' \item{use_of_ff}{Was maximum or minimum use made of formation fractions}
+#' \item{data}{The data}
+#' \item{confint_back}{Backtransformed parameters, with confidence intervals if available}
+#' \item{ff}{The estimated formation fractions derived from the fitted
+#' model.}
+#' \item{distimes}{The DT50 and DT90 values for each observed variable.}
+#' \item{SFORB}{If applicable, eigenvalues of SFORB components of the model.}
+#' The print method is called for its side effect, i.e. printing the summary.
+#' @importFrom stats predict vcov
+#' @author Johannes Ranke for the mkin specific parts
+#' nlmixr authors for the parts inherited from nlmixr.
+#' @examples
+#' # Generate five datasets following DFOP-SFO kinetics
+#' sampling_times = c(0, 1, 3, 7, 14, 28, 60, 90, 120)
+#' dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "m1"),
+#' m1 = mkinsub("SFO"), quiet = TRUE)
+#' set.seed(1234)
+#' k1_in <- rlnorm(5, log(0.1), 0.3)
+#' k2_in <- rlnorm(5, log(0.02), 0.3)
+#' g_in <- plogis(rnorm(5, qlogis(0.5), 0.3))
+#' f_parent_to_m1_in <- plogis(rnorm(5, qlogis(0.3), 0.3))
+#' k_m1_in <- rlnorm(5, log(0.02), 0.3)
+#'
+#' pred_dfop_sfo <- function(k1, k2, g, f_parent_to_m1, k_m1) {
+#' mkinpredict(dfop_sfo,
+#' c(k1 = k1, k2 = k2, g = g, f_parent_to_m1 = f_parent_to_m1, k_m1 = k_m1),
+#' c(parent = 100, m1 = 0),
+#' sampling_times)
+#' }
+#'
+#' ds_mean_dfop_sfo <- lapply(1:5, function(i) {
+#' mkinpredict(dfop_sfo,
+#' c(k1 = k1_in[i], k2 = k2_in[i], g = g_in[i],
+#' f_parent_to_m1 = f_parent_to_m1_in[i], k_m1 = k_m1_in[i]),
+#' c(parent = 100, m1 = 0),
+#' sampling_times)
+#' })
+#' names(ds_mean_dfop_sfo) <- paste("ds", 1:5)
+#'
+#' ds_syn_dfop_sfo <- lapply(ds_mean_dfop_sfo, function(ds) {
+#' add_err(ds,
+#' sdfunc = function(value) sqrt(1^2 + value^2 * 0.07^2),
+#' n = 1)[[1]]
+#' })
+#'
+#' \dontrun{
+#' # Evaluate using mmkin and nlmixr
+#' f_mmkin_dfop_sfo <- mmkin(list(dfop_sfo), ds_syn_dfop_sfo,
+#' quiet = TRUE, error_model = "tc", cores = 5)
+#' f_saemix_dfop_sfo <- mkin::saem(f_mmkin_dfop_sfo)
+#' f_nlme_dfop_sfo <- mkin::nlme(f_mmkin_dfop_sfo)
+#' f_nlmixr_dfop_sfo_saem <- nlmixr(f_mmkin_dfop_sfo, est = "saem")
+#' # The following takes a very long time but gives
+#' f_nlmixr_dfop_sfo_focei <- nlmixr(f_mmkin_dfop_sfo, est = "focei")
+#' AIC(f_nlmixr_dfop_sfo_saem$nm, f_nlmixr_dfop_sfo_focei$nm)
+#' summary(f_nlmixr_dfop_sfo_sfo, data = TRUE)
+#' }
+#'
+#' @export
+summary.nlmixr.mmkin <- function(object, data = FALSE, verbose = FALSE, distimes = TRUE, ...) {
+
+ mod_vars <- names(object$mkinmod$diffs)
+
+ conf.int <- confint(object$nm)
+ dpnames <- setdiff(rownames(conf.int), names(object$mean_ep_start))
+ ndp <- length(dpnames)
+
+ confint_trans <- as.matrix(conf.int[dpnames, c(1, 3, 4)])
+ colnames(confint_trans) <- c("est.", "lower", "upper")
+
+ bp <- backtransform_odeparms(confint_trans[, "est."], object$mkinmod,
+ object$transform_rates, object$transform_fractions)
+ bpnames <- names(bp)
+
+ # Transform boundaries of CI for one parameter at a time,
+ # with the exception of sets of formation fractions (single fractions are OK).
+ f_names_skip <- character(0)
+ for (box in mod_vars) { # Figure out sets of fractions to skip
+ f_names <- grep(paste("^f", box, sep = "_"), dpnames, value = TRUE)
+ n_paths <- length(f_names)
+ if (n_paths > 1) f_names_skip <- c(f_names_skip, f_names)
+ }
+
+ confint_back <- matrix(NA, nrow = length(bp), ncol = 3,
+ dimnames = list(bpnames, colnames(confint_trans)))
+ confint_back[, "est."] <- bp
+
+ for (pname in dpnames) {
+ if (!pname %in% f_names_skip) {
+ par.lower <- confint_trans[pname, "lower"]
+ par.upper <- confint_trans[pname, "upper"]
+ names(par.lower) <- names(par.upper) <- pname
+ bpl <- backtransform_odeparms(par.lower, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ bpu <- backtransform_odeparms(par.upper, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ confint_back[names(bpl), "lower"] <- bpl
+ confint_back[names(bpu), "upper"] <- bpu
+ }
+ }
+
+ # Correlation of fixed effects (inspired by summary.nlme)
+ varFix <- vcov(object$nm)
+ stdFix <- sqrt(diag(varFix))
+ object$corFixed <- array(
+ t(varFix/stdFix)/stdFix,
+ dim(varFix),
+ list(dpnames, dpnames))
+
+ object$confint_trans <- confint_trans
+ object$confint_back <- confint_back
+
+ object$date.summary = date()
+ object$use_of_ff = object$mkinmod$use_of_ff
+
+ object$diffs <- object$mkinmod$diffs
+ object$print_data <- data # boolean: Should we print the data?
+
+ names(object$data)[4] <- "observed" # rename value to observed
+
+ object$verbose <- verbose
+
+ object$fixed <- object$mmkin_orig[[1]]$fixed
+ object$AIC = AIC(object$nm)
+ object$BIC = BIC(object$nm)
+ object$logLik = logLik(object$nm)
+
+ ep <- endpoints(object)
+ if (length(ep$ff) != 0)
+ object$ff <- ep$ff
+ if (distimes) object$distimes <- ep$distimes
+ if (length(ep$SFORB) != 0) object$SFORB <- ep$SFORB
+ class(object) <- c("summary.nlmixr.mmkin")
+ return(object)
+}
+
+#' @rdname summary.nlmixr.mmkin
+#' @export
+print.summary.nlmixr.mmkin <- function(x, digits = max(3, getOption("digits") - 3), verbose = x$verbose, ...) {
+ cat("nlmixr version used for fitting: ", x$nlmixrversion, "\n")
+ cat("mkin version used for pre-fitting: ", x$mkinversion, "\n")
+ cat("R version used for fitting: ", x$Rversion, "\n")
+
+ cat("Date of fit: ", x$date.fit, "\n")
+ cat("Date of summary:", x$date.summary, "\n")
+
+ cat("\nEquations:\n")
+ nice_diffs <- gsub("^(d.*) =", "\\1/dt =", x[["diffs"]])
+ writeLines(strwrap(nice_diffs, exdent = 11))
+
+ cat("\nData:\n")
+ cat(nrow(x$data), "observations of",
+ length(unique(x$data$name)), "variable(s) grouped in",
+ length(unique(x$data$ds)), "datasets\n")
+
+ cat("\nDegradation model predictions using RxODE\n")
+
+ cat("\nFitted in", x$time[["elapsed"]], "s\n")
+
+ cat("\nVariance model: ")
+ cat(switch(x$err_mod,
+ const = "Constant variance",
+ obs = "Variance unique to each observed variable",
+ tc = "Two-component variance function",
+ obs_tc = "Two-component variance unique to each observed variable"), "\n")
+
+ cat("\nMean of starting values for individual parameters:\n")
+ print(x$mean_dp_start, digits = digits)
+
+ cat("\nMean of starting values for error model parameters:\n")
+ print(x$mean_ep_start, digits = digits)
+
+ cat("\nFixed degradation parameter values:\n")
+ if(length(x$fixed$value) == 0) cat("None\n")
+ else print(x$fixed, digits = digits)
+
+ cat("\nResults:\n\n")
+ cat("Likelihood calculated by", nlmixr::getOfvType(x$nm), " \n")
+ print(data.frame(AIC = x$AIC, BIC = x$BIC, logLik = x$logLik,
+ row.names = " "), digits = digits)
+
+ cat("\nOptimised parameters:\n")
+ print(x$confint_trans, digits = digits)
+
+ if (nrow(x$confint_trans) > 1) {
+ corr <- x$corFixed
+ class(corr) <- "correlation"
+ print(corr, title = "\nCorrelation:", ...)
+ }
+
+ cat("\nRandom effects (omega):\n")
+ print(x$nm$omega, digits = digits)
+
+ cat("\nVariance model:\n")
+ print(x$nm$sigma, digits = digits)
+
+ cat("\nBacktransformed parameters:\n")
+ print(x$confint_back, digits = digits)
+
+ printSFORB <- !is.null(x$SFORB)
+ if(printSFORB){
+ cat("\nEstimated Eigenvalues of SFORB model(s):\n")
+ print(x$SFORB, digits = digits,...)
+ }
+
+ printff <- !is.null(x$ff)
+ if(printff){
+ cat("\nResulting formation fractions:\n")
+ print(data.frame(ff = x$ff), digits = digits,...)
+ }
+
+ printdistimes <- !is.null(x$distimes)
+ if(printdistimes){
+ cat("\nEstimated disappearance times:\n")
+ print(x$distimes, digits = digits,...)
+ }
+
+ if (x$print_data){
+ cat("\nData:\n")
+ print(format(x$data, digits = digits, ...), row.names = FALSE)
+ }
+
+ invisible(x)
+}
diff --git a/R/summary.saem.mmkin.R b/R/summary.saem.mmkin.R
new file mode 100644
index 00000000..e92c561c
--- /dev/null
+++ b/R/summary.saem.mmkin.R
@@ -0,0 +1,268 @@
+#' Summary method for class "saem.mmkin"
+#'
+#' Lists model equations, initial parameter values, optimised parameters
+#' for fixed effects (population), random effects (deviations from the
+#' population mean) and residual error model, as well as the resulting
+#' endpoints such as formation fractions and DT50 values. Optionally
+#' (default is FALSE), the data are listed in full.
+#'
+#' @param object an object of class [saem.mmkin]
+#' @param x an object of class [summary.saem.mmkin]
+#' @param data logical, indicating whether the full data should be included in
+#' the summary.
+#' @param verbose Should the summary be verbose?
+#' @param distimes logical, indicating whether DT50 and DT90 values should be
+#' included.
+#' @param digits Number of digits to use for printing
+#' @param \dots optional arguments passed to methods like \code{print}.
+#' @return The summary function returns a list based on the [saemix::SaemixObject]
+#' obtained in the fit, with at least the following additional components
+#' \item{saemixversion, mkinversion, Rversion}{The saemix, mkin and R versions used}
+#' \item{date.fit, date.summary}{The dates where the fit and the summary were
+#' produced}
+#' \item{diffs}{The differential equations used in the degradation model}
+#' \item{use_of_ff}{Was maximum or minimum use made of formation fractions}
+#' \item{data}{The data}
+#' \item{confint_trans}{Transformed parameters as used in the optimisation, with confidence intervals}
+#' \item{confint_back}{Backtransformed parameters, with confidence intervals if available}
+#' \item{confint_errmod}{Error model parameters with confidence intervals}
+#' \item{ff}{The estimated formation fractions derived from the fitted
+#' model.}
+#' \item{distimes}{The DT50 and DT90 values for each observed variable.}
+#' \item{SFORB}{If applicable, eigenvalues of SFORB components of the model.}
+#' The print method is called for its side effect, i.e. printing the summary.
+#' @importFrom stats predict vcov
+#' @author Johannes Ranke for the mkin specific parts
+#' saemix authors for the parts inherited from saemix.
+#' @examples
+#' # Generate five datasets following DFOP-SFO kinetics
+#' sampling_times = c(0, 1, 3, 7, 14, 28, 60, 90, 120)
+#' dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "m1"),
+#' m1 = mkinsub("SFO"), quiet = TRUE)
+#' set.seed(1234)
+#' k1_in <- rlnorm(5, log(0.1), 0.3)
+#' k2_in <- rlnorm(5, log(0.02), 0.3)
+#' g_in <- plogis(rnorm(5, qlogis(0.5), 0.3))
+#' f_parent_to_m1_in <- plogis(rnorm(5, qlogis(0.3), 0.3))
+#' k_m1_in <- rlnorm(5, log(0.02), 0.3)
+#'
+#' pred_dfop_sfo <- function(k1, k2, g, f_parent_to_m1, k_m1) {
+#' mkinpredict(dfop_sfo,
+#' c(k1 = k1, k2 = k2, g = g, f_parent_to_m1 = f_parent_to_m1, k_m1 = k_m1),
+#' c(parent = 100, m1 = 0),
+#' sampling_times)
+#' }
+#'
+#' ds_mean_dfop_sfo <- lapply(1:5, function(i) {
+#' mkinpredict(dfop_sfo,
+#' c(k1 = k1_in[i], k2 = k2_in[i], g = g_in[i],
+#' f_parent_to_m1 = f_parent_to_m1_in[i], k_m1 = k_m1_in[i]),
+#' c(parent = 100, m1 = 0),
+#' sampling_times)
+#' })
+#' names(ds_mean_dfop_sfo) <- paste("ds", 1:5)
+#'
+#' ds_syn_dfop_sfo <- lapply(ds_mean_dfop_sfo, function(ds) {
+#' add_err(ds,
+#' sdfunc = function(value) sqrt(1^2 + value^2 * 0.07^2),
+#' n = 1)[[1]]
+#' })
+#'
+#' \dontrun{
+#' # Evaluate using mmkin and saem
+#' f_mmkin_dfop_sfo <- mmkin(list(dfop_sfo), ds_syn_dfop_sfo,
+#' quiet = TRUE, error_model = "tc", cores = 5)
+#' f_saem_dfop_sfo <- saem(f_mmkin_dfop_sfo)
+#' summary(f_saem_dfop_sfo, data = TRUE)
+#' }
+#'
+#' @export
+summary.saem.mmkin <- function(object, data = FALSE, verbose = FALSE, distimes = TRUE, ...) {
+
+ mod_vars <- names(object$mkinmod$diffs)
+
+ pnames <- names(object$mean_dp_start)
+ np <- length(pnames)
+
+ conf.int <- object$so@results@conf.int
+ rownames(conf.int) <- conf.int$name
+ confint_trans <- as.matrix(conf.int[pnames, c("estimate", "lower", "upper")])
+ colnames(confint_trans)[1] <- "est."
+
+ # In case objects were produced by earlier versions of saem
+ if (is.null(object$transformations)) object$transformations <- "mkin"
+
+ if (object$transformations == "mkin") {
+ bp <- backtransform_odeparms(confint_trans[, "est."], object$mkinmod,
+ object$transform_rates, object$transform_fractions)
+ bpnames <- names(bp)
+
+ # Transform boundaries of CI for one parameter at a time,
+ # with the exception of sets of formation fractions (single fractions are OK).
+ f_names_skip <- character(0)
+ for (box in mod_vars) { # Figure out sets of fractions to skip
+ f_names <- grep(paste("^f", box, sep = "_"), pnames, value = TRUE)
+ n_paths <- length(f_names)
+ if (n_paths > 1) f_names_skip <- c(f_names_skip, f_names)
+ }
+
+ confint_back <- matrix(NA, nrow = length(bp), ncol = 3,
+ dimnames = list(bpnames, colnames(confint_trans)))
+ confint_back[, "est."] <- bp
+
+ for (pname in pnames) {
+ if (!pname %in% f_names_skip) {
+ par.lower <- confint_trans[pname, "lower"]
+ par.upper <- confint_trans[pname, "upper"]
+ names(par.lower) <- names(par.upper) <- pname
+ bpl <- backtransform_odeparms(par.lower, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ bpu <- backtransform_odeparms(par.upper, object$mkinmod,
+ object$transform_rates,
+ object$transform_fractions)
+ confint_back[names(bpl), "lower"] <- bpl
+ confint_back[names(bpu), "upper"] <- bpu
+ }
+ }
+ } else {
+ confint_back <- confint_trans
+ }
+
+ # Correlation of fixed effects (inspired by summary.nlme)
+ varFix <- vcov(object$so)[1:np, 1:np]
+ stdFix <- sqrt(diag(varFix))
+ object$corFixed <- array(
+ t(varFix/stdFix)/stdFix,
+ dim(varFix),
+ list(pnames, pnames))
+
+ # Random effects
+ rnames <- paste0("SD.", pnames)
+ confint_ranef <- as.matrix(conf.int[rnames, c("estimate", "lower", "upper")])
+ colnames(confint_ranef)[1] <- "est."
+
+ # Error model
+ enames <- if (object$err_mod == "const") "a.1" else c("a.1", "b.1")
+ confint_errmod <- as.matrix(conf.int[enames, c("estimate", "lower", "upper")])
+ colnames(confint_errmod)[1] <- "est."
+
+
+ object$confint_trans <- confint_trans
+ object$confint_ranef <- confint_ranef
+ object$confint_errmod <- confint_errmod
+ object$confint_back <- confint_back
+
+ object$date.summary = date()
+ object$use_of_ff = object$mkinmod$use_of_ff
+ object$error_model_algorithm = object$mmkin_orig[[1]]$error_model_algorithm
+ err_mod = object$mmkin_orig[[1]]$err_mod
+
+ object$diffs <- object$mkinmod$diffs
+ object$print_data <- data # boolean: Should we print the data?
+ so_pred <- object$so@results@predictions
+
+ names(object$data)[4] <- "observed" # rename value to observed
+
+ object$verbose <- verbose
+
+ object$fixed <- object$mmkin_orig[[1]]$fixed
+ object$AIC = AIC(object$so)
+ object$BIC = BIC(object$so)
+ object$logLik = logLik(object$so, method = "is")
+
+ ep <- endpoints(object)
+ if (length(ep$ff) != 0)
+ object$ff <- ep$ff
+ if (distimes) object$distimes <- ep$distimes
+ if (length(ep$SFORB) != 0) object$SFORB <- ep$SFORB
+ class(object) <- c("summary.saem.mmkin")
+ return(object)
+}
+
+#' @rdname summary.saem.mmkin
+#' @export
+print.summary.saem.mmkin <- function(x, digits = max(3, getOption("digits") - 3), verbose = x$verbose, ...) {
+ cat("saemix version used for fitting: ", x$saemixversion, "\n")
+ cat("mkin version used for pre-fitting: ", x$mkinversion, "\n")
+ cat("R version used for fitting: ", x$Rversion, "\n")
+
+ cat("Date of fit: ", x$date.fit, "\n")
+ cat("Date of summary:", x$date.summary, "\n")
+
+ cat("\nEquations:\n")
+ nice_diffs <- gsub("^(d.*) =", "\\1/dt =", x[["diffs"]])
+ writeLines(strwrap(nice_diffs, exdent = 11))
+
+ cat("\nData:\n")
+ cat(nrow(x$data), "observations of",
+ length(unique(x$data$name)), "variable(s) grouped in",
+ length(unique(x$data$ds)), "datasets\n")
+
+ cat("\nModel predictions using solution type", x$solution_type, "\n")
+
+ cat("\nFitted in", x$time[["elapsed"]], "s using", paste(x$so@options$nbiter.saemix, collapse = ", "), "iterations\n")
+
+ cat("\nVariance model: ")
+ cat(switch(x$err_mod,
+ const = "Constant variance",
+ obs = "Variance unique to each observed variable",
+ tc = "Two-component variance function"), "\n")
+
+ cat("\nMean of starting values for individual parameters:\n")
+ print(x$mean_dp_start, digits = digits)
+
+ cat("\nFixed degradation parameter values:\n")
+ if(length(x$fixed$value) == 0) cat("None\n")
+ else print(x$fixed, digits = digits)
+
+ cat("\nResults:\n\n")
+ cat("Likelihood computed by importance sampling\n")
+ print(data.frame(AIC = x$AIC, BIC = x$BIC, logLik = x$logLik,
+ row.names = " "), digits = digits)
+
+ cat("\nOptimised parameters:\n")
+ print(x$confint_trans, digits = digits)
+
+ if (nrow(x$confint_trans) > 1) {
+ corr <- x$corFixed
+ class(corr) <- "correlation"
+ print(corr, title = "\nCorrelation:", ...)
+ }
+
+ cat("\nRandom effects:\n")
+ print(x$confint_ranef, digits = digits)
+
+ cat("\nVariance model:\n")
+ print(x$confint_errmod, digits = digits)
+
+ if (x$transformations == "mkin") {
+ cat("\nBacktransformed parameters:\n")
+ print(x$confint_back, digits = digits)
+ }
+
+ printSFORB <- !is.null(x$SFORB)
+ if(printSFORB){
+ cat("\nEstimated Eigenvalues of SFORB model(s):\n")
+ print(x$SFORB, digits = digits,...)
+ }
+
+ printff <- !is.null(x$ff)
+ if(printff){
+ cat("\nResulting formation fractions:\n")
+ print(data.frame(ff = x$ff), digits = digits,...)
+ }
+
+ printdistimes <- !is.null(x$distimes)
+ if(printdistimes){
+ cat("\nEstimated disappearance times:\n")
+ print(x$distimes, digits = digits,...)
+ }
+
+ if (x$print_data){
+ cat("\nData:\n")
+ print(format(x$data, digits = digits, ...), row.names = FALSE)
+ }
+
+ invisible(x)
+}
diff --git a/R/tffm0.R b/R/tffm0.R
new file mode 100644
index 00000000..bb5f4cf5
--- /dev/null
+++ b/R/tffm0.R
@@ -0,0 +1,48 @@
+#' Transform formation fractions as in the first published mkin version
+#'
+#' The transformed fractions can be restricted between 0 and 1 in model
+#' optimisations. Therefore this transformation was used originally in mkin. It
+#' was later replaced by the [ilr] transformation because the ilr transformed
+#' fractions can assumed to follow normal distribution. As the ilr
+#' transformation is not available in [RxODE] and can therefore not be used in
+#' the nlmixr modelling language, this transformation is currently used for
+#' translating mkin models with formation fractions to more than one target
+#' compartment for fitting with nlmixr in [nlmixr_model]. However,
+#' this implementation cannot be used there, as it is not accessible
+#' from RxODE.
+#'
+#' @param ff Vector of untransformed formation fractions. The sum
+#' must be smaller or equal to one
+#' @param ff_trans Vector of transformed formation fractions that can be
+#' restricted to the interval from 0 to 1
+#' @return A vector of the transformed formation fractions
+#' @export
+#' @examples
+#' ff_example <- c(
+#' 0.10983681, 0.09035905, 0.08399383
+#' )
+#' ff_example_trans <- tffm0(ff_example)
+#' invtffm0(ff_example_trans)
+tffm0 <- function(ff) {
+ n <- length(ff)
+ res <- numeric(n)
+ f_remaining <- 1
+ for (i in 1:n) {
+ res[i] <- ff[i]/f_remaining
+ f_remaining <- f_remaining - ff[i]
+ }
+ return(res)
+}
+#' @rdname tffm0
+#' @export
+#' @return A vector of backtransformed formation fractions for natural use in degradation models
+invtffm0 <- function(ff_trans) {
+ n <- length(ff_trans)
+ res <- numeric(n)
+ f_remaining <- 1
+ for (i in 1:n) {
+ res[i] <- ff_trans[i] * f_remaining
+ f_remaining <- f_remaining - res[i]
+ }
+ return(res)
+}
diff --git a/R/transform_odeparms.R b/R/transform_odeparms.R
index 4fe4e5c2..174e7c2d 100644
--- a/R/transform_odeparms.R
+++ b/R/transform_odeparms.R
@@ -229,13 +229,18 @@ backtransform_odeparms <- function(transparms, mkinmod,
if (length(trans_f) > 0) {
if(transform_fractions) {
if (any(grepl("qlogis", names(trans_f)))) {
- parms[f_names] <- plogis(trans_f)
+ f_tmp <- plogis(trans_f)
+ if (any(grepl("_tffm0_.*_qlogis$", names(f_tmp)))) {
+ parms[f_names] <- invtffm0(f_tmp)
+ } else {
+ parms[f_names] <- f_tmp
+ }
} else {
- f <- invilr(trans_f)
+ f_tmp <- invilr(trans_f)
if (spec[[box]]$sink) {
- parms[f_names] <- f[1:length(f)-1]
+ parms[f_names] <- f_tmp[1:length(f_tmp)-1]
} else {
- parms[f_names] <- f
+ parms[f_names] <- f_tmp
}
}
} else {
diff --git a/README.html b/README.html
index 452a90e9..68c11a37 100644
--- a/README.html
+++ b/README.html
@@ -363,7 +363,7 @@ pre code {
<div id="mkin" class="section level1">
<h1>mkin</h1>
-<p><a href="https://cran.r-project.org/package=mkin"><img src="data:image/svg+xml; 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/></a> <a href="https://app.travis-ci.com/github/jranke/mkin"><img src="data:image/svg+xml;base64,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" alt="Build Status" /></a> <a href="https://codecov.io/github/jranke/mkin"><img src="data:image/svg+xml;base64,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" alt="codecov" /></a></p>
+<p><a href="https://cran.r-project.org/package=mkin"><img src="data:image/svg+xml; charset=utf-8;base64,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" /></a> <a href="https://app.travis-ci.com/github/jranke/mkin"><img src="data:image/svg+xml;base64,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" alt="Build Status" /></a> <a href="https://codecov.io/github/jranke/mkin"><img src="data:image/svg+xml;base64,PHN2ZyB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMjAwMC9zdmciIHdpZHRoPSIxMTIiIGhlaWdodD0iMjAiPgogICAgPGxpbmVhckdyYWRpZW50IGlkPSJiIiB4Mj0iMCIgeTI9IjEwMCUiPgogICAgICAgIDxzdG9wIG9mZnNldD0iMCIgc3RvcC1jb2xvcj0iI2JiYiIgc3RvcC1vcGFjaXR5PSIuMSIgLz4KICAgICAgICA8c3RvcCBvZmZzZXQ9IjEiIHN0b3Atb3BhY2l0eT0iLjEiIC8+CiAgICA8L2xpbmVhckdyYWRpZW50PgogICAgPG1hc2sgaWQ9ImEiPgogICAgICAgIDxyZWN0IHdpZHRoPSIxMTIiIGhlaWdodD0iMjAiIHJ4PSIzIiBmaWxsPSIjZmZmIiAvPgogICAgPC9tYXNrPgogICAgPGcgbWFzaz0idXJsKCNhKSI+CiAgICAgICAgPHBhdGggZmlsbD0iIzU1NSIgZD0iTTAgMGg3NnYyMEgweiIgLz4KICAgICAgICA8cGF0aCBmaWxsPSIjYTFiOTBlIiBkPSJNNzYgMGgzNnYyMEg3NnoiIC8+CiAgICAgICAgPHBhdGggZmlsbD0idXJsKCNiKSIgZD0iTTAgMGgxMTJ2MjBIMHoiIC8+CiAgICA8L2c+CiAgICA8ZyBmaWxsPSIjZmZmIiB0ZXh0LWFuY2hvcj0ibWlkZGxlIiBmb250LWZhbWlseT0iRGVqYVZ1IFNhbnMsVmVyZGFuYSxHZW5ldmEsc2Fucy1zZXJpZiIgZm9udC1zaXplPSIxMSI+CiAgICAgICAgPHRleHQgeD0iNDYiIHk9IjE1IiBmaWxsPSIjMDEwMTAxIiBmaWxsLW9wYWNpdHk9Ii4zIj5jb2RlY292PC90ZXh0PgogICAgICAgIDx0ZXh0IHg9IjQ2IiB5PSIxNCI+Y29kZWNvdjwvdGV4dD4KICAgICAgICA8dGV4dCB4PSI5MyIgeT0iMTUiIGZpbGw9IiMwMTAxMDEiIGZpbGwtb3BhY2l0eT0iLjMiPjkxJTwvdGV4dD4KICAgICAgICA8dGV4dCB4PSI5MyIgeT0iMTQiPjkxJTwvdGV4dD4KICAgIDwvZz4KICAgIDxzdmcgdmlld0JveD0iMTIwIC04IDYwIDYwIj4KICAgICAgICA8cGF0aCBkPSJNMjMuMDEzIDBDMTAuMzMzLjAwOS4wMSAxMC4yMiAwIDIyLjc2MnYuMDU4bDMuOTE0IDIuMjc1LjA1My0uMDM2YTExLjI5MSAxMS4yOTEgMCAwIDEgOC4zNTItMS43NjcgMTAuOTExIDEwLjkxMSAwIDAgMSA1LjUgMi43MjZsLjY3My42MjQuMzgtLjgyOGMuMzY4LS44MDIuNzkzLTEuNTU2IDEuMjY0LTIuMjQuMTktLjI3Ni4zOTgtLjU1NC42MzctLjg1MWwuMzkzLS40OS0uNDg0LS40MDRhMTYuMDggMTYuMDggMCAwIDAtNy40NTMtMy40NjYgMTYuNDgyIDE2LjQ4MiAwIDAgMC03LjcwNS40NDlDNy4zODYgMTAuNjgzIDE0LjU2IDUuMDE2IDIzLjAzIDUuMDFjNC43NzkgMCA5LjI3MiAxLjg0IDEyLjY1MSA1LjE4IDIuNDEgMi4zODIgNC4wNjkgNS4zNSA0LjgwNyA4LjU5MWExNi41MyAxNi41MyAwIDAgMC00Ljc5Mi0uNzIzbC0uMjkyLS4wMDJhMTYuNzA3IDE2LjcwNyAwIDAgMC0xLjkwMi4xNGwtLjA4LjAxMmMtLjI4LjAzNy0uNTI0LjA3NC0uNzQ4LjExNS0uMTEuMDE5LS4yMTguMDQxLS4zMjcuMDYzLS4yNTcuMDUyLS41MS4xMDgtLjc1LjE2OWwtLjI2NS4wNjdhMTYuMzkgMTYuMzkgMCAwIDAtLjkyNi4yNzZsLS4wNTYuMDE4Yy0uNjgyLjIzLTEuMzYuNTExLTIuMDE2LjgzOGwtLjA1Mi4wMjZjLS4yOS4xNDUtLjU4NC4zMDUtLjg5OS40OWwtLjA2OS4wNGExNS41OTYgMTUuNTk2IDAgMCAwLTQuMDYxIDMuNDY2bC0uMTQ1LjE3NWMtLjI5LjM2LS41MjEuNjY2LS43MjMuOTYtLjE3LjI0Ny0uMzQuNTEzLS41NTIuODY0bC0uMTE2LjE5OWMtLjE3LjI5Mi0uMzIuNTctLjQ0OS44MjRsLS4wMy4wNTdhMTYuMTE2IDE2LjExNiAwIDAgMC0uODQzIDIuMDI5bC0uMDM0LjEwMmExNS42NSAxNS42NSAwIDAgMC0uNzg2IDUuMTc0bC4wMDMuMjE0YTIxLjUyMyAyMS41MjMgMCAwIDAgLjA0Ljc1NGMuMDA5LjExOS4wMi4yMzcuMDMyLjM1NS4wMTQuMTQ1LjAzMi4yOS4wNDkuNDMybC4wMS4wOGMuMDEuMDY3LjAxNy4xMzMuMDI2LjE5Ny4wMzQuMjQyLjA3NC40OC4xMTkuNzIuNDYzIDIuNDE5IDEuNjIgNC44MzYgMy4zNDUgNi45OWwuMDc4LjA5OC4wOC0uMDk1Yy42ODgtLjgxIDIuMzk1LTMuMzggMi41MzktNC45MjJsLjAwMy0uMDI5LS4wMTQtLjAyNWExMC43MjcgMTAuNzI3IDAgMCAxLTEuMjI2LTQuOTU2YzAtNS43NiA0LjU0NS0xMC41NDQgMTAuMzQzLTEwLjg5bC4zODEtLjAxNGExMS40MDMgMTEuNDAzIDAgMCAxIDYuNjUxIDEuOTU3bC4wNTQuMDM2IDMuODYyLTIuMjM3LjA1LS4wM3YtLjA1NmMuMDA2LTYuMDgtMi4zODQtMTEuNzkzLTYuNzI5LTE2LjA4OUMzNC45MzIgMi4zNjEgMjkuMTYgMCAyMy4wMTMgMCIgZmlsbD0iI0YwMUY3QSIgZmlsbC1ydWxlPSJldmVub2RkIi8+CiAgICA8L3N2Zz4KPC9zdmc+" alt="codecov" /></a></p>
<p>The R package <strong>mkin</strong> provides calculation routines for the analysis of chemical degradation data, including <b>m</b>ulticompartment <b>kin</b>etics as needed for modelling the formation and decline of transformation products, or if several degradation compartments are involved.</p>
<div id="installation" class="section level2">
<h2>Installation</h2>
diff --git a/_pkgdown.yml b/_pkgdown.yml
index aaade416..ec9bfb1b 100644
--- a/_pkgdown.yml
+++ b/_pkgdown.yml
@@ -1,8 +1,8 @@
url: https://pkgdown.jrwb.de/mkin
development:
- mode: release
- version_label: default
+ mode: devel
+ version_label: info
template:
bootswatch: spacelab
@@ -42,11 +42,19 @@ reference:
desc: Create and work with nonlinear mixed effects models
contents:
- nlme.mmkin
+ - saem.mmkin
+ - nlmixr.mmkin
- plot.mixed.mmkin
- summary.nlme.mmkin
+ - summary.nlmixr.mmkin
+ - summary.saem.mmkin
- nlme_function
- get_deg_func
+ - saemix_model
- mixed
+ - intervals
+ - intervals.saem.mmkin
+ - intervals.nlmixr.mmkin
- title: Datasets and known results
contents:
- focus_soil_moisture
@@ -82,12 +90,14 @@ reference:
- mkinpredict
- transform_odeparms
- ilr
+ - tffm0
- logLik.mkinfit
- residuals.mkinfit
- nobs.mkinfit
- mkinresplot
- mkinparplot
- mkinerrplot
+ - mean_degparms
- create_deg_func
- title: Analytical solutions
desc: Parent only model solutions
diff --git a/build.log b/build.log
index 13f76240..c88520ce 100644
--- a/build.log
+++ b/build.log
@@ -6,5 +6,5 @@
* creating vignettes ... OK
* checking for LF line-endings in source and make files and shell scripts
* checking for empty or unneeded directories
-* building ‘mkin_1.0.5.tar.gz’
+* building ‘mkin_1.1.0.tar.gz’
diff --git a/check.log b/check.log
index 33cb3a0e..5acb6a4d 100644
--- a/check.log
+++ b/check.log
@@ -5,7 +5,7 @@
* using options ‘--no-tests --as-cran’
* checking for file ‘mkin/DESCRIPTION’ ... OK
* checking extension type ... Package
-* this is package ‘mkin’ version ‘1.0.5’
+* this is package ‘mkin’ version ‘1.1.0’
* package encoding: UTF-8
* checking CRAN incoming feasibility ... Note_to_CRAN_maintainers
Maintainer: ‘Johannes Ranke <jranke@uni-bremen.de>’
diff --git a/docs/dev/404.html b/docs/dev/404.html
index bea38406..38898979 100644
--- a/docs/dev/404.html
+++ b/docs/dev/404.html
@@ -71,7 +71,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="https://pkgdown.jrwb.de/mkin/index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
diff --git a/docs/dev/articles/FOCUS_D.html b/docs/dev/articles/FOCUS_D.html
index dd86f677..a35a255a 100644
--- a/docs/dev/articles/FOCUS_D.html
+++ b/docs/dev/articles/FOCUS_D.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="FOCUS_D_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="FOCUS_D_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="FOCUS_D_files/header-attrs-2.6/header-attrs.js"></script><script src="FOCUS_D_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Example evaluation of FOCUS Example Dataset D</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">Last change 31 January 2019 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/FOCUS_D.rmd"><code>vignettes/FOCUS_D.rmd</code></a></small>
<div class="hidden name"><code>FOCUS_D.rmd</code></div>
@@ -187,10 +186,10 @@
<p>A comprehensive report of the results is obtained using the <code>summary</code> method for <code>mkinfit</code> objects.</p>
<div class="sourceCode" id="cb11"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">fit</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:50 2020
-## Date of summary: Mon Nov 30 16:01:50 2020
+## Date of fit: Mon Feb 15 17:13:36 2021
+## Date of summary: Mon Feb 15 17:13:37 2021
##
## Equations:
## d_parent/dt = - k_parent * parent
@@ -241,11 +240,11 @@
##
## Parameter correlation:
## parent_0 log_k_parent log_k_m1 f_parent_qlogis sigma
-## parent_0 1.000e+00 5.174e-01 -1.688e-01 -5.471e-01 -1.171e-06
-## log_k_parent 5.174e-01 1.000e+00 -3.263e-01 -5.426e-01 -8.481e-07
-## log_k_m1 -1.688e-01 -3.263e-01 1.000e+00 7.478e-01 8.209e-07
+## parent_0 1.000e+00 5.174e-01 -1.688e-01 -5.471e-01 -1.172e-06
+## log_k_parent 5.174e-01 1.000e+00 -3.263e-01 -5.426e-01 -8.483e-07
+## log_k_m1 -1.688e-01 -3.263e-01 1.000e+00 7.478e-01 8.205e-07
## f_parent_qlogis -5.471e-01 -5.426e-01 7.478e-01 1.000e+00 1.305e-06
-## sigma -1.171e-06 -8.481e-07 8.209e-07 1.305e-06 1.000e+00
+## sigma -1.172e-06 -8.483e-07 8.205e-07 1.305e-06 1.000e+00
##
## Backtransformed parameters:
## Confidence intervals for internally transformed parameters are asymmetric.
diff --git a/docs/dev/articles/FOCUS_D_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/FOCUS_D_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/FOCUS_D_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
diff --git a/docs/dev/articles/FOCUS_D_files/figure-html/plot-1.png b/docs/dev/articles/FOCUS_D_files/figure-html/plot-1.png
index 8ddca415..abf26715 100644
--- a/docs/dev/articles/FOCUS_D_files/figure-html/plot-1.png
+++ b/docs/dev/articles/FOCUS_D_files/figure-html/plot-1.png
Binary files differ
diff --git a/docs/dev/articles/FOCUS_D_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/FOCUS_D_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/FOCUS_D_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/FOCUS_L.html b/docs/dev/articles/FOCUS_L.html
index 2695db5e..547ec630 100644
--- a/docs/dev/articles/FOCUS_L.html
+++ b/docs/dev/articles/FOCUS_L.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="FOCUS_L_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="FOCUS_L_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="FOCUS_L_files/header-attrs-2.6/header-attrs.js"></script><script src="FOCUS_L_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Example evaluation of FOCUS Laboratory Data L1 to L3</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">Last change 17 November 2016 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/FOCUS_L.rmd"><code>vignettes/FOCUS_L.rmd</code></a></small>
<div class="hidden name"><code>FOCUS_L.rmd</code></div>
@@ -128,10 +127,10 @@
<div class="sourceCode" id="cb2"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">m.L1.SFO</span> <span class="op">&lt;-</span> <span class="fu"><a href="../reference/mkinfit.html">mkinfit</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="va">FOCUS_2006_L1_mkin</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span><span class="op">)</span>
<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">m.L1.SFO</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:52 2020
-## Date of summary: Mon Nov 30 16:01:52 2020
+## Date of fit: Mon Feb 15 17:13:39 2021
+## Date of summary: Mon Feb 15 17:13:39 2021
##
## Equations:
## d_parent/dt = - k_parent * parent
@@ -234,17 +233,17 @@
<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
## doubtful</code></pre>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:53 2020
-## Date of summary: Mon Nov 30 16:01:53 2020
+## Date of fit: Mon Feb 15 17:13:40 2021
+## Date of summary: Mon Feb 15 17:13:40 2021
##
## Equations:
## d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
##
## Model predictions using solution type analytical
##
-## Fitted using 380 model solutions performed in 0.087 s
+## Fitted using 369 model solutions performed in 0.084 s
##
## Error model: Constant variance
##
@@ -272,22 +271,22 @@
##
## Results:
##
-## AIC BIC logLik
-## 95.88778 99.44927 -43.94389
+## AIC BIC logLik
+## 95.88781 99.44929 -43.9439
##
## Optimised, transformed parameters with symmetric confidence intervals:
## Estimate Std. Error Lower Upper
## parent_0 92.47 1.2820 89.720 95.220
-## log_alpha 16.92 NaN NaN NaN
-## log_beta 19.26 NaN NaN NaN
-## sigma 2.78 0.4501 1.814 3.745
+## log_alpha 13.78 NaN NaN NaN
+## log_beta 16.13 NaN NaN NaN
+## sigma 2.78 0.4598 1.794 3.766
##
## Parameter correlation:
-## parent_0 log_alpha log_beta sigma
-## parent_0 1.000000 NaN NaN 0.002218
-## log_alpha NaN 1 NaN NaN
-## log_beta NaN NaN 1 NaN
-## sigma 0.002218 NaN NaN 1.000000
+## parent_0 log_alpha log_beta sigma
+## parent_0 1.0000000 NaN NaN 0.0001671
+## log_alpha NaN 1 NaN NaN
+## log_beta NaN NaN 1 NaN
+## sigma 0.0001671 NaN NaN 1.0000000
##
## Backtransformed parameters:
## Confidence intervals for internally transformed parameters are asymmetric.
@@ -295,9 +294,9 @@
## for estimators of untransformed parameters.
## Estimate t value Pr(&gt;t) Lower Upper
## parent_0 9.247e+01 NA NA 89.720 95.220
-## alpha 2.223e+07 NA NA NA NA
-## beta 2.325e+08 NA NA NA NA
-## sigma 2.780e+00 NA NA 1.814 3.745
+## alpha 9.658e+05 NA NA NA NA
+## beta 1.010e+07 NA NA NA NA
+## sigma 2.780e+00 NA NA 1.794 3.766
##
## FOCUS Chi2 error levels in percent:
## err.min n.optim df
@@ -346,10 +345,10 @@
<p><img src="FOCUS_L_files/figure-html/unnamed-chunk-9-1.png" width="672"></p>
<div class="sourceCode" id="cb17"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">m.L2.FOMC</span>, data <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:54 2020
-## Date of summary: Mon Nov 30 16:01:54 2020
+## Date of fit: Mon Feb 15 17:13:40 2021
+## Date of summary: Mon Feb 15 17:13:40 2021
##
## Equations:
## d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
@@ -391,10 +390,10 @@
##
## Parameter correlation:
## parent_0 log_alpha log_beta sigma
-## parent_0 1.000e+00 -1.151e-01 -2.085e-01 -7.436e-09
-## log_alpha -1.151e-01 1.000e+00 9.741e-01 -1.617e-07
-## log_beta -2.085e-01 9.741e-01 1.000e+00 -1.386e-07
-## sigma -7.436e-09 -1.617e-07 -1.386e-07 1.000e+00
+## parent_0 1.000e+00 -1.151e-01 -2.085e-01 -7.828e-09
+## log_alpha -1.151e-01 1.000e+00 9.741e-01 -1.602e-07
+## log_beta -2.085e-01 9.741e-01 1.000e+00 -1.372e-07
+## sigma -7.828e-09 -1.602e-07 -1.372e-07 1.000e+00
##
## Backtransformed parameters:
## Confidence intervals for internally transformed parameters are asymmetric.
@@ -427,10 +426,10 @@
<p><img src="FOCUS_L_files/figure-html/unnamed-chunk-10-1.png" width="672"></p>
<div class="sourceCode" id="cb20"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">m.L2.DFOP</span>, data <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:54 2020
-## Date of summary: Mon Nov 30 16:01:54 2020
+## Date of fit: Mon Feb 15 17:13:41 2021
+## Date of summary: Mon Feb 15 17:13:41 2021
##
## Equations:
## d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
@@ -439,7 +438,7 @@
##
## Model predictions using solution type analytical
##
-## Fitted using 581 model solutions performed in 0.136 s
+## Fitted using 581 model solutions performed in 0.134 s
##
## Error model: Constant variance
##
@@ -470,18 +469,18 @@
## Optimised, transformed parameters with symmetric confidence intervals:
## Estimate Std. Error Lower Upper
## parent_0 93.950 9.998e-01 91.5900 96.3100
-## log_k1 3.117 1.929e+03 -4558.0000 4564.0000
+## log_k1 3.112 1.842e+03 -4353.0000 4359.0000
## log_k2 -1.088 6.285e-02 -1.2370 -0.9394
## g_qlogis -0.399 9.946e-02 -0.6342 -0.1638
## sigma 1.414 2.886e-01 0.7314 2.0960
##
## Parameter correlation:
-## parent_0 log_k1 log_k2 g_qlogis sigma
-## parent_0 1.000e+00 6.459e-07 9.147e-11 2.665e-01 8.413e-11
-## log_k1 6.459e-07 1.000e+00 1.061e-04 -2.087e-04 -9.802e-06
-## log_k2 9.147e-11 1.061e-04 1.000e+00 -7.903e-01 -2.429e-09
-## g_qlogis 2.665e-01 -2.087e-04 -7.903e-01 1.000e+00 4.049e-09
-## sigma 8.413e-11 -9.802e-06 -2.429e-09 4.049e-09 1.000e+00
+## parent_0 log_k1 log_k2 g_qlogis sigma
+## parent_0 1.000e+00 6.783e-07 -3.390e-10 2.665e-01 -2.967e-10
+## log_k1 6.783e-07 1.000e+00 1.116e-04 -2.196e-04 -1.031e-05
+## log_k2 -3.390e-10 1.116e-04 1.000e+00 -7.903e-01 2.917e-09
+## g_qlogis 2.665e-01 -2.196e-04 -7.903e-01 1.000e+00 -4.408e-09
+## sigma -2.967e-10 -1.031e-05 2.917e-09 -4.408e-09 1.000e+00
##
## Backtransformed parameters:
## Confidence intervals for internally transformed parameters are asymmetric.
@@ -489,7 +488,7 @@
## for estimators of untransformed parameters.
## Estimate t value Pr(&gt;t) Lower Upper
## parent_0 93.9500 9.397e+01 2.036e-12 91.5900 96.3100
-## k1 22.5800 5.303e-04 4.998e-01 0.0000 Inf
+## k1 22.4800 5.553e-04 4.998e-01 0.0000 Inf
## k2 0.3369 1.591e+01 4.697e-07 0.2904 0.3909
## g 0.4016 1.680e+01 3.238e-07 0.3466 0.4591
## sigma 1.4140 4.899e+00 8.776e-04 0.7314 2.0960
@@ -501,7 +500,7 @@
##
## Estimated disappearance times:
## DT50 DT90 DT50back DT50_k1 DT50_k2
-## parent 0.5335 5.311 1.599 0.0307 2.058</code></pre>
+## parent 0.5335 5.311 1.599 0.03084 2.058</code></pre>
<p>Here, the DFOP model is clearly the best-fit model for dataset L2 based on the chi^2 error level criterion. However, the failure to calculate the covariance matrix indicates that the parameter estimates correlate excessively. Therefore, the FOMC model may be preferred for this dataset.</p>
</div>
</div>
@@ -533,10 +532,10 @@
<p>We can extract the summary and plot for <em>e.g.</em> the DFOP fit, using square brackets for indexing which will result in the use of the summary and plot functions working on mkinfit objects.</p>
<div class="sourceCode" id="cb24"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">mm.L3</span><span class="op">[[</span><span class="st">"DFOP"</span>, <span class="fl">1</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:55 2020
-## Date of summary: Mon Nov 30 16:01:55 2020
+## Date of fit: Mon Feb 15 17:13:41 2021
+## Date of summary: Mon Feb 15 17:13:42 2021
##
## Equations:
## d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
@@ -545,7 +544,7 @@
##
## Model predictions using solution type analytical
##
-## Fitted using 376 model solutions performed in 0.081 s
+## Fitted using 376 model solutions performed in 0.082 s
##
## Error model: Constant variance
##
@@ -583,11 +582,11 @@
##
## Parameter correlation:
## parent_0 log_k1 log_k2 g_qlogis sigma
-## parent_0 1.000e+00 1.732e-01 2.282e-02 4.009e-01 -9.671e-08
-## log_k1 1.732e-01 1.000e+00 4.945e-01 -5.809e-01 7.148e-07
+## parent_0 1.000e+00 1.732e-01 2.282e-02 4.009e-01 -9.664e-08
+## log_k1 1.732e-01 1.000e+00 4.945e-01 -5.809e-01 7.147e-07
## log_k2 2.282e-02 4.945e-01 1.000e+00 -6.812e-01 1.022e-06
-## g_qlogis 4.009e-01 -5.809e-01 -6.812e-01 1.000e+00 -7.929e-07
-## sigma -9.671e-08 7.148e-07 1.022e-06 -7.929e-07 1.000e+00
+## g_qlogis 4.009e-01 -5.809e-01 -6.812e-01 1.000e+00 -7.926e-07
+## sigma -9.664e-08 7.147e-07 1.022e-06 -7.926e-07 1.000e+00
##
## Backtransformed parameters:
## Confidence intervals for internally transformed parameters are asymmetric.
@@ -646,10 +645,10 @@
<p>The <span class="math inline">\(\chi^2\)</span> error level of 3.3% as well as the plot suggest that the SFO model fits very well. The error level at which the <span class="math inline">\(\chi^2\)</span> test passes is slightly lower for the FOMC model. However, the difference appears negligible.</p>
<div class="sourceCode" id="cb29"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">mm.L4</span><span class="op">[[</span><span class="st">"SFO"</span>, <span class="fl">1</span><span class="op">]</span><span class="op">]</span>, data <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:55 2020
-## Date of summary: Mon Nov 30 16:01:55 2020
+## Date of fit: Mon Feb 15 17:13:42 2021
+## Date of summary: Mon Feb 15 17:13:42 2021
##
## Equations:
## d_parent/dt = - k_parent * parent
@@ -711,17 +710,17 @@
## parent 106 352</code></pre>
<div class="sourceCode" id="cb31"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">mm.L4</span><span class="op">[[</span><span class="st">"FOMC"</span>, <span class="fl">1</span><span class="op">]</span><span class="op">]</span>, data <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span></code></pre></div>
-<pre><code>## mkin version used for fitting: 0.9.50.4
+<pre><code>## mkin version used for fitting: 1.0.3.9000
## R version used for fitting: 4.0.3
-## Date of fit: Mon Nov 30 16:01:55 2020
-## Date of summary: Mon Nov 30 16:01:56 2020
+## Date of fit: Mon Feb 15 17:13:42 2021
+## Date of summary: Mon Feb 15 17:13:42 2021
##
## Equations:
## d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
##
## Model predictions using solution type analytical
##
-## Fitted using 224 model solutions performed in 0.045 s
+## Fitted using 224 model solutions performed in 0.046 s
##
## Error model: Constant variance
##
@@ -756,10 +755,10 @@
##
## Parameter correlation:
## parent_0 log_alpha log_beta sigma
-## parent_0 1.000e+00 -4.696e-01 -5.543e-01 -2.456e-07
-## log_alpha -4.696e-01 1.000e+00 9.889e-01 2.169e-08
-## log_beta -5.543e-01 9.889e-01 1.000e+00 4.910e-08
-## sigma -2.456e-07 2.169e-08 4.910e-08 1.000e+00
+## parent_0 1.000e+00 -4.696e-01 -5.543e-01 -2.468e-07
+## log_alpha -4.696e-01 1.000e+00 9.889e-01 2.478e-08
+## log_beta -5.543e-01 9.889e-01 1.000e+00 5.211e-08
+## sigma -2.468e-07 2.478e-08 5.211e-08 1.000e+00
##
## Backtransformed parameters:
## Confidence intervals for internally transformed parameters are asymmetric.
@@ -783,7 +782,7 @@
<div id="references" class="section level1 unnumbered">
<h1 class="hasAnchor">
<a href="#references" class="anchor"></a>References</h1>
-<div id="refs" class="references">
+<div id="refs" class="references hanging-indent">
<div id="ref-ranke2014">
<p>Ranke, Johannes. 2014. “Prüfung und Validierung von Modellierungssoftware als Alternative zu ModelMaker 4.0.” Umweltbundesamt Projektnummer 27452.</p>
</div>
diff --git a/docs/dev/articles/FOCUS_L_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/FOCUS_L_files/accessible-code-block-0.0.1/empty-anchor.js
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--- /dev/null
+++ b/docs/dev/articles/FOCUS_L_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
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new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/FOCUS_L_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/index.html b/docs/dev/articles/index.html
index 6daa6960..c0338df8 100644
--- a/docs/dev/articles/index.html
+++ b/docs/dev/articles/index.html
@@ -71,7 +71,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -161,6 +161,8 @@
<dd></dt>
<dt><a href="web_only/compiled_models.html">Performance benefit by using compiled model definitions in mkin</a></dt>
<dd></dt>
+ <dt><a href="web_only/dimethenamid_2018.html">Example evaluations of the dimethenamid data from 2018</a></dt>
+ <dd></dt>
</dl>
</div>
</div>
diff --git a/docs/dev/articles/mkin.html b/docs/dev/articles/mkin.html
index 2de8b9f0..fed85a33 100644
--- a/docs/dev/articles/mkin.html
+++ b/docs/dev/articles/mkin.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="mkin_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="mkin_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="mkin_files/header-attrs-2.6/header-attrs.js"></script><script src="mkin_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Introduction to mkin</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">Last change 15 February 2021 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/mkin.rmd"><code>vignettes/mkin.rmd</code></a></small>
<div class="hidden name"><code>mkin.rmd</code></div>
@@ -150,28 +149,34 @@
<div id="background" class="section level1">
<h1 class="hasAnchor">
<a href="#background" class="anchor"></a>Background</h1>
-<p>Many approaches are possible regarding the evaluation of chemical degradation data.</p>
-<p>The <code>mkin</code> package <span class="citation">(Ranke 2019)</span> implements the approach recommended in the kinetics report provided by the FOrum for Co-ordination of pesticide fate models and their USe <span class="citation">(FOCUS Work Group on Degradation Kinetics 2006, 2014)</span> for simple decline data series, data series with transformation products, commonly termed metabolites, and for data series for more than one compartment. It is also possible to include back reactions, so equilibrium reactions and equilibrium partitioning can be specified, although this oftentimes leads to an overparameterisation of the model.</p>
+<p>The <code>mkin</code> package <span class="citation">(Ranke 2021)</span> implements the approach to degradation kinetics recommended in the kinetics report provided by the FOrum for Co-ordination of pesticide fate models and their USe <span class="citation">(FOCUS Work Group on Degradation Kinetics 2006, 2014)</span>. It covers data series describing the decline of one compound, data series with transformation products (commonly termed metabolites) and data series for more than one compartment. It is possible to include back reactions. Therefore, equilibrium reactions and equilibrium partitioning can be specified, although this often leads to an overparameterisation of the model.</p>
<p>When the first <code>mkin</code> code was published in 2010, the most commonly used tools for fitting more complex kinetic degradation models to experimental data were KinGUI <span class="citation">(Schäfer et al. 2007)</span>, a MATLAB based tool with a graphical user interface that was specifically tailored to the task and included some output as proposed by the FOCUS Kinetics Workgroup, and ModelMaker, a general purpose compartment based tool providing infrastructure for fitting dynamic simulation models based on differential equations to data.</p>
-<p>The code was first uploaded to the BerliOS platform. When this was taken down, the version control history was imported into the R-Forge site (see <em>e.g.</em> <a href="https://cgit.jrwb.de/mkin/commit/?id=30cbb4092f6d2d3beff5800603374a0d009ad770">the initial commit on 11 May 2010</a>), where the code is still occasionally updated.</p>
-<p>At that time, the R package <code>FME</code> (Flexible Modelling Environment) <span class="citation">(Soetaert and Petzoldt 2010)</span> was already available, and provided a good basis for developing a package specifically tailored to the task. The remaining challenge was to make it as easy as possible for the users (including the author of this vignette) to specify the system of differential equations and to include the output requested by the FOCUS guidance, such as the relative standard deviation that has to be assumed for the residuals, such that the <span class="math inline">\(\chi^2\)</span> goodness-of-fit test as defined by the FOCUS kinetics workgroup would pass using an significance level <span class="math inline">\(\alpha\)</span> of 0.05. This relative error, expressed as a percentage, is often termed <span class="math inline">\(\chi^2\)</span> error level or similar.</p>
-<p>Also, <code>mkin</code> introduced using analytical solutions for parent only kinetics for improved optimization speed. Later, Eigenvalue based solutions were introduced to <code>mkin</code> for the case of linear differential equations (<em>i.e.</em> where the FOMC or DFOP models were not used for the parent compound), greatly improving the optimization speed for these cases. This, however, has become somehow obsolete, as the use of compiled code described below gives even smaller execution times.</p>
+<p>The ‘mkin’ code was first uploaded to the BerliOS development platform. When this was taken down, the version control history was imported into the R-Forge site (see <em>e.g.</em> <a href="https://cgit.jrwb.de/mkin/commit/?id=30cbb4092f6d2d3beff5800603374a0d009ad770">the initial commit on 11 May 2010</a>), where the code is still being updated.</p>
+<p>At that time, the R package <code>FME</code> (Flexible Modelling Environment) <span class="citation">(Soetaert and Petzoldt 2010)</span> was already available, and provided a good basis for developing a package specifically tailored to the task. The remaining challenge was to make it as easy as possible for the users (including the author of this vignette) to specify the system of differential equations and to include the output requested by the FOCUS guidance, such as the <span class="math inline">\(\chi^2\)</span> error level as defined in this guidance.</p>
+<p>Also, <code>mkin</code> introduced using analytical solutions for parent only kinetics for improved optimization speed. Later, Eigenvalue based solutions were introduced to <code>mkin</code> for the case of linear differential equations (<em>i.e.</em> where the FOMC or DFOP models were not used for the parent compound), greatly improving the optimization speed for these cases. This, has become somehow obsolete, as the use of compiled code described below gives even faster execution times.</p>
<p>The possibility to specify back-reactions and a biphasic model (SFORB) for metabolites were present in <code>mkin</code> from the very beginning.</p>
<div id="derived-software-tools" class="section level2">
<h2 class="hasAnchor">
<a href="#derived-software-tools" class="anchor"></a>Derived software tools</h2>
-<p>Soon after the publication of <code>mkin</code>, two derived tools were published, namely KinGUII (available from Bayer Crop Science) and CAKE (commissioned to Tessella by Syngenta), which added a graphical user interface (GUI), and added fitting by iteratively reweighted least squares (IRLS) and characterisation of likely parameter distributions by Markov Chain Monte Carlo (MCMC) sampling.</p>
-<p>CAKE focuses on a smooth use experience, sacrificing some flexibility in the model definition, originally allowing only two primary metabolites in parallel. The current version 3.3 of CAKE release in March 2016 uses a basic scheme for up to six metabolites in a flexible arrangement, but does not support back-reactions (non-instantaneous equilibria) or biphasic kinetics for metabolites.</p>
+<p>Soon after the publication of <code>mkin</code>, two derived tools were published, namely KinGUII (developed at Bayer Crop Science) and CAKE (commissioned to Tessella by Syngenta), which added a graphical user interface (GUI), and added fitting by iteratively reweighted least squares (IRLS) and characterisation of likely parameter distributions by Markov Chain Monte Carlo (MCMC) sampling.</p>
+<p>CAKE focuses on a smooth use experience, sacrificing some flexibility in the model definition, originally allowing only two primary metabolites in parallel. The current version 3.4 of CAKE released in May 2020 uses a scheme for up to six metabolites in a flexible arrangement and supports biphasic modelling of metabolites, but does not support back-reactions (non-instantaneous equilibria).</p>
<p>KinGUI offers an even more flexible widget for specifying complex kinetic models. Back-reactions (non-instantaneous equilibria) were supported early on, but until 2014, only simple first-order models could be specified for transformation products. Starting with KinGUII version 2.1, biphasic modelling of metabolites was also available in KinGUII.</p>
<p>A further graphical user interface (GUI) that has recently been brought to a decent degree of maturity is the browser based GUI named <code>gmkin</code>. Please see its <a href="https://pkgdown.jrwb.de/gmkin/">documentation page</a> and <a href="https://pkgdown.jrwb.de/gmkin/articles/gmkin_manual.html">manual</a> for further information.</p>
<p>A comparison of scope, usability and numerical results obtained with these tools has been recently been published by <span class="citation">Ranke, Wöltjen, and Meinecke (2018)</span>.</p>
</div>
-<div id="recent-developments" class="section level2">
-<h2 class="hasAnchor">
-<a href="#recent-developments" class="anchor"></a>Recent developments</h2>
-<p>Currently (July 2019), the main features available in <code>mkin</code> which are not present in KinGUII or CAKE, are the speed increase by using compiled code when a compiler is present, parallel model fitting on multicore machines using the <code>mmkin</code> function, and the estimation of parameter confidence intervals based on transformed parameters.</p>
-<p>In addition, the possibility to use two alternative error models to constant variance have been integrated. The variance by variable error model introduced by <span class="citation">Gao et al. (2011)</span> has been available via an iteratively reweighted least squares (IRLS) procedure since mkin <a href="https://pkgdown.jrwb.de/mkin/news/index.html#mkin-0-9-22-2013-10-26">version 0.9-22</a>. With <a href="https://pkgdown.jrwb.de/mkin/news/index.html#mkin-0-9-49-5-2019-07-04">release 0.9.49.5</a>, the IRLS algorithm has been replaced by direct or step-wise maximisation of the likelihood function, which makes it possible not only to fit the variance by variable error model but also a <a href="https://pkgdown.jrwb.de/mkin/reference/sigma_twocomp.html">two-component error model</a> inspired by error models developed in analytical chemistry.</p>
</div>
+<div id="unique-features" class="section level1">
+<h1 class="hasAnchor">
+<a href="#unique-features" class="anchor"></a>Unique features</h1>
+<p>Currently, the main unique features available in <code>mkin</code> are</p>
+<ul>
+<li>the <a href="https://pkgdown.jrwb.de/mkin/articles/web_only/compiled_models.html">speed increase</a> by using compiled code when a compiler is present,</li>
+<li>parallel model fitting on multicore machines using the <a href="https://pkgdown.jrwb.de/mkin/reference/mmkin.html"><code>mmkin</code> function</a>,</li>
+<li>the estimation of parameter confidence intervals based on transformed parameters (see below) and</li>
+<li>the possibility to use the <a href="https://pkgdown.jrwb.de/mkin/reference/sigma_twocomp.html">two-component error model</a>
+</li>
+</ul>
+<p>The iteratively reweighted least squares fitting of different variances for each variable as introduced by <span class="citation">Gao et al. (2011)</span> has been available in mkin since <a href="https://pkgdown.jrwb.de/mkin/news/index.html#mkin-0-9-22-2013-10-26">version 0.9-22</a>. With <a href="https://pkgdown.jrwb.de/mkin/news/index.html#mkin-0-9-49-5-2019-07-04">release 0.9.49.5</a>, the IRLS algorithm has been complemented by direct or step-wise maximisation of the likelihood function, which makes it possible not only to fit the variance by variable error model but also a <a href="https://pkgdown.jrwb.de/mkin/reference/sigma_twocomp.html">two-component error model</a> inspired by error models developed in analytical chemistry <span class="citation">(Ranke and Meinecke 2019)</span>.</p>
</div>
<div id="internal-parameter-transformations" class="section level1">
<h1 class="hasAnchor">
@@ -179,13 +184,13 @@
<p>For rate constants, the log transformation is used, as proposed by Bates and Watts <span class="citation">(1988, 77, 149)</span>. Approximate intervals are constructed for the transformed rate constants <span class="citation">(compare Bates and Watts 1988, 135)</span>, <em>i.e.</em> for their logarithms. Confidence intervals for the rate constants are then obtained using the appropriate backtransformation using the exponential function.</p>
<p>In the first version of <code>mkin</code> allowing for specifying models using formation fractions, a home-made reparameterisation was used in order to ensure that the sum of formation fractions would not exceed unity.</p>
<p>This method is still used in the current version of KinGUII (v2.1 from April 2014), with a modification that allows for fixing the pathway to sink to zero. CAKE uses penalties in the objective function in order to enforce this constraint.</p>
-<p>In 2012, an alternative reparameterisation of the formation fractions was proposed together with René Lehmann <span class="citation">(Ranke and Lehmann 2012)</span>, based on isometric logratio transformation (ILR). The aim was to improve the validity of the linear approximation of the objective function during the parameter estimation procedure as well as in the subsequent calculation of parameter confidence intervals.</p>
+<p>In 2012, an alternative reparameterisation of the formation fractions was proposed together with René Lehmann <span class="citation">(Ranke and Lehmann 2012)</span>, based on isometric logratio transformation (ILR). The aim was to improve the validity of the linear approximation of the objective function during the parameter estimation procedure as well as in the subsequent calculation of parameter confidence intervals. In the current version of mkin, a logit transformation is used for parameters that are bound between 0 and 1, such as the g parameter of the DFOP model.</p>
<div id="confidence-intervals-based-on-transformed-parameters" class="section level2">
<h2 class="hasAnchor">
<a href="#confidence-intervals-based-on-transformed-parameters" class="anchor"></a>Confidence intervals based on transformed parameters</h2>
<p>In the first attempt at providing improved parameter confidence intervals introduced to <code>mkin</code> in 2013, confidence intervals obtained from FME on the transformed parameters were simply all backtransformed one by one to yield asymmetric confidence intervals for the backtransformed parameters.</p>
<p>However, while there is a 1:1 relation between the rate constants in the model and the transformed parameters fitted in the model, the parameters obtained by the isometric logratio transformation are calculated from the set of formation fractions that quantify the paths to each of the compounds formed from a specific parent compound, and no such 1:1 relation exists.</p>
-<p>Therefore, parameter confidence intervals for formation fractions obtained with this method only appear valid for the case of a single transformation product, where only one formation fraction is to be estimated, directly corresponding to one component of the ilr transformed parameter.</p>
+<p>Therefore, parameter confidence intervals for formation fractions obtained with this method only appear valid for the case of a single transformation product, where currently the logit transformation is used for the formation fraction.</p>
<p>The confidence intervals obtained by backtransformation for the cases where a 1:1 relation between transformed and original parameter exist are considered by the author of this vignette to be more accurate than those obtained using a re-estimation of the Hessian matrix after backtransformation, as implemented in the FME package.</p>
</div>
<div id="parameter-t-test-based-on-untransformed-parameters" class="section level2">
@@ -200,36 +205,39 @@
<h1 class="hasAnchor">
<a href="#references" class="anchor"></a>References</h1>
<!-- vim: set foldmethod=syntax: -->
-<div id="refs" class="references">
+<div id="refs" class="references hanging-indent">
<div id="ref-bates1988">
<p>Bates, D., and D. Watts. 1988. <em>Nonlinear Regression and Its Applications</em>. Wiley-Interscience.</p>
</div>
<div id="ref-FOCUS2006">
-<p>FOCUS Work Group on Degradation Kinetics. 2006. <em>Guidance Document on Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration. Report of the Focus Work Group on Degradation Kinetics</em>. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics" class="uri">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
+<p>FOCUS Work Group on Degradation Kinetics. 2006. <em>Guidance Document on Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration. Report of the Focus Work Group on Degradation Kinetics</em>. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
</div>
<div id="ref-FOCUSkinetics2014">
-<p>———. 2014. <em>Generic Guidance for Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration</em>. 1.1 ed. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics" class="uri">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
+<p>———. 2014. <em>Generic Guidance for Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration</em>. 1.1 ed. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
</div>
<div id="ref-gao11">
-<p>Gao, Z., J.W. Green, J. Vanderborght, and W. Schmitt. 2011. “Improving Uncertainty Analysis in Kinetic Evaluations Using Iteratively Reweighted Least Squares.” Journal. <em>Environmental Science and Technology</em> 45: 4429–37.</p>
+<p>Gao, Z., J. W. Green, J. Vanderborght, and W. Schmitt. 2011. “Improving Uncertainty Analysis in Kinetic Evaluations Using Iteratively Reweighted Least Squares.” Journal. <em>Environmental Science and Technology</em> 45: 4429–37.</p>
</div>
<div id="ref-pkg:mkin">
-<p>Ranke, J. 2019. <em>‘mkin‘: Kinetic Evaluation of Chemical Degradation Data</em>. <a href="https://CRAN.R-project.org/package=mkin" class="uri">https://CRAN.R-project.org/package=mkin</a>.</p>
+<p>Ranke, J. 2021. <em>‘mkin‘: Kinetic Evaluation of Chemical Degradation Data</em>. <a href="https://CRAN.R-project.org/package=mkin">https://CRAN.R-project.org/package=mkin</a>.</p>
</div>
<div id="ref-ranke2012">
<p>Ranke, J., and R. Lehmann. 2012. “Parameter Reliability in Kinetic Evaluation of Environmental Metabolism Data - Assessment and the Influence of Model Specification.” In <em>SETAC World 20-24 May</em>. Berlin.</p>
</div>
<div id="ref-ranke2015">
-<p>———. 2015. “To T-Test or Not to T-Test, That Is the Question.” In <em>XV Symposium on Pesticide Chemistry 2-4 September 2015</em>. Piacenza. <a href="http://chem.uft.uni-bremen.de/ranke/posters/piacenza_2015.pdf" class="uri">http://chem.uft.uni-bremen.de/ranke/posters/piacenza_2015.pdf</a>.</p>
+<p>———. 2015. “To T-Test or Not to T-Test, That Is the Question.” In <em>XV Symposium on Pesticide Chemistry 2-4 September 2015</em>. Piacenza. <a href="http://chem.uft.uni-bremen.de/ranke/posters/piacenza_2015.pdf">http://chem.uft.uni-bremen.de/ranke/posters/piacenza_2015.pdf</a>.</p>
+</div>
+<div id="ref-ranke2019">
+<p>Ranke, Johannes, and Stefan Meinecke. 2019. “Error Models for the Kinetic Evaluation of Chemical Degradation Data.” <em>Environments</em> 6 (12). <a href="https://doi.org/10.3390/environments6120124">https://doi.org/10.3390/environments6120124</a>.</p>
</div>
<div id="ref-ranke2018">
-<p>Ranke, Johannes, Janina Wöltjen, and Stefan Meinecke. 2018. “Comparison of Software Tools for Kinetic Evaluation of Chemical Degradation Data.” <em>Environmental Sciences Europe</em> 30 (1): 17. <a href="https://doi.org/10.1186/s12302-018-0145-1" class="uri">https://doi.org/10.1186/s12302-018-0145-1</a>.</p>
+<p>Ranke, Johannes, Janina Wöltjen, and Stefan Meinecke. 2018. “Comparison of Software Tools for Kinetic Evaluation of Chemical Degradation Data.” <em>Environmental Sciences Europe</em> 30 (1): 17. <a href="https://doi.org/10.1186/s12302-018-0145-1">https://doi.org/10.1186/s12302-018-0145-1</a>.</p>
</div>
<div id="ref-schaefer2007">
<p>Schäfer, D., B. Mikolasch, P. Rainbird, and B. Harvey. 2007. “KinGUI: A New Kinetic Software Tool for Evaluations According to FOCUS Degradation Kinetics.” In <em>Proceedings of the Xiii Symposium Pesticide Chemistry</em>, edited by Del Re A. A. M., Capri E., Fragoulis G., and Trevisan M., 916–23. Piacenza.</p>
</div>
<div id="ref-soetaert2010">
-<p>Soetaert, Karline, and Thomas Petzoldt. 2010. “Inverse Modelling, Sensitivity and Monte Carlo Analysis in R Using Package FME.” <em>Journal of Statistical Software</em> 33 (3): 1–28. <a href="https://www.jstatsoft.org/v33/i03/" class="uri">https://www.jstatsoft.org/v33/i03/</a>.</p>
+<p>Soetaert, Karline, and Thomas Petzoldt. 2010. “Inverse Modelling, Sensitivity and Monte Carlo Analysis in R Using Package FME.” <em>Journal of Statistical Software</em> 33 (3): 1–28. <a href="https://www.jstatsoft.org/v33/i03/">https://www.jstatsoft.org/v33/i03/</a>.</p>
</div>
</div>
</div>
diff --git a/docs/dev/articles/mkin_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/mkin_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/mkin_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
diff --git a/docs/dev/articles/mkin_files/figure-html/unnamed-chunk-2-1.png b/docs/dev/articles/mkin_files/figure-html/unnamed-chunk-2-1.png
index 9b82cd62..bf38fdd7 100644
--- a/docs/dev/articles/mkin_files/figure-html/unnamed-chunk-2-1.png
+++ b/docs/dev/articles/mkin_files/figure-html/unnamed-chunk-2-1.png
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diff --git a/docs/dev/articles/mkin_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/mkin_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/mkin_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/twa.html b/docs/dev/articles/twa.html
index 42ed6fa5..30eeb5a6 100644
--- a/docs/dev/articles/twa.html
+++ b/docs/dev/articles/twa.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="twa_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="twa_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="twa_files/header-attrs-2.6/header-attrs.js"></script><script src="twa_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Calculation of time weighted average concentrations with mkin</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">Last change 18 September 2019 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/twa.rmd"><code>vignettes/twa.rmd</code></a></small>
<div class="hidden name"><code>twa.rmd</code></div>
@@ -143,9 +142,9 @@
\frac{1}{k_1} \left( 1 - e^{- k_1 t_b} \right) +
\frac{e^{- k_1 t_b}}{k_2} \left( 1 - e^{- k_2 (t - t_b)} \right) \right) \]</span></p>
<p>Note that a method for calculating maximum moving window time weighted average concentrations for a model fitted by ‘mkinfit’ or from parent decline model parameters is included in the <code><a href="../reference/max_twa_parent.html">max_twa_parent()</a></code> function. If the same is needed for metabolites, the function <code><a href="https://pkgdown.jrwb.de/pfm/reference/max_twa.html">pfm::max_twa()</a></code> from the ‘pfm’ package can be used.</p>
-<div id="refs" class="references">
+<div id="refs" class="references hanging-indent">
<div id="ref-FOCUSkinetics2014">
-<p>FOCUS Work Group on Degradation Kinetics. 2014. <em>Generic Guidance for Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration</em>. 1.1 ed. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics" class="uri">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
+<p>FOCUS Work Group on Degradation Kinetics. 2014. <em>Generic Guidance for Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration</em>. 1.1 ed. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
</div>
</div>
</div>
diff --git a/docs/dev/articles/twa_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/twa_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/twa_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
diff --git a/docs/dev/articles/twa_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/twa_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/twa_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/web_only/FOCUS_Z.html b/docs/dev/articles/web_only/FOCUS_Z.html
index 15c41eb7..694b33ca 100644
--- a/docs/dev/articles/web_only/FOCUS_Z.html
+++ b/docs/dev/articles/web_only/FOCUS_Z.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="FOCUS_Z_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="FOCUS_Z_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="FOCUS_Z_files/header-attrs-2.6/header-attrs.js"></script><script src="FOCUS_Z_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Example evaluation of FOCUS dataset Z</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">Last change 16 January 2018 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/web_only/FOCUS_Z.rmd"><code>vignettes/web_only/FOCUS_Z.rmd</code></a></small>
<div class="hidden name"><code>FOCUS_Z.rmd</code></div>
@@ -239,12 +238,12 @@
<div class="sourceCode" id="cb34"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/summary-methods.html">summary</a></span><span class="op">(</span><span class="va">m.Z.FOCUS</span>, data <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span><span class="op">$</span><span class="va">bpar</span></code></pre></div>
<pre><code>## Estimate se_notrans t value Pr(&gt;t) Lower Upper
-## Z0_0 96.839001 1.994273 48.5585 4.0276e-42 92.827060 100.850943
-## k_Z0 2.215367 0.118456 18.7021 1.0410e-23 1.989432 2.466960
-## k_Z1 0.478310 0.028258 16.9265 6.2430e-22 0.424712 0.538673
-## k_Z2 0.451628 0.042139 10.7176 1.6313e-14 0.374337 0.544877
-## k_Z3 0.058692 0.015245 3.8498 1.7806e-04 0.034806 0.098972
-## f_Z2_to_Z3 0.471498 0.058350 8.0805 9.6614e-11 0.357741 0.588294
+## Z0_0 96.838822 1.994274 48.5584 4.0280e-42 92.826981 100.850664
+## k_Z0 2.215393 0.118458 18.7019 1.0413e-23 1.989456 2.466989
+## k_Z1 0.478305 0.028258 16.9266 6.2418e-22 0.424708 0.538666
+## k_Z2 0.451627 0.042139 10.7176 1.6314e-14 0.374339 0.544872
+## k_Z3 0.058692 0.015245 3.8499 1.7803e-04 0.034808 0.098965
+## f_Z2_to_Z3 0.471502 0.058351 8.0805 9.6608e-11 0.357769 0.588274
## sigma 3.984431 0.383402 10.3923 4.5575e-14 3.213126 4.755736</code></pre>
<div class="sourceCode" id="cb36"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="../../reference/endpoints.html">endpoints</a></span><span class="op">(</span><span class="va">m.Z.FOCUS</span><span class="op">)</span></code></pre></div>
@@ -255,9 +254,9 @@
## $distimes
## DT50 DT90
## Z0 0.31288 1.0394
-## Z1 1.44916 4.8140
+## Z1 1.44917 4.8141
## Z2 1.53478 5.0984
-## Z3 11.80983 39.2314</code></pre>
+## Z3 11.80986 39.2315</code></pre>
<p>This fit corresponds to the final result chosen in Appendix 7 of the FOCUS report. Confidence intervals returned by mkin are based on internally transformed parameters, however.</p>
</div>
<div id="using-the-sforb-model" class="section level1">
@@ -353,13 +352,13 @@
##
## $SFORB
## Z0_b1 Z0_b2 Z3_b1 Z3_b2
-## 2.4471371 0.0075126 0.0800070 0.0000000
+## 2.4471322 0.0075125 0.0800069 0.0000000
##
## $distimes
## DT50 DT90 DT50back DT50_Z0_b1 DT50_Z0_b2 DT50_Z3_b1 DT50_Z3_b2
-## Z0 0.3043 1.1848 0.35666 0.28325 92.265 NA NA
+## Z0 0.3043 1.1848 0.35666 0.28325 92.266 NA NA
## Z1 1.5148 5.0320 NA NA NA NA NA
-## Z2 1.6414 5.4525 NA NA NA NA NA
+## Z2 1.6414 5.4526 NA NA NA NA NA
## Z3 NA NA NA NA NA 8.6636 Inf</code></pre>
<p>It is clear the degradation rate of Z3 towards the end of the experiment is very low as DT50_Z3_b2 (the second Eigenvalue of the system of two differential equations representing the SFORB system for Z3, corresponding to the slower rate constant of the DFOP model) is reported to be infinity. However, this appears to be a feature of the data.</p>
</div>
@@ -367,9 +366,9 @@
<h1 class="hasAnchor">
<a href="#references" class="anchor"></a>References</h1>
<!-- vim: set foldmethod=syntax: -->
-<div id="refs" class="references">
+<div id="refs" class="references hanging-indent">
<div id="ref-FOCUSkinetics2014">
-<p>FOCUS Work Group on Degradation Kinetics. 2014. <em>Generic Guidance for Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration</em>. 1.1 ed. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics" class="uri">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
+<p>FOCUS Work Group on Degradation Kinetics. 2014. <em>Generic Guidance for Estimating Persistence and Degradation Kinetics from Environmental Fate Studies on Pesticides in Eu Registration</em>. 1.1 ed. <a href="http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics">http://esdac.jrc.ec.europa.eu/projects/degradation-kinetics</a>.</p>
</div>
</div>
</div>
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/web_only/FOCUS_Z_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
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index 575def46..2213c446 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_1-1.png
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--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_10-1.png
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index 2213f493..409f1203 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_11-1.png
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index fc5e5556..4d6820cd 100644
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index 575def46..2213c446 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_2-1.png
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_2-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_3-1.png b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_3-1.png
index 98ce34a7..7ab743af 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_3-1.png
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_3-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_5-1.png b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_5-1.png
index d04a411e..2e0dce77 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_5-1.png
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_5-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_6-1.png b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_6-1.png
index 29a74490..458299c1 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_6-1.png
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_6-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_7-1.png b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_7-1.png
index 0acfa2a4..eb833066 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_7-1.png
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_7-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_9-1.png b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_9-1.png
index ca191b00..e7501cbb 100644
--- a/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_9-1.png
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/figure-html/FOCUS_2006_Z_fits_9-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/FOCUS_Z_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/web_only/FOCUS_Z_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/web_only/FOCUS_Z_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/web_only/NAFTA_examples.html b/docs/dev/articles/web_only/NAFTA_examples.html
index fca15672..b9784415 100644
--- a/docs/dev/articles/web_only/NAFTA_examples.html
+++ b/docs/dev/articles/web_only/NAFTA_examples.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="NAFTA_examples_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="NAFTA_examples_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="NAFTA_examples_files/header-attrs-2.6/header-attrs.js"></script><script src="NAFTA_examples_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Evaluation of example datasets from Attachment 1 to the US EPA SOP for the NAFTA guidance</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">26 February 2019 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/web_only/NAFTA_examples.rmd"><code>vignettes/web_only/NAFTA_examples.rmd</code></a></small>
<div class="hidden name"><code>NAFTA_examples.rmd</code></div>
@@ -158,7 +157,7 @@
## Estimate Pr(&gt;t) Lower Upper
## parent_0 9.99e+01 1.41e-26 98.8116 101.0810
## k1 2.67e-02 5.05e-06 0.0243 0.0295
-## k2 2.42e-12 5.00e-01 0.0000 Inf
+## k2 2.26e-12 5.00e-01 0.0000 Inf
## g 6.47e-01 3.67e-06 0.6248 0.6677
## sigma 1.27e+00 8.91e-06 0.8395 1.6929
##
@@ -167,7 +166,7 @@
## DT50 DT90 DT50_rep
## SFO 67.7 2.25e+02 6.77e+01
## IORE 58.2 1.07e+03 3.22e+02
-## DFOP 55.5 5.22e+11 2.86e+11
+## DFOP 55.5 5.59e+11 3.07e+11
##
## Representative half-life:
## [1] 321.51</code></pre>
@@ -209,7 +208,7 @@
## Estimate Pr(&gt;t) Lower Upper
## parent_0 9.84e+01 1.24e-27 97.8078 98.9187
## k1 1.55e-02 4.10e-04 0.0143 0.0167
-## k2 1.10e-11 5.00e-01 0.0000 Inf
+## k2 8.63e-12 5.00e-01 0.0000 Inf
## g 6.89e-01 2.92e-03 0.6626 0.7142
## sigma 6.48e-01 2.38e-05 0.4147 0.8813
##
@@ -218,7 +217,7 @@
## DT50 DT90 DT50_rep
## SFO 86.6 2.88e+02 8.66e+01
## IORE 85.5 7.17e+02 2.16e+02
-## DFOP 83.6 1.03e+11 6.29e+10
+## DFOP 83.6 1.32e+11 8.04e+10
##
## Representative half-life:
## [1] 215.87</code></pre>
@@ -260,7 +259,7 @@
## Estimate Pr(&gt;t) Lower Upper
## parent_0 9.66e+01 1.57e-25 95.3476 97.8979
## k1 2.55e-02 7.33e-06 0.0233 0.0278
-## k2 3.60e-11 5.00e-01 0.0000 Inf
+## k2 3.22e-11 5.00e-01 0.0000 Inf
## g 8.61e-01 7.55e-06 0.8314 0.8867
## sigma 1.46e+00 6.93e-06 0.9661 1.9483
##
@@ -269,7 +268,7 @@
## DT50 DT90 DT50_rep
## SFO 38.6 1.28e+02 3.86e+01
## IORE 34.0 1.77e+02 5.32e+01
-## DFOP 34.1 9.07e+09 1.93e+10
+## DFOP 34.1 1.01e+10 2.15e+10
##
## Representative half-life:
## [1] 53.17</code></pre>
@@ -311,7 +310,7 @@
## Estimate Pr(&gt;t) Lower Upper
## parent_0 9.89e+01 9.44e-49 95.4640 102.2573
## k1 1.81e-02 1.75e-01 0.0116 0.0281
-## k2 2.89e-10 5.00e-01 0.0000 Inf
+## k2 3.63e-10 5.00e-01 0.0000 Inf
## g 6.06e-01 2.19e-01 0.4826 0.7178
## sigma 7.40e+00 2.97e-15 6.0201 8.7754
##
@@ -320,7 +319,7 @@
## DT50 DT90 DT50_rep
## SFO 94.3 3.13e+02 9.43e+01
## IORE 96.7 1.51e+03 4.55e+02
-## DFOP 96.4 4.75e+09 2.40e+09
+## DFOP 96.4 3.77e+09 1.91e+09
##
## Representative half-life:
## [1] 454.55</code></pre>
@@ -422,7 +421,7 @@
## Estimate Pr(&gt;t) Lower Upper
## parent_0 9.85e+01 2.54e-20 97.390 99.672
## k1 1.38e-01 3.52e-05 0.131 0.146
-## k2 9.03e-13 5.00e-01 0.000 Inf
+## k2 9.02e-13 5.00e-01 0.000 Inf
## g 6.52e-01 8.13e-06 0.642 0.661
## sigma 7.88e-01 6.13e-02 0.481 1.095
##
@@ -431,7 +430,7 @@
## DT50 DT90 DT50_rep
## SFO 16.9 5.63e+01 1.69e+01
## IORE 11.6 3.37e+02 1.01e+02
-## DFOP 10.5 1.38e+12 7.67e+11
+## DFOP 10.5 1.38e+12 7.69e+11
##
## Representative half-life:
## [1] 101.43</code></pre>
@@ -443,15 +442,16 @@
<div class="sourceCode" id="cb37"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p9b</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p9b"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
+<pre><code>## Warning in sqrt(diag(covar_notrans)): NaNs produced</code></pre>
<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
## doubtful</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb43"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb44"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p9b</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p9b-1.png" width="700"></p>
-<div class="sourceCode" id="cb44"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb45"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p9b</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -475,12 +475,12 @@
## sigma 1.288 1.76e-04 0.7456 1.830
##
## $DFOP
-## Estimate Pr(&gt;t) Lower Upper
-## parent_0 94.7123 NA 93.1355 96.2891
-## k1 0.0389 NA 0.0266 0.0569
-## k2 0.0389 NA 0.0255 0.0592
-## g 0.5256 NA NA NA
-## sigma 1.5957 NA 0.9135 2.2779
+## Estimate Pr(&gt;t) Lower Upper
+## parent_0 94.7123 1.61e-16 93.1355 96.2891
+## k1 0.0389 1.08e-04 0.0266 0.0569
+## k2 0.0389 2.23e-04 0.0255 0.0592
+## g 0.5256 NaN NA NA
+## sigma 1.5957 2.50e-04 0.9135 2.2779
##
##
## DTx values:
@@ -496,15 +496,18 @@
<div id="example-on-page-10" class="section level2">
<h2 class="hasAnchor">
<a href="#example-on-page-10" class="anchor"></a>Example on page 10</h2>
-<div class="sourceCode" id="cb46"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb47"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p10</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p10"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
-<pre><code>## Warning in sqrt(diag(covar_notrans)): NaNs produced</code></pre>
+<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
+<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
+<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
+## doubtful</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb50"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb53"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p10</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p10-1.png" width="700"></p>
-<div class="sourceCode" id="cb51"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb54"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p10</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -530,9 +533,9 @@
## $DFOP
## Estimate Pr(&gt;t) Lower Upper
## parent_0 101.7315 1.41e-09 91.6534 111.8097
-## k1 0.0495 5.63e-03 0.0240 0.1020
-## k2 0.0495 1.93e-03 0.0272 0.0903
-## g 0.4487 NaN 0.0000 1.0000
+## k1 0.0495 6.58e-03 0.0303 0.0809
+## k2 0.0495 2.60e-03 0.0410 0.0598
+## g 0.4487 5.00e-01 NA NA
## sigma 8.0152 2.50e-04 4.5886 11.4418
##
##
@@ -553,14 +556,14 @@
<div id="example-on-page-11" class="section level2">
<h2 class="hasAnchor">
<a href="#example-on-page-11" class="anchor"></a>Example on page 11</h2>
-<div class="sourceCode" id="cb53"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb56"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p11</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p11"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb56"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb59"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p11</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p11-1.png" width="700"></p>
-<div class="sourceCode" id="cb57"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb60"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p11</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -596,10 +599,10 @@
## DT50 DT90 DT50_rep
## SFO 2.16e+02 7.18e+02 2.16e+02
## IORE 9.73e+02 1.37e+08 4.11e+07
-## DFOP 3.07e+11 1.93e+12 6.97e+11
+## DFOP 3.07e+11 1.93e+12 6.98e+11
##
## Representative half-life:
-## [1] 41148171</code></pre>
+## [1] 41148170</code></pre>
<p>In this case, the DFOP fit reported for PestDF resulted in a negative value for the slower rate constant, which is not possible in mkin. The other results are in agreement.</p>
</div>
</div>
@@ -610,19 +613,21 @@
<div id="example-on-page-12-upper-panel" class="section level2">
<h2 class="hasAnchor">
<a href="#example-on-page-12-upper-panel" class="anchor"></a>Example on page 12, upper panel</h2>
-<div class="sourceCode" id="cb59"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb62"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p12a</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p12a"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## Warning in summary.mkinfit(x): Could not calculate correlation; no covariance
-## matrix
-
-## Warning in summary.mkinfit(x): Could not calculate correlation; no covariance
## matrix</code></pre>
+<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
+<pre><code>## Warning in sqrt(diag(covar_notrans)): NaNs produced</code></pre>
+<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
+<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
+## doubtful</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb63"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb70"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p12a</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p12a-1.png" width="700"></p>
-<div class="sourceCode" id="cb64"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb71"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p12a</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -646,12 +651,12 @@
## sigma 3.965 NA NA NA
##
## $DFOP
-## Estimate Pr(&gt;t) Lower Upper
-## parent_0 100.521 2.74e-10 NA NA
-## k1 0.124 2.53e-05 NA NA
-## k2 0.124 2.52e-02 NA NA
-## g 0.793 5.00e-01 NA NA
-## sigma 7.048 2.50e-04 NA NA
+## Estimate Pr(&gt;t) Lower Upper
+## parent_0 100.521 2.74e-10 92.2366 108.805
+## k1 0.124 2.53e-05 0.0908 0.170
+## k2 0.124 2.52e-02 0.0456 0.339
+## g 0.793 NaN NA NA
+## sigma 7.048 2.50e-04 4.0349 10.061
##
##
## DTx values:
@@ -666,20 +671,18 @@
<div id="example-on-page-12-lower-panel" class="section level2">
<h2 class="hasAnchor">
<a href="#example-on-page-12-lower-panel" class="anchor"></a>Example on page 12, lower panel</h2>
-<div class="sourceCode" id="cb66"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb73"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p12b</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p12b"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
-<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
<pre><code>## Warning in qt(alpha/2, rdf): NaNs produced</code></pre>
<pre><code>## Warning in qt(1 - alpha/2, rdf): NaNs produced</code></pre>
-<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
-<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
-## doubtful</code></pre>
+<pre><code>## Warning in sqrt(diag(covar_notrans)): NaNs produced</code></pre>
+<pre><code>## Warning in pt(abs(tval), rdf, lower.tail = FALSE): NaNs produced</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb74"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb80"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p12b</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p12b-1.png" width="700"></p>
-<div class="sourceCode" id="cb75"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb81"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p12b</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -704,11 +707,11 @@
##
## $DFOP
## Estimate Pr(&gt;t) Lower Upper
-## parent_0 97.6840 NA NaN NaN
-## k1 0.0589 NA NA NA
-## k2 0.0589 NA NA NA
-## g 0.6473 NA NA NA
-## sigma 3.4323 NA NaN NaN
+## parent_0 97.6840 NaN NaN NaN
+## k1 0.0589 NaN NA NA
+## k2 0.0589 NaN NA NA
+## g 0.6473 NaN NA NA
+## sigma 3.4323 NaN NaN NaN
##
##
## DTx values:
@@ -723,18 +726,14 @@
<div id="example-on-page-13" class="section level2">
<h2 class="hasAnchor">
<a href="#example-on-page-13" class="anchor"></a>Example on page 13</h2>
-<div class="sourceCode" id="cb77"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb83"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p13</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p13"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
-<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
-<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
-<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
-## doubtful</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb83"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb86"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p13</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p13-1.png" width="700"></p>
-<div class="sourceCode" id="cb84"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb87"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p13</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -760,9 +759,9 @@
## $DFOP
## Estimate Pr(&gt;t) Lower Upper
## parent_0 92.73500 NA 8.95e+01 95.92118
-## k1 0.00258 NA 4.25e-04 0.01569
-## k2 0.00258 NA 1.76e-03 0.00379
-## g 0.16452 NA NA NA
+## k1 0.00258 NA 4.14e-04 0.01611
+## k2 0.00258 NA 1.74e-03 0.00383
+## g 0.16452 NA 0.00e+00 1.00000
## sigma 3.41172 NA 2.02e+00 4.79960
##
##
@@ -779,7 +778,7 @@
<div id="dt50-not-observed-in-the-study-and-dfop-problems-in-pestdf" class="section level1">
<h1 class="hasAnchor">
<a href="#dt50-not-observed-in-the-study-and-dfop-problems-in-pestdf" class="anchor"></a>DT50 not observed in the study and DFOP problems in PestDF</h1>
-<div class="sourceCode" id="cb86"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb89"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p14</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p14"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
@@ -787,10 +786,10 @@
## doubtful</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb92"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb95"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p14</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p14-1.png" width="700"></p>
-<div class="sourceCode" id="cb93"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb96"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p14</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -817,7 +816,7 @@
## Estimate Pr(&gt;t) Lower Upper
## parent_0 1.00e+02 2.96e-28 99.40280 101.2768
## k1 9.53e-03 1.20e-01 0.00638 0.0143
-## k2 5.33e-12 5.00e-01 0.00000 Inf
+## k2 6.08e-12 5.00e-01 0.00000 Inf
## g 3.98e-01 2.19e-01 0.30481 0.4998
## sigma 1.17e+00 7.68e-06 0.77406 1.5610
##
@@ -826,7 +825,7 @@
## DT50 DT90 DT50_rep
## SFO 2.48e+02 8.25e+02 2.48e+02
## IORE 4.34e+02 2.22e+04 6.70e+03
-## DFOP 3.48e+10 3.37e+11 1.30e+11
+## DFOP 3.05e+10 2.95e+11 1.14e+11
##
## Representative half-life:
## [1] 6697.44</code></pre>
@@ -835,14 +834,14 @@
<div id="n-is-less-than-1-and-dfop-fraction-parameter-is-below-zero" class="section level1">
<h1 class="hasAnchor">
<a href="#n-is-less-than-1-and-dfop-fraction-parameter-is-below-zero" class="anchor"></a>N is less than 1 and DFOP fraction parameter is below zero</h1>
-<div class="sourceCode" id="cb95"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb98"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p15a</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p15a"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb98"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb101"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p15a</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p15a-1.png" width="700"></p>
-<div class="sourceCode" id="cb99"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb102"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p15a</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -866,12 +865,12 @@
## sigma 3.105 1.78e-04 1.795 4.416
##
## $DFOP
-## Estimate Pr(&gt;t) Lower Upper
-## parent_0 97.96751 NA 94.21913 101.7159
-## k1 0.00952 NA 0.00221 0.0411
-## k2 0.00952 NA 0.00626 0.0145
-## g 0.21241 NA 0.00000 1.0000
-## sigma 4.18778 NA 2.39747 5.9781
+## Estimate Pr(&gt;t) Lower Upper
+## parent_0 97.96751 2.85e-13 94.21913 101.7159
+## k1 0.00952 6.28e-02 0.00250 0.0363
+## k2 0.00952 1.27e-04 0.00646 0.0140
+## g 0.21241 5.00e-01 0.00000 1.0000
+## sigma 4.18778 2.50e-04 2.39747 5.9781
##
##
## DTx values:
@@ -882,7 +881,7 @@
##
## Representative half-life:
## [1] 41.33</code></pre>
-<div class="sourceCode" id="cb101"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb104"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p15b</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p15b"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## Warning in sqrt(diag(covar)): NaNs produced</code></pre>
<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
@@ -890,10 +889,10 @@
## doubtful</code></pre>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The half-life obtained from the IORE model may be used</code></pre>
-<div class="sourceCode" id="cb107"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb110"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p15b</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p15b-1.png" width="700"></p>
-<div class="sourceCode" id="cb108"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb111"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p15b</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -911,7 +910,7 @@
##
## $IORE
## Estimate Pr(&gt;t) Lower Upper
-## parent_0 99.83 1.81e-16 97.51348 102.14
+## parent_0 99.83 1.81e-16 97.51349 102.14
## k__iore_parent 0.38 3.22e-01 0.00352 41.05
## N_parent 0.00 5.00e-01 -1.07696 1.08
## sigma 2.21 2.57e-04 1.23245 3.19
@@ -938,16 +937,16 @@
<div id="the-dfop-fraction-parameter-is-greater-than-1" class="section level1">
<h1 class="hasAnchor">
<a href="#the-dfop-fraction-parameter-is-greater-than-1" class="anchor"></a>The DFOP fraction parameter is greater than 1</h1>
-<div class="sourceCode" id="cb110"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb113"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">p16</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/nafta.html">nafta</a></span><span class="op">(</span><span class="va">NAFTA_SOP_Attachment</span><span class="op">[[</span><span class="st">"p16"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span></code></pre></div>
<pre><code>## The SFO model is rejected as S_SFO is equal or higher than the critical value S_c</code></pre>
<pre><code>## The representative half-life of the IORE model is longer than the one corresponding</code></pre>
<pre><code>## to the terminal degradation rate found with the DFOP model.</code></pre>
<pre><code>## The representative half-life obtained from the DFOP model may be used</code></pre>
-<div class="sourceCode" id="cb115"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb118"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html">plot</a></span><span class="op">(</span><span class="va">p16</span><span class="op">)</span></code></pre></div>
<p><img src="NAFTA_examples_files/figure-html/p16-1.png" width="700"></p>
-<div class="sourceCode" id="cb116"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb119"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">p16</span><span class="op">)</span></code></pre></div>
<pre><code>## Sums of squares:
## SFO IORE DFOP
@@ -998,7 +997,7 @@
<div id="references" class="section level1 unnumbered">
<h1 class="hasAnchor">
<a href="#references" class="anchor"></a>References</h1>
-<div id="refs" class="references">
+<div id="refs" class="references hanging-indent">
<div id="ref-usepa2015">
<p>US EPA. 2015. “Standard Operating Procedure for Using the NAFTA Guidance to Calculate Representative Half-Life Values and Characterizing Pesticide Degradation.”</p>
</div>
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/web_only/NAFTA_examples_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p10-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p10-1.png
index 38b251ea..f5420ce8 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p10-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p10-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p11-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p11-1.png
index 77463495..0ae4bd9f 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p11-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p11-1.png
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diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12a-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12a-1.png
index ccf8f77a..57a48119 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12a-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12a-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12b-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12b-1.png
index 6b0dcaf2..c42d45f0 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12b-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p12b-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p13-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p13-1.png
index ce177190..52dea51e 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p13-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p13-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p14-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p14-1.png
index f2f59ff7..ca1f29be 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p14-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p14-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15a-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15a-1.png
index c5759a5b..f69e6d3b 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15a-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15a-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15b-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15b-1.png
index 3640ea68..71fcd257 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15b-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p15b-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p16-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p16-1.png
index b61f28e2..820501a3 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p16-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p16-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5a-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5a-1.png
index 8d38b89c..e264d2ea 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5a-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5a-1.png
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diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5b-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5b-1.png
index 3f2da285..e5b656a4 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5b-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p5b-1.png
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diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p6-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p6-1.png
index 37274769..c9664c77 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p6-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p6-1.png
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diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p7-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p7-1.png
index 515e9095..a81f814c 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p7-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p7-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p8-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p8-1.png
index ebcc326c..75d72e7c 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p8-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p8-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9a-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9a-1.png
index a6f4e763..3ce13a97 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9a-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9a-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9b-1.png b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9b-1.png
index 2a8cf947..e2cf2f83 100644
--- a/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9b-1.png
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/figure-html/p9b-1.png
Binary files differ
diff --git a/docs/dev/articles/web_only/NAFTA_examples_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/web_only/NAFTA_examples_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/web_only/NAFTA_examples_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/web_only/benchmarks.html b/docs/dev/articles/web_only/benchmarks.html
index 8e157c0f..a6d52649 100644
--- a/docs/dev/articles/web_only/benchmarks.html
+++ b/docs/dev/articles/web_only/benchmarks.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="benchmarks_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="benchmarks_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="benchmarks_files/header-attrs-2.6/header-attrs.js"></script><script src="benchmarks_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Benchmark timings for mkin</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">Last change 13 May 2020 (rebuilt 2021-02-15)</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/web_only/benchmarks.rmd"><code>vignettes/web_only/benchmarks.rmd</code></a></small>
<div class="hidden name"><code>benchmarks.rmd</code></div>
@@ -137,17 +136,11 @@
m1 <span class="op">=</span> <span class="fu"><a href="../../reference/mkinmod.html">mkinsub</a></span><span class="op">(</span><span class="st">"SFO"</span><span class="op">)</span><span class="op">)</span>
<span class="va">t3</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/system.time.html">system.time</a></span><span class="op">(</span><span class="fu">mmkin_bench</span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">SFO_SFO</span>, <span class="va">FOMC_SFO</span>, <span class="va">DFOP_SFO</span><span class="op">)</span>, <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">FOCUS_D</span><span class="op">)</span><span class="op">)</span><span class="op">)</span><span class="op">[[</span><span class="st">"elapsed"</span><span class="op">]</span><span class="op">]</span>
<span class="va">t4</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/system.time.html">system.time</a></span><span class="op">(</span><span class="fu">mmkin_bench</span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">SFO_SFO</span>, <span class="va">FOMC_SFO</span>, <span class="va">DFOP_SFO</span><span class="op">)</span>, <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">FOCUS_D</span><span class="op">)</span>,
- error_model <span class="op">=</span> <span class="st">"tc"</span><span class="op">)</span><span class="op">)</span><span class="op">[[</span><span class="st">"elapsed"</span><span class="op">]</span><span class="op">]</span></code></pre></div>
-<pre><code>## Warning in mkinfit(models[[model_index]], datasets[[dataset_index]], ...): Optimisation did not converge:
-## iteration limit reached without convergence (10)
-
-## Warning in mkinfit(models[[model_index]], datasets[[dataset_index]], ...): Optimisation did not converge:
-## iteration limit reached without convergence (10)</code></pre>
-<div class="sourceCode" id="cb4"><pre class="downlit sourceCode r">
-<code class="sourceCode R"><span class="va">t5</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/system.time.html">system.time</a></span><span class="op">(</span><span class="fu">mmkin_bench</span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">SFO_SFO</span>, <span class="va">FOMC_SFO</span>, <span class="va">DFOP_SFO</span><span class="op">)</span>, <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">FOCUS_D</span><span class="op">)</span>,
+ error_model <span class="op">=</span> <span class="st">"tc"</span><span class="op">)</span><span class="op">)</span><span class="op">[[</span><span class="st">"elapsed"</span><span class="op">]</span><span class="op">]</span>
+<span class="va">t5</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/system.time.html">system.time</a></span><span class="op">(</span><span class="fu">mmkin_bench</span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">SFO_SFO</span>, <span class="va">FOMC_SFO</span>, <span class="va">DFOP_SFO</span><span class="op">)</span>, <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">FOCUS_D</span><span class="op">)</span>,
error_model <span class="op">=</span> <span class="st">"obs"</span><span class="op">)</span><span class="op">)</span><span class="op">[[</span><span class="st">"elapsed"</span><span class="op">]</span><span class="op">]</span></code></pre></div>
<p>Two metabolites, synthetic data:</p>
-<div class="sourceCode" id="cb5"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb3"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">m_synth_SFO_lin</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/mkinmod.html">mkinmod</a></span><span class="op">(</span>parent <span class="op">=</span> <span class="fu"><a href="../../reference/mkinmod.html">mkinsub</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="st">"M1"</span><span class="op">)</span>,
M1 <span class="op">=</span> <span class="fu"><a href="../../reference/mkinmod.html">mkinsub</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="st">"M2"</span><span class="op">)</span>,
M2 <span class="op">=</span> <span class="fu"><a href="../../reference/mkinmod.html">mkinsub</a></span><span class="op">(</span><span class="st">"SFO"</span><span class="op">)</span>,
@@ -174,7 +167,7 @@
error_model <span class="op">=</span> <span class="st">"obs"</span><span class="op">)</span><span class="op">)</span><span class="op">[[</span><span class="st">"elapsed"</span><span class="op">]</span><span class="op">]</span>
<span class="va">t11</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/system.time.html">system.time</a></span><span class="op">(</span><span class="fu">mmkin_bench</span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">m_synth_DFOP_par</span><span class="op">)</span>, <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">DFOP_par_c</span><span class="op">)</span>,
error_model <span class="op">=</span> <span class="st">"obs"</span><span class="op">)</span><span class="op">)</span><span class="op">[[</span><span class="st">"elapsed"</span><span class="op">]</span><span class="op">]</span></code></pre></div>
-<div class="sourceCode" id="cb6"><pre class="downlit sourceCode r">
+<div class="sourceCode" id="cb4"><pre class="downlit sourceCode r">
<code class="sourceCode R"><span class="va">mkin_benchmarks</span><span class="op">[</span><span class="va">system_string</span>, <span class="fu"><a href="https://rdrr.io/r/base/paste.html">paste0</a></span><span class="op">(</span><span class="st">"t"</span>, <span class="fl">1</span><span class="op">:</span><span class="fl">11</span><span class="op">)</span><span class="op">]</span> <span class="op">&lt;-</span>
<span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="va">t1</span>, <span class="va">t2</span>, <span class="va">t3</span>, <span class="va">t4</span>, <span class="va">t5</span>, <span class="va">t6</span>, <span class="va">t7</span>, <span class="va">t8</span>, <span class="va">t9</span>, <span class="va">t10</span>, <span class="va">t11</span><span class="op">)</span>
<span class="fu"><a href="https://rdrr.io/r/base/save.html">save</a></span><span class="op">(</span><span class="va">mkin_benchmarks</span>, file <span class="op">=</span> <span class="st">"~/git/mkin/vignettes/web_only/mkin_benchmarks.rda"</span><span class="op">)</span></code></pre></div>
@@ -235,6 +228,16 @@
<td align="right">1.786</td>
<td align="right">3.729</td>
</tr>
+<tr class="odd">
+<td align="left">1.0.3</td>
+<td align="right">1.722</td>
+<td align="right">3.419</td>
+</tr>
+<tr class="even">
+<td align="left">1.0.3.9000</td>
+<td align="right">2.770</td>
+<td align="right">3.458</td>
+</tr>
</tbody>
</table>
</div>
@@ -298,13 +301,25 @@
<td align="right">7.251</td>
<td align="right">2.810</td>
</tr>
+<tr class="odd">
+<td align="left">1.0.3</td>
+<td align="right">1.402</td>
+<td align="right">6.343</td>
+<td align="right">2.802</td>
+</tr>
+<tr class="even">
+<td align="left">1.0.3.9000</td>
+<td align="right">1.405</td>
+<td align="right">6.417</td>
+<td align="right">2.824</td>
+</tr>
</tbody>
</table>
</div>
<div id="two-metabolites" class="section level3">
<h3 class="hasAnchor">
<a href="#two-metabolites" class="anchor"></a>Two metabolites</h3>
-<p>Constant variance (t6 and t7), two-component error model (t8 and t9), and variance by variable (t10 and t11) for one model fitted to one dataset, i.e. one fit for each test.</p>
+<p>Constant variance (t6 and t7), two-component error model (t8 and t9), and variance by variable (t10 and t11) for one model fitted to one dataset, i.e. one fit for each test.</p>
<table class="table">
<thead><tr class="header">
<th align="left">mkin version</th>
@@ -388,6 +403,24 @@
<td align="right">1.958</td>
<td align="right">3.105</td>
</tr>
+<tr class="odd">
+<td align="left">1.0.3</td>
+<td align="right">0.771</td>
+<td align="right">1.251</td>
+<td align="right">1.464</td>
+<td align="right">3.074</td>
+<td align="right">1.940</td>
+<td align="right">2.831</td>
+</tr>
+<tr class="even">
+<td align="left">1.0.3.9000</td>
+<td align="right">0.772</td>
+<td align="right">1.263</td>
+<td align="right">1.483</td>
+<td align="right">3.101</td>
+<td align="right">1.958</td>
+<td align="right">2.843</td>
+</tr>
</tbody>
</table>
</div>
diff --git a/docs/dev/articles/web_only/benchmarks_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/web_only/benchmarks_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/web_only/benchmarks_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
diff --git a/docs/dev/articles/web_only/benchmarks_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/web_only/benchmarks_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/web_only/benchmarks_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/web_only/compiled_models.html b/docs/dev/articles/web_only/compiled_models.html
index a444f4bc..49a579fc 100644
--- a/docs/dev/articles/web_only/compiled_models.html
+++ b/docs/dev/articles/web_only/compiled_models.html
@@ -32,7 +32,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -81,7 +81,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -95,14 +95,13 @@
- </header><link href="compiled_models_files/anchor-sections-1.0/anchor-sections.css" rel="stylesheet">
-<script src="compiled_models_files/anchor-sections-1.0/anchor-sections.js"></script><div class="row">
+ </header><script src="compiled_models_files/header-attrs-2.6/header-attrs.js"></script><script src="compiled_models_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
<div class="col-md-9 contents">
<div class="page-header toc-ignore">
<h1 data-toc-skip>Performance benefit by using compiled model definitions in mkin</h1>
<h4 class="author">Johannes Ranke</h4>
- <h4 class="date">2020-11-30</h4>
+ <h4 class="date">2021-02-15</h4>
<small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/web_only/compiled_models.rmd"><code>vignettes/web_only/compiled_models.rmd</code></a></small>
<div class="hidden name"><code>compiled_models.rmd</code></div>
@@ -160,10 +159,10 @@
<span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="st">"R package rbenchmark is not available"</span><span class="op">)</span>
<span class="op">}</span></code></pre></div>
<pre><code>## test replications relative elapsed
-## 4 analytical 1 1.000 0.187
-## 3 deSolve, compiled 1 1.807 0.338
-## 2 Eigenvalue based 1 2.032 0.380
-## 1 deSolve, not compiled 1 43.048 8.050</code></pre>
+## 4 analytical 1 1.000 0.182
+## 3 deSolve, compiled 1 1.824 0.332
+## 2 Eigenvalue based 1 2.082 0.379
+## 1 deSolve, not compiled 1 46.181 8.405</code></pre>
<p>We see that using the compiled model is by more than a factor of 10 faster than using deSolve without compiled code.</p>
</div>
<div id="model-without-analytical-solution" class="section level2">
@@ -190,13 +189,13 @@
<span class="op">}</span></code></pre></div>
<pre><code>## Temporary DLL for differentials generated and loaded</code></pre>
<pre><code>## test replications relative elapsed
-## 2 deSolve, compiled 1 1.000 0.483
-## 1 deSolve, not compiled 1 29.969 14.475</code></pre>
-<p>Here we get a performance benefit of a factor of 30 using the version of the differential equation model compiled from C code!</p>
-<p>This vignette was built with mkin 0.9.50.4 on</p>
+## 2 deSolve, compiled 1 1.000 0.541
+## 1 deSolve, not compiled 1 29.091 15.738</code></pre>
+<p>Here we get a performance benefit of a factor of 29 using the version of the differential equation model compiled from C code!</p>
+<p>This vignette was built with mkin 1.0.3.9000 on</p>
<pre><code>## R version 4.0.3 (2020-10-10)
## Platform: x86_64-pc-linux-gnu (64-bit)
-## Running under: Debian GNU/Linux 10 (buster)</code></pre>
+## Running under: Debian GNU/Linux bullseye/sid</code></pre>
<pre><code>## CPU model: AMD Ryzen 7 1700 Eight-Core Processor</code></pre>
</div>
</div>
diff --git a/docs/dev/articles/web_only/compiled_models_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/web_only/compiled_models_files/accessible-code-block-0.0.1/empty-anchor.js
new file mode 100644
index 00000000..ca349fd6
--- /dev/null
+++ b/docs/dev/articles/web_only/compiled_models_files/accessible-code-block-0.0.1/empty-anchor.js
@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
diff --git a/docs/dev/articles/web_only/compiled_models_files/header-attrs-2.6/header-attrs.js b/docs/dev/articles/web_only/compiled_models_files/header-attrs-2.6/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/web_only/compiled_models_files/header-attrs-2.6/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/web_only/dimethenamid_2018.html b/docs/dev/articles/web_only/dimethenamid_2018.html
new file mode 100644
index 00000000..a2ea5c8d
--- /dev/null
+++ b/docs/dev/articles/web_only/dimethenamid_2018.html
@@ -0,0 +1,619 @@
+<!DOCTYPE html>
+<!-- Generated by pkgdown: do not edit by hand --><html lang="en">
+<head>
+<meta http-equiv="Content-Type" content="text/html; charset=UTF-8">
+<meta charset="utf-8">
+<meta http-equiv="X-UA-Compatible" content="IE=edge">
+<meta name="viewport" content="width=device-width, initial-scale=1.0">
+<title>Example evaluations of the dimethenamid data from 2018 • mkin</title>
+<!-- jquery --><script src="https://cdnjs.cloudflare.com/ajax/libs/jquery/3.4.1/jquery.min.js" integrity="sha256-CSXorXvZcTkaix6Yvo6HppcZGetbYMGWSFlBw8HfCJo=" crossorigin="anonymous"></script><!-- Bootstrap --><link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/twitter-bootstrap/3.4.1/css/bootstrap.min.css" integrity="sha256-bZLfwXAP04zRMK2BjiO8iu9pf4FbLqX6zitd+tIvLhE=" crossorigin="anonymous">
+<script src="https://cdnjs.cloudflare.com/ajax/libs/twitter-bootstrap/3.4.1/js/bootstrap.min.js" integrity="sha256-nuL8/2cJ5NDSSwnKD8VqreErSWHtnEP9E7AySL+1ev4=" crossorigin="anonymous"></script><!-- bootstrap-toc --><link rel="stylesheet" href="../../bootstrap-toc.css">
+<script src="../../bootstrap-toc.js"></script><!-- Font Awesome icons --><link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/font-awesome/5.12.1/css/all.min.css" integrity="sha256-mmgLkCYLUQbXn0B1SRqzHar6dCnv9oZFPEC1g1cwlkk=" crossorigin="anonymous">
+<link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/font-awesome/5.12.1/css/v4-shims.min.css" integrity="sha256-wZjR52fzng1pJHwx4aV2AO3yyTOXrcDW7jBpJtTwVxw=" crossorigin="anonymous">
+<!-- clipboard.js --><script src="https://cdnjs.cloudflare.com/ajax/libs/clipboard.js/2.0.6/clipboard.min.js" integrity="sha256-inc5kl9MA1hkeYUt+EC3BhlIgyp/2jDIyBLS6k3UxPI=" crossorigin="anonymous"></script><!-- headroom.js --><script src="https://cdnjs.cloudflare.com/ajax/libs/headroom/0.11.0/headroom.min.js" integrity="sha256-AsUX4SJE1+yuDu5+mAVzJbuYNPHj/WroHuZ8Ir/CkE0=" crossorigin="anonymous"></script><script src="https://cdnjs.cloudflare.com/ajax/libs/headroom/0.11.0/jQuery.headroom.min.js" integrity="sha256-ZX/yNShbjqsohH1k95liqY9Gd8uOiE1S4vZc+9KQ1K4=" crossorigin="anonymous"></script><!-- pkgdown --><link href="../../pkgdown.css" rel="stylesheet">
+<script src="../../pkgdown.js"></script><meta property="og:title" content="Example evaluations of the dimethenamid data from 2018">
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+ </header><script src="dimethenamid_2018_files/header-attrs-2.11/header-attrs.js"></script><script src="dimethenamid_2018_files/accessible-code-block-0.0.1/empty-anchor.js"></script><div class="row">
+ <div class="col-md-9 contents">
+ <div class="page-header toc-ignore">
+ <h1 data-toc-skip>Example evaluations of the dimethenamid data from 2018</h1>
+ <h4 class="author">Johannes Ranke</h4>
+
+ <h4 class="date">Last change 11 January 2022, built on 11 Jan 2022</h4>
+
+ <small class="dont-index">Source: <a href="https://github.com/jranke/mkin/blob/master/vignettes/web_only/dimethenamid_2018.rmd"><code>vignettes/web_only/dimethenamid_2018.rmd</code></a></small>
+ <div class="hidden name"><code>dimethenamid_2018.rmd</code></div>
+
+ </div>
+
+
+
+<p><a href="http://www.jrwb.de">Wissenschaftlicher Berater, Kronacher Str. 12, 79639 Grenzach-Wyhlen, Germany</a></p>
+<div id="introduction" class="section level1">
+<h1 class="hasAnchor">
+<a href="#introduction" class="anchor"></a>Introduction</h1>
+<p>During the preparation of the journal article on nonlinear mixed-effects models in degradation kinetics <span class="citation">(Ranke et al. 2021)</span> and the analysis of the dimethenamid degradation data analysed therein, a need for a more detailed analysis using not only nlme and saemix, but also nlmixr for fitting the mixed-effects models was identified, as many model variants do not converge when fitted with nlme, and not all relevant error models can be fitted with saemix.</p>
+<p>This vignette is an attempt to satisfy this need.</p>
+</div>
+<div id="data" class="section level1">
+<h1 class="hasAnchor">
+<a href="#data" class="anchor"></a>Data</h1>
+<p>Residue data forming the basis for the endpoints derived in the conclusion on the peer review of the pesticide risk assessment of dimethenamid-P published by the European Food Safety Authority (EFSA) in 2018 <span class="citation">(EFSA 2018)</span> were transcribed from the risk assessment report <span class="citation">(Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria 2018)</span> which can be downloaded from the Open EFSA repository <a href="https://open.efsa.europa.eu">https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716</a>.</p>
+<p>The data are <a href="https://pkgdown.jrwb.de/mkin/reference/dimethenamid_2018.html">available in the mkin package</a>. The following code (hidden by default, please use the button to the right to show it) treats the data available for the racemic mixture dimethenamid (DMTA) and its enantiomer dimethenamid-P (DMTAP) in the same way, as no difference between their degradation behaviour was identified in the EU risk assessment. The observation times of each dataset are multiplied with the corresponding normalisation factor also available in the dataset, in order to make it possible to describe all datasets with a single set of parameters.</p>
+<p>Also, datasets observed in the same soil are merged, resulting in dimethenamid (DMTA) data from six soils.</p>
+<div class="sourceCode" id="cb1"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="kw"><a href="https://rdrr.io/r/base/library.html">library</a></span><span class="op">(</span><span class="va"><a href="https://pkgdown.jrwb.de/mkin/">mkin</a></span>, quietly <span class="op">=</span> <span class="cn">TRUE</span><span class="op">)</span>
+<span class="va">dmta_ds</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">lapply</a></span><span class="op">(</span><span class="fl">1</span><span class="op">:</span><span class="fl">7</span>, <span class="kw">function</span><span class="op">(</span><span class="va">i</span><span class="op">)</span> <span class="op">{</span>
+ <span class="va">ds_i</span> <span class="op">&lt;-</span> <span class="va">dimethenamid_2018</span><span class="op">$</span><span class="va">ds</span><span class="op">[[</span><span class="va">i</span><span class="op">]</span><span class="op">]</span><span class="op">$</span><span class="va">data</span>
+ <span class="va">ds_i</span><span class="op">[</span><span class="va">ds_i</span><span class="op">$</span><span class="va">name</span> <span class="op">==</span> <span class="st">"DMTAP"</span>, <span class="st">"name"</span><span class="op">]</span> <span class="op">&lt;-</span> <span class="st">"DMTA"</span>
+ <span class="va">ds_i</span><span class="op">$</span><span class="va">time</span> <span class="op">&lt;-</span> <span class="va">ds_i</span><span class="op">$</span><span class="va">time</span> <span class="op">*</span> <span class="va">dimethenamid_2018</span><span class="op">$</span><span class="va">f_time_norm</span><span class="op">[</span><span class="va">i</span><span class="op">]</span>
+ <span class="va">ds_i</span>
+<span class="op">}</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/base/names.html">names</a></span><span class="op">(</span><span class="va">dmta_ds</span><span class="op">)</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">sapply</a></span><span class="op">(</span><span class="va">dimethenamid_2018</span><span class="op">$</span><span class="va">ds</span>, <span class="kw">function</span><span class="op">(</span><span class="va">ds</span><span class="op">)</span> <span class="va">ds</span><span class="op">$</span><span class="va">title</span><span class="op">)</span>
+<span class="va">dmta_ds</span><span class="op">[[</span><span class="st">"Elliot"</span><span class="op">]</span><span class="op">]</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/cbind.html">rbind</a></span><span class="op">(</span><span class="va">dmta_ds</span><span class="op">[[</span><span class="st">"Elliot 1"</span><span class="op">]</span><span class="op">]</span>, <span class="va">dmta_ds</span><span class="op">[[</span><span class="st">"Elliot 2"</span><span class="op">]</span><span class="op">]</span><span class="op">)</span>
+<span class="va">dmta_ds</span><span class="op">[[</span><span class="st">"Elliot 1"</span><span class="op">]</span><span class="op">]</span> <span class="op">&lt;-</span> <span class="cn">NULL</span>
+<span class="va">dmta_ds</span><span class="op">[[</span><span class="st">"Elliot 2"</span><span class="op">]</span><span class="op">]</span> <span class="op">&lt;-</span> <span class="cn">NULL</span></code></pre></div>
+</div>
+<div id="parent-degradation" class="section level1">
+<h1 class="hasAnchor">
+<a href="#parent-degradation" class="anchor"></a>Parent degradation</h1>
+<p>We evaluate the observed degradation of the parent compound using simple exponential decline (SFO) and biexponential decline (DFOP), using constant variance (const) and a two-component variance (tc) as error models.</p>
+<div id="separate-evaluations" class="section level2">
+<h2 class="hasAnchor">
+<a href="#separate-evaluations" class="anchor"></a>Separate evaluations</h2>
+<p>As a first step, to get a visual impression of the fit of the different models, we do separate evaluations for each soil using the mmkin function from the mkin package:</p>
+<div class="sourceCode" id="cb2"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_mkin_const</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/mmkin.html">mmkin</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="st">"DFOP"</span><span class="op">)</span>, <span class="va">dmta_ds</span>,
+ error_model <span class="op">=</span> <span class="st">"const"</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span><span class="op">)</span>
+<span class="va">f_parent_mkin_tc</span> <span class="op">&lt;-</span> <span class="fu"><a href="../../reference/mmkin.html">mmkin</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="st">"DFOP"</span><span class="op">)</span>, <span class="va">dmta_ds</span>,
+ error_model <span class="op">=</span> <span class="st">"tc"</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span><span class="op">)</span></code></pre></div>
+<p>The plot of the individual SFO fits shown below suggests that at least in some datasets the degradation slows down towards later time points, and that the scatter of the residuals error is smaller for smaller values (panel to the right):</p>
+<div class="sourceCode" id="cb3"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/graphics/plot.default.html">plot</a></span><span class="op">(</span><span class="fu"><a href="../../reference/mixed.html">mixed</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span><span class="op">)</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_mkin_sfo_const-1.png" width="700"></p>
+<p>Using biexponential decline (DFOP) results in a slightly more random scatter of the residuals:</p>
+<div class="sourceCode" id="cb4"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/graphics/plot.default.html">plot</a></span><span class="op">(</span><span class="fu"><a href="../../reference/mixed.html">mixed</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span><span class="op">)</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_mkin_dfop_const-1.png" width="700"></p>
+<p>The population curve (bold line) in the above plot results from taking the mean of the individual transformed parameters, i.e. of log k1 and log k2, as well as of the logit of the g parameter of the DFOP model). Here, this procedure does not result in parameters that represent the degradation well, because in some datasets the fitted value for k2 is extremely close to zero, leading to a log k2 value that dominates the average. This is alleviated if only rate constants that pass the t-test for significant difference from zero (on the untransformed scale) are considered in the averaging:</p>
+<div class="sourceCode" id="cb5"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/graphics/plot.default.html">plot</a></span><span class="op">(</span><span class="fu"><a href="../../reference/mixed.html">mixed</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span><span class="op">)</span>, test_log_parms <span class="op">=</span> <span class="cn">TRUE</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_mkin_dfop_const_test-1.png" width="700"></p>
+<p>While this is visually much more satisfactory, such an average procedure could introduce a bias, as not all results from the individual fits enter the population curve with the same weight. This is where nonlinear mixed-effects models can help out by treating all datasets with equally by fitting a parameter distribution model together with the degradation model and the error model (see below).</p>
+<p>The remaining trend of the residuals to be higher for higher predicted residues is reduced by using the two-component error model:</p>
+<div class="sourceCode" id="cb6"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/graphics/plot.default.html">plot</a></span><span class="op">(</span><span class="fu"><a href="../../reference/mixed.html">mixed</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span><span class="op">)</span>, test_log_parms <span class="op">=</span> <span class="cn">TRUE</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_mkin_dfop_tc_test-1.png" width="700"></p>
+</div>
+<div id="nonlinear-mixed-effects-models" class="section level2">
+<h2 class="hasAnchor">
+<a href="#nonlinear-mixed-effects-models" class="anchor"></a>Nonlinear mixed-effects models</h2>
+<p>Instead of taking a model selection decision for each of the individual fits, we fit nonlinear mixed-effects models (using different fitting algorithms as implemented in different packages) and do model selection using all available data at the same time. In order to make sure that these decisions are not unduly influenced by the type of algorithm used, by implementation details or by the use of wrong control parameters, we compare the model selection results obtained with different R packages, with different algorithms and checking control parameters.</p>
+<div id="nlme" class="section level3">
+<h3 class="hasAnchor">
+<a href="#nlme" class="anchor"></a>nlme</h3>
+<p>The nlme package was the first R extension providing facilities to fit nonlinear mixed-effects models. We would like to do model selection from all four combinations of degradation models and error models based on the AIC. However, fitting the DFOP model with constant variance and using default control parameters results in an error, signalling that the maximum number of 50 iterations was reached, potentially indicating overparameterisation. Nevertheless, the algorithm converges when the two-component error model is used in combination with the DFOP model. This can be explained by the fact that the smaller residues observed at later sampling times get more weight when using the two-component error model which will counteract the tendency of the algorithm to try parameter combinations unsuitable for fitting these data.</p>
+<div class="sourceCode" id="cb7"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="kw"><a href="https://rdrr.io/r/base/library.html">library</a></span><span class="op">(</span><span class="va"><a href="https://svn.r-project.org/R-packages/trunk/nlme/">nlme</a></span><span class="op">)</span>
+<span class="va">f_parent_nlme_sfo_const</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlme/man/nlme.html">nlme</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span><span class="op">)</span>
+<span class="co"># f_parent_nlme_dfop_const &lt;- nlme(f_parent_mkin_const["DFOP", ])</span>
+<span class="va">f_parent_nlme_sfo_tc</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlme/man/nlme.html">nlme</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span><span class="op">)</span>
+<span class="va">f_parent_nlme_dfop_tc</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlme/man/nlme.html">nlme</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span><span class="op">)</span></code></pre></div>
+<p>Note that a certain degree of overparameterisation is also indicated by a warning obtained when fitting DFOP with the two-component error model (‘false convergence’ in the ‘LME step’ in iteration 3). However, as this warning does not occur in later iterations, and specifically not in the last of the 6 iterations, we can ignore this warning.</p>
+<p>The model comparison function of the nlme package can directly be applied to these fits showing a much lower AIC for the DFOP model fitted with the two-component error model. Also, the likelihood ratio test indicates that this difference is significant as the p-value is below 0.0001.</p>
+<div class="sourceCode" id="cb8"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/stats/anova.html">anova</a></span><span class="op">(</span>
+ <span class="va">f_parent_nlme_sfo_const</span>, <span class="va">f_parent_nlme_sfo_tc</span>, <span class="va">f_parent_nlme_dfop_tc</span>
+<span class="op">)</span></code></pre></div>
+<pre><code> Model df AIC BIC logLik Test L.Ratio p-value
+f_parent_nlme_sfo_const 1 5 796.60 811.82 -393.30
+f_parent_nlme_sfo_tc 2 6 798.60 816.86 -393.30 1 vs 2 0.00 0.998
+f_parent_nlme_dfop_tc 3 10 671.91 702.34 -325.96 2 vs 3 134.69 &lt;.0001</code></pre>
+<p>In addition to these fits, attempts were also made to include correlations between random effects by using the log Cholesky parameterisation of the matrix specifying them. The code used for these attempts can be made visible below.</p>
+<div class="sourceCode" id="cb10"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlme_sfo_const_logchol</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlme/man/nlme.html">nlme</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>,
+ random <span class="op">=</span> <span class="fu">nlme</span><span class="fu">::</span><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/pdLogChol.html">pdLogChol</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">DMTA_0</span> <span class="op">~</span> <span class="fl">1</span>, <span class="va">log_k_DMTA</span> <span class="op">~</span> <span class="fl">1</span><span class="op">)</span><span class="op">)</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/stats/anova.html">anova</a></span><span class="op">(</span><span class="va">f_parent_nlme_sfo_const</span>, <span class="va">f_parent_nlme_sfo_const_logchol</span><span class="op">)</span>
+<span class="va">f_parent_nlme_sfo_tc_logchol</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlme/man/nlme.html">nlme</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>,
+ random <span class="op">=</span> <span class="fu">nlme</span><span class="fu">::</span><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/pdLogChol.html">pdLogChol</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">DMTA_0</span> <span class="op">~</span> <span class="fl">1</span>, <span class="va">log_k_DMTA</span> <span class="op">~</span> <span class="fl">1</span><span class="op">)</span><span class="op">)</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/stats/anova.html">anova</a></span><span class="op">(</span><span class="va">f_parent_nlme_sfo_tc</span>, <span class="va">f_parent_nlme_sfo_tc_logchol</span><span class="op">)</span>
+<span class="va">f_parent_nlme_dfop_tc_logchol</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlme/man/nlme.html">nlme</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>,
+ random <span class="op">=</span> <span class="fu">nlme</span><span class="fu">::</span><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/pdLogChol.html">pdLogChol</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">DMTA_0</span> <span class="op">~</span> <span class="fl">1</span>, <span class="va">log_k1</span> <span class="op">~</span> <span class="fl">1</span>, <span class="va">log_k2</span> <span class="op">~</span> <span class="fl">1</span>, <span class="va">g_qlogis</span> <span class="op">~</span> <span class="fl">1</span><span class="op">)</span><span class="op">)</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/stats/anova.html">anova</a></span><span class="op">(</span><span class="va">f_parent_nlme_dfop_tc</span>, <span class="va">f_parent_nlme_dfop_tc_logchol</span><span class="op">)</span></code></pre></div>
+<p>While the SFO variants converge fast, the additional parameters introduced by this lead to convergence warnings for the DFOP model. The model comparison clearly show that adding correlations between random effects does not improve the fits.</p>
+<p>The selected model (DFOP with two-component error) fitted to the data assuming no correlations between random effects is shown below.</p>
+<div class="sourceCode" id="cb11"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/graphics/plot.default.html">plot</a></span><span class="op">(</span><span class="va">f_parent_nlme_dfop_tc</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/plot_parent_nlme-1.png" width="700"></p>
+</div>
+<div id="saemix" class="section level3">
+<h3 class="hasAnchor">
+<a href="#saemix" class="anchor"></a>saemix</h3>
+<p>The saemix package provided the first Open Source implementation of the Stochastic Approximation to the Expectation Maximisation (SAEM) algorithm. SAEM fits of degradation models can be conveniently performed using an interface to the saemix package available in current development versions of the mkin package.</p>
+<p>The corresponding SAEM fits of the four combinations of degradation and error models are fitted below. As there is no convergence criterion implemented in the saemix package, the convergence plots need to be manually checked for every fit. As we will compare the SAEM implementation of saemix to the results obtained using the nlmixr package later, we define control settings that work well for all the parent data fits shown in this vignette.</p>
+<div class="sourceCode" id="cb12"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="kw"><a href="https://rdrr.io/r/base/library.html">library</a></span><span class="op">(</span><span class="va">saemix</span><span class="op">)</span>
+<span class="va">saemix_control</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/saemix/man/saemixControl.html">saemixControl</a></span><span class="op">(</span>nbiter.saemix <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="fl">800</span>, <span class="fl">300</span><span class="op">)</span>, nb.chains <span class="op">=</span> <span class="fl">15</span>,
+ print <span class="op">=</span> <span class="cn">FALSE</span>, save <span class="op">=</span> <span class="cn">FALSE</span>, save.graphs <span class="op">=</span> <span class="cn">FALSE</span>, displayProgress <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span>
+<span class="va">saemix_control_moreiter</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/saemix/man/saemixControl.html">saemixControl</a></span><span class="op">(</span>nbiter.saemix <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="fl">1600</span>, <span class="fl">300</span><span class="op">)</span>, nb.chains <span class="op">=</span> <span class="fl">15</span>,
+ print <span class="op">=</span> <span class="cn">FALSE</span>, save <span class="op">=</span> <span class="cn">FALSE</span>, save.graphs <span class="op">=</span> <span class="cn">FALSE</span>, displayProgress <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span></code></pre></div>
+<p>The convergence plot for the SFO model using constant variance is shown below.</p>
+<div class="sourceCode" id="cb13"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_saemix_sfo_const</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control</span>, transformations <span class="op">=</span> <span class="st">"saemix"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-ANY-method.html">plot</a></span><span class="op">(</span><span class="va">f_parent_saemix_sfo_const</span><span class="op">$</span><span class="va">so</span>, plot.type <span class="op">=</span> <span class="st">"convergence"</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_saemix_sfo_const-1.png" width="700"></p>
+<p>Obviously the default number of iterations is sufficient to reach convergence. This can also be said for the SFO fit using the two-component error model.</p>
+<div class="sourceCode" id="cb14"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_saemix_sfo_tc</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control</span>, transformations <span class="op">=</span> <span class="st">"saemix"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-ANY-method.html">plot</a></span><span class="op">(</span><span class="va">f_parent_saemix_sfo_tc</span><span class="op">$</span><span class="va">so</span>, plot.type <span class="op">=</span> <span class="st">"convergence"</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_saemix_sfo_tc-1.png" width="700"></p>
+<p>When fitting the DFOP model with constant variance (see below), parameter convergence is not as unambiguous.</p>
+<div class="sourceCode" id="cb15"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_saemix_dfop_const</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control</span>, transformations <span class="op">=</span> <span class="st">"saemix"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-ANY-method.html">plot</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_const</span><span class="op">$</span><span class="va">so</span>, plot.type <span class="op">=</span> <span class="st">"convergence"</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_const-1.png" width="700"></p>
+<p>This is improved when the DFOP model is fitted with the two-component error model. Convergence of the variance of k2 is enhanced, it remains more or less stable already after 200 iterations of the first phase.</p>
+<div class="sourceCode" id="cb16"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_saemix_dfop_tc</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control</span>, transformations <span class="op">=</span> <span class="st">"saemix"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-ANY-method.html">plot</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span>, plot.type <span class="op">=</span> <span class="st">"convergence"</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc-1.png" width="700"></p>
+<div class="sourceCode" id="cb17"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="co"># The last time I tried (2022-01-11) this gives an error in solve.default(omega.eta)</span>
+<span class="co"># system is computationally singular: reciprocal condition number = 5e-17</span>
+<span class="co">#f_parent_saemix_dfop_tc_10k &lt;- mkin::saem(f_parent_mkin_tc["DFOP", ], quiet = TRUE,</span>
+<span class="co"># control = saemix_control_10k, transformations = "saemix")</span>
+<span class="co"># Now we do not get a significant improvement by using twice the number of iterations</span>
+<span class="va">f_parent_saemix_dfop_tc_moreiter</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control_moreiter</span>, transformations <span class="op">=</span> <span class="st">"saemix"</span><span class="op">)</span>
+<span class="co">#plot(f_parent_saemix_dfop_tc_moreiter$so, plot.type = "convergence")</span></code></pre></div>
+<p>An alternative way to fit DFOP in combination with the two-component error model is to use the model formulation with transformed parameters as used per default in mkin.</p>
+<div class="sourceCode" id="cb18"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_saemix_dfop_tc_mkin</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control</span>, transformations <span class="op">=</span> <span class="st">"mkin"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-ANY-method.html">plot</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc_mkin</span><span class="op">$</span><span class="va">so</span>, plot.type <span class="op">=</span> <span class="st">"convergence"</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_mkin-1.png" width="700"> As the convergence plots do not clearly indicate that the algorithm has converged, we again use four times the number of iterations, which leads to almost satisfactory convergence (see below).</p>
+<div class="sourceCode" id="cb19"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">saemix_control_muchmoreiter</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/saemix/man/saemixControl.html">saemixControl</a></span><span class="op">(</span>nbiter.saemix <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="fl">3200</span>, <span class="fl">300</span><span class="op">)</span>, nb.chains <span class="op">=</span> <span class="fl">15</span>,
+ print <span class="op">=</span> <span class="cn">FALSE</span>, save <span class="op">=</span> <span class="cn">FALSE</span>, save.graphs <span class="op">=</span> <span class="cn">FALSE</span>, displayProgress <span class="op">=</span> <span class="cn">FALSE</span><span class="op">)</span>
+<span class="va">f_parent_saemix_dfop_tc_mkin_muchmoreiter</span> <span class="op">&lt;-</span> <span class="fu">mkin</span><span class="fu">::</span><span class="fu"><a href="../../reference/saem.html">saem</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, quiet <span class="op">=</span> <span class="cn">TRUE</span>,
+ control <span class="op">=</span> <span class="va">saemix_control_muchmoreiter</span>, transformations <span class="op">=</span> <span class="st">"mkin"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/saemix/man/plot-SaemixObject-ANY-method.html">plot</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc_mkin_muchmoreiter</span><span class="op">$</span><span class="va">so</span>, plot.type <span class="op">=</span> <span class="st">"convergence"</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_saemix_dfop_tc_mkin_moreiter-1.png" width="700"></p>
+<p>The four combinations (SFO/const, SFO/tc, DFOP/const and DFOP/tc), including the variations of the DFOP/tc combination can be compared using the model comparison function of the saemix package:</p>
+<div class="sourceCode" id="cb20"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">AIC_parent_saemix</span> <span class="op">&lt;-</span> <span class="fu">saemix</span><span class="fu">::</span><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/compare.saemix.html">compare.saemix</a></span><span class="op">(</span>
+ <span class="va">f_parent_saemix_sfo_const</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_sfo_tc</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_dfop_const</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_dfop_tc_moreiter</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_dfop_tc_mkin</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_dfop_tc_mkin_muchmoreiter</span><span class="op">$</span><span class="va">so</span><span class="op">)</span></code></pre></div>
+<pre><code>Likelihoods calculated by importance sampling</code></pre>
+<div class="sourceCode" id="cb22"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/base/colnames.html">rownames</a></span><span class="op">(</span><span class="va">AIC_parent_saemix</span><span class="op">)</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span>
+ <span class="st">"SFO const"</span>, <span class="st">"SFO tc"</span>, <span class="st">"DFOP const"</span>, <span class="st">"DFOP tc"</span>, <span class="st">"DFOP tc more iterations"</span>,
+ <span class="st">"DFOP tc mkintrans"</span>, <span class="st">"DFOP tc mkintrans more iterations"</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">AIC_parent_saemix</span><span class="op">)</span></code></pre></div>
+<pre><code> AIC BIC
+SFO const 796.38 795.34
+SFO tc 798.38 797.13
+DFOP const 705.75 703.88
+DFOP tc 665.65 663.57
+DFOP tc more iterations 665.88 663.80
+DFOP tc mkintrans 674.02 671.94
+DFOP tc mkintrans more iterations 667.94 665.86</code></pre>
+<p>As in the case of nlme fits, the DFOP model fitted with two-component error (number 4) gives the lowest AIC. Using a much larger number of iterations does not significantly change the AIC. When the mkin transformations are used instead of the saemix transformations, we need four times the number of iterations to obtain a goodness of fit that almost as good as the result obtained with saemix transformations.</p>
+<p>In order to check the influence of the likelihood calculation algorithms implemented in saemix, the likelihood from Gaussian quadrature is added to the best fit, and the AIC values obtained from the three methods are compared.</p>
+<div class="sourceCode" id="cb24"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span> <span class="op">&lt;-</span>
+ <span class="fu">saemix</span><span class="fu">::</span><span class="fu"><a href="https://rdrr.io/pkg/saemix/man/llgq.saemix.html">llgq.saemix</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span><span class="op">)</span>
+<span class="va">AIC_parent_saemix_methods</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span>
+ is <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span>, method <span class="op">=</span> <span class="st">"is"</span><span class="op">)</span>,
+ gq <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span>, method <span class="op">=</span> <span class="st">"gq"</span><span class="op">)</span>,
+ lin <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span>, method <span class="op">=</span> <span class="st">"lin"</span><span class="op">)</span>
+<span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">AIC_parent_saemix_methods</span><span class="op">)</span></code></pre></div>
+<pre><code> is gq lin
+665.65 665.68 665.11 </code></pre>
+<p>The AIC values based on importance sampling and Gaussian quadrature are very similar. Using linearisation is known to be less accurate, but still gives a similar value.</p>
+</div>
+<div id="nlmixr" class="section level3">
+<h3 class="hasAnchor">
+<a href="#nlmixr" class="anchor"></a>nlmixr</h3>
+<p>In the last years, a lot of effort has been put into the nlmixr package which is designed for pharmacokinetics, where nonlinear mixed-effects models are routinely used, but which can also be used for related data like chemical degradation data. A current development branch of the mkin package provides an interface between mkin and nlmixr. Here, we check if we get equivalent results when using a refined version of the First Order Conditional Estimation (FOCE) algorithm used in nlme, namely the First Order Conditional Estimation with Interaction (FOCEI), and the SAEM algorithm as implemented in nlmixr.</p>
+<p>First, the focei algorithm is used for the four model combinations. A number of warnings are produced with unclear significance.</p>
+<div class="sourceCode" id="cb26"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="kw"><a href="https://rdrr.io/r/base/library.html">library</a></span><span class="op">(</span><span class="va"><a href="https://github.com/nlmixrdevelopment/nlmixr">nlmixr</a></span><span class="op">)</span>
+<span class="va">f_parent_nlmixr_focei_sfo_const</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"focei"</span><span class="op">)</span>
+<span class="va">f_parent_nlmixr_focei_sfo_tc</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"focei"</span><span class="op">)</span>
+<span class="va">f_parent_nlmixr_focei_dfop_const</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"focei"</span><span class="op">)</span>
+<span class="va">f_parent_nlmixr_focei_dfop_tc</span><span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"focei"</span><span class="op">)</span></code></pre></div>
+<div class="sourceCode" id="cb27"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">aic_nlmixr_focei</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">sapply</a></span><span class="op">(</span>
+ <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_focei_sfo_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_focei_sfo_tc</span><span class="op">$</span><span class="va">nm</span>,
+ <span class="va">f_parent_nlmixr_focei_dfop_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_focei_dfop_tc</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span>,
+ <span class="va">AIC</span><span class="op">)</span></code></pre></div>
+<p>The AIC values are very close to the ones obtained with nlme which are repeated below for convenience.</p>
+<div class="sourceCode" id="cb28"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">aic_nlme</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">sapply</a></span><span class="op">(</span>
+ <span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">f_parent_nlme_sfo_const</span>, <span class="cn">NA</span>, <span class="va">f_parent_nlme_sfo_tc</span>, <span class="va">f_parent_nlme_dfop_tc</span><span class="op">)</span>,
+ <span class="kw">function</span><span class="op">(</span><span class="va">x</span><span class="op">)</span> <span class="kw">if</span> <span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/NA.html">is.na</a></span><span class="op">(</span><span class="va">x</span><span class="op">[</span><span class="fl">1</span><span class="op">]</span><span class="op">)</span><span class="op">)</span> <span class="cn">NA</span> <span class="kw">else</span> <span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">x</span><span class="op">)</span><span class="op">)</span>
+<span class="va">aic_nlme_nlmixr_focei</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/data.frame.html">data.frame</a></span><span class="op">(</span>
+ <span class="st">"Degradation model"</span> <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="st">"SFO"</span>, <span class="st">"DFOP"</span>, <span class="st">"DFOP"</span><span class="op">)</span>,
+ <span class="st">"Error model"</span> <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/rep.html">rep</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="st">"constant variance"</span>, <span class="st">"two-component"</span><span class="op">)</span>, <span class="fl">2</span><span class="op">)</span>,
+ <span class="st">"AIC (nlme)"</span> <span class="op">=</span> <span class="va">aic_nlme</span>,
+ <span class="st">"AIC (nlmixr with FOCEI)"</span> <span class="op">=</span> <span class="va">aic_nlmixr_focei</span>,
+ check.names <span class="op">=</span> <span class="cn">FALSE</span>
+<span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/r/base/print.html">print</a></span><span class="op">(</span><span class="va">aic_nlme_nlmixr_focei</span><span class="op">)</span></code></pre></div>
+<pre><code> Degradation model Error model AIC (nlme) AIC (nlmixr with FOCEI)
+1 SFO constant variance 796.60 796.60
+2 SFO two-component NA 798.64
+3 DFOP constant variance 798.60 745.87
+4 DFOP two-component 671.91 740.42</code></pre>
+<p>Secondly, we use the SAEM estimation routine and check the convergence plots. The control parameters also used for the saemix fits are defined beforehand.</p>
+<div class="sourceCode" id="cb30"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">nlmixr_saem_control_800</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/saemControl.html">saemControl</a></span><span class="op">(</span>logLik <span class="op">=</span> <span class="cn">TRUE</span>,
+ nBurn <span class="op">=</span> <span class="fl">800</span>, nEm <span class="op">=</span> <span class="fl">300</span>, nmc <span class="op">=</span> <span class="fl">15</span><span class="op">)</span>
+<span class="va">nlmixr_saem_control_1000</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/saemControl.html">saemControl</a></span><span class="op">(</span>logLik <span class="op">=</span> <span class="cn">TRUE</span>,
+ nBurn <span class="op">=</span> <span class="fl">1000</span>, nEm <span class="op">=</span> <span class="fl">300</span>, nmc <span class="op">=</span> <span class="fl">15</span><span class="op">)</span>
+<span class="va">nlmixr_saem_control_10k</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/saemControl.html">saemControl</a></span><span class="op">(</span>logLik <span class="op">=</span> <span class="cn">TRUE</span>,
+ nBurn <span class="op">=</span> <span class="fl">10000</span>, nEm <span class="op">=</span> <span class="fl">1000</span>, nmc <span class="op">=</span> <span class="fl">15</span><span class="op">)</span></code></pre></div>
+<p>Then we fit SFO with constant variance</p>
+<div class="sourceCode" id="cb31"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlmixr_saem_sfo_const</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"saem"</span>,
+ control <span class="op">=</span> <span class="va">nlmixr_saem_control_800</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/traceplot.html">traceplot</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_sfo_const</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_sfo_const-1.png" width="700"></p>
+<p>and SFO with two-component error.</p>
+<div class="sourceCode" id="cb32"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlmixr_saem_sfo_tc</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"SFO"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"saem"</span>,
+ control <span class="op">=</span> <span class="va">nlmixr_saem_control_800</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/traceplot.html">traceplot</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_sfo_tc</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_sfo_tc-1.png" width="700"></p>
+<p>For DFOP with constant variance, the convergence plots show considerable instability of the fit, which indicates overparameterisation which was already observed above for this model combination.</p>
+<div class="sourceCode" id="cb33"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlmixr_saem_dfop_const</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_const</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"saem"</span>,
+ control <span class="op">=</span> <span class="va">nlmixr_saem_control_800</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/traceplot.html">traceplot</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_dfop_const</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_const-1.png" width="700"></p>
+<p>For DFOP with two-component error, a less erratic convergence is seen.</p>
+<div class="sourceCode" id="cb34"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlmixr_saem_dfop_tc</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"saem"</span>,
+ control <span class="op">=</span> <span class="va">nlmixr_saem_control_800</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/traceplot.html">traceplot</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_dfop_tc</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc-1.png" width="700"></p>
+<p>To check if an increase in the number of iterations improves the fit, we repeat the fit with 1000 iterations for the burn in phase and 300 iterations for the second phase.</p>
+<div class="sourceCode" id="cb35"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlmixr_saem_dfop_tc_1000</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"saem"</span>,
+ control <span class="op">=</span> <span class="va">nlmixr_saem_control_1000</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/traceplot.html">traceplot</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_dfop_tc_1000</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc_1k-1.png" width="700"></p>
+<p>Here the fit looks very similar, but we will see below that it shows a higher AIC than the fit with 800 iterations in the burn in phase. Next we choose 10 000 iterations for the burn in phase and 1000 iterations for the second phase for comparison with saemix.</p>
+<div class="sourceCode" id="cb36"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">f_parent_nlmixr_saem_dfop_tc_10k</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/nlmixr.html">nlmixr</a></span><span class="op">(</span><span class="va">f_parent_mkin_tc</span><span class="op">[</span><span class="st">"DFOP"</span>, <span class="op">]</span>, est <span class="op">=</span> <span class="st">"saem"</span>,
+ control <span class="op">=</span> <span class="va">nlmixr_saem_control_10k</span><span class="op">)</span>
+<span class="fu"><a href="https://rdrr.io/pkg/nlmixr/man/traceplot.html">traceplot</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_dfop_tc_10k</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<p><img src="dimethenamid_2018_files/figure-html/f_parent_nlmixr_saem_dfop_tc_10k-1.png" width="700"></p>
+<p>In the above convergence plot, the time course of ‘eta.DMTA_0’ and ‘log_k2’ indicate a false convergence.</p>
+<p>The AIC values are internally calculated using Gaussian quadrature.</p>
+<div class="sourceCode" id="cb37"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_sfo_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_saem_sfo_tc</span><span class="op">$</span><span class="va">nm</span>,
+ <span class="va">f_parent_nlmixr_saem_dfop_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_saem_dfop_tc</span><span class="op">$</span><span class="va">nm</span>,
+ <span class="va">f_parent_nlmixr_saem_dfop_tc_1000</span><span class="op">$</span><span class="va">nm</span>,
+ <span class="va">f_parent_nlmixr_saem_dfop_tc_10k</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span></code></pre></div>
+<pre><code> df AIC
+f_parent_nlmixr_saem_sfo_const$nm 5 798.71
+f_parent_nlmixr_saem_sfo_tc$nm 6 808.64
+f_parent_nlmixr_saem_dfop_const$nm 9 1995.96
+f_parent_nlmixr_saem_dfop_tc$nm 10 664.96
+f_parent_nlmixr_saem_dfop_tc_1000$nm 10 667.39
+f_parent_nlmixr_saem_dfop_tc_10k$nm 10 Inf</code></pre>
+<p>We can see that again, the DFOP/tc model shows the best goodness of fit. However, increasing the number of burn-in iterations from 800 to 1000 results in a higher AIC. If we further increase the number of iterations to 10 000 (burn-in) and 1000 (second phase), the AIC cannot be calculated for the nlmixr/saem fit, supporting that the fit did not converge properly.</p>
+</div>
+<div id="comparison" class="section level3">
+<h3 class="hasAnchor">
+<a href="#comparison" class="anchor"></a>Comparison</h3>
+<p>The following table gives the AIC values obtained with the three packages using the same control parameters (800 iterations burn-in, 300 iterations second phase, 15 chains).</p>
+<div class="sourceCode" id="cb39"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="va">AIC_all</span> <span class="op">&lt;-</span> <span class="fu"><a href="https://rdrr.io/r/base/data.frame.html">data.frame</a></span><span class="op">(</span>
+ check.names <span class="op">=</span> <span class="cn">FALSE</span>,
+ <span class="st">"Degradation model"</span> <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="st">"SFO"</span>, <span class="st">"SFO"</span>, <span class="st">"DFOP"</span>, <span class="st">"DFOP"</span><span class="op">)</span>,
+ <span class="st">"Error model"</span> <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="st">"const"</span>, <span class="st">"tc"</span>, <span class="st">"const"</span>, <span class="st">"tc"</span><span class="op">)</span>,
+ nlme <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/c.html">c</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_nlme_sfo_const</span><span class="op">)</span>, <span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_nlme_sfo_tc</span><span class="op">)</span>, <span class="cn">NA</span>, <span class="fu"><a href="https://rdrr.io/r/stats/AIC.html">AIC</a></span><span class="op">(</span><span class="va">f_parent_nlme_dfop_tc</span><span class="op">)</span><span class="op">)</span>,
+ nlmixr_focei <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">sapply</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_focei_sfo_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_focei_sfo_tc</span><span class="op">$</span><span class="va">nm</span>,
+ <span class="va">f_parent_nlmixr_focei_dfop_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_focei_dfop_tc</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span>, <span class="va">AIC</span><span class="op">)</span>,
+ saemix <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">sapply</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">f_parent_saemix_sfo_const</span><span class="op">$</span><span class="va">so</span>, <span class="va">f_parent_saemix_sfo_tc</span><span class="op">$</span><span class="va">so</span>,
+ <span class="va">f_parent_saemix_dfop_const</span><span class="op">$</span><span class="va">so</span>, <span class="va">f_parent_saemix_dfop_tc</span><span class="op">$</span><span class="va">so</span><span class="op">)</span>, <span class="va">AIC</span><span class="op">)</span>,
+ nlmixr_saem <span class="op">=</span> <span class="fu"><a href="https://rdrr.io/r/base/lapply.html">sapply</a></span><span class="op">(</span><span class="fu"><a href="https://rdrr.io/r/base/list.html">list</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_sfo_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_saem_sfo_tc</span><span class="op">$</span><span class="va">nm</span>,
+ <span class="va">f_parent_nlmixr_saem_dfop_const</span><span class="op">$</span><span class="va">nm</span>, <span class="va">f_parent_nlmixr_saem_dfop_tc</span><span class="op">$</span><span class="va">nm</span><span class="op">)</span>, <span class="va">AIC</span><span class="op">)</span>
+<span class="op">)</span>
+<span class="fu">kable</span><span class="op">(</span><span class="va">AIC_all</span><span class="op">)</span></code></pre></div>
+<table class="table">
+<thead><tr class="header">
+<th align="left">Degradation model</th>
+<th align="left">Error model</th>
+<th align="right">nlme</th>
+<th align="right">nlmixr_focei</th>
+<th align="right">saemix</th>
+<th align="right">nlmixr_saem</th>
+</tr></thead>
+<tbody>
+<tr class="odd">
+<td align="left">SFO</td>
+<td align="left">const</td>
+<td align="right">796.60</td>
+<td align="right">796.60</td>
+<td align="right">796.38</td>
+<td align="right">798.71</td>
+</tr>
+<tr class="even">
+<td align="left">SFO</td>
+<td align="left">tc</td>
+<td align="right">798.60</td>
+<td align="right">798.64</td>
+<td align="right">798.38</td>
+<td align="right">808.64</td>
+</tr>
+<tr class="odd">
+<td align="left">DFOP</td>
+<td align="left">const</td>
+<td align="right">NA</td>
+<td align="right">745.87</td>
+<td align="right">705.75</td>
+<td align="right">1995.96</td>
+</tr>
+<tr class="even">
+<td align="left">DFOP</td>
+<td align="left">tc</td>
+<td align="right">671.91</td>
+<td align="right">740.42</td>
+<td align="right">665.65</td>
+<td align="right">664.96</td>
+</tr>
+</tbody>
+</table>
+<div class="sourceCode" id="cb40"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/intervals.html">intervals</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">)</span></code></pre></div>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3087887 98.2761715 100.243554
+k1 0.0336893 0.0643651 0.095041
+k2 0.0062993 0.0088001 0.011301
+g 0.9100426 0.9524920 0.994941
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) 0.41868 2.0607469 3.70281
+sd(k1) 0.25611 0.5935653 0.93102
+sd(k2) -10.29603 0.0029188 10.30187
+sd(g) 0.38083 1.0572543 1.73368
+
+
+ lower est. upper
+a.1 0.86253 1.061610 1.260690
+b.1 0.02262 0.029666 0.036712</code></pre>
+<div class="sourceCode" id="cb42"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/intervals.html">intervals</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc</span><span class="op">)</span></code></pre></div>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3087887 98.2761715 100.243554
+k1 0.0336893 0.0643651 0.095041
+k2 0.0062993 0.0088001 0.011301
+g 0.9100426 0.9524920 0.994941
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) 0.41868 2.0607469 3.70281
+sd(k1) 0.25611 0.5935653 0.93102
+sd(k2) -10.29603 0.0029188 10.30187
+sd(g) 0.38083 1.0572543 1.73368
+
+
+ lower est. upper
+a.1 0.86253 1.061610 1.260690
+b.1 0.02262 0.029666 0.036712</code></pre>
+<div class="sourceCode" id="cb44"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/intervals.html">intervals</a></span><span class="op">(</span><span class="va">f_parent_saemix_dfop_tc_mkin_muchmoreiter</span><span class="op">)</span></code></pre></div>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3402070 98.2789378 100.217669
+k1 0.0397896 0.0641976 0.103578
+k2 0.0041987 0.0084427 0.016977
+g 0.8656257 0.9521509 0.983992
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) 0.38907 2.01821 3.64735
+sd(log_k1) 0.25653 0.59512 0.93371
+sd(log_k2) -0.20501 0.37610 0.95721
+sd(g_qlogis) 0.39712 1.18296 1.96879
+
+
+ lower est. upper
+a.1 0.868558 1.070260 1.271963
+b.1 0.022461 0.029505 0.036548</code></pre>
+<div class="sourceCode" id="cb46"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/intervals.html">intervals</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_dfop_tc</span><span class="op">)</span></code></pre></div>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3224806 98.2941093 100.265738
+k1 0.0402270 0.0648200 0.104448
+k2 0.0068547 0.0093928 0.012871
+g 0.8764066 0.9501419 0.980848
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) NA 1.686509 NA
+sd(log_k1) NA 0.592805 NA
+sd(log_k2) NA 0.009766 NA
+sd(g_qlogis) NA 1.082616 NA
+
+
+ lower est. upper
+sigma_low NA 1.081677 NA
+rsd_high NA 0.032073 NA</code></pre>
+<div class="sourceCode" id="cb48"><pre class="downlit sourceCode r">
+<code class="sourceCode R"><span class="fu"><a href="https://rdrr.io/pkg/nlme/man/intervals.html">intervals</a></span><span class="op">(</span><span class="va">f_parent_nlmixr_saem_dfop_tc_10k</span><span class="op">)</span></code></pre></div>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.2302085 98.1641090 100.098010
+k1 0.0398514 0.0643909 0.104041
+k2 0.0066292 0.0090784 0.012432
+g 0.8831478 0.9527284 0.981734
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) NA 1.6257e+00 NA
+sd(log_k1) NA 5.9627e-01 NA
+sd(log_k2) NA 5.8400e-07 NA
+sd(g_qlogis) NA 1.0676e+00 NA
+
+
+ lower est. upper
+sigma_low NA 1.087722 NA
+rsd_high NA 0.031883 NA</code></pre>
+</div>
+</div>
+</div>
+<div id="references" class="section level1">
+<h1 class="hasAnchor">
+<a href="#references" class="anchor"></a>References</h1>
+<!-- vim: set foldmethod=syntax: -->
+<div id="refs" class="references hanging-indent">
+<div id="ref-efsa_2018_dimethenamid">
+<p>EFSA. 2018. “Peer Review of the Pesticide Risk Assessment of the Active Substance Dimethenamid-P.” <em>EFSA Journal</em> 16 (4): 5211.</p>
+</div>
+<div id="ref-ranke2021">
+<p>Ranke, Johannes, Janina Wöltjen, Jana Schmidt, and Emmanuelle Comets. 2021. “Taking Kinetic Evaluations of Degradation Data to the Next Level with Nonlinear Mixed-Effects Models.” <em>Environments</em> 8 (8). <a href="https://doi.org/10.3390/environments8080071">https://doi.org/10.3390/environments8080071</a>.</p>
+</div>
+<div id="ref-dimethenamid_rar_2018_b8">
+<p>Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria. 2018. “Renewal Assessment Report Dimethenamid-P Volume 3 - B.8 Environmental fate and behaviour, Rev. 2 - November 2017.” <a href="https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716">https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716</a>.</p>
+</div>
+</div>
+</div>
+ </div>
+
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+
+ <nav id="toc" data-toggle="toc"><h2 data-toc-skip>Contents</h2>
+ </nav>
+</div>
+
+</div>
+
+
+
+ <footer><div class="copyright">
+ <p>Developed by Johannes Ranke.</p>
+</div>
+
+<div class="pkgdown">
+ <p>Site built with <a href="https://pkgdown.r-lib.org/">pkgdown</a> 1.6.1.</p>
+</div>
+
+ </footer>
+</div>
+
+
+
+
+ </body>
+</html>
diff --git a/docs/dev/articles/web_only/dimethenamid_2018_files/accessible-code-block-0.0.1/empty-anchor.js b/docs/dev/articles/web_only/dimethenamid_2018_files/accessible-code-block-0.0.1/empty-anchor.js
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@@ -0,0 +1,15 @@
+// Hide empty <a> tag within highlighted CodeBlock for screen reader accessibility (see https://github.com/jgm/pandoc/issues/6352#issuecomment-626106786) -->
+// v0.0.1
+// Written by JooYoung Seo (jooyoung@psu.edu) and Atsushi Yasumoto on June 1st, 2020.
+
+document.addEventListener('DOMContentLoaded', function() {
+ const codeList = document.getElementsByClassName("sourceCode");
+ for (var i = 0; i < codeList.length; i++) {
+ var linkList = codeList[i].getElementsByTagName('a');
+ for (var j = 0; j < linkList.length; j++) {
+ if (linkList[j].innerHTML === "") {
+ linkList[j].setAttribute('aria-hidden', 'true');
+ }
+ }
+ }
+});
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--- /dev/null
+++ b/docs/dev/articles/web_only/dimethenamid_2018_files/header-attrs-2.11/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/articles/web_only/dimethenamid_2018_files/header-attrs-2.9/header-attrs.js b/docs/dev/articles/web_only/dimethenamid_2018_files/header-attrs-2.9/header-attrs.js
new file mode 100644
index 00000000..dd57d92e
--- /dev/null
+++ b/docs/dev/articles/web_only/dimethenamid_2018_files/header-attrs-2.9/header-attrs.js
@@ -0,0 +1,12 @@
+// Pandoc 2.9 adds attributes on both header and div. We remove the former (to
+// be compatible with the behavior of Pandoc < 2.8).
+document.addEventListener('DOMContentLoaded', function(e) {
+ var hs = document.querySelectorAll("div.section[class*='level'] > :first-child");
+ var i, h, a;
+ for (i = 0; i < hs.length; i++) {
+ h = hs[i];
+ if (!/^h[1-6]$/i.test(h.tagName)) continue; // it should be a header h1-h6
+ a = h.attributes;
+ while (a.length > 0) h.removeAttribute(a[0].name);
+ }
+});
diff --git a/docs/dev/authors.html b/docs/dev/authors.html
index d592b39f..943cba1b 100644
--- a/docs/dev/authors.html
+++ b/docs/dev/authors.html
@@ -71,7 +71,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -147,15 +147,15 @@
</li>
<li>
<p><strong>Katrin Lindenberger</strong>. Contributor.
- </p>
+ <br /><small>contributed to mkinresplot()</small></p>
</li>
<li>
<p><strong>René Lehmann</strong>. Contributor.
- </p>
+ <br /><small>ilr() and invilr()</small></p>
</li>
<li>
<p><strong>Eurofins Regulatory AG</strong>. Copyright holder.
- </p>
+ <br /><small>copyright for some of the contributions of JR 2012-2014</small></p>
</li>
</ul>
diff --git a/docs/dev/index.html b/docs/dev/index.html
index a4399963..fe365189 100644
--- a/docs/dev/index.html
+++ b/docs/dev/index.html
@@ -16,9 +16,14 @@
2014). Includes a function for conveniently defining differential equation
models, model solution based on eigenvalues if possible or using numerical
solvers. If a C compiler (on windows: Rtools) is installed, differential
- equation models are solved using automatically generated C functions. Please
- note that no warranty is implied for correctness of results or fitness for a
- particular purpose.">
+ equation models are solved using automatically generated C functions.
+ Heteroscedasticity can be taken into account using variance by variable or
+ two-component error models as described by Ranke and Meinecke (2018)
+ &lt;doi:10.3390/environments6120124&gt;. Interfaces to several nonlinear
+ mixed-effects model packages are available, some of which are described by
+ Ranke et al. (2021) &lt;doi:10.3390/environments8080071&gt;. Please note that no
+ warranty is implied for correctness of results or fitness for a particular
+ purpose.">
<meta name="robots" content="noindex">
<!-- mathjax --><script src="https://cdnjs.cloudflare.com/ajax/libs/mathjax/2.7.5/MathJax.js" integrity="sha256-nvJJv9wWKEm88qvoQl9ekL2J+k/RWIsaSScxxlsrv8k=" crossorigin="anonymous"></script><script src="https://cdnjs.cloudflare.com/ajax/libs/mathjax/2.7.5/config/TeX-AMS-MML_HTMLorMML.js" integrity="sha256-84DKXVJXs0/F8OTMzX4UR909+jtl4G7SPypPavF+GfA=" crossorigin="anonymous"></script><!--[if lt IE 9]>
<script src="https://oss.maxcdn.com/html5shiv/3.7.3/html5shiv.min.js"></script>
@@ -38,7 +43,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -133,23 +138,40 @@
<div id="features" class="section level2">
<h2 class="hasAnchor">
<a href="#features" class="anchor"></a>Features</h2>
+<div id="general" class="section level3">
+<h3 class="hasAnchor">
+<a href="#general" class="anchor"></a>General</h3>
<ul>
<li>Highly flexible model specification using <a href="https://pkgdown.jrwb.de/mkin/reference/mkinmod.html"><code>mkinmod</code></a>, including equilibrium reactions and using the single first-order reversible binding (SFORB) model, which will automatically create two latent state variables for the observed variable.</li>
-<li>As of version 0.9-39, fitting of several models to several datasets, optionally in parallel, is supported, see for example <a href="https://pkgdown.jrwb.de/mkin/reference/plot.mmkin.html"><code>plot.mmkin</code></a>.</li>
<li>Model solution (forward modelling) in the function <a href="https://pkgdown.jrwb.de/mkin/reference/mkinpredict.html"><code>mkinpredict</code></a> is performed either using the analytical solution for the case of parent only degradation, an eigenvalue based solution if only simple first-order (SFO) or SFORB kinetics are used in the model, or using a numeric solver from the <code>deSolve</code> package (default is <code>lsoda</code>).</li>
-<li>If a C compiler is installed, the kinetic models are compiled from automatically generated C code, see <a href="https://pkgdown.jrwb.de/mkin/articles/web_only/compiled_models.html">vignette <code>compiled_models</code></a>. The autogeneration of C code was inspired by the <a href="https://github.com/karlines/ccSolve"><code>ccSolve</code></a> package. Thanks to Karline Soetaert for her work on that.</li>
-<li>By default, kinetic rate constants and kinetic formation fractions are transformed internally using <a href="https://pkgdown.jrwb.de/mkin/reference/transform_odeparms.html"><code>transform_odeparms</code></a> so their estimators can more reasonably be expected to follow a normal distribution. This has the side effect that no constraints are needed in the optimisation. Thanks to René Lehmann for the nice cooperation on this, especially the isometric log-ratio transformation that is now used for the formation fractions.</li>
-<li>A side effect of this is that when parameter estimates are backtransformed to match the model definition, confidence intervals calculated from standard errors are also backtransformed to the correct scale, and will not include meaningless values like negative rate constants or formation fractions adding up to more than 1, which can not occur in a single experiment with a single defined radiolabel position.</li>
<li>The usual one-sided t-test for significant difference from zero is nevertheless shown based on estimators for the untransformed parameters.</li>
<li>Summary and plotting functions. The <code>summary</code> of an <code>mkinfit</code> object is in fact a full report that should give enough information to be able to approximately reproduce the fit with other tools.</li>
<li>The chi-squared error level as defined in the FOCUS kinetics guidance (see below) is calculated for each observed variable.</li>
-<li>When a metabolite decline phase is not described well by SFO kinetics, SFORB kinetics can be used for the metabolite.</li>
-<li>Three different error models can be selected using the argument <code>error_model</code> to the <a href="https://pkgdown.jrwb.de/mkin/reference/mkinfit.html"><code>mkinfit</code></a> function.</li>
<li>The ‘variance by variable’ error model which is often fitted using Iteratively Reweighted Least Squares (IRLS) should now be specified as <code>error_model = "obs"</code>.</li>
-<li>A two-component error model similar to the one proposed by <a href="https://pkgdown.jrwb.de/mkin/reference/sigma_twocomp.html">Rocke and Lorenzato</a> can be selected using the argument <code>error_model = "tc"</code>.</li>
-<li>Nonlinear mixed-effects models can be created from fits of the same degradation model to different datasets for the same compound by using the <a href="https://pkgdown.jrwb.de/mkin/reference/nlme.mmkin.html">nlme.mmkin</a> method.</li>
</ul>
</div>
+<div id="unique-in-mkin" class="section level3">
+<h3 class="hasAnchor">
+<a href="#unique-in-mkin" class="anchor"></a>Unique in mkin</h3>
+<ul>
+<li>Three different error models can be selected using the argument <code>error_model</code> to the <a href="https://pkgdown.jrwb.de/mkin/reference/mkinfit.html"><code>mkinfit</code></a> function. A two-component error model similar to the one proposed by <a href="https://pkgdown.jrwb.de/mkin/reference/sigma_twocomp.html">Rocke and Lorenzato</a> can be selected using the argument <code>error_model = "tc"</code>.</li>
+<li>Model comparisons using the Akaike Information Criterion (AIC) are supported which can also be used for non-constant variance. In such cases the FOCUS chi-squared error level is not meaningful.</li>
+<li>By default, kinetic rate constants and kinetic formation fractions are transformed internally using <a href="https://pkgdown.jrwb.de/mkin/reference/transform_odeparms.html"><code>transform_odeparms</code></a> so their estimators can more reasonably be expected to follow a normal distribution.</li>
+<li>When parameter estimates are backtransformed to match the model definition, confidence intervals calculated from standard errors are also backtransformed to the correct scale, and will not include meaningless values like negative rate constants or formation fractions adding up to more than 1, which cannot occur in a single experiment with a single defined radiolabel position.</li>
+<li>When a metabolite decline phase is not described well by SFO kinetics, SFORB kinetics can be used for the metabolite. Mathematically, the SFORB model is equivalent to the DFOP model used by other tools for biphasic metabolite curves. However, the SFORB model has the advantage that there is a mechanistic interpretation of the model parameters.</li>
+<li>Nonlinear mixed-effects models can be created from fits of the same degradation model to different datasets for the same compound by using the <a href="https://pkgdown.jrwb.de/mkin/reference/nlme.mmkin.html">nlme.mmkin</a> method. Note that the convergence of the nlme fits depends on the quality of the data. Convergence is better for simple models and data for many groups (e.g. soils).</li>
+</ul>
+</div>
+<div id="performance" class="section level3">
+<h3 class="hasAnchor">
+<a href="#performance" class="anchor"></a>Performance</h3>
+<ul>
+<li>Parallel fitting of several models to several datasets is supported, see for example <a href="https://pkgdown.jrwb.de/mkin/reference/plot.mmkin.html"><code>plot.mmkin</code></a>.</li>
+<li>If a C compiler is installed, the kinetic models are compiled from automatically generated C code, see <a href="https://pkgdown.jrwb.de/mkin/articles/web_only/compiled_models.html">vignette <code>compiled_models</code></a>. The autogeneration of C code was inspired by the <a href="https://github.com/karlines/ccSolve"><code>ccSolve</code></a> package. Thanks to Karline Soetaert for her work on that.</li>
+<li>Even if no compiler is installed, many degradation models still give <a href="https://pkgdown.jrwb.de/mkin/articles/web_only/benchmarks.html">very good performance</a>, as current versions of mkin also have <a href="https://jrwb.de/performance-improvements-mkin/">analytical solutions for some models with one metabolite</a>, and if SFO or SFORB are used for the parent compound, Eigenvalue based solutions of the degradation model are available.</li>
+</ul>
+</div>
+</div>
<div id="gui" class="section level2">
<h2 class="hasAnchor">
<a href="#gui" class="anchor"></a>GUI</h2>
@@ -158,7 +180,7 @@
<div id="news" class="section level2">
<h2 class="hasAnchor">
<a href="#news" class="anchor"></a>News</h2>
-<p>There is a ChangeLog, for the latest <a href="https://cran.r-project.org/package=mkin/news/news.html">CRAN release</a> and one for the <a href="https://github.com/jranke/mkin/blob/master/NEWS.md">github master branch</a>.</p>
+<p>There is a list of changes for the latest <a href="https://cran.r-project.org/package=mkin/news/news.html">CRAN release</a> and one for each github branch, e.g. <a href="https://github.com/jranke/mkin/blob/master/NEWS.md">the main branch</a>.</p>
</div>
<div id="credits-and-historical-remarks" class="section level2">
<h2 class="hasAnchor">
@@ -169,8 +191,19 @@
<p>The companion package <a href="http://kinfit.r-forge.r-project.org/kinfit_static/index.html">kinfit</a> (now deprecated) was <a href="https://r-forge.r-project.org/scm/viewvc.php?view=rev&amp;root=kinfit&amp;revision=2">started in 2008</a> and <a href="https://cran.r-project.org/src/contrib/Archive/kinfit/">first published</a> on CRAN on 01 May 2010.</p>
<p>The first <code>mkin</code> code was <a href="https://r-forge.r-project.org/scm/viewvc.php?view=rev&amp;root=kinfit&amp;revision=8">published on 11 May 2010</a> and the <a href="https://cran.r-project.org/src/contrib/Archive/mkin/">first CRAN version</a> on 18 May 2010.</p>
<p>In 2011, Bayer Crop Science started to distribute an R based successor to KinGUI named KinGUII whose R code is based on <code>mkin</code>, but which added, among other refinements, a closed source graphical user interface (GUI), iteratively reweighted least squares (IRLS) optimisation of the variance for each of the observed variables, and Markov Chain Monte Carlo (MCMC) simulation functionality, similar to what is available e.g. in the <code>FME</code> package.</p>
-<p>Somewhat in parallel, Syngenta has sponsored the development of an <code>mkin</code> and KinGUII based GUI application called CAKE, which also adds IRLS and MCMC, is more limited in the model formulation, but puts more weight on usability. CAKE is available for download from the <a href="https://www.tessella.com/showcase/computer-assisted-kinetic-evaluation">CAKE website</a>, where you can also find a zip archive of the R scripts derived from <code>mkin</code>, published under the GPL license.</p>
+<p>Somewhat in parallel, Syngenta has sponsored the development of an <code>mkin</code> and KinGUII based GUI application called CAKE, which also adds IRLS and MCMC, is more limited in the model formulation, but puts more weight on usability. CAKE is available for download from the <a href="https://cake-kinetics.org">CAKE website</a>, where you can also find a zip archive of the R scripts derived from <code>mkin</code>, published under the GPL license.</p>
<p>Finally, there is <a href="https://github.com/zhenglei-gao/KineticEval">KineticEval</a>, which contains a further development of the scripts used for KinGUII, so the different tools will hopefully be able to learn from each other in the future as well.</p>
+<p>Thanks to René Lehmann, formerly working at the Umweltbundesamt, for the nice cooperation cooperation on parameter transformations, especially the isometric log-ratio transformation that is now used for formation fractions in case there are more than two transformation targets.</p>
+<p>Many inspirations for improvements of mkin resulted from doing kinetic evaluations of degradation data for my clients while working at Harlan Laboratories and at Eurofins Regulatory AG, and now as an independent consultant.</p>
+<p>Funding was received from the Umweltbundesamt in the course of the projects</p>
+<ul>
+<li>Project Number 27452 (Testing and validation of modelling software as an alternative to ModelMaker 4.0, 2014-2015)</li>
+<li>Project Number 56703 (Optimization of gmkin for routine use in the Umweltbundesamt, 2015)</li>
+<li>Project Number 92570 (Update of Project Number 27452, 2017-2018)</li>
+<li>Project Number 112407 (Testing the feasibility of using an error model according to Rocke and Lorenzato for more realistic parameter estimates in the kinetic evaluation of degradation data, 2018-2019)</li>
+<li>Project Number 120667 (Development of objective criteria for the evaluation of the visual fit in the kinetic evaluation of degradation data, 2019-2020)</li>
+<li>Project Number 146839 (Checking the feasibility of using mixed-effects models for the derivation of kinetic modelling parameters from degradation studies, 2020-2021)</li>
+</ul>
</div>
<div id="references" class="section level2">
<h2 class="hasAnchor">
@@ -178,6 +211,11 @@
<table class="table">
<tr>
<td>
+Ranke J, Wöltjen J, Schmidt J, and Comets E (2021) Taking kinetic evaluations of degradation data to the next level with nonlinear mixed-effects models. <i>Environments</i> <b>8</b> (8) 71 <a href="https://doi.org/10.3390/environments8080071">doi:10.3390/environments8080071</a>
+</td>
+</tr>
+<tr>
+<td>
Ranke J, Meinecke S (2019) Error Models for the Kinetic Evaluation of Chemical Degradation Data <i>Environments</i> <b>6</b> (12) 124 <a href="https://doi.org/10.3390/environments6120124">doi:10.3390/environments6120124</a>
</td>
</tr>
@@ -226,7 +264,7 @@ Ranke J, Wöltjen J, Meinecke S (2018) Comparison of software tools for kinetic
<h2>Dev status</h2>
<ul class="list-unstyled">
<li><a href="https://cran.r-project.org/package=mkin"><img src="https://www.r-pkg.org/badges/version/mkin"></a></li>
-<li><a href="https://travis-ci.com/jranke/mkin"><img src="https://travis-ci.com/jranke/mkin.svg?branch=master" alt="Build Status"></a></li>
+<li><a href="https://app.travis-ci.com/github/jranke/mkin"><img src="https://travis-ci.com/jranke/mkin.svg?branch=master" alt="Build Status"></a></li>
<li><a href="https://codecov.io/github/jranke/mkin"><img src="https://codecov.io/github/jranke/mkin/branch/master/graphs/badge.svg" alt="codecov"></a></li>
</ul>
</div>
diff --git a/docs/dev/news/index.html b/docs/dev/news/index.html
index c3597efe..2a6b3d9d 100644
--- a/docs/dev/news/index.html
+++ b/docs/dev/news/index.html
@@ -71,7 +71,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -141,13 +141,69 @@
<small>Source: <a href='https://github.com/jranke/mkin/blob/master/NEWS.md'><code>NEWS.md</code></a></small>
</div>
- <div id="mkin-0-9-50-4-unreleased" class="section level1">
-<h1 class="page-header" data-toc-text="0.9.50.4">
-<a href="#mkin-0-9-50-4-unreleased" class="anchor"></a>mkin 0.9.50.4 (unreleased)<small> Unreleased </small>
-</h1>
-<div id="general-new-features" class="section level2">
+ <div id="mkin-110-unreleased" class="section level1">
+<h1 class="page-header" data-toc-text="1.1.0">
+<a href="#mkin-110-unreleased" class="anchor"></a>mkin 1.1.0 (unreleased)</h1>
+<div id="mixed-effects-models" class="section level2">
+<h2 class="hasAnchor">
+<a href="#mixed-effects-models" class="anchor"></a>Mixed-effects models</h2>
+<ul>
+<li><p>Introduce an interface to nlmixr, supporting estimation methods ‘saem’ and ‘focei’: S3 method ‘nlmixr.mmkin’ using the helper functions ‘nlmixr_model’ and ‘nlmixr_data’ to set up nlmixr models for mmkin row objects, with summary and plot methods.</p></li>
+<li><p>Reintroduce the interface to current development versions (not on CRAN) of saemix, in particular the generic function ‘saem’ with a generator ‘saem.mmkin’, currently using ‘saemix_model’ and ‘saemix_data’, summary and plot methods</p></li>
+<li><p>‘mean_degparms’: New argument ‘test_log_parms’ that makes the function only consider log-transformed parameters where the untransformed parameters pass the t-test for a certain confidence level. This can be used to obtain more plausible starting parameters for the different mixed-effects model backends</p></li>
+<li><p>‘plot.mixed.mmkin’: Gains arguments ‘test_log_parms’ and ‘conf.level’</p></li>
+<li><p>‘vignettes/web_only/dimethenamid_2018.rmd’: Example evaluations of the dimethenamid data.</p></li>
+<li><p>‘intervals’: Provide methods of this nlme function for ‘nlmixr.mmkin’ and ‘saem.mmkin’ objects.</p></li>
+</ul>
+</div>
+</div>
+ <div id="mkin-105-2021-09-15" class="section level1">
+<h1 class="page-header" data-toc-text="1.0.5">
+<a href="#mkin-105-2021-09-15" class="anchor"></a>mkin 1.0.5 (2021-09-15)</h1>
+<ul>
+<li>‘dimethenamid_2018’: Correct the data for the Borstel soil. The five observations from Staudenmaier (2013) that were previously stored as “Borstel 2” are actually just a subset of the 16 observations in “Borstel 1” which is now simply “Borstel”</li>
+</ul>
+</div>
+ <div id="mkin-104-2021-04-20" class="section level1">
+<h1 class="page-header" data-toc-text="1.0.4">
+<a href="#mkin-104-2021-04-20" class="anchor"></a>mkin 1.0.4 (2021-04-20)</h1>
+<ul>
+<li><p>All plotting functions setting graphical parameters: Use on.exit() for resetting graphical parameters</p></li>
+<li><p>‘plot.mkinfit’: Use xlab and xlim for the residual plot if show_residuals is TRUE</p></li>
+<li><p>‘mmkin’: Use cores = 1 per default on Windows to make it easier for first time users</p></li>
+</ul>
+</div>
+ <div id="mkin-103-2021-02-15" class="section level1">
+<h1 class="page-header" data-toc-text="1.0.3">
+<a href="#mkin-103-2021-02-15" class="anchor"></a>mkin 1.0.3 (2021-02-15)</h1>
+<ul>
+<li>Review and update README, the ‘Introduction to mkin’ vignette and some of the help pages</li>
+</ul>
+</div>
+ <div id="mkin-102-unreleased" class="section level1">
+<h1 class="page-header" data-toc-text="1.0.2">
+<a href="#mkin-102-unreleased" class="anchor"></a>mkin 1.0.2 (Unreleased)</h1>
+<ul>
+<li>‘mkinfit’: Keep model names stored in ‘mkinmod’ objects, avoiding their loss in ‘gmkin’</li>
+</ul>
+</div>
+ <div id="mkin-101-2021-02-10" class="section level1">
+<h1 class="page-header" data-toc-text="1.0.1">
+<a href="#mkin-101-2021-02-10" class="anchor"></a>mkin 1.0.1 (2021-02-10)</h1>
+<ul>
+<li><p>‘confint.mmkin’, ‘nlme.mmkin’, ‘transform_odeparms’: Fix example code in dontrun sections that failed with current defaults</p></li>
+<li><p>‘logLik.mkinfit’: Improve example code to avoid warnings and show convenient syntax</p></li>
+<li><p>‘mkinresplot’: Re-add Katrin Lindenberger as coauthor who was accidentally removed long ago</p></li>
+<li><p>Remove tests relying on non-convergence of the FOMC fit to the FOCUS A dataset as this is platform dependent (revealed by the new additional tests on CRAN, thanks!)</p></li>
+<li><p>Increase test tolerance for some parameter comparisons that also proved to be platform dependent</p></li>
+</ul>
+</div>
+ <div id="mkin-100-2021-02-03" class="section level1">
+<h1 class="page-header" data-toc-text="1.0.0">
+<a href="#mkin-100-2021-02-03" class="anchor"></a>mkin 1.0.0 (2021-02-03)</h1>
+<div id="general" class="section level2">
<h2 class="hasAnchor">
-<a href="#general-new-features" class="anchor"></a>General new features</h2>
+<a href="#general" class="anchor"></a>General</h2>
<ul>
<li><p>‘mkinmod’ models gain arguments ‘name’ and ‘dll_dir’ which, in conjunction with a current version of the ‘inline’ package, make it possible to still use the DLL used for fast ODE solutions with ‘deSolve’ after saving and restoring the ‘mkinmod’ object.</p></li>
<li><p>‘mkindsg’ R6 class for groups of ‘mkinds’ datasets with metadata</p></li>
@@ -156,26 +212,23 @@
<li><p>‘focus_soil_moisture’ FOCUS default soil moisture data</p></li>
<li><p>‘update’ method for ‘mmkin’ objects</p></li>
<li><p>‘transform_odeparms’, ‘backtransform_odeparms’: Use logit transformation for solitary fractions like the g parameter of the DFOP model, or formation fractions for a pathway to only one target variable</p></li>
+<li><p>‘plot.mmkin’: Add a ylab argument, making it possible to customize the y axis label of the panels on the left without affecting the residual plots. Reduce legend size and vertical distance between panels</p></li>
+<li><p>‘plot.mkinfit’: Change default ylab from “Observed” to “Residue”. Pass xlab to residual plot if show_residuals is TRUE.</p></li>
</ul>
</div>
-<div id="mixed-effects-models" class="section level2">
+<div id="mixed-effects-models-1" class="section level2">
<h2 class="hasAnchor">
-<a href="#mixed-effects-models" class="anchor"></a>Mixed-effects models</h2>
+<a href="#mixed-effects-models-1" class="anchor"></a>Mixed-effects models</h2>
<ul>
<li><p>‘mixed.mmkin’ New container for mmkin objects for plotting with the ‘plot.mixed.mmkin’ method</p></li>
-<li><p>‘plot.mixed.mmkin’ method used for ‘nlme.mmkin’ and ‘saem.mmkin’, both inheriting from ‘mixed.mmkin’ (currently virtual)</p></li>
+<li><p>‘plot.mixed.mmkin’ method used for ‘nlme.mmkin’ inheriting from ‘mixed.mmkin’ (currently virtual)</p></li>
<li><p>‘plot’, ‘summary’ and ‘print’ methods for ‘nlme.mmkin’ objects</p></li>
-<li><p>Add the current development version of the saemix package as a second, optional backend for mixed-effects models</p></li>
-<li><p>DESCRIPTION: Additional_repositories entry pointing to my drat repository on github for a suitable saemix version</p></li>
-<li><p>‘saemix_model’, ‘saemix_data’: Helper functions to fit nonlinear mixed-effects models for mmkin row objects.</p></li>
-<li><p>‘saem’ generic function to fit saemix models using ‘saemix_model’ and ‘saemix_data’, with a generator ‘saem.mmkin’, summary and plot methods</p></li>
</ul>
</div>
</div>
- <div id="mkin-0-9-50-3-2020-10-08" class="section level1">
+ <div id="mkin-09503-2020-10-08" class="section level1">
<h1 class="page-header" data-toc-text="0.9.50.3">
-<a href="#mkin-0-9-50-3-2020-10-08" class="anchor"></a>mkin 0.9.50.3 (2020-10-08)<small> 2020-10-08 </small>
-</h1>
+<a href="#mkin-09503-2020-10-08" class="anchor"></a>mkin 0.9.50.3 (2020-10-08)</h1>
<ul>
<li><p>‘parms’: Add a method for mmkin objects</p></li>
<li><p>‘mmkin’ and ‘confint(method = ’profile’): Use all cores detected by parallel::detectCores() per default</p></li>
@@ -188,37 +241,33 @@
<li><p>‘endpoints’: Back-calculate DT50 value from DT90 also for the biphasic models DFOP, HS and SFORB</p></li>
</ul>
</div>
- <div id="mkin-0-9-50-2-2020-05-12" class="section level1">
+ <div id="mkin-09502-2020-05-12" class="section level1">
<h1 class="page-header" data-toc-text="0.9.50.2">
-<a href="#mkin-0-9-50-2-2020-05-12" class="anchor"></a>mkin 0.9.50.2 (2020-05-12)<small> 2020-05-12 </small>
-</h1>
+<a href="#mkin-09502-2020-05-12" class="anchor"></a>mkin 0.9.50.2 (2020-05-12)</h1>
<ul>
<li><p>Increase tolerance for a platform specific test results on the Solaris test machine on CRAN</p></li>
<li><p>Updates and corrections (using the spelling package) to the documentation</p></li>
</ul>
</div>
- <div id="mkin-0-9-50-1-2020-05-11" class="section level1">
+ <div id="mkin-09501-2020-05-11" class="section level1">
<h1 class="page-header" data-toc-text="0.9.50.1">
-<a href="#mkin-0-9-50-1-2020-05-11" class="anchor"></a>mkin 0.9.50.1 (2020-05-11)<small> 2020-05-11 </small>
-</h1>
+<a href="#mkin-09501-2020-05-11" class="anchor"></a>mkin 0.9.50.1 (2020-05-11)</h1>
<ul>
<li><p>Support SFORB with formation fractions</p></li>
<li><p>‘mkinmod’: Make ‘use_of_ff’ = “max” the default</p></li>
<li><p>Improve performance by a) avoiding expensive calls in the cost function like merge() and data.frame(), and b) by implementing analytical solutions for SFO-SFO and DFOP-SFO</p></li>
</ul>
</div>
- <div id="mkin-0-9-49-11-2020-04-20" class="section level1">
+ <div id="mkin-094911-2020-04-20" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.11">
-<a href="#mkin-0-9-49-11-2020-04-20" class="anchor"></a>mkin 0.9.49.11 (2020-04-20)<small> 2020-04-20 </small>
-</h1>
+<a href="#mkin-094911-2020-04-20" class="anchor"></a>mkin 0.9.49.11 (2020-04-20)</h1>
<ul>
<li>Increase a test tolerance to make it pass on all CRAN check machines</li>
</ul>
</div>
- <div id="mkin-0-9-49-10-2020-04-18" class="section level1">
+ <div id="mkin-094910-2020-04-18" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.10">
-<a href="#mkin-0-9-49-10-2020-04-18" class="anchor"></a>mkin 0.9.49.10 (2020-04-18)<small> 2020-04-18 </small>
-</h1>
+<a href="#mkin-094910-2020-04-18" class="anchor"></a>mkin 0.9.49.10 (2020-04-18)</h1>
<ul>
<li><p>‘nlme.mmkin’: An nlme method for mmkin row objects and an associated S3 class with print, plot, anova and endpoint methods</p></li>
<li><p>‘mean_degparms, nlme_data, nlme_function’: Three new functions to facilitate building nlme models from mmkin row objects</p></li>
@@ -228,19 +277,17 @@
<li><p>‘summary.mkinfit’: Add AIC, BIC and log likelihood to the summary</p></li>
</ul>
</div>
- <div id="mkin-0-9-49-9-2020-03-31" class="section level1">
+ <div id="mkin-09499-2020-03-31" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.9">
-<a href="#mkin-0-9-49-9-2020-03-31" class="anchor"></a>mkin 0.9.49.9 (2020-03-31)<small> 2020-03-31 </small>
-</h1>
+<a href="#mkin-09499-2020-03-31" class="anchor"></a>mkin 0.9.49.9 (2020-03-31)</h1>
<ul>
<li><p>‘mkinmod’: Use pkgbuild::has_compiler instead of Sys.which(‘gcc’), as the latter will often fail even if Rtools are installed</p></li>
<li><p>‘mkinds’: Use roxygen for documenting fields and methods of this R6 class</p></li>
</ul>
</div>
- <div id="mkin-0-9-49-8-2020-01-09" class="section level1">
+ <div id="mkin-09498-2020-01-09" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.8">
-<a href="#mkin-0-9-49-8-2020-01-09" class="anchor"></a>mkin 0.9.49.8 (2020-01-09)<small> 2020-01-09 </small>
-</h1>
+<a href="#mkin-09498-2020-01-09" class="anchor"></a>mkin 0.9.49.8 (2020-01-09)</h1>
<ul>
<li><p>‘aw’: Generic function for calculating Akaike weights, methods for mkinfit objects and mmkin columns</p></li>
<li><p>‘loftest’: Add a lack-of-fit test</p></li>
@@ -249,19 +296,17 @@
<li><p>‘confint.mkinfit’: Make the quadratic approximation the default, as the likelihood profiling takes a lot of time, especially if the fit has more than three parameters</p></li>
</ul>
</div>
- <div id="mkin-0-9-49-7-2019-11-01" class="section level1">
+ <div id="mkin-09497-2019-11-01" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.7">
-<a href="#mkin-0-9-49-7-2019-11-01" class="anchor"></a>mkin 0.9.49.7 (2019-11-01)<small> 2019-11-02 </small>
-</h1>
+<a href="#mkin-09497-2019-11-01" class="anchor"></a>mkin 0.9.49.7 (2019-11-01)</h1>
<ul>
<li><p>Fix a bug introduced in 0.9.49.6 that occurred if the direct optimisation yielded a higher likelihood than the three-step optimisation in the d_3 algorithm, which caused the fitted parameters of the three-step optimisation to be returned instead of the parameters of the direct optimisation</p></li>
<li><p>Add a ‘nobs’ method for mkinfit objects, enabling the default ‘BIC’ method from the stats package. Also, add a ‘BIC’ method for mmkin column objects.</p></li>
</ul>
</div>
- <div id="mkin-0-9-49-6-2019-10-31" class="section level1">
+ <div id="mkin-09496-2019-10-31" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.6">
-<a href="#mkin-0-9-49-6-2019-10-31" class="anchor"></a>mkin 0.9.49.6 (2019-10-31)<small> 2019-10-31 </small>
-</h1>
+<a href="#mkin-09496-2019-10-31" class="anchor"></a>mkin 0.9.49.6 (2019-10-31)</h1>
<ul>
<li><p>Implement a likelihood ratio test as a method for ‘lrtest’ from the lmtest package</p></li>
<li><p>Add an ‘update’ method for mkinfit objects which remembers fitted parameters if appropriate</p></li>
@@ -278,10 +323,9 @@
<li><p>Support summarizing ‘mkinfit’ objects generated with versions &lt; 0.9.49.5</p></li>
</ul>
</div>
- <div id="mkin-0-9-49-5-2019-07-04" class="section level1">
+ <div id="mkin-09495-2019-07-04" class="section level1">
<h1 class="page-header" data-toc-text="0.9.49.5">
-<a href="#mkin-0-9-49-5-2019-07-04" class="anchor"></a>mkin 0.9.49.5 (2019-07-04)<small> 2019-07-04 </small>
-</h1>
+<a href="#mkin-09495-2019-07-04" class="anchor"></a>mkin 0.9.49.5 (2019-07-04)</h1>
<ul>
<li><p>Several algorithms for minimization of the negative log-likelihood for non-constant error models (two-component and variance by variable). In the case the error model is constant variance, least squares is used as this is more stable. The default algorithm ‘d_3’ tries direct minimization and a three-step procedure, and returns the model with the highest likelihood.</p></li>
<li><p>The argument ‘reweight.method’ to mkinfit and mmkin is now obsolete, use ‘error_model’ and ‘error_model_algorithm’ instead</p></li>
@@ -297,10 +341,9 @@
<li><p>Add example datasets obtained from risk assessment reports published by the European Food Safety Agency.</p></li>
</ul>
</div>
- <div id="mkin-0-9-48-1-2019-03-04" class="section level1">
+ <div id="mkin-09481-2019-03-04" class="section level1">
<h1 class="page-header" data-toc-text="0.9.48.1">
-<a href="#mkin-0-9-48-1-2019-03-04" class="anchor"></a>mkin 0.9.48.1 (2019-03-04)<small> 2019-03-04 </small>
-</h1>
+<a href="#mkin-09481-2019-03-04" class="anchor"></a>mkin 0.9.48.1 (2019-03-04)</h1>
<ul>
<li><p>Add the function ‘logLik.mkinfit’ which makes it possible to calculate an AIC for mkinfit objects</p></li>
<li><p>Add the function ‘AIC.mmkin’ to make it easy to compare columns of mmkin objects</p></li>
@@ -314,38 +357,34 @@
<li><p>‘nafta’: Add evaluations according to the NAFTA guidance</p></li>
</ul>
</div>
- <div id="mkin-0-9-47-5-2018-09-14" class="section level1">
+ <div id="mkin-09475-2018-09-14" class="section level1">
<h1 class="page-header" data-toc-text="0.9.47.5">
-<a href="#mkin-0-9-47-5-2018-09-14" class="anchor"></a>mkin 0.9.47.5 (2018-09-14)<small> 2018-09-14 </small>
-</h1>
+<a href="#mkin-09475-2018-09-14" class="anchor"></a>mkin 0.9.47.5 (2018-09-14)</h1>
<ul>
<li><p>Make the two-component error model stop in cases where it is inadequate to avoid nls crashes on windows</p></li>
<li><p>Move two vignettes to a location where they will not be built on CRAN (to avoid more NOTES from long execution times)</p></li>
<li><p>Exclude more example code from testing on CRAN to avoid NOTES from long execution times</p></li>
</ul>
</div>
- <div id="mkin-0-9-47-3" class="section level1">
+ <div id="mkin-09473" class="section level1">
<h1 class="page-header" data-toc-text="0.9.47.3">
-<a href="#mkin-0-9-47-3" class="anchor"></a>mkin 0.9.47.3<small> Unreleased </small>
-</h1>
+<a href="#mkin-09473" class="anchor"></a>mkin 0.9.47.3</h1>
<ul>
<li><p>‘mkinfit’: Improve fitting the error model for reweight.method = ‘tc’. Add ‘manual’ to possible arguments for ‘weight’</p></li>
<li><p>Test that FOCUS_2006_C can be evaluated with DFOP and reweight.method = ‘tc’</p></li>
</ul>
</div>
- <div id="mkin-0-9-47-2-2018-07-19" class="section level1">
+ <div id="mkin-09472-2018-07-19" class="section level1">
<h1 class="page-header" data-toc-text="0.9.47.2">
-<a href="#mkin-0-9-47-2-2018-07-19" class="anchor"></a>mkin 0.9.47.2 (2018-07-19)<small> 2018-07-19 </small>
-</h1>
+<a href="#mkin-09472-2018-07-19" class="anchor"></a>mkin 0.9.47.2 (2018-07-19)</h1>
<ul>
<li><p>‘sigma_twocomp’: Rename ‘sigma_rl’ to ‘sigma_twocomp’ as the Rocke and Lorenzato model assumes lognormal distribution for large y. Correct references to the Rocke and Lorenzato model accordingly.</p></li>
<li><p>‘mkinfit’: Use 1.1 as starting value for N parameter of IORE models to obtain convergence in more difficult cases. Show parameter names when ‘trace_parms’ is ‘TRUE’.</p></li>
</ul>
</div>
- <div id="mkin-0-9-47-1-2018-02-06" class="section level1">
+ <div id="mkin-09471-2018-02-06" class="section level1">
<h1 class="page-header" data-toc-text="0.9.47.1">
-<a href="#mkin-0-9-47-1-2018-02-06" class="anchor"></a>mkin 0.9.47.1 (2018-02-06)<small> 2018-02-06 </small>
-</h1>
+<a href="#mkin-09471-2018-02-06" class="anchor"></a>mkin 0.9.47.1 (2018-02-06)</h1>
<ul>
<li><p>Skip some tests on CRAN and winbuilder to avoid timeouts</p></li>
<li><p>‘test_data_from_UBA_2014’: Added this list of datasets containing experimental data used in the expertise from 2014</p></li>
@@ -355,46 +394,41 @@
<li><p>‘summary.mkinfit’: Show versions of mkin and R used for fitting (not the ones used for the summary) if the fit was generated with mkin &gt;= 0.9.47.1</p></li>
</ul>
</div>
- <div id="mkin-0-9-46-3-2017-11-16" class="section level1">
+ <div id="mkin-09463-2017-11-16" class="section level1">
<h1 class="page-header" data-toc-text="0.9.46.3">
-<a href="#mkin-0-9-46-3-2017-11-16" class="anchor"></a>mkin 0.9.46.3 (2017-11-16)<small> 2017-11-16 </small>
-</h1>
+<a href="#mkin-09463-2017-11-16" class="anchor"></a>mkin 0.9.46.3 (2017-11-16)</h1>
<ul>
<li><p><code>README.md</code>, <code>vignettes/mkin.Rmd</code>: URLs were updated</p></li>
<li><p><code>synthetic_data_for_UBA</code>: Add the code used to generate the data in the interest of reproducibility</p></li>
</ul>
</div>
- <div id="mkin-0-9-46-2-2017-10-10" class="section level1">
+ <div id="mkin-09462-2017-10-10" class="section level1">
<h1 class="page-header" data-toc-text="0.9.46.2">
-<a href="#mkin-0-9-46-2-2017-10-10" class="anchor"></a>mkin 0.9.46.2 (2017-10-10)<small> 2017-10-10 </small>
-</h1>
+<a href="#mkin-09462-2017-10-10" class="anchor"></a>mkin 0.9.46.2 (2017-10-10)</h1>
<ul>
<li><p>Converted the vignette FOCUS_Z from tex/pdf to markdown/html</p></li>
<li><p><code>DESCRIPTION</code>: Add ORCID</p></li>
</ul>
</div>
- <div id="mkin-0-9-46-1-2017-09-14" class="section level1">
+ <div id="mkin-09461-2017-09-14" class="section level1">
<h1 class="page-header" data-toc-text="0.9.46.1">
-<a href="#mkin-0-9-46-1-2017-09-14" class="anchor"></a>mkin 0.9.46.1 (2017-09-14)<small> 2017-09-14 </small>
-</h1>
+<a href="#mkin-09461-2017-09-14" class="anchor"></a>mkin 0.9.46.1 (2017-09-14)</h1>
<ul>
<li><p><code>plot.mkinfit</code>: Fix scaling of residual plots for the case of separate plots for each observed variable</p></li>
<li><p><code>plot.mkinfit</code>: Use all data points of the fitted curve for y axis scaling for the case of separate plots for each observed variable</p></li>
<li><p>Documentation updates</p></li>
</ul>
</div>
- <div id="mkin-0-9-46-2017-07-24" class="section level1">
+ <div id="mkin-0946-2017-07-24" class="section level1">
<h1 class="page-header" data-toc-text="0.9.46">
-<a href="#mkin-0-9-46-2017-07-24" class="anchor"></a>mkin 0.9.46 (2017-07-24)<small> 2017-07-29 </small>
-</h1>
+<a href="#mkin-0946-2017-07-24" class="anchor"></a>mkin 0.9.46 (2017-07-24)</h1>
<ul>
<li>Remove <code>test_FOMC_ill-defined.R</code> as it is too platform dependent</li>
</ul>
</div>
- <div id="mkin-0-9-45-2-2017-07-24" class="section level1">
+ <div id="mkin-09452-2017-07-24" class="section level1">
<h1 class="page-header" data-toc-text="0.9.45.2">
-<a href="#mkin-0-9-45-2-2017-07-24" class="anchor"></a>mkin 0.9.45.2 (2017-07-24)<small> 2017-07-22 </small>
-</h1>
+<a href="#mkin-09452-2017-07-24" class="anchor"></a>mkin 0.9.45.2 (2017-07-24)</h1>
<ul>
<li><p>Rename <code>twa</code> to <code>max_twa_parent</code> to avoid conflict with <code>twa</code> from my <code>pfm</code> package</p></li>
<li><p>Update URLs in documentation</p></li>
@@ -402,10 +436,9 @@
<li><p>Switch from <code>microbenchmark</code> to <code>rbenchmark</code> as the former is not supported on all platforms</p></li>
</ul>
</div>
- <div id="mkin-0-9-45-1-2016-12-20" class="section level1">
+ <div id="mkin-09451-2016-12-20" class="section level1">
<h1 class="page-header" data-toc-text="0.9.45.1">
-<a href="#mkin-0-9-45-1-2016-12-20" class="anchor"></a>mkin 0.9.45.1 (2016-12-20)<small> Unreleased </small>
-</h1>
+<a href="#mkin-09451-2016-12-20" class="anchor"></a>mkin 0.9.45.1 (2016-12-20)</h1>
<div id="new-features" class="section level2">
<h2 class="hasAnchor">
<a href="#new-features" class="anchor"></a>New features</h2>
@@ -414,10 +447,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-45-2016-12-08" class="section level1">
+ <div id="mkin-0945-2016-12-08" class="section level1">
<h1 class="page-header" data-toc-text="0.9.45">
-<a href="#mkin-0-9-45-2016-12-08" class="anchor"></a>mkin 0.9.45 (2016-12-08)<small> 2016-12-08 </small>
-</h1>
+<a href="#mkin-0945-2016-12-08" class="anchor"></a>mkin 0.9.45 (2016-12-08)</h1>
<div id="minor-changes" class="section level2">
<h2 class="hasAnchor">
<a href="#minor-changes" class="anchor"></a>Minor changes</h2>
@@ -428,10 +460,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-44-2016-06-29" class="section level1">
+ <div id="mkin-0944-2016-06-29" class="section level1">
<h1 class="page-header" data-toc-text="0.9.44">
-<a href="#mkin-0-9-44-2016-06-29" class="anchor"></a>mkin 0.9.44 (2016-06-29)<small> 2016-06-29 </small>
-</h1>
+<a href="#mkin-0944-2016-06-29" class="anchor"></a>mkin 0.9.44 (2016-06-29)</h1>
<div id="bug-fixes" class="section level2">
<h2 class="hasAnchor">
<a href="#bug-fixes" class="anchor"></a>Bug fixes</h2>
@@ -440,10 +471,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-43-2016-06-28" class="section level1">
+ <div id="mkin-0943-2016-06-28" class="section level1">
<h1 class="page-header" data-toc-text="0.9.43">
-<a href="#mkin-0-9-43-2016-06-28" class="anchor"></a>mkin 0.9.43 (2016-06-28)<small> 2016-06-28 </small>
-</h1>
+<a href="#mkin-0943-2016-06-28" class="anchor"></a>mkin 0.9.43 (2016-06-28)</h1>
<div id="major-changes" class="section level2">
<h2 class="hasAnchor">
<a href="#major-changes" class="anchor"></a>Major changes</h2>
@@ -479,10 +509,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-42-2016-03-25" class="section level1">
+ <div id="mkin-0942-2016-03-25" class="section level1">
<h1 class="page-header" data-toc-text="0.9.42">
-<a href="#mkin-0-9-42-2016-03-25" class="anchor"></a>mkin 0.9.42 (2016-03-25)<small> 2016-03-25 </small>
-</h1>
+<a href="#mkin-0942-2016-03-25" class="anchor"></a>mkin 0.9.42 (2016-03-25)</h1>
<div id="major-changes-1" class="section level2">
<h2 class="hasAnchor">
<a href="#major-changes-1" class="anchor"></a>Major changes</h2>
@@ -500,10 +529,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-41-2015-11-09" class="section level1">
+ <div id="mkin-09-41-2015-11-09" class="section level1">
<h1 class="page-header" data-toc-text="0.9-41">
-<a href="#mkin-0-9-41-2015-11-09" class="anchor"></a>mkin 0.9-41 (2015-11-09)<small> 2015-11-09 </small>
-</h1>
+<a href="#mkin-09-41-2015-11-09" class="anchor"></a>mkin 0.9-41 (2015-11-09)</h1>
<div id="minor-changes-3" class="section level2">
<h2 class="hasAnchor">
<a href="#minor-changes-3" class="anchor"></a>Minor changes</h2>
@@ -523,10 +551,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-40-2015-07-21" class="section level1">
+ <div id="mkin-09-40-2015-07-21" class="section level1">
<h1 class="page-header" data-toc-text="0.9-40">
-<a href="#mkin-0-9-40-2015-07-21" class="anchor"></a>mkin 0.9-40 (2015-07-21)<small> 2015-07-21 </small>
-</h1>
+<a href="#mkin-09-40-2015-07-21" class="anchor"></a>mkin 0.9-40 (2015-07-21)</h1>
<div id="bug-fixes-3" class="section level2">
<h2 class="hasAnchor">
<a href="#bug-fixes-3" class="anchor"></a>Bug fixes</h2>
@@ -544,10 +571,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-39-2015-06-26" class="section level1">
+ <div id="mkin-09-39-2015-06-26" class="section level1">
<h1 class="page-header" data-toc-text="0.9-39">
-<a href="#mkin-0-9-39-2015-06-26" class="anchor"></a>mkin 0.9-39 (2015-06-26)<small> 2015-06-26 </small>
-</h1>
+<a href="#mkin-09-39-2015-06-26" class="anchor"></a>mkin 0.9-39 (2015-06-26)</h1>
<div id="major-changes-2" class="section level2">
<h2 class="hasAnchor">
<a href="#major-changes-2" class="anchor"></a>Major changes</h2>
@@ -565,10 +591,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-38-2015-06-24" class="section level1">
+ <div id="mkin-09-38-2015-06-24" class="section level1">
<h1 class="page-header" data-toc-text="0.9-38">
-<a href="#mkin-0-9-38-2015-06-24" class="anchor"></a>mkin 0.9-38 (2015-06-24)<small> 2015-06-23 </small>
-</h1>
+<a href="#mkin-09-38-2015-06-24" class="anchor"></a>mkin 0.9-38 (2015-06-24)</h1>
<div id="minor-changes-4" class="section level2">
<h2 class="hasAnchor">
<a href="#minor-changes-4" class="anchor"></a>Minor changes</h2>
@@ -586,10 +611,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-36-2015-06-21" class="section level1">
+ <div id="mkin-09-36-2015-06-21" class="section level1">
<h1 class="page-header" data-toc-text="0.9-36">
-<a href="#mkin-0-9-36-2015-06-21" class="anchor"></a>mkin 0.9-36 (2015-06-21)<small> 2015-06-21 </small>
-</h1>
+<a href="#mkin-09-36-2015-06-21" class="anchor"></a>mkin 0.9-36 (2015-06-21)</h1>
<div id="major-changes-3" class="section level2">
<h2 class="hasAnchor">
<a href="#major-changes-3" class="anchor"></a>Major changes</h2>
@@ -608,10 +632,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-35-2015-05-15" class="section level1">
+ <div id="mkin-09-35-2015-05-15" class="section level1">
<h1 class="page-header" data-toc-text="0.9-35">
-<a href="#mkin-0-9-35-2015-05-15" class="anchor"></a>mkin 0.9-35 (2015-05-15)<small> 2015-05-15 </small>
-</h1>
+<a href="#mkin-09-35-2015-05-15" class="anchor"></a>mkin 0.9-35 (2015-05-15)</h1>
<div id="major-changes-4" class="section level2">
<h2 class="hasAnchor">
<a href="#major-changes-4" class="anchor"></a>Major changes</h2>
@@ -640,10 +663,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-34-2014-11-22" class="section level1">
+ <div id="mkin-09-34-2014-11-22" class="section level1">
<h1 class="page-header" data-toc-text="0.9-34">
-<a href="#mkin-0-9-34-2014-11-22" class="anchor"></a>mkin 0.9-34 (2014-11-22)<small> 2014-11-22 </small>
-</h1>
+<a href="#mkin-09-34-2014-11-22" class="anchor"></a>mkin 0.9-34 (2014-11-22)</h1>
<div id="new-features-2" class="section level2">
<h2 class="hasAnchor">
<a href="#new-features-2" class="anchor"></a>New features</h2>
@@ -662,10 +684,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-33-2014-10-22" class="section level1">
+ <div id="mkin-09-33-2014-10-22" class="section level1">
<h1 class="page-header" data-toc-text="0.9-33">
-<a href="#mkin-0-9-33-2014-10-22" class="anchor"></a>mkin 0.9-33 (2014-10-22)<small> 2014-10-12 </small>
-</h1>
+<a href="#mkin-09-33-2014-10-22" class="anchor"></a>mkin 0.9-33 (2014-10-22)</h1>
<div id="new-features-3" class="section level2">
<h2 class="hasAnchor">
<a href="#new-features-3" class="anchor"></a>New features</h2>
@@ -695,17 +716,16 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-32-2014-07-24" class="section level1">
+ <div id="mkin-09-32-2014-07-24" class="section level1">
<h1 class="page-header" data-toc-text="0.9-32">
-<a href="#mkin-0-9-32-2014-07-24" class="anchor"></a>mkin 0.9-32 (2014-07-24)<small> 2014-07-24 </small>
-</h1>
+<a href="#mkin-09-32-2014-07-24" class="anchor"></a>mkin 0.9-32 (2014-07-24)</h1>
<div id="new-features-4" class="section level2">
<h2 class="hasAnchor">
<a href="#new-features-4" class="anchor"></a>New features</h2>
<ul>
<li><p>The number of degrees of freedom is difficult to define in the case of ilr transformation of formation fractions. Now for each source compartment the number of ilr parameters (=number of optimised parameters) is divided by the number of pathways to metabolites (=number of affected data series) which leads to fractional degrees of freedom in some cases.</p></li>
<li><p>The default for the initial value for the first state value is now taken from the mean of the observations at time zero, if available.</p></li>
-<li><p>The kinetic model can alternatively be specified with a shorthand name for parent only degradation models, e.g. <code>SFO</code>, or <code>DFOP</code>.</p></li>
+<li><p>The kinetic model can alternatively be specified with a shorthand name for parent only degradation models, e.g. <code>SFO</code>, or <code>DFOP</code>.</p></li>
<li><p>Optimisation method, number of model evaluations and time elapsed during optimisation are given in the summary of mkinfit objects.</p></li>
<li><p>The maximum number of iterations in the optimisation algorithm can be specified using the argument <code>maxit.modFit</code> to the mkinfit function.</p></li>
<li><p>mkinfit gives a warning when the fit does not converge (does not apply to SANN method). This warning is included in the summary.</p></li>
@@ -732,10 +752,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-31-2014-07-14" class="section level1">
+ <div id="mkin-09-31-2014-07-14" class="section level1">
<h1 class="page-header" data-toc-text="0.9-31">
-<a href="#mkin-0-9-31-2014-07-14" class="anchor"></a>mkin 0.9-31 (2014-07-14)<small> 2014-07-14 </small>
-</h1>
+<a href="#mkin-09-31-2014-07-14" class="anchor"></a>mkin 0.9-31 (2014-07-14)</h1>
<div id="bug-fixes-9" class="section level2">
<h2 class="hasAnchor">
<a href="#bug-fixes-9" class="anchor"></a>Bug fixes</h2>
@@ -744,10 +763,9 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-30-2014-07-11" class="section level1">
+ <div id="mkin-09-30-2014-07-11" class="section level1">
<h1 class="page-header" data-toc-text="0.9-30">
-<a href="#mkin-0-9-30-2014-07-11" class="anchor"></a>mkin 0.9-30 (2014-07-11)<small> 2014-07-11 </small>
-</h1>
+<a href="#mkin-09-30-2014-07-11" class="anchor"></a>mkin 0.9-30 (2014-07-11)</h1>
<div id="new-features-5" class="section level2">
<h2 class="hasAnchor">
<a href="#new-features-5" class="anchor"></a>New features</h2>
@@ -759,7 +777,7 @@
<h2 class="hasAnchor">
<a href="#major-changes-5" class="anchor"></a>Major changes</h2>
<ul>
-<li><p>The original and the transformed parameters now have different names (e.g. <code>k_parent</code> and <code>log_k_parent</code>. They also differ in how many they are when we have formation fractions but no pathway to sink.</p></li>
+<li><p>The original and the transformed parameters now have different names (e.g. <code>k_parent</code> and <code>log_k_parent</code>. They also differ in how many they are when we have formation fractions but no pathway to sink.</p></li>
<li><p>The order of some of the information blocks in <code>print.summary.mkinfit.R()</code> has been ordered in a more logical way.</p></li>
</ul>
</div>
@@ -776,30 +794,27 @@
</ul>
</div>
</div>
- <div id="mkin-0-9-29-2014-06-27" class="section level1">
+ <div id="mkin-09-29-2014-06-27" class="section level1">
<h1 class="page-header" data-toc-text="0.9-29">
-<a href="#mkin-0-9-29-2014-06-27" class="anchor"></a>mkin 0.9-29 (2014-06-27)<small> 2014-06-27 </small>
-</h1>
+<a href="#mkin-09-29-2014-06-27" class="anchor"></a>mkin 0.9-29 (2014-06-27)</h1>
<ul>
<li><p>R/mkinresplot.R: Make it possible to specify <code>xlim</code></p></li>
<li><p>R/geometric_mean.R, man/geometric_mean.Rd: Add geometric mean function</p></li>
<li><p>R/endpoints.R, man/endpoints.Rd: Calculate additional (pseudo)-DT50 values for FOMC, DFOP, HS and SFORB. Avoid calculation of formation fractions from rate constants when they are directly fitted</p></li>
</ul>
</div>
- <div id="mkin-0-9-28-2014-05-20" class="section level1">
+ <div id="mkin-09-28-2014-05-20" class="section level1">
<h1 class="page-header" data-toc-text="0.9-28">
-<a href="#mkin-0-9-28-2014-05-20" class="anchor"></a>mkin 0.9-28 (2014-05-20)<small> 2014-05-20 </small>
-</h1>
+<a href="#mkin-09-28-2014-05-20" class="anchor"></a>mkin 0.9-28 (2014-05-20)</h1>
<ul>
<li><p>Do not backtransform confidence intervals for formation fractions if more than one compound is formed, as such parameters only define the pathways as a set</p></li>
<li><p>Add historical remarks and some background to the main package vignette</p></li>
<li><p>Correct ‘isotropic’ into ‘isometric’ for the ilr transformation</p></li>
</ul>
</div>
- <div id="mkin-0-9-27-2014-05-10" class="section level1">
+ <div id="mkin-09-27-2014-05-10" class="section level1">
<h1 class="page-header" data-toc-text="0.9-27">
-<a href="#mkin-0-9-27-2014-05-10" class="anchor"></a>mkin 0.9-27 (2014-05-10)<small> 2014-05-10 </small>
-</h1>
+<a href="#mkin-09-27-2014-05-10" class="anchor"></a>mkin 0.9-27 (2014-05-10)</h1>
<ul>
<li><p>Fork the GUI into a separate package <a href="https://github.com/jranke/gmkin">gmkin</a></p></li>
<li><p>DESCRIPTION, NAMESPACE, TODO: Adapt and add copyright information</p></li>
@@ -820,20 +835,18 @@
<li><p>Add gmkin workspace datasets FOCUS_2006_gmkin and FOCUS_2006_Z_gmkin</p></li>
</ul>
</div>
- <div id="mkin-0-9-24-2013-11-06" class="section level1">
+ <div id="mkin-09-24-2013-11-06" class="section level1">
<h1 class="page-header" data-toc-text="0.9-24">
-<a href="#mkin-0-9-24-2013-11-06" class="anchor"></a>mkin 0.9-24 (2013-11-06)<small> 2013-11-06 </small>
-</h1>
+<a href="#mkin-09-24-2013-11-06" class="anchor"></a>mkin 0.9-24 (2013-11-06)</h1>
<ul>
<li><p>Bugfix re-enabling the fixing of any combination of initial values for state variables</p></li>
<li><p>Default values for kinetic rate constants are not all 0.1 any more but are “salted” with a small increment to avoid numeric artefacts with the eigenvalue based solutions</p></li>
<li><p>Backtransform fixed ODE parameters for the summary</p></li>
</ul>
</div>
- <div id="mkin-0-9-22-2013-10-26" class="section level1">
+ <div id="mkin-09-22-2013-10-26" class="section level1">
<h1 class="page-header" data-toc-text="0.9-22">
-<a href="#mkin-0-9-22-2013-10-26" class="anchor"></a>mkin 0.9-22 (2013-10-26)<small> 2013-10-26 </small>
-</h1>
+<a href="#mkin-09-22-2013-10-26" class="anchor"></a>mkin 0.9-22 (2013-10-26)</h1>
<ul>
<li><p>Get rid of the optimisation step in <code>mkinerrmin</code> - this was unnecessary. Thanks to KinGUII for the inspiration - actually this is equation 6-2 in FOCUS kinetics p. 91 that I had overlooked originally</p></li>
<li><p>Fix <code>plot.mkinfit</code> as it passed graphical arguments like main to the solver</p></li>
diff --git a/docs/dev/pkgdown.yml b/docs/dev/pkgdown.yml
index 2963e810..cecb4035 100644
--- a/docs/dev/pkgdown.yml
+++ b/docs/dev/pkgdown.yml
@@ -1,4 +1,4 @@
-pandoc: 2.2.1
+pandoc: 2.9.2.1
pkgdown: 1.6.1
pkgdown_sha: ~
articles:
@@ -10,7 +10,8 @@ articles:
web_only/NAFTA_examples: NAFTA_examples.html
web_only/benchmarks: benchmarks.html
web_only/compiled_models: compiled_models.html
-last_built: 2021-01-25T13:41Z
+ web_only/dimethenamid_2018: dimethenamid_2018.html
+last_built: 2022-01-11T18:34Z
urls:
reference: https://pkgdown.jrwb.de/mkin/reference
article: https://pkgdown.jrwb.de/mkin/articles
diff --git a/docs/dev/reference/AIC.mmkin.html b/docs/dev/reference/AIC.mmkin.html
index b332257e..8c791755 100644
--- a/docs/dev/reference/AIC.mmkin.html
+++ b/docs/dev/reference/AIC.mmkin.html
@@ -73,7 +73,7 @@ same dataset." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ same dataset." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -187,8 +187,7 @@ dataframe if there are several fits in the column).</p>
<span class='va'>f</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"FOMC"</span>, <span class='st'>"DFOP"</span><span class='op'>)</span>,
<span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='st'>"FOCUS A"</span> <span class='op'>=</span> <span class='va'>FOCUS_2006_A</span>,
<span class='st'>"FOCUS C"</span> <span class='op'>=</span> <span class='va'>FOCUS_2006_C</span><span class='op'>)</span>, cores <span class='op'>=</span> <span class='fl'>1</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Optimisation did not converge:</span>
-#&gt; <span class='warning'>false convergence (8)</span></div><div class='input'> <span class='co'># We get a warning because the FOMC model does not converge for the</span>
+ <span class='co'># We get a warning because the FOMC model does not converge for the</span>
<span class='co'># FOCUS A dataset, as it is well described by SFO</span>
<span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>[</span><span class='st'>"SFO"</span>, <span class='st'>"FOCUS A"</span><span class='op'>]</span><span class='op'>)</span> <span class='co'># We get a single number for a single fit</span>
@@ -199,15 +198,15 @@ dataframe if there are several fits in the column).</p>
<span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>[</span>, <span class='st'>"FOCUS A"</span><span class='op'>]</span><span class='op'>)</span>
</div><div class='output co'>#&gt; df AIC
#&gt; SFO 3 55.28197
-#&gt; FOMC 4 57.28211
+#&gt; FOMC 4 57.28222
#&gt; DFOP 5 59.28197</div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>[</span>, <span class='st'>"FOCUS A"</span><span class='op'>]</span>, k <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span> <span class='co'># If we do not penalize additional parameters, we get nearly the same</span>
</div><div class='output co'>#&gt; df AIC
#&gt; SFO 3 49.28197
-#&gt; FOMC 4 49.28211
+#&gt; FOMC 4 49.28222
#&gt; DFOP 5 49.28197</div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>BIC</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>[</span>, <span class='st'>"FOCUS A"</span><span class='op'>]</span><span class='op'>)</span> <span class='co'># Comparing the BIC gives a very similar picture</span>
</div><div class='output co'>#&gt; df BIC
#&gt; SFO 3 55.52030
-#&gt; FOMC 4 57.59987
+#&gt; FOMC 4 57.59999
#&gt; DFOP 5 59.67918</div><div class='input'>
<span class='co'># For FOCUS C, the more complex models fit better</span>
<span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>[</span>, <span class='st'>"FOCUS C"</span><span class='op'>]</span><span class='op'>)</span>
diff --git a/docs/dev/reference/CAKE_export.html b/docs/dev/reference/CAKE_export.html
index d3f45bf0..e187772f 100644
--- a/docs/dev/reference/CAKE_export.html
+++ b/docs/dev/reference/CAKE_export.html
@@ -73,7 +73,7 @@ specified as well." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ specified as well." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/D24_2014.html b/docs/dev/reference/D24_2014.html
index 2498c58e..9ecb6330 100644
--- a/docs/dev/reference/D24_2014.html
+++ b/docs/dev/reference/D24_2014.html
@@ -77,7 +77,7 @@ constrained by data protection regulations." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
diff --git a/docs/dev/reference/DFOP.solution.html b/docs/dev/reference/DFOP.solution.html
index 22b28732..3ee660f2 100644
--- a/docs/dev/reference/DFOP.solution.html
+++ b/docs/dev/reference/DFOP.solution.html
@@ -73,7 +73,7 @@ two exponential decline functions." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ two exponential decline functions." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/Extract.mmkin.html b/docs/dev/reference/Extract.mmkin.html
index 0c02355f..8381337a 100644
--- a/docs/dev/reference/Extract.mmkin.html
+++ b/docs/dev/reference/Extract.mmkin.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -220,7 +220,7 @@ either a list of mkinfit objects or a single mkinfit object.</p></td>
<span class='op'>)</span>
</div><div class='output co'>#&gt; $par
#&gt; parent_0 log_alpha log_beta sigma
-#&gt; 99.666193 2.549849 5.050586 1.890202
+#&gt; 99.666192 2.549850 5.050586 1.890202
#&gt;
#&gt; $objective
#&gt; [1] 28.58291
diff --git a/docs/dev/reference/FOCUS_2006_DFOP_ref_A_to_B.html b/docs/dev/reference/FOCUS_2006_DFOP_ref_A_to_B.html
index 16d12378..a188430d 100644
--- a/docs/dev/reference/FOCUS_2006_DFOP_ref_A_to_B.html
+++ b/docs/dev/reference/FOCUS_2006_DFOP_ref_A_to_B.html
@@ -76,7 +76,7 @@ in this fit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ in this fit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/FOCUS_2006_FOMC_ref_A_to_F.html b/docs/dev/reference/FOCUS_2006_FOMC_ref_A_to_F.html
index 6b8a6119..0bee1c16 100644
--- a/docs/dev/reference/FOCUS_2006_FOMC_ref_A_to_F.html
+++ b/docs/dev/reference/FOCUS_2006_FOMC_ref_A_to_F.html
@@ -76,7 +76,7 @@ in this fit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ in this fit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/FOCUS_2006_HS_ref_A_to_F.html b/docs/dev/reference/FOCUS_2006_HS_ref_A_to_F.html
index 076a66c6..460fdf0d 100644
--- a/docs/dev/reference/FOCUS_2006_HS_ref_A_to_F.html
+++ b/docs/dev/reference/FOCUS_2006_HS_ref_A_to_F.html
@@ -76,7 +76,7 @@ in this fit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ in this fit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/FOCUS_2006_SFO_ref_A_to_F.html b/docs/dev/reference/FOCUS_2006_SFO_ref_A_to_F.html
index 08f1d416..c1a5fdff 100644
--- a/docs/dev/reference/FOCUS_2006_SFO_ref_A_to_F.html
+++ b/docs/dev/reference/FOCUS_2006_SFO_ref_A_to_F.html
@@ -76,7 +76,7 @@ in this fit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ in this fit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/FOCUS_2006_datasets.html b/docs/dev/reference/FOCUS_2006_datasets.html
index df4651f8..fb3a8f17 100644
--- a/docs/dev/reference/FOCUS_2006_datasets.html
+++ b/docs/dev/reference/FOCUS_2006_datasets.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/FOMC.solution.html b/docs/dev/reference/FOMC.solution.html
index ed5c4d21..1a5124e0 100644
--- a/docs/dev/reference/FOMC.solution.html
+++ b/docs/dev/reference/FOMC.solution.html
@@ -73,7 +73,7 @@ a decreasing rate constant." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ a decreasing rate constant." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/HS.solution.html b/docs/dev/reference/HS.solution.html
index 8cf5c7f9..1b79e8b6 100644
--- a/docs/dev/reference/HS.solution.html
+++ b/docs/dev/reference/HS.solution.html
@@ -73,7 +73,7 @@ between them." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ between them." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/IORE.solution.html b/docs/dev/reference/IORE.solution.html
index 29d615dc..bc17319e 100644
--- a/docs/dev/reference/IORE.solution.html
+++ b/docs/dev/reference/IORE.solution.html
@@ -73,7 +73,7 @@ a concentration dependent rate constant." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ a concentration dependent rate constant." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/NAFTA_SOP_2015-1.png b/docs/dev/reference/NAFTA_SOP_2015-1.png
index 4d823d77..4f0d7833 100644
--- a/docs/dev/reference/NAFTA_SOP_2015-1.png
+++ b/docs/dev/reference/NAFTA_SOP_2015-1.png
Binary files differ
diff --git a/docs/dev/reference/NAFTA_SOP_2015.html b/docs/dev/reference/NAFTA_SOP_2015.html
index 4243faba..fb65fec8 100644
--- a/docs/dev/reference/NAFTA_SOP_2015.html
+++ b/docs/dev/reference/NAFTA_SOP_2015.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/NAFTA_SOP_Attachment-1.png b/docs/dev/reference/NAFTA_SOP_Attachment-1.png
index 6eb10cde..9417685e 100644
--- a/docs/dev/reference/NAFTA_SOP_Attachment-1.png
+++ b/docs/dev/reference/NAFTA_SOP_Attachment-1.png
Binary files differ
diff --git a/docs/dev/reference/NAFTA_SOP_Attachment.html b/docs/dev/reference/NAFTA_SOP_Attachment.html
index de984984..311a7c61 100644
--- a/docs/dev/reference/NAFTA_SOP_Attachment.html
+++ b/docs/dev/reference/NAFTA_SOP_Attachment.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -193,7 +193,7 @@
#&gt; Estimate Pr(&gt;t) Lower Upper
#&gt; parent_0 9.99e+01 1.41e-26 98.8116 101.0810
#&gt; k1 2.67e-02 5.05e-06 0.0243 0.0295
-#&gt; k2 2.42e-12 5.00e-01 0.0000 Inf
+#&gt; k2 2.26e-12 5.00e-01 0.0000 Inf
#&gt; g 6.47e-01 3.67e-06 0.6248 0.6677
#&gt; sigma 1.27e+00 8.91e-06 0.8395 1.6929
#&gt;
@@ -202,7 +202,7 @@
#&gt; DT50 DT90 DT50_rep
#&gt; SFO 67.7 2.25e+02 6.77e+01
#&gt; IORE 58.2 1.07e+03 3.22e+02
-#&gt; DFOP 55.5 5.22e+11 2.86e+11
+#&gt; DFOP 55.5 5.59e+11 3.07e+11
#&gt;
#&gt; Representative half-life:
#&gt; [1] 321.51</div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>nafta_att_p5a</span><span class='op'>)</span>
diff --git a/docs/dev/reference/Rplot001.png b/docs/dev/reference/Rplot001.png
index bca41e2c..05495b6a 100644
--- a/docs/dev/reference/Rplot001.png
+++ b/docs/dev/reference/Rplot001.png
Binary files differ
diff --git a/docs/dev/reference/Rplot002.png b/docs/dev/reference/Rplot002.png
index 9b97a634..bb1f61b8 100644
--- a/docs/dev/reference/Rplot002.png
+++ b/docs/dev/reference/Rplot002.png
Binary files differ
diff --git a/docs/dev/reference/Rplot003.png b/docs/dev/reference/Rplot003.png
index ff6bc722..c90dd2e2 100644
--- a/docs/dev/reference/Rplot003.png
+++ b/docs/dev/reference/Rplot003.png
Binary files differ
diff --git a/docs/dev/reference/Rplot004.png b/docs/dev/reference/Rplot004.png
index 98dd019e..c279f831 100644
--- a/docs/dev/reference/Rplot004.png
+++ b/docs/dev/reference/Rplot004.png
Binary files differ
diff --git a/docs/dev/reference/Rplot005.png b/docs/dev/reference/Rplot005.png
index 5e675828..92c7cc2d 100644
--- a/docs/dev/reference/Rplot005.png
+++ b/docs/dev/reference/Rplot005.png
Binary files differ
diff --git a/docs/dev/reference/Rplot006.png b/docs/dev/reference/Rplot006.png
index da52f580..4c728f4e 100644
--- a/docs/dev/reference/Rplot006.png
+++ b/docs/dev/reference/Rplot006.png
Binary files differ
diff --git a/docs/dev/reference/Rplot007.png b/docs/dev/reference/Rplot007.png
index fce3b6ee..10b7455a 100644
--- a/docs/dev/reference/Rplot007.png
+++ b/docs/dev/reference/Rplot007.png
Binary files differ
diff --git a/docs/dev/reference/SFO.solution.html b/docs/dev/reference/SFO.solution.html
index b3e7ef9a..43c434c6 100644
--- a/docs/dev/reference/SFO.solution.html
+++ b/docs/dev/reference/SFO.solution.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/SFORB.solution.html b/docs/dev/reference/SFORB.solution.html
index 9310212f..807fbe5c 100644
--- a/docs/dev/reference/SFORB.solution.html
+++ b/docs/dev/reference/SFORB.solution.html
@@ -76,7 +76,7 @@ and no substance in the bound fraction." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ and no substance in the bound fraction." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/add_err-1.png b/docs/dev/reference/add_err-1.png
index d2ce797f..9ba106db 100644
--- a/docs/dev/reference/add_err-1.png
+++ b/docs/dev/reference/add_err-1.png
Binary files differ
diff --git a/docs/dev/reference/add_err-2.png b/docs/dev/reference/add_err-2.png
index ac220c9e..3088c40e 100644
--- a/docs/dev/reference/add_err-2.png
+++ b/docs/dev/reference/add_err-2.png
Binary files differ
diff --git a/docs/dev/reference/add_err-3.png b/docs/dev/reference/add_err-3.png
index 40465b71..493a761a 100644
--- a/docs/dev/reference/add_err-3.png
+++ b/docs/dev/reference/add_err-3.png
Binary files differ
diff --git a/docs/dev/reference/add_err.html b/docs/dev/reference/add_err.html
index 6ea30515..b94cef29 100644
--- a/docs/dev/reference/add_err.html
+++ b/docs/dev/reference/add_err.html
@@ -74,7 +74,7 @@ may depend on the predicted value and is specified as a standard deviation." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@ may depend on the predicted value and is specified as a standard deviation." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/aw.html b/docs/dev/reference/aw.html
index ef808dd8..3b06f2a6 100644
--- a/docs/dev/reference/aw.html
+++ b/docs/dev/reference/aw.html
@@ -74,7 +74,7 @@ by Burnham and Anderson (2004)." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@ by Burnham and Anderson (2004)." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/confint.mkinfit.html b/docs/dev/reference/confint.mkinfit.html
index 515a7c9e..2237a539 100644
--- a/docs/dev/reference/confint.mkinfit.html
+++ b/docs/dev/reference/confint.mkinfit.html
@@ -79,7 +79,7 @@ method of Venzon and Moolgavkar (1988)." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -128,7 +128,7 @@ method of Venzon and Moolgavkar (1988)." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -273,68 +273,69 @@ Profile-Likelihood Based Confidence Intervals, Applied Statistics, 37,
<span class='kw'>if</span> <span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/identical.html'>identical</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/Sys.getenv.html'>Sys.getenv</a></span><span class='op'>(</span><span class='st'>"NOT_CRAN"</span><span class='op'>)</span>, <span class='st'>"true"</span><span class='op'>)</span><span class='op'>)</span> <span class='op'>{</span>
<span class='va'>n_cores</span> <span class='op'>&lt;-</span> <span class='fu'>parallel</span><span class='fu'>::</span><span class='fu'><a href='https://rdrr.io/r/parallel/detectCores.html'>detectCores</a></span><span class='op'>(</span><span class='op'>)</span> <span class='op'>-</span> <span class='fl'>1</span>
<span class='op'>}</span> <span class='kw'>else</span> <span class='op'>{</span>
- <span class='va'>n_cores</span> <span class='op'>&lt;-</span> <span class='fl'>1</span>
+ <span class='va'>n_cores</span> <span class='op'>&lt;-</span> <span class='fl'>1</span>
<span class='op'>}</span>
<span class='kw'>if</span> <span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/Sys.getenv.html'>Sys.getenv</a></span><span class='op'>(</span><span class='st'>"TRAVIS"</span><span class='op'>)</span> <span class='op'>!=</span> <span class='st'>""</span><span class='op'>)</span> <span class='va'>n_cores</span> <span class='op'>=</span> <span class='fl'>1</span>
<span class='kw'>if</span> <span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/Sys.info.html'>Sys.info</a></span><span class='op'>(</span><span class='op'>)</span><span class='op'>[</span><span class='st'>"sysname"</span><span class='op'>]</span> <span class='op'>==</span> <span class='st'>"Windows"</span><span class='op'>)</span> <span class='va'>n_cores</span> <span class='op'>=</span> <span class='fl'>1</span>
-<span class='va'>SFO_SFO</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"m1"</span><span class='op'>)</span>, m1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>SFO_SFO</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"m1"</span><span class='op'>)</span>, m1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>,
+ use_of_ff <span class='op'>=</span> <span class='st'>"min"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='va'>SFO_SFO.ff</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"m1"</span><span class='op'>)</span>, m1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>,
use_of_ff <span class='op'>=</span> <span class='st'>"max"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='va'>f_d_1</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='fu'><a href='https://rdrr.io/r/base/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>FOCUS_2006_D</span>, <span class='va'>value</span> <span class='op'>!=</span> <span class='fl'>0</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/base/system.time.html'>system.time</a></span><span class='op'>(</span><span class='va'>ci_profile</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_1</span>, method <span class='op'>=</span> <span class='st'>"profile"</span>, cores <span class='op'>=</span> <span class='fl'>1</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span><span class='op'>)</span>
</div><div class='output co'>#&gt; user system elapsed
-#&gt; 3.900 0.929 3.548 </div><div class='input'><span class='co'># Using more cores does not save much time here, as parent_0 takes up most of the time</span>
+#&gt; 4.295 1.008 3.959 </div><div class='input'><span class='co'># Using more cores does not save much time here, as parent_0 takes up most of the time</span>
<span class='co'># If we additionally exclude parent_0 (the confidence of which is often of</span>
-<span class='co'># minor interest), we get a nice performance improvement from about 50</span>
-<span class='co'># seconds to about 12 seconds if we use at least four cores</span>
+<span class='co'># minor interest), we get a nice performance improvement if we use at least 4 cores</span>
<span class='fu'><a href='https://rdrr.io/r/base/system.time.html'>system.time</a></span><span class='op'>(</span><span class='va'>ci_profile_no_parent_0</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_1</span>, method <span class='op'>=</span> <span class='st'>"profile"</span>,
<span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"k_parent_sink"</span>, <span class='st'>"k_parent_m1"</span>, <span class='st'>"k_m1_sink"</span>, <span class='st'>"sigma"</span><span class='op'>)</span>, cores <span class='op'>=</span> <span class='va'>n_cores</span><span class='op'>)</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='message'>Profiling the likelihood</span></div><div class='output co'>#&gt; <span class='warning'>Warning: scheduled cores 3, 2, 1 encountered errors in user code, all values of the jobs will be affected</span></div><div class='output co'>#&gt; <span class='error'>Error in dimnames(x) &lt;- dn: length of 'dimnames' [2] not equal to array extent</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 0.009 0.034 0.257</span></div><div class='input'><span class='va'>ci_profile</span>
-</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 96.456003640 1.027703e+02
-#&gt; k_parent 0.090911032 1.071578e-01
-#&gt; k_m1 0.003892606 6.702775e-03
-#&gt; f_parent_to_m1 0.471328495 5.611550e-01
-#&gt; sigma 2.535612399 3.985263e+00</div><div class='input'><span class='va'>ci_quadratic_transformed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_1</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>Profiling the likelihood</span></div><div class='output co'>#&gt; user system elapsed
+#&gt; 1.451 0.126 0.923 </div><div class='input'><span class='va'>ci_profile</span>
+</div><div class='output co'>#&gt; 2.5% 97.5%
+#&gt; parent_0 96.456003640 1.027703e+02
+#&gt; k_parent_sink 0.040762501 5.549764e-02
+#&gt; k_parent_m1 0.046786482 5.500879e-02
+#&gt; k_m1_sink 0.003892605 6.702778e-03
+#&gt; sigma 2.535612399 3.985263e+00</div><div class='input'><span class='va'>ci_quadratic_transformed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_1</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span><span class='op'>)</span>
<span class='va'>ci_quadratic_transformed</span>
-</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 96.403833585 102.79311650
-#&gt; k_parent 0.090823771 0.10725430
-#&gt; k_m1 0.004012219 0.00689755
-#&gt; f_parent_to_m1 0.469118824 0.55959615
-#&gt; sigma 2.396089689 3.85491806</div><div class='input'><span class='va'>ci_quadratic_untransformed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_1</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span>, transformed <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; 2.5% 97.5%
+#&gt; parent_0 96.403841640 1.027931e+02
+#&gt; k_parent_sink 0.041033378 5.596269e-02
+#&gt; k_parent_m1 0.046777902 5.511931e-02
+#&gt; k_m1_sink 0.004012217 6.897547e-03
+#&gt; sigma 2.396089689 3.854918e+00</div><div class='input'><span class='va'>ci_quadratic_untransformed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_1</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span>, transformed <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>
<span class='va'>ci_quadratic_untransformed</span>
-</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 96.403833589 1.027931e+02
-#&gt; k_parent 0.090491913 1.069035e-01
-#&gt; k_m1 0.003835485 6.685823e-03
-#&gt; f_parent_to_m1 0.469113477 5.598387e-01
-#&gt; sigma 2.396089689 3.854918e+00</div><div class='input'><span class='co'># Against the expectation based on Bates and Watts (1988), the confidence</span>
+</div><div class='output co'>#&gt; 2.5% 97.5%
+#&gt; parent_0 96.403841645 102.79312449
+#&gt; k_parent_sink 0.040485331 0.05535491
+#&gt; k_parent_m1 0.046611582 0.05494364
+#&gt; k_m1_sink 0.003835483 0.00668582
+#&gt; sigma 2.396089689 3.85491806</div><div class='input'><span class='co'># Against the expectation based on Bates and Watts (1988), the confidence</span>
<span class='co'># intervals based on the internal parameter transformation are less</span>
<span class='co'># congruent with the likelihood based intervals. Note the superiority of the</span>
<span class='co'># interval based on the untransformed fit for k_m1_sink</span>
<span class='va'>rel_diffs_transformed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/MathFun.html'>abs</a></span><span class='op'>(</span><span class='op'>(</span><span class='va'>ci_quadratic_transformed</span> <span class='op'>-</span> <span class='va'>ci_profile</span><span class='op'>)</span><span class='op'>/</span><span class='va'>ci_profile</span><span class='op'>)</span>
<span class='va'>rel_diffs_untransformed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/MathFun.html'>abs</a></span><span class='op'>(</span><span class='op'>(</span><span class='va'>ci_quadratic_untransformed</span> <span class='op'>-</span> <span class='va'>ci_profile</span><span class='op'>)</span><span class='op'>/</span><span class='va'>ci_profile</span><span class='op'>)</span>
<span class='va'>rel_diffs_transformed</span> <span class='op'>&lt;</span> <span class='va'>rel_diffs_untransformed</span>
-</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 FALSE FALSE
-#&gt; k_parent TRUE TRUE
-#&gt; k_m1 FALSE FALSE
-#&gt; f_parent_to_m1 TRUE FALSE
-#&gt; sigma TRUE FALSE</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/Round.html'>signif</a></span><span class='op'>(</span><span class='va'>rel_diffs_transformed</span>, <span class='fl'>3</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 0.000541 0.000222
-#&gt; k_parent 0.000960 0.000900
-#&gt; k_m1 0.030700 0.029100
-#&gt; f_parent_to_m1 0.004690 0.002780
-#&gt; sigma 0.055000 0.032700</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/Round.html'>signif</a></span><span class='op'>(</span><span class='va'>rel_diffs_untransformed</span>, <span class='fl'>3</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 0.000541 0.000222
-#&gt; k_parent 0.004610 0.002370
-#&gt; k_m1 0.014700 0.002530
-#&gt; f_parent_to_m1 0.004700 0.002350
-#&gt; sigma 0.055000 0.032700</div><div class='input'>
+</div><div class='output co'>#&gt; 2.5% 97.5%
+#&gt; parent_0 FALSE FALSE
+#&gt; k_parent_sink TRUE FALSE
+#&gt; k_parent_m1 TRUE FALSE
+#&gt; k_m1_sink FALSE FALSE
+#&gt; sigma FALSE FALSE</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/Round.html'>signif</a></span><span class='op'>(</span><span class='va'>rel_diffs_transformed</span>, <span class='fl'>3</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; 2.5% 97.5%
+#&gt; parent_0 0.000541 0.000222
+#&gt; k_parent_sink 0.006650 0.008380
+#&gt; k_parent_m1 0.000183 0.002010
+#&gt; k_m1_sink 0.030700 0.029100
+#&gt; sigma 0.055000 0.032700</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/Round.html'>signif</a></span><span class='op'>(</span><span class='va'>rel_diffs_untransformed</span>, <span class='fl'>3</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; 2.5% 97.5%
+#&gt; parent_0 0.000541 0.000222
+#&gt; k_parent_sink 0.006800 0.002570
+#&gt; k_parent_m1 0.003740 0.001180
+#&gt; k_m1_sink 0.014700 0.002530
+#&gt; sigma 0.055000 0.032700</div><div class='input'>
<span class='co'># Investigate a case with formation fractions</span>
<span class='va'>f_d_2</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO.ff</span>, <span class='fu'><a href='https://rdrr.io/r/base/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>FOCUS_2006_D</span>, <span class='va'>value</span> <span class='op'>!=</span> <span class='fl'>0</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
@@ -348,14 +349,14 @@ Profile-Likelihood Based Confidence Intervals, Applied Statistics, 37,
#&gt; sigma 2.535612399 3.985263e+00</div><div class='input'><span class='va'>ci_quadratic_transformed_ff</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_2</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span><span class='op'>)</span>
<span class='va'>ci_quadratic_transformed_ff</span>
</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 96.403833585 102.79311650
+#&gt; parent_0 96.403833578 102.79311649
#&gt; k_parent 0.090823771 0.10725430
#&gt; k_m1 0.004012219 0.00689755
#&gt; f_parent_to_m1 0.469118824 0.55959615
#&gt; sigma 2.396089689 3.85491806</div><div class='input'><span class='va'>ci_quadratic_untransformed_ff</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_d_2</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span>, transformed <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>
<span class='va'>ci_quadratic_untransformed_ff</span>
</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 96.403833589 1.027931e+02
+#&gt; parent_0 96.403833583 1.027931e+02
#&gt; k_parent 0.090491913 1.069035e-01
#&gt; k_m1 0.003835485 6.685823e-03
#&gt; f_parent_to_m1 0.469113477 5.598387e-01
@@ -373,15 +374,15 @@ Profile-Likelihood Based Confidence Intervals, Applied Statistics, 37,
#&gt; f_parent_to_m1 TRUE FALSE
#&gt; sigma TRUE FALSE</div><div class='input'><span class='va'>rel_diffs_transformed_ff</span>
</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 0.0005408689 0.0002217234
+#&gt; parent_0 0.0005408690 0.0002217233
#&gt; k_parent 0.0009598532 0.0009001864
-#&gt; k_m1 0.0307283044 0.0290588365
-#&gt; f_parent_to_m1 0.0046881768 0.0027780063
+#&gt; k_m1 0.0307283041 0.0290588361
+#&gt; f_parent_to_m1 0.0046881769 0.0027780063
#&gt; sigma 0.0550252516 0.0327066836</div><div class='input'><span class='va'>rel_diffs_untransformed_ff</span>
</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 0.0005408689 0.0002217233
-#&gt; k_parent 0.0046102155 0.0023732281
-#&gt; k_m1 0.0146740688 0.0025291817
+#&gt; parent_0 0.0005408689 0.0002217232
+#&gt; k_parent 0.0046102156 0.0023732281
+#&gt; k_m1 0.0146740690 0.0025291820
#&gt; f_parent_to_m1 0.0046995211 0.0023457712
#&gt; sigma 0.0550252516 0.0327066836</div><div class='input'>
<span class='co'># The profiling for the following fit does not finish in a reasonable time,</span>
@@ -395,18 +396,18 @@ Profile-Likelihood Based Confidence Intervals, Applied Statistics, 37,
error_model_algorithm <span class='op'>=</span> <span class='st'>"direct"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_tc_2</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span><span class='op'>)</span>
</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 94.596126334 106.19944007
-#&gt; k_M1 0.037605408 0.04490759
-#&gt; k_M2 0.008568739 0.01087675
-#&gt; f_parent_to_M1 0.021463787 0.62023881
-#&gt; f_parent_to_M2 0.015166531 0.37975349
-#&gt; k1 0.273897467 0.33388084
-#&gt; k2 0.018614555 0.02250379
-#&gt; g 0.671943606 0.73583278
-#&gt; sigma_low 0.251283766 0.83992113
-#&gt; rsd_high 0.040411014 0.07662005</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_tc_2</span>, <span class='st'>"parent_0"</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span><span class='op'>)</span>
+#&gt; parent_0 94.596039609 106.19954892
+#&gt; k_M1 0.037605368 0.04490762
+#&gt; k_M2 0.008568731 0.01087676
+#&gt; f_parent_to_M1 0.021462489 0.62023882
+#&gt; f_parent_to_M2 0.015165617 0.37975348
+#&gt; k1 0.273897348 0.33388101
+#&gt; k2 0.018614554 0.02250378
+#&gt; g 0.671943411 0.73583305
+#&gt; sigma_low 0.251283495 0.83992077
+#&gt; rsd_high 0.040411024 0.07662008</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/stats/confint.html'>confint</a></span><span class='op'>(</span><span class='va'>f_tc_2</span>, <span class='st'>"parent_0"</span>, method <span class='op'>=</span> <span class='st'>"quadratic"</span><span class='op'>)</span>
</div><div class='output co'>#&gt; 2.5% 97.5%
-#&gt; parent_0 94.59613 106.1994</div><div class='input'><span class='co'># }</span>
+#&gt; parent_0 94.59604 106.1995</div><div class='input'><span class='co'># }</span>
</div></pre>
</div>
<div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
diff --git a/docs/dev/reference/create_deg_func.html b/docs/dev/reference/create_deg_func.html
index 4945d157..65a682bb 100644
--- a/docs/dev/reference/create_deg_func.html
+++ b/docs/dev/reference/create_deg_func.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -181,8 +181,8 @@
deSolve <span class='op'>=</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_D</span>, solution_type <span class='op'>=</span> <span class='st'>"deSolve"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>,
replications <span class='op'>=</span> <span class='fl'>2</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='message'>Loading required package: rbenchmark</span></div><div class='output co'>#&gt; test replications elapsed relative user.self sys.self user.child
-#&gt; 1 analytical 2 0.396 1.000 0.395 0 0
-#&gt; 2 deSolve 2 0.694 1.753 0.693 0 0
+#&gt; 1 analytical 2 0.396 1.00 0.396 0 0
+#&gt; 2 deSolve 2 0.709 1.79 0.707 0 0
#&gt; sys.child
#&gt; 1 0
#&gt; 2 0</div><div class='input'> <span class='va'>DFOP_SFO</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>
@@ -193,8 +193,8 @@
deSolve <span class='op'>=</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>DFOP_SFO</span>, <span class='va'>FOCUS_D</span>, solution_type <span class='op'>=</span> <span class='st'>"deSolve"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>,
replications <span class='op'>=</span> <span class='fl'>2</span><span class='op'>)</span>
</div><div class='output co'>#&gt; test replications elapsed relative user.self sys.self user.child
-#&gt; 1 analytical 2 0.838 1.000 0.838 0.001 0
-#&gt; 2 deSolve 2 1.573 1.877 1.572 0.000 0
+#&gt; 1 analytical 2 0.844 1.000 0.844 0 0
+#&gt; 2 deSolve 2 1.624 1.924 1.624 0 0
#&gt; sys.child
#&gt; 1 0
#&gt; 2 0</div><div class='input'><span class='co'># }</span>
diff --git a/docs/dev/reference/dimethenamid_2018-1.png b/docs/dev/reference/dimethenamid_2018-1.png
new file mode 100644
index 00000000..b8c5355f
--- /dev/null
+++ b/docs/dev/reference/dimethenamid_2018-1.png
Binary files differ
diff --git a/docs/dev/reference/dimethenamid_2018-2.png b/docs/dev/reference/dimethenamid_2018-2.png
new file mode 100644
index 00000000..3b8a123b
--- /dev/null
+++ b/docs/dev/reference/dimethenamid_2018-2.png
Binary files differ
diff --git a/docs/dev/reference/dimethenamid_2018.html b/docs/dev/reference/dimethenamid_2018.html
index 21dea623..60c15ade 100644
--- a/docs/dev/reference/dimethenamid_2018.html
+++ b/docs/dev/reference/dimethenamid_2018.html
@@ -77,7 +77,7 @@ constrained by data protection regulations." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -162,13 +162,13 @@ constrained by data protection regulations.</p>
<h2 class="hasAnchor" id="format"><a class="anchor" href="#format"></a>Format</h2>
- <p>An <a href='mkindsg.html'>mkindsg</a> object grouping eight datasets with some meta information</p>
+ <p>An <a href='mkindsg.html'>mkindsg</a> object grouping seven datasets with some meta information</p>
<h2 class="hasAnchor" id="source"><a class="anchor" href="#source"></a>Source</h2>
<p>Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria (2018)
Renewal Assessment Report Dimethenamid-P Volume 3 - B.8 Environmental fate and behaviour
Rev. 2 - November 2017
-<a href='http://registerofquestions.efsa.europa.eu/roqFrontend/outputLoader?output=ON-5211'>http://registerofquestions.efsa.europa.eu/roqFrontend/outputLoader?output=ON-5211</a></p>
+<a href='https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716'>https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716</a></p>
<h2 class="hasAnchor" id="details"><a class="anchor" href="#details"></a>Details</h2>
<p>The R code used to create this data object is installed with this package
@@ -177,33 +177,249 @@ specific pieces of information in the comments.</p>
<h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
<pre class="examples"><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>dimethenamid_2018</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; &lt;mkindsg&gt; holding 8 mkinds objects
+</div><div class='output co'>#&gt; &lt;mkindsg&gt; holding 7 mkinds objects
#&gt; Title $title: Aerobic soil degradation data on dimethenamid-P from the EU assessment in 2018
#&gt; Occurrence of observed compounds $observed_n:
#&gt; DMTAP M23 M27 M31 DMTA
-#&gt; 4 7 7 7 4
+#&gt; 3 7 7 7 4
#&gt; Time normalisation factors $f_time_norm:
-#&gt; [1] 1.0000000 0.9706477 0.9706477 1.2284784 1.2284784 0.6233856 0.7678922
-#&gt; [8] 0.6733938
+#&gt; [1] 1.0000000 0.9706477 1.2284784 1.2284784 0.6233856 0.7678922 0.6733938
#&gt; Meta information $meta:
-#&gt; study usda_soil_type study_moisture_ref_type
-#&gt; Calke Unsworth 2014 Sandy loam pF2
-#&gt; Borstel 1 Staudenmaier 2013 Sand pF1
-#&gt; Borstel 2 Staudenmaier 2009 Sand pF1
-#&gt; Elliot 1 Wendt 1997 Clay loam pF2.5
-#&gt; Elliot 2 Wendt 1997 Clay loam pF2.5
-#&gt; Flaach König 1996 Sandy clay loam pF1
-#&gt; BBA 2.2 König 1995 Loamy sand pF1
-#&gt; BBA 2.3 König 1995 Sandy loam pF1
-#&gt; rel_moisture study_ref_moisture temperature
-#&gt; Calke 1.00 NA 20
-#&gt; Borstel 1 0.50 23.00 20
-#&gt; Borstel 2 0.50 23.00 20
-#&gt; Elliot 1 0.75 33.37 23
-#&gt; Elliot 2 0.75 33.37 23
-#&gt; Flaach 0.40 NA 20
-#&gt; BBA 2.2 0.40 NA 20
-#&gt; BBA 2.3 0.40 NA 20</div></pre>
+#&gt; study usda_soil_type study_moisture_ref_type rel_moisture
+#&gt; Calke Unsworth 2014 Sandy loam pF2 1.00
+#&gt; Borstel Staudenmaier 2009 Sand pF1 0.50
+#&gt; Elliot 1 Wendt 1997 Clay loam pF2.5 0.75
+#&gt; Elliot 2 Wendt 1997 Clay loam pF2.5 0.75
+#&gt; Flaach König 1996 Sandy clay loam pF1 0.40
+#&gt; BBA 2.2 König 1995 Loamy sand pF1 0.40
+#&gt; BBA 2.3 König 1995 Sandy loam pF1 0.40
+#&gt; study_ref_moisture temperature
+#&gt; Calke NA 20
+#&gt; Borstel 23.00 20
+#&gt; Elliot 1 33.37 23
+#&gt; Elliot 2 33.37 23
+#&gt; Flaach NA 20
+#&gt; BBA 2.2 NA 20
+#&gt; BBA 2.3 NA 20</div><div class='input'><span class='va'>dmta_ds</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='fl'>1</span><span class='op'>:</span><span class='fl'>7</span>, <span class='kw'>function</span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span> <span class='op'>{</span>
+ <span class='va'>ds_i</span> <span class='op'>&lt;-</span> <span class='va'>dimethenamid_2018</span><span class='op'>$</span><span class='va'>ds</span><span class='op'>[[</span><span class='va'>i</span><span class='op'>]</span><span class='op'>]</span><span class='op'>$</span><span class='va'>data</span>
+ <span class='va'>ds_i</span><span class='op'>[</span><span class='va'>ds_i</span><span class='op'>$</span><span class='va'>name</span> <span class='op'>==</span> <span class='st'>"DMTAP"</span>, <span class='st'>"name"</span><span class='op'>]</span> <span class='op'>&lt;-</span> <span class='st'>"DMTA"</span>
+ <span class='va'>ds_i</span><span class='op'>$</span><span class='va'>time</span> <span class='op'>&lt;-</span> <span class='va'>ds_i</span><span class='op'>$</span><span class='va'>time</span> <span class='op'>*</span> <span class='va'>dimethenamid_2018</span><span class='op'>$</span><span class='va'>f_time_norm</span><span class='op'>[</span><span class='va'>i</span><span class='op'>]</span>
+ <span class='va'>ds_i</span>
+<span class='op'>}</span><span class='op'>)</span>
+<span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='va'>dmta_ds</span><span class='op'>)</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>sapply</a></span><span class='op'>(</span><span class='va'>dimethenamid_2018</span><span class='op'>$</span><span class='va'>ds</span>, <span class='kw'>function</span><span class='op'>(</span><span class='va'>ds</span><span class='op'>)</span> <span class='va'>ds</span><span class='op'>$</span><span class='va'>title</span><span class='op'>)</span>
+<span class='va'>dmta_ds</span><span class='op'>[[</span><span class='st'>"Elliot"</span><span class='op'>]</span><span class='op'>]</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/cbind.html'>rbind</a></span><span class='op'>(</span><span class='va'>dmta_ds</span><span class='op'>[[</span><span class='st'>"Elliot 1"</span><span class='op'>]</span><span class='op'>]</span>, <span class='va'>dmta_ds</span><span class='op'>[[</span><span class='st'>"Elliot 2"</span><span class='op'>]</span><span class='op'>]</span><span class='op'>)</span>
+<span class='va'>dmta_ds</span><span class='op'>[[</span><span class='st'>"Elliot 1"</span><span class='op'>]</span><span class='op'>]</span> <span class='op'>&lt;-</span> <span class='cn'>NULL</span>
+<span class='va'>dmta_ds</span><span class='op'>[[</span><span class='st'>"Elliot 2"</span><span class='op'>]</span><span class='op'>]</span> <span class='op'>&lt;-</span> <span class='cn'>NULL</span>
+<span class='co'># \dontrun{</span>
+<span class='va'>dfop_sfo3_plus</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>
+ DMTA <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"DFOP"</span>, <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"M23"</span>, <span class='st'>"M27"</span>, <span class='st'>"M31"</span><span class='op'>)</span><span class='op'>)</span>,
+ M23 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>,
+ M27 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>,
+ M31 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"M27"</span>, sink <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>,
+ quiet <span class='op'>=</span> <span class='cn'>TRUE</span>
+<span class='op'>)</span>
+<span class='va'>f_dmta_mkin_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span>
+ <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='st'>"DFOP-SFO3+"</span> <span class='op'>=</span> <span class='va'>dfop_sfo3_plus</span><span class='op'>)</span>,
+ <span class='va'>dmta_ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
+<span class='fu'><a href='nlmixr.mmkin.html'>nlmixr_model</a></span><span class='op'>(</span><span class='va'>f_dmta_mkin_tc</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>With est = 'saem', a different error model is required for each observed variableChanging the error model to 'obs_tc' (Two-component error for each observed variable)</span></div><div class='output co'>#&gt; <span class='warning'>Warning: number of items to replace is not a multiple of replacement length</span></div><div class='output co'>#&gt; function ()
+#&gt; {
+#&gt; ini({
+#&gt; DMTA_0 = 98.7132391714013
+#&gt; eta.DMTA_0 ~ 2.32692496033921
+#&gt; log_k_M23 = -3.92162409637283
+#&gt; eta.log_k_M23 ~ 0.549278519419884
+#&gt; log_k_M27 = -4.33057580082049
+#&gt; eta.log_k_M27 ~ 0.855184233768426
+#&gt; log_k_M31 = -4.24415516780733
+#&gt; eta.log_k_M31 ~ 0.745746058085877
+#&gt; log_k1 = -2.23515804885306
+#&gt; eta.log_k1 ~ 0.901033446532357
+#&gt; log_k2 = -3.77581484944379
+#&gt; eta.log_k2 ~ 1.57682329638124
+#&gt; g_qlogis = 0.436302910942805
+#&gt; eta.g_qlogis ~ 3.10190528862808
+#&gt; f_DMTA_tffm0_1_qlogis = -2.0914852208395
+#&gt; eta.f_DMTA_tffm0_1_qlogis ~ 0.3
+#&gt; f_DMTA_tffm0_2_qlogis = -2.17879574608926
+#&gt; eta.f_DMTA_tffm0_2_qlogis ~ 0.3
+#&gt; f_DMTA_tffm0_3_qlogis = -2.14036526460782
+#&gt; eta.f_DMTA_tffm0_3_qlogis ~ 0.3
+#&gt; sigma_low_DMTA = 0.700117227383809
+#&gt; rsd_high_DMTA = 0.0257724286053519
+#&gt; sigma_low_M23 = 0.700117227383809
+#&gt; rsd_high_M23 = 0.0257724286053519
+#&gt; sigma_low_M27 = 0.700117227383809
+#&gt; rsd_high_M27 = 0.0257724286053519
+#&gt; sigma_low_M31 = 0.700117227383809
+#&gt; rsd_high_M31 = 0.0257724286053519
+#&gt; })
+#&gt; model({
+#&gt; DMTA_0_model = DMTA_0 + eta.DMTA_0
+#&gt; DMTA(0) = DMTA_0_model
+#&gt; k_M23 = exp(log_k_M23 + eta.log_k_M23)
+#&gt; k_M27 = exp(log_k_M27 + eta.log_k_M27)
+#&gt; k_M31 = exp(log_k_M31 + eta.log_k_M31)
+#&gt; k1 = exp(log_k1 + eta.log_k1)
+#&gt; k2 = exp(log_k2 + eta.log_k2)
+#&gt; g = expit(g_qlogis + eta.g_qlogis)
+#&gt; f_DMTA_to_M23 = expit(f_DMTA_tffm0_1_qlogis + eta.f_DMTA_tffm0_1_qlogis)
+#&gt; f_DMTA_to_M23 = expit(f_DMTA_tffm0_2_qlogis + eta.f_DMTA_tffm0_2_qlogis)
+#&gt; f_DMTA_to_M23 = expit(f_DMTA_tffm0_3_qlogis + eta.f_DMTA_tffm0_3_qlogis)
+#&gt; f_DMTA_to_M23 = f_DMTA_tffm0_1
+#&gt; f_DMTA_to_M27 = f_DMTA_tffm0_2 * (1 - f_DMTA_tffm0_1)
+#&gt; f_DMTA_to_M31 = f_DMTA_tffm0_3 * (1 - f_DMTA_tffm0_2) *
+#&gt; (1 - f_DMTA_tffm0_1)
+#&gt; d/dt(DMTA) = -((k1 * g * exp(-k1 * time) + k2 * (1 -
+#&gt; g) * exp(-k2 * time))/(g * exp(-k1 * time) + (1 -
+#&gt; g) * exp(-k2 * time))) * DMTA
+#&gt; d/dt(M23) = +f_DMTA_to_M23 * ((k1 * g * exp(-k1 * time) +
+#&gt; k2 * (1 - g) * exp(-k2 * time))/(g * exp(-k1 * time) +
+#&gt; (1 - g) * exp(-k2 * time))) * DMTA - k_M23 * M23
+#&gt; d/dt(M27) = +f_DMTA_to_M27 * ((k1 * g * exp(-k1 * time) +
+#&gt; k2 * (1 - g) * exp(-k2 * time))/(g * exp(-k1 * time) +
+#&gt; (1 - g) * exp(-k2 * time))) * DMTA - k_M27 * M27 +
+#&gt; k_M31 * M31
+#&gt; d/dt(M31) = +f_DMTA_to_M31 * ((k1 * g * exp(-k1 * time) +
+#&gt; k2 * (1 - g) * exp(-k2 * time))/(g * exp(-k1 * time) +
+#&gt; (1 - g) * exp(-k2 * time))) * DMTA - k_M31 * M31
+#&gt; DMTA ~ add(sigma_low_DMTA) + prop(rsd_high_DMTA)
+#&gt; M23 ~ add(sigma_low_M23) + prop(rsd_high_M23)
+#&gt; M27 ~ add(sigma_low_M27) + prop(rsd_high_M27)
+#&gt; M31 ~ add(sigma_low_M31) + prop(rsd_high_M31)
+#&gt; })
+#&gt; }
+#&gt; &lt;environment: 0x555559d89920&gt;</div><div class='input'><span class='co'># The focei fit takes about four minutes on my system</span>
+<span class='fu'><a href='https://rdrr.io/r/base/system.time.html'>system.time</a></span><span class='op'>(</span>
+ <span class='va'>f_dmta_nlmixr_focei</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_dmta_mkin_tc</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ control <span class='op'>=</span> <span class='fu'>nlmixr</span><span class='fu'>::</span><span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/foceiControl.html'>foceiControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>500</span><span class='op'>)</span><span class='op'>)</span>
+<span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: number of items to replace is not a multiple of replacement length</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:02
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:04
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:01
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:09
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:07
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:06
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:00
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; [====|====|====|====|====|====|====|====|====|====] 0:00:00
+#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Model:</span></div><div class='output co'>#&gt; <span class='message'>cmt(DMTA);</span>
+#&gt; <span class='message'>cmt(M23);</span>
+#&gt; <span class='message'>cmt(M27);</span>
+#&gt; <span class='message'>cmt(M31);</span>
+#&gt; <span class='message'>rx_expr_14~ETA[1]+THETA[1];</span>
+#&gt; <span class='message'>DMTA(0)=rx_expr_14;</span>
+#&gt; <span class='message'>rx_expr_15~ETA[5]+THETA[5];</span>
+#&gt; <span class='message'>rx_expr_16~ETA[7]+THETA[7];</span>
+#&gt; <span class='message'>rx_expr_17~ETA[6]+THETA[6];</span>
+#&gt; <span class='message'>rx_expr_24~exp(rx_expr_15);</span>
+#&gt; <span class='message'>rx_expr_25~exp(rx_expr_17);</span>
+#&gt; <span class='message'>rx_expr_29~t*rx_expr_24;</span>
+#&gt; <span class='message'>rx_expr_30~t*rx_expr_25;</span>
+#&gt; <span class='message'>rx_expr_31~exp(-(rx_expr_16));</span>
+#&gt; <span class='message'>rx_expr_35~1+rx_expr_31;</span>
+#&gt; <span class='message'>rx_expr_40~1/(rx_expr_35);</span>
+#&gt; <span class='message'>rx_expr_42~(rx_expr_40);</span>
+#&gt; <span class='message'>rx_expr_43~1-rx_expr_42;</span>
+#&gt; <span class='message'>d/dt(DMTA)=-DMTA*(exp(rx_expr_15-rx_expr_29)/(rx_expr_35)+exp(rx_expr_17-rx_expr_30)*(rx_expr_43))/(exp(-t*rx_expr_24)/(rx_expr_35)+exp(-t*rx_expr_25)*(rx_expr_43));</span>
+#&gt; <span class='message'>rx_expr_18~ETA[2]+THETA[2];</span>
+#&gt; <span class='message'>rx_expr_26~exp(rx_expr_18);</span>
+#&gt; <span class='message'>d/dt(M23)=-rx_expr_26*M23+DMTA*(exp(rx_expr_15-rx_expr_29)/(rx_expr_35)+exp(rx_expr_17-rx_expr_30)*(rx_expr_43))*f_DMTA_tffm0_1/(exp(-t*rx_expr_24)/(rx_expr_35)+exp(-t*rx_expr_25)*(rx_expr_43));</span>
+#&gt; <span class='message'>rx_expr_19~ETA[3]+THETA[3];</span>
+#&gt; <span class='message'>rx_expr_20~ETA[4]+THETA[4];</span>
+#&gt; <span class='message'>rx_expr_21~1-f_DMTA_tffm0_1;</span>
+#&gt; <span class='message'>rx_expr_27~exp(rx_expr_19);</span>
+#&gt; <span class='message'>rx_expr_28~exp(rx_expr_20);</span>
+#&gt; <span class='message'>d/dt(M27)=-rx_expr_27*M27+rx_expr_28*M31+DMTA*(rx_expr_21)*(exp(rx_expr_15-rx_expr_29)/(rx_expr_35)+exp(rx_expr_17-rx_expr_30)*(rx_expr_43))*f_DMTA_tffm0_2/(exp(-t*rx_expr_24)/(rx_expr_35)+exp(-t*rx_expr_25)*(rx_expr_43));</span>
+#&gt; <span class='message'>rx_expr_22~1-f_DMTA_tffm0_2;</span>
+#&gt; <span class='message'>d/dt(M31)=-rx_expr_28*M31+DMTA*(rx_expr_22)*(rx_expr_21)*(exp(rx_expr_15-rx_expr_29)/(rx_expr_35)+exp(rx_expr_17-rx_expr_30)*(rx_expr_43))*f_DMTA_tffm0_3/(exp(-t*rx_expr_24)/(rx_expr_35)+exp(-t*rx_expr_25)*(rx_expr_43));</span>
+#&gt; <span class='message'>rx_expr_0~CMT==4;</span>
+#&gt; <span class='message'>rx_expr_1~CMT==2;</span>
+#&gt; <span class='message'>rx_expr_2~CMT==1;</span>
+#&gt; <span class='message'>rx_expr_3~CMT==3;</span>
+#&gt; <span class='message'>rx_expr_4~1-(rx_expr_0);</span>
+#&gt; <span class='message'>rx_expr_5~1-(rx_expr_1);</span>
+#&gt; <span class='message'>rx_expr_6~1-(rx_expr_3);</span>
+#&gt; <span class='message'>rx_yj_~(rx_expr_4)*((2*(rx_expr_5)*(rx_expr_2)+2*(rx_expr_1))*(rx_expr_6)+2*(rx_expr_3))+2*(rx_expr_0);</span>
+#&gt; <span class='message'>rx_expr_7~(rx_expr_1);</span>
+#&gt; <span class='message'>rx_expr_8~(rx_expr_3);</span>
+#&gt; <span class='message'>rx_expr_9~(rx_expr_0);</span>
+#&gt; <span class='message'>rx_expr_13~(rx_expr_5);</span>
+#&gt; <span class='message'>rx_expr_32~rx_expr_13*(rx_expr_2);</span>
+#&gt; <span class='message'>rx_lambda_~(rx_expr_4)*((rx_expr_32+rx_expr_7)*(rx_expr_6)+rx_expr_8)+rx_expr_9;</span>
+#&gt; <span class='message'>rx_hi_~(rx_expr_4)*((rx_expr_32+rx_expr_7)*(rx_expr_6)+rx_expr_8)+rx_expr_9;</span>
+#&gt; <span class='message'>rx_low_~0;</span>
+#&gt; <span class='message'>rx_expr_10~M31*(rx_expr_0);</span>
+#&gt; <span class='message'>rx_expr_11~M27*(rx_expr_3);</span>
+#&gt; <span class='message'>rx_expr_12~M23*(rx_expr_1);</span>
+#&gt; <span class='message'>rx_expr_23~DMTA*(rx_expr_5);</span>
+#&gt; <span class='message'>rx_expr_36~rx_expr_23*(rx_expr_2);</span>
+#&gt; <span class='message'>rx_pred_=(rx_expr_4)*((rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_3)+((rx_expr_1)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))+(rx_expr_5)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_2))*(rx_expr_6))+(rx_expr_0)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)));</span>
+#&gt; <span class='message'>rx_expr_33~Rx_pow_di(THETA[12],2);</span>
+#&gt; <span class='message'>rx_expr_34~Rx_pow_di(THETA[11],2);</span>
+#&gt; <span class='message'>rx_r_=(rx_expr_4)*((rx_expr_33*Rx_pow_di(((rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_3)+((rx_expr_1)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))+(rx_expr_5)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_2))*(rx_expr_6)),2)+rx_expr_34)*(rx_expr_3)+((rx_expr_1)*(rx_expr_33*Rx_pow_di(((rx_expr_1)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))+(rx_expr_5)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_2)),2)+rx_expr_34)+(rx_expr_33*Rx_pow_di(((rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_2)),2)+rx_expr_34)*(rx_expr_5)*(rx_expr_2))*(rx_expr_6))+(rx_expr_0)*(rx_expr_33*Rx_pow_di(((rx_expr_4)*((rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_3)+((rx_expr_1)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))+(rx_expr_5)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))*(rx_expr_2))*(rx_expr_6))+(rx_expr_0)*(rx_expr_10+(rx_expr_4)*(rx_expr_11+(rx_expr_12+rx_expr_36)*(rx_expr_6)))),2)+rx_expr_34);</span>
+#&gt; <span class='message'>DMTA_0=THETA[1];</span>
+#&gt; <span class='message'>log_k_M23=THETA[2];</span>
+#&gt; <span class='message'>log_k_M27=THETA[3];</span>
+#&gt; <span class='message'>log_k_M31=THETA[4];</span>
+#&gt; <span class='message'>log_k1=THETA[5];</span>
+#&gt; <span class='message'>log_k2=THETA[6];</span>
+#&gt; <span class='message'>g_qlogis=THETA[7];</span>
+#&gt; <span class='message'>f_DMTA_tffm0_1_qlogis=THETA[8];</span>
+#&gt; <span class='message'>f_DMTA_tffm0_2_qlogis=THETA[9];</span>
+#&gt; <span class='message'>f_DMTA_tffm0_3_qlogis=THETA[10];</span>
+#&gt; <span class='message'>sigma_low=THETA[11];</span>
+#&gt; <span class='message'>rsd_high=THETA[12];</span>
+#&gt; <span class='message'>eta.DMTA_0=ETA[1];</span>
+#&gt; <span class='message'>eta.log_k_M23=ETA[2];</span>
+#&gt; <span class='message'>eta.log_k_M27=ETA[3];</span>
+#&gt; <span class='message'>eta.log_k_M31=ETA[4];</span>
+#&gt; <span class='message'>eta.log_k1=ETA[5];</span>
+#&gt; <span class='message'>eta.log_k2=ETA[6];</span>
+#&gt; <span class='message'>eta.g_qlogis=ETA[7];</span>
+#&gt; <span class='message'>eta.f_DMTA_tffm0_1_qlogis=ETA[8];</span>
+#&gt; <span class='message'>eta.f_DMTA_tffm0_2_qlogis=ETA[9];</span>
+#&gt; <span class='message'>eta.f_DMTA_tffm0_3_qlogis=ETA[10];</span>
+#&gt; <span class='message'>DMTA_0_model=rx_expr_14;</span>
+#&gt; <span class='message'>k_M23=rx_expr_26;</span>
+#&gt; <span class='message'>k_M27=rx_expr_27;</span>
+#&gt; <span class='message'>k_M31=rx_expr_28;</span>
+#&gt; <span class='message'>k1=rx_expr_24;</span>
+#&gt; <span class='message'>k2=rx_expr_25;</span>
+#&gt; <span class='message'>g=1/(rx_expr_35);</span>
+#&gt; <span class='message'>f_DMTA_to_M23=1/(1+exp(-(ETA[8]+THETA[8])));</span>
+#&gt; <span class='message'>f_DMTA_to_M23=1/(1+exp(-(ETA[9]+THETA[9])));</span>
+#&gt; <span class='message'>f_DMTA_to_M23=1/(1+exp(-(ETA[10]+THETA[10])));</span>
+#&gt; <span class='message'>f_DMTA_to_M23=f_DMTA_tffm0_1;</span>
+#&gt; <span class='message'>f_DMTA_to_M27=(rx_expr_21)*f_DMTA_tffm0_2;</span>
+#&gt; <span class='message'>f_DMTA_to_M31=(rx_expr_22)*(rx_expr_21)*f_DMTA_tffm0_3;</span>
+#&gt; <span class='message'>tad=tad();</span>
+#&gt; <span class='message'>dosenum=dosenum();</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; <span class='message'>[1] "f_DMTA_tffm0_1" "f_DMTA_tffm0_2" "f_DMTA_tffm0_3" "CMT" </span></div><div class='output co'>#&gt; <span class='error'>Error in (function (data, inits, PKpars, model = NULL, pred = NULL, err = NULL, lower = -Inf, upper = Inf, fixed = NULL, skipCov = NULL, control = foceiControl(), thetaNames = NULL, etaNames = NULL, etaMat = NULL, ..., env = NULL, keep = NULL, drop = NULL) { set.seed(control$seed) .pt &lt;- proc.time() RxODE::.setWarnIdSort(FALSE) on.exit(RxODE::.setWarnIdSort(TRUE)) loadNamespace("n1qn1") if (!RxODE::rxIs(control, "foceiControl")) { control &lt;- do.call(foceiControl, control) } if (is.null(env)) { .ret &lt;- new.env(parent = emptyenv()) } else { .ret &lt;- env } .ret$origData &lt;- data .ret$etaNames &lt;- etaNames .ret$thetaFixed &lt;- fixed .ret$control &lt;- control .ret$control$focei.mu.ref &lt;- integer(0) if (is(model, "RxODE") || is(model, "character")) { .ret$ODEmodel &lt;- TRUE if (class(pred) != "function") { stop("pred must be a function specifying the prediction variables in this model.") } } else { .ret$ODEmodel &lt;- TRUE model &lt;- RxODE::rxGetLin(PKpars) pred &lt;- eval(parse(text = "function(){return(Central);}")) } .square &lt;- function(x) x * x .ret$diagXformInv &lt;- c(sqrt = ".square", log = "exp", identity = "identity")[control$diagXform] if (is.null(err)) { err &lt;- eval(parse(text = paste0("function(){err", paste(inits$ERROR[[1]], collapse = ""), "}"))) } .covNames &lt;- .parNames &lt;- c() .ret$adjLik &lt;- control$adjLik .mixed &lt;- !is.null(inits$OMGA) &amp;&amp; length(inits$OMGA) &gt; 0 if (!exists("noLik", envir = .ret)) { .atol &lt;- rep(control$atol, length(RxODE::rxModelVars(model)$state)) .rtol &lt;- rep(control$rtol, length(RxODE::rxModelVars(model)$state)) .ssAtol &lt;- rep(control$ssAtol, length(RxODE::rxModelVars(model)$state)) .ssRtol &lt;- rep(control$ssRtol, length(RxODE::rxModelVars(model)$state)) .ret$model &lt;- RxODE::rxSymPySetupPred(model, pred, PKpars, err, grad = (control$derivMethod == 2L), pred.minus.dv = TRUE, sum.prod = control$sumProd, theta.derivs = FALSE, optExpression = control$optExpression, interaction = (control$interaction == 1L), only.numeric = !.mixed, run.internal = TRUE, addProp = control$addProp) if (!is.null(.ret$model$inner)) { .atol &lt;- c(.atol, rep(control$atolSens, length(RxODE::rxModelVars(.ret$model$inner)$state) - length(.atol))) .rtol &lt;- c(.rtol, rep(control$rtolSens, length(RxODE::rxModelVars(.ret$model$inner)$state) - length(.rtol))) .ret$control$rxControl$atol &lt;- .atol .ret$control$rxControl$rtol &lt;- .rtol .ssAtol &lt;- c(.ssAtol, rep(control$ssAtolSens, length(RxODE::rxModelVars(.ret$model$inner)$state) - length(.ssAtol))) .ssRtol &lt;- c(.ssRtol, rep(control$ssRtolSens, length(RxODE::rxModelVars(.ret$model$inner)$state) - length(.ssRtol))) .ret$control$rxControl$ssAtol &lt;- .ssAtol .ret$control$rxControl$ssRtol &lt;- .ssRtol } .covNames &lt;- .parNames &lt;- RxODE::rxParams(.ret$model$pred.only) .covNames &lt;- .covNames[regexpr(rex::rex(start, or("THETA", "ETA"), "[", numbers, "]", end), .covNames) == -1] colnames(data) &lt;- sapply(names(data), function(x) { if (any(x == .covNames)) { return(x) } else { return(toupper(x)) } }) .lhs &lt;- c(names(RxODE::rxInits(.ret$model$pred.only)), RxODE::rxLhs(.ret$model$pred.only)) if (length(.lhs) &gt; 0) { .covNames &lt;- .covNames[regexpr(rex::rex(start, or(.lhs), end), .covNames) == -1] } if (length(.covNames) &gt; 0) { if (!all(.covNames %in% names(data))) { message("Model:") RxODE::rxCat(.ret$model$pred.only) message("Needed Covariates:") nlmixrPrint(.covNames) stop("Not all the covariates are in the dataset.") } message("Needed Covariates:") print(.covNames) } .extraPars &lt;- .ret$model$extra.pars } else { if (.ret$noLik) { .atol &lt;- rep(control$atol, length(RxODE::rxModelVars(model)$state)) .rtol &lt;- rep(control$rtol, length(RxODE::rxModelVars(model)$state)) .ret$model &lt;- RxODE::rxSymPySetupPred(model, pred, PKpars, err, grad = FALSE, pred.minus.dv = TRUE, sum.prod = control$sumProd, theta.derivs = FALSE, optExpression = control$optExpression, run.internal = TRUE, only.numeric = TRUE, addProp = control$addProp) if (!is.null(.ret$model$inner)) { .atol &lt;- c(.atol, rep(control$atolSens, length(RxODE::rxModelVars(.ret$model$inner)$state) - length(.atol))) .rtol &lt;- c(.rtol, rep(control$rtolSens, length(RxODE::rxModelVars(.ret$model$inner)$state) - length(.rtol))) .ret$control$rxControl$atol &lt;- .atol .ret$control$rxControl$rtol &lt;- .rtol } .covNames &lt;- .parNames &lt;- RxODE::rxParams(.ret$model$pred.only) .covNames &lt;- .covNames[regexpr(rex::rex(start, or("THETA", "ETA"), "[", numbers, "]", end), .covNames) == -1] colnames(data) &lt;- sapply(names(data), function(x) { if (any(x == .covNames)) { return(x) } else { return(toupper(x)) } }) .lhs &lt;- c(names(RxODE::rxInits(.ret$model$pred.only)), RxODE::rxLhs(.ret$model$pred.only)) if (length(.lhs) &gt; 0) { .covNames &lt;- .covNames[regexpr(rex::rex(start, or(.lhs), end), .covNames) == -1] } if (length(.covNames) &gt; 0) { if (!all(.covNames %in% names(data))) { message("Model:") RxODE::rxCat(.ret$model$pred.only) message("Needed Covariates:") nlmixrPrint(.covNames) stop("Not all the covariates are in the dataset.") } message("Needed Covariates:") print(.covNames) } .extraPars &lt;- .ret$model$extra.pars } else { .extraPars &lt;- NULL } } .ret$skipCov &lt;- skipCov if (is.null(skipCov)) { if (is.null(fixed)) { .tmp &lt;- rep(FALSE, length(inits$THTA)) } else { if (length(fixed) &lt; length(inits$THTA)) { .tmp &lt;- c(fixed, rep(FALSE, length(inits$THTA) - length(fixed))) } else { .tmp &lt;- fixed[1:length(inits$THTA)] } } if (exists("uif", envir = .ret)) { .uifErr &lt;- .ret$uif$ini$err[!is.na(.ret$uif$ini$ntheta)] .uifErr &lt;- sapply(.uifErr, function(x) { if (is.na(x)) { return(FALSE) } return(!any(x == c("pow2", "tbs", "tbsYj"))) }) .tmp &lt;- (.tmp | .uifErr) } .ret$skipCov &lt;- c(.tmp, rep(TRUE, length(.extraPars))) .ret$control$focei.mu.ref &lt;- .ret$uif$focei.mu.ref } if (is.null(.extraPars)) { .nms &lt;- c(sprintf("THETA[%s]", seq_along(inits$THTA))) } else { .nms &lt;- c(sprintf("THETA[%s]", seq_along(inits$THTA)), sprintf("ERR[%s]", seq_along(.extraPars))) } if (!is.null(thetaNames) &amp;&amp; (length(inits$THTA) + length(.extraPars)) == length(thetaNames)) { .nms &lt;- thetaNames } .ret$thetaNames &lt;- .nms .thetaReset$thetaNames &lt;- .nms if (length(lower) == 1) { lower &lt;- rep(lower, length(inits$THTA)) } else if (length(lower) != length(inits$THTA)) { print(inits$THTA) print(lower) stop("Lower must be a single constant for all the THETA lower bounds, or match the dimension of THETA.") } if (length(upper) == 1) { upper &lt;- rep(upper, length(inits$THTA)) } else if (length(lower) != length(inits$THTA)) { stop("Upper must be a single constant for all the THETA lower bounds, or match the dimension of THETA.") } if (!is.null(.extraPars)) { .ret$model$extra.pars &lt;- eval(call(control$diagXform, .ret$model$extra.pars)) if (length(.ret$model$extra.pars) &gt; 0) { inits$THTA &lt;- c(inits$THTA, .ret$model$extra.pars) .lowerErr &lt;- rep(control$atol[1] * 10, length(.ret$model$extra.pars)) .upperErr &lt;- rep(Inf, length(.ret$model$extra.pars)) lower &lt;- c(lower, .lowerErr) upper &lt;- c(upper, .upperErr) } } if (is.null(data$ID)) stop("\"ID\" not found in data") if (is.null(data$DV)) stop("\"DV\" not found in data") if (is.null(data$EVID)) data$EVID &lt;- 0 if (is.null(data$AMT)) data$AMT &lt;- 0 for (.v in c("TIME", "AMT", "DV", .covNames)) { data[[.v]] &lt;- as.double(data[[.v]]) } .ret$dataSav &lt;- data .ds &lt;- data[data$EVID != 0 &amp; data$EVID != 2, c("ID", "TIME", "AMT", "EVID", .covNames)] .w &lt;- which(tolower(names(data)) == "limit") .limitName &lt;- NULL if (length(.w) == 1L) { .limitName &lt;- names(data)[.w] } .censName &lt;- NULL .w &lt;- which(tolower(names(data)) == "cens") if (length(.w) == 1L) { .censName &lt;- names(data[.w]) } data &lt;- data[data$EVID == 0 | data$EVID == 2, c("ID", "TIME", "DV", "EVID", .covNames, .limitName, .censName)] .w &lt;- which(!(names(.ret$dataSav) %in% c(.covNames, keep))) names(.ret$dataSav)[.w] &lt;- tolower(names(.ret$dataSav[.w])) if (.mixed) { .lh &lt;- .parseOM(inits$OMGA) .nlh &lt;- sapply(.lh, length) .osplt &lt;- rep(1:length(.lh), .nlh) .lini &lt;- list(inits$THTA, unlist(.lh)) .nlini &lt;- sapply(.lini, length) .nsplt &lt;- rep(1:length(.lini), .nlini) .om0 &lt;- .genOM(.lh) if (length(etaNames) == dim(.om0)[1]) { .ret$etaNames &lt;- .ret$etaNames } else { .ret$etaNames &lt;- sprintf("ETA[%d]", seq(1, dim(.om0)[1])) } .ret$rxInv &lt;- RxODE::rxSymInvCholCreate(mat = .om0, diag.xform = control$diagXform) .ret$xType &lt;- .ret$rxInv$xType .om0a &lt;- .om0 .om0a &lt;- .om0a/control$diagOmegaBoundLower .om0b &lt;- .om0 .om0b &lt;- .om0b * control$diagOmegaBoundUpper .om0a &lt;- RxODE::rxSymInvCholCreate(mat = .om0a, diag.xform = control$diagXform) .om0b &lt;- RxODE::rxSymInvCholCreate(mat = .om0b, diag.xform = control$diagXform) .omdf &lt;- data.frame(a = .om0a$theta, m = .ret$rxInv$theta, b = .om0b$theta, diag = .om0a$theta.diag) .omdf$lower &lt;- with(.omdf, ifelse(a &gt; b, b, a)) .omdf$lower &lt;- with(.omdf, ifelse(lower == m, -Inf, lower)) .omdf$lower &lt;- with(.omdf, ifelse(!diag, -Inf, lower)) .omdf$upper &lt;- with(.omdf, ifelse(a &lt; b, b, a)) .omdf$upper &lt;- with(.omdf, ifelse(upper == m, Inf, upper)) .omdf$upper &lt;- with(.omdf, ifelse(!diag, Inf, upper)) .ret$control$nomega &lt;- length(.omdf$lower) .ret$control$neta &lt;- sum(.omdf$diag) .ret$control$ntheta &lt;- length(lower) .ret$control$nfixed &lt;- sum(fixed) lower &lt;- c(lower, .omdf$lower) upper &lt;- c(upper, .omdf$upper) } else { .ret$control$nomega &lt;- 0 .ret$control$neta &lt;- 0 .ret$xType &lt;- -1 .ret$control$ntheta &lt;- length(lower) .ret$control$nfixed &lt;- sum(fixed) } .ret$lower &lt;- lower .ret$upper &lt;- upper .ret$thetaIni &lt;- inits$THTA .scaleC &lt;- double(length(lower)) if (is.null(control$scaleC)) { .scaleC &lt;- rep(NA_real_, length(lower)) } else { .scaleC &lt;- as.double(control$scaleC) if (length(lower) &gt; length(.scaleC)) { .scaleC &lt;- c(.scaleC, rep(NA_real_, length(lower) - length(.scaleC))) } else if (length(lower) &lt; length(.scaleC)) { .scaleC &lt;- .scaleC[seq(1, length(lower))] warning("scaleC control option has more options than estimated population parameters, please check.") } } .ret$scaleC &lt;- .scaleC if (exists("uif", envir = .ret)) { .ini &lt;- as.data.frame(.ret$uif$ini)[!is.na(.ret$uif$ini$err), c("est", "err", "ntheta")] for (.i in seq_along(.ini$err)) { if (is.na(.ret$scaleC[.ini$ntheta[.i]])) { if (any(.ini$err[.i] == c("boxCox", "yeoJohnson", "pow2", "tbs", "tbsYj"))) { .ret$scaleC[.ini$ntheta[.i]] &lt;- 1 } else if (any(.ini$err[.i] == c("prop", "add", "norm", "dnorm", "logn", "dlogn", "lnorm", "dlnorm"))) { .ret$scaleC[.ini$ntheta[.i]] &lt;- 0.5 * abs(.ini$est[.i]) } } } for (.i in .ini$model$extraProps$powTheta) { if (is.na(.ret$scaleC[.i])) .ret$scaleC[.i] &lt;- 1 } .ini &lt;- as.data.frame(.ret$uif$ini) for (.i in .ini$model$extraProps$factorial) { if (is.na(.ret$scaleC[.i])) .ret$scaleC[.i] &lt;- abs(1/digamma(.ini$est[.i] + 1)) } for (.i in .ini$model$extraProps$gamma) { if (is.na(.ret$scaleC[.i])) .ret$scaleC[.i] &lt;- abs(1/digamma(.ini$est[.i])) } for (.i in .ini$model$extraProps$log) { if (is.na(.ret$scaleC[.i])) .ret$scaleC[.i] &lt;- log(abs(.ini$est[.i])) * abs(.ini$est[.i]) } for (.i in .ret$logitThetas) { .b &lt;- .ret$logitThetasLow[.i] .c &lt;- .ret$logitThetasHi[.i] .a &lt;- .ini$est[.i] if (is.na(.ret$scaleC[.i])) { .ret$scaleC[.i] &lt;- 1 * (-.b + .c) * exp(-.a)/((1 + exp(-.a))^2 * (.b + 1 * (-.b + .c)/(1 + exp(-.a)))) } } } names(.ret$thetaIni) &lt;- sprintf("THETA[%d]", seq_along(.ret$thetaIni)) if (is.null(etaMat) &amp; !is.null(control$etaMat)) { .ret$etaMat &lt;- control$etaMat } else { .ret$etaMat &lt;- etaMat } .ret$setupTime &lt;- (proc.time() - .pt)["elapsed"] if (exists("uif", envir = .ret)) { .tmp &lt;- .ret$uif$logThetasList .ret$logThetas &lt;- .tmp[[1]] .ret$logThetasF &lt;- .tmp[[2]] .tmp &lt;- .ret$uif$logitThetasList .ret$logitThetas &lt;- .tmp[[1]] .ret$logitThetasF &lt;- .tmp[[2]] .tmp &lt;- .ret$uif$logitThetasListLow .ret$logitThetasLow &lt;- .tmp[[1]] .ret$logitThetasLowF &lt;- .tmp[[2]] .tmp &lt;- .ret$uif$logitThetasListHi .ret$logitThetasHi &lt;- .tmp[[1]] .ret$logitThetasHiF &lt;- .tmp[[2]] .tmp &lt;- .ret$uif$probitThetasList .ret$probitThetas &lt;- .tmp[[1]] .ret$probitThetasF &lt;- .tmp[[2]] .tmp &lt;- .ret$uif$probitThetasListLow .ret$probitThetasLow &lt;- .tmp[[1]] .ret$probitThetasLowF &lt;- .tmp[[2]] .tmp &lt;- .ret$uif$probitThetasListHi .ret$probitThetasHi &lt;- .tmp[[1]] .ret$probitThetasHiF &lt;- .tmp[[2]] } else { .ret$logThetasF &lt;- integer(0) .ret$logitThetasF &lt;- integer(0) .ret$logitThetasHiF &lt;- numeric(0) .ret$logitThetasLowF &lt;- numeric(0) .ret$logitThetas &lt;- integer(0) .ret$logitThetasHi &lt;- numeric(0) .ret$logitThetasLow &lt;- numeric(0) .ret$probitThetasF &lt;- integer(0) .ret$probitThetasHiF &lt;- numeric(0) .ret$probitThetasLowF &lt;- numeric(0) .ret$probitThetas &lt;- integer(0) .ret$probitThetasHi &lt;- numeric(0) .ret$probitThetasLow &lt;- numeric(0) } if (exists("noLik", envir = .ret)) { if (!.ret$noLik) { .ret$.params &lt;- c(sprintf("THETA[%d]", seq_along(.ret$thetaIni)), sprintf("ETA[%d]", seq(1, dim(.om0)[1]))) .ret$.thetan &lt;- length(.ret$thetaIni) .ret$nobs &lt;- sum(data$EVID == 0) } } .ret$control$printTop &lt;- TRUE .ret$control$nF &lt;- 0 .est0 &lt;- .ret$thetaIni if (!is.null(.ret$model$pred.nolhs)) { .ret$control$predNeq &lt;- length(.ret$model$pred.nolhs$state) } else { .ret$control$predNeq &lt;- 0L } .fitFun &lt;- function(.ret) { this.env &lt;- environment() assign("err", "theta reset", this.env) while (this.env$err == "theta reset") { assign("err", "", this.env) .ret0 &lt;- tryCatch({ foceiFitCpp_(.ret) }, error = function(e) { if (regexpr("theta reset", e$message) != -1) { assign("zeroOuter", FALSE, this.env) assign("zeroGrad", FALSE, this.env) if (regexpr("theta reset0", e$message) != -1) { assign("zeroGrad", TRUE, this.env) } else if (regexpr("theta resetZ", e$message) != -1) { assign("zeroOuter", TRUE, this.env) } assign("err", "theta reset", this.env) } else { assign("err", e$message, this.env) } }) if (this.env$err == "theta reset") { .nm &lt;- names(.ret$thetaIni) .ret$thetaIni &lt;- setNames(.thetaReset$thetaIni + 0, .nm) .ret$rxInv$theta &lt;- .thetaReset$omegaTheta .ret$control$printTop &lt;- FALSE .ret$etaMat &lt;- .thetaReset$etaMat .ret$control$etaMat &lt;- .thetaReset$etaMat .ret$control$maxInnerIterations &lt;- .thetaReset$maxInnerIterations .ret$control$nF &lt;- .thetaReset$nF .ret$control$gillRetC &lt;- .thetaReset$gillRetC .ret$control$gillRet &lt;- .thetaReset$gillRet .ret$control$gillRet &lt;- .thetaReset$gillRet .ret$control$gillDf &lt;- .thetaReset$gillDf .ret$control$gillDf2 &lt;- .thetaReset$gillDf2 .ret$control$gillErr &lt;- .thetaReset$gillErr .ret$control$rEps &lt;- .thetaReset$rEps .ret$control$aEps &lt;- .thetaReset$aEps .ret$control$rEpsC &lt;- .thetaReset$rEpsC .ret$control$aEpsC &lt;- .thetaReset$aEpsC .ret$control$c1 &lt;- .thetaReset$c1 .ret$control$c2 &lt;- .thetaReset$c2 if (this.env$zeroOuter) { message("Posthoc reset") .ret$control$maxOuterIterations &lt;- 0L } else if (this.env$zeroGrad) { message("Theta reset (zero gradient values); Switch to bobyqa") RxODE::rxReq("minqa") .ret$control$outerOptFun &lt;- .bobyqa .ret$control$outerOpt &lt;- -1L } else { message("Theta reset (ETA drift)") } } } if (this.env$err != "") { stop(this.env$err) } else { return(.ret0) } } .ret0 &lt;- try(.fitFun(.ret)) .n &lt;- 1 while (inherits(.ret0, "try-error") &amp;&amp; control$maxOuterIterations != 0 &amp;&amp; .n &lt;= control$nRetries) { message(sprintf("Restart %s", .n)) .ret$control$nF &lt;- 0 .estNew &lt;- .est0 + 0.2 * .n * abs(.est0) * stats::runif(length(.est0)) - 0.1 * .n .estNew &lt;- sapply(seq_along(.est0), function(.i) { if (.ret$thetaFixed[.i]) { return(.est0[.i]) } else if (.estNew[.i] &lt; lower[.i]) { return(lower + (.Machine$double.eps)^(1/7)) } else if (.estNew[.i] &gt; upper[.i]) { return(upper - (.Machine$double.eps)^(1/7)) } else { return(.estNew[.i]) } }) .ret$thetaIni &lt;- .estNew .ret0 &lt;- try(.fitFun(.ret)) .n &lt;- .n + 1 } if (inherits(.ret0, "try-error")) stop("Could not fit data.") .ret &lt;- .ret0 if (exists("parHistData", .ret)) { .tmp &lt;- .ret$parHistData .tmp &lt;- .tmp[.tmp$type == "Unscaled", names(.tmp) != "type"] .iter &lt;- .tmp$iter .tmp &lt;- .tmp[, names(.tmp) != "iter"] .ret$parHistStacked &lt;- data.frame(stack(.tmp), iter = .iter) names(.ret$parHistStacked) &lt;- c("val", "par", "iter") .ret$parHist &lt;- data.frame(iter = .iter, .tmp) } if (.mixed) { .etas &lt;- .ret$ranef .thetas &lt;- .ret$fixef .pars &lt;- .Call(`_nlmixr_nlmixrParameters`, .thetas, .etas) .ret$shrink &lt;- .Call(`_nlmixr_calcShrinkOnly`, .ret$omega, .pars$eta.lst, length(.etas$ID)) .updateParFixed(.ret) } else { .updateParFixed(.ret) } if (!exists("table", .ret)) { .ret$table &lt;- tableControl() } if (control$calcTables) { .ret &lt;- addTable(.ret, updateObject = "no", keep = keep, drop = drop, table = .ret$table) } .ret})(data = dat, inits = .FoceiInits, PKpars = .pars, model = .mod, pred = function() { return(nlmixr_pred) }, err = uif$error, lower = uif$focei.lower, upper = uif$focei.upper, fixed = uif$focei.fixed, thetaNames = uif$focei.names, etaNames = uif$eta.names, control = control, env = env, keep = .keep, drop = .drop): Not all the covariates are in the dataset.</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 121.4 8.294 129.7</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 121.5 8.294 129.9</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>f_dmta_nlmixr_focei</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in summary(f_dmta_nlmixr_focei): object 'f_dmta_nlmixr_focei' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_dmta_nlmixr_focei</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in plot(f_dmta_nlmixr_focei): object 'f_dmta_nlmixr_focei' not found</span></div><div class='input'><span class='co'># Using saemix takes about 18 minutes</span>
+<span class='fu'><a href='https://rdrr.io/r/base/system.time.html'>system.time</a></span><span class='op'>(</span>
+ <span class='va'>f_dmta_saemix</span> <span class='op'>&lt;-</span> <span class='fu'><a href='saem.html'>saem</a></span><span class='op'>(</span><span class='va'>f_dmta_mkin_tc</span>, test_log_parms <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='op'>)</span>
+</div><div class='output co'>#&gt; Running main SAEM algorithm
+#&gt; [1] "Tue Oct 5 16:58:50 2021"
+#&gt; ....
+#&gt; Minimisation finished
+#&gt; [1] "Tue Oct 5 17:17:24 2021"</div><div class='output co'>#&gt; user system elapsed
+#&gt; 1181.365 0.031 1181.470 </div><div class='input'>
+<span class='co'># nlmixr with est = "saem" is pretty fast with default iteration numbers, most</span>
+<span class='co'># of the time (about 2.5 minutes) is spent for calculating the log likelihood at the end</span>
+<span class='co'># The likelihood calculated for the nlmixr fit is much lower than that found by saemix</span>
+<span class='co'># Also, the trace plot and the plot of the individual predictions is not</span>
+<span class='co'># convincing for the parent. It seems we are fitting an overparameterised</span>
+<span class='co'># model, so the result we get strongly depends on starting parameters and control settings.</span>
+<span class='fu'><a href='https://rdrr.io/r/base/system.time.html'>system.time</a></span><span class='op'>(</span>
+ <span class='va'>f_dmta_nlmixr_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_dmta_mkin_tc</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ control <span class='op'>=</span> <span class='fu'>nlmixr</span><span class='fu'>::</span><span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/saemControl.html'>saemControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>500</span>, logLik <span class='op'>=</span> <span class='cn'>TRUE</span>, nmc <span class='op'>=</span> <span class='fl'>9</span><span class='op'>)</span><span class='op'>)</span>
+<span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>With est = 'saem', a different error model is required for each observed variableChanging the error model to 'obs_tc' (Two-component error for each observed variable)</span></div><div class='output co'>#&gt; <span class='warning'>Warning: number of items to replace is not a multiple of replacement length</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='error'>Error in eval(substitute(expr), data, enclos = parent.frame()): Cannot run SAEM since some of the parameters are not mu-referenced (eta.f_DMTA_tffm0_1_qlogis, eta.f_DMTA_tffm0_2_qlogis, eta.f_DMTA_tffm0_3_qlogis)</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 0.849 0.016 0.864</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 1.041 0.016 1.058</span></div><div class='input'><span class='fu'>traceplot</span><span class='op'>(</span><span class='va'>f_dmta_nlmixr_saem</span><span class='op'>$</span><span class='va'>nm</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in traceplot(f_dmta_nlmixr_saem$nm): could not find function "traceplot"</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>f_dmta_nlmixr_saem</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in summary(f_dmta_nlmixr_saem): object 'f_dmta_nlmixr_saem' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_dmta_nlmixr_saem</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in plot(f_dmta_nlmixr_saem): object 'f_dmta_nlmixr_saem' not found</span></div><div class='input'><span class='co'># }</span>
+</div></pre>
</div>
<div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
<nav id="toc" data-toggle="toc" class="sticky-top">
diff --git a/docs/dev/reference/endpoints.html b/docs/dev/reference/endpoints.html
index db702c2e..aa5bd773 100644
--- a/docs/dev/reference/endpoints.html
+++ b/docs/dev/reference/endpoints.html
@@ -78,7 +78,7 @@ advantage that the SFORB model can also be used for metabolites." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -127,7 +127,7 @@ advantage that the SFORB model can also be used for metabolites." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -165,8 +165,8 @@ advantage that the SFORB model can also be used for metabolites.</p>
<colgroup><col class="name" /><col class="desc" /></colgroup>
<tr>
<th>fit</th>
- <td><p>An object of class <a href='mkinfit.html'>mkinfit</a>, <a href='nlme.mmkin.html'>nlme.mmkin</a> or
-<a href='saem.html'>saem.mmkin</a>. Or another object that has list components
+ <td><p>An object of class <a href='mkinfit.html'>mkinfit</a>, <a href='nlme.mmkin.html'>nlme.mmkin</a>, <a href='saem.html'>saem.mmkin</a> or
+<a href='nlmixr.mmkin.html'>nlmixr.mmkin</a>. Or another object that has list components
mkinmod containing an <a href='mkinmod.html'>mkinmod</a> degradation model, and two numeric vectors,
bparms.optim and bparms.fixed, that contain parameter values
for that model.</p></td>
diff --git a/docs/dev/reference/experimental_data_for_UBA-1.png b/docs/dev/reference/experimental_data_for_UBA-1.png
index 24cb54c5..33946ded 100644
--- a/docs/dev/reference/experimental_data_for_UBA-1.png
+++ b/docs/dev/reference/experimental_data_for_UBA-1.png
Binary files differ
diff --git a/docs/dev/reference/experimental_data_for_UBA.html b/docs/dev/reference/experimental_data_for_UBA.html
index 78e57fb0..9904370f 100644
--- a/docs/dev/reference/experimental_data_for_UBA.html
+++ b/docs/dev/reference/experimental_data_for_UBA.html
@@ -100,7 +100,7 @@ Dataset 12 is from the Renewal Assessment Report (RAR) for thifensulfuron-methyl
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -149,7 +149,7 @@ Dataset 12 is from the Renewal Assessment Report (RAR) for thifensulfuron-methyl
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/f_time_norm_focus.html b/docs/dev/reference/f_time_norm_focus.html
index 3421043d..852e00a0 100644
--- a/docs/dev/reference/f_time_norm_focus.html
+++ b/docs/dev/reference/f_time_norm_focus.html
@@ -73,7 +73,7 @@ in Appendix 8 to the FOCUS kinetics guidance (FOCUS 2014, p. 369)." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
diff --git a/docs/dev/reference/focus_soil_moisture.html b/docs/dev/reference/focus_soil_moisture.html
index c46fd69a..0e6fea28 100644
--- a/docs/dev/reference/focus_soil_moisture.html
+++ b/docs/dev/reference/focus_soil_moisture.html
@@ -73,7 +73,7 @@ corresponds to pF2, MWHC to pF 1 and 1/3 bar to pF 2.5." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ corresponds to pF2, MWHC to pF 1 and 1/3 bar to pF 2.5." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/get_deg_func.html b/docs/dev/reference/get_deg_func.html
index a266bf5f..fb661085 100644
--- a/docs/dev/reference/get_deg_func.html
+++ b/docs/dev/reference/get_deg_func.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/ilr.html b/docs/dev/reference/ilr.html
index 98e51211..452647d6 100644
--- a/docs/dev/reference/ilr.html
+++ b/docs/dev/reference/ilr.html
@@ -73,7 +73,7 @@ transformations." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ transformations." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/index.html b/docs/dev/reference/index.html
index e038ef5c..092e35c8 100644
--- a/docs/dev/reference/index.html
+++ b/docs/dev/reference/index.html
@@ -71,7 +71,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -175,7 +175,7 @@
</tr><tr>
<td>
- <p><code><a href="mmkin.html">mmkin()</a></code> </p>
+ <p><code><a href="mmkin.html">mmkin()</a></code> <code><a href="mmkin.html">print(<i>&lt;mmkin&gt;</i>)</a></code> </p>
</td>
<td><p>Fit one or more kinetic models with one or more state variables to one or
more datasets</p></td>
@@ -297,12 +297,6 @@ of an mmkin object</p></td>
<p><code><a href="AIC.mmkin.html">AIC(<i>&lt;mmkin&gt;</i>)</a></code> <code><a href="AIC.mmkin.html">BIC(<i>&lt;mmkin&gt;</i>)</a></code> </p>
</td>
<td><p>Calculate the AIC for a column of an mmkin object</p></td>
- </tr><tr>
-
- <td>
- <p><code><a href="print.mmkin.html">print(<i>&lt;mmkin&gt;</i>)</a></code> </p>
- </td>
- <td><p>Print method for mmkin objects</p></td>
</tr>
</tbody><tbody>
<tr>
@@ -331,6 +325,12 @@ of an mmkin object</p></td>
</tr><tr>
<td>
+ <p><code><a href="nlmixr.mmkin.html">nlmixr(<i>&lt;mmkin&gt;</i>)</a></code> <code><a href="nlmixr.mmkin.html">print(<i>&lt;nlmixr.mmkin&gt;</i>)</a></code> <code><a href="nlmixr.mmkin.html">nlmixr_model()</a></code> <code><a href="nlmixr.mmkin.html">nlmixr_data()</a></code> </p>
+ </td>
+ <td><p>Fit nonlinear mixed models using nlmixr</p></td>
+ </tr><tr>
+
+ <td>
<p><code><a href="plot.mixed.mmkin.html">plot(<i>&lt;mixed.mmkin&gt;</i>)</a></code> </p>
</td>
<td><p>Plot predictions from a fitted nonlinear mixed model obtained via an mmkin row object</p></td>
@@ -343,13 +343,19 @@ of an mmkin object</p></td>
</tr><tr>
<td>
+ <p><code><a href="summary.nlmixr.mmkin.html">summary(<i>&lt;nlmixr.mmkin&gt;</i>)</a></code> <code><a href="summary.nlmixr.mmkin.html">print(<i>&lt;summary.nlmixr.mmkin&gt;</i>)</a></code> </p>
+ </td>
+ <td><p>Summary method for class "nlmixr.mmkin"</p></td>
+ </tr><tr>
+
+ <td>
<p><code><a href="summary.saem.mmkin.html">summary(<i>&lt;saem.mmkin&gt;</i>)</a></code> <code><a href="summary.saem.mmkin.html">print(<i>&lt;summary.saem.mmkin&gt;</i>)</a></code> </p>
</td>
<td><p>Summary method for class "saem.mmkin"</p></td>
</tr><tr>
<td>
- <p><code><a href="nlme.html">nlme_function()</a></code> <code><a href="nlme.html">mean_degparms()</a></code> <code><a href="nlme.html">nlme_data()</a></code> </p>
+ <p><code><a href="nlme.html">nlme_function()</a></code> <code><a href="nlme.html">nlme_data()</a></code> </p>
</td>
<td><p>Helper functions to create nlme models from mmkin row objects</p></td>
</tr><tr>
@@ -364,6 +370,24 @@ of an mmkin object</p></td>
<p><code><a href="mixed.html">mixed()</a></code> <code><a href="mixed.html">print(<i>&lt;mixed.mmkin&gt;</i>)</a></code> </p>
</td>
<td><p>Create a mixed effects model from an mmkin row object</p></td>
+ </tr><tr>
+
+ <td>
+ <p><code><a href="reexports.html">reexports</a></code> </p>
+ </td>
+ <td><p>Objects exported from other packages</p></td>
+ </tr><tr>
+
+ <td>
+ <p><code><a href="intervals.saem.mmkin.html">intervals(<i>&lt;saem.mmkin&gt;</i>)</a></code> </p>
+ </td>
+ <td><p>Confidence intervals for parameters in saem.mmkin objects</p></td>
+ </tr><tr>
+
+ <td>
+ <p><code><a href="intervals.nlmixr.mmkin.html">intervals(<i>&lt;nlmixr.mmkin&gt;</i>)</a></code> </p>
+ </td>
+ <td><p>Confidence intervals for parameters in nlmixr.mmkin objects</p></td>
</tr>
</tbody><tbody>
<tr>
@@ -576,6 +600,12 @@ kinetic models fitted with mkinfit</p></td>
</tr><tr>
<td>
+ <p><code><a href="tffm0.html">tffm0()</a></code> <code><a href="tffm0.html">invtffm0()</a></code> </p>
+ </td>
+ <td><p>Transform formation fractions as in the first published mkin version</p></td>
+ </tr><tr>
+
+ <td>
<p><code><a href="logLik.mkinfit.html">logLik(<i>&lt;mkinfit&gt;</i>)</a></code> </p>
</td>
<td><p>Calculated the log-likelihood of a fitted mkinfit object</p></td>
@@ -612,6 +642,12 @@ kinetic models fitted with mkinfit</p></td>
</tr><tr>
<td>
+ <p><code><a href="mean_degparms.html">mean_degparms()</a></code> </p>
+ </td>
+ <td><p>Calculate mean degradation parameters for an mmkin row object</p></td>
+ </tr><tr>
+
+ <td>
<p><code><a href="create_deg_func.html">create_deg_func()</a></code> </p>
</td>
<td><p>Create degradation functions for known analytical solutions</p></td>
diff --git a/docs/dev/reference/intervals.nlmixr.mmkin.html b/docs/dev/reference/intervals.nlmixr.mmkin.html
new file mode 100644
index 00000000..ccc348b1
--- /dev/null
+++ b/docs/dev/reference/intervals.nlmixr.mmkin.html
@@ -0,0 +1,203 @@
+<!-- Generated by pkgdown: do not edit by hand -->
+<!DOCTYPE html>
+<html lang="en">
+ <head>
+ <meta charset="utf-8">
+<meta http-equiv="X-UA-Compatible" content="IE=edge">
+<meta name="viewport" content="width=device-width, initial-scale=1.0">
+
+<title>Confidence intervals for parameters in nlmixr.mmkin objects — intervals.nlmixr.mmkin • mkin</title>
+
+
+<!-- jquery -->
+<script src="https://cdnjs.cloudflare.com/ajax/libs/jquery/3.4.1/jquery.min.js" integrity="sha256-CSXorXvZcTkaix6Yvo6HppcZGetbYMGWSFlBw8HfCJo=" crossorigin="anonymous"></script>
+<!-- Bootstrap -->
+
+<link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/twitter-bootstrap/3.4.1/css/bootstrap.min.css" integrity="sha256-bZLfwXAP04zRMK2BjiO8iu9pf4FbLqX6zitd+tIvLhE=" crossorigin="anonymous" />
+
+<script src="https://cdnjs.cloudflare.com/ajax/libs/twitter-bootstrap/3.4.1/js/bootstrap.min.js" integrity="sha256-nuL8/2cJ5NDSSwnKD8VqreErSWHtnEP9E7AySL+1ev4=" crossorigin="anonymous"></script>
+
+<!-- bootstrap-toc -->
+<link rel="stylesheet" href="../bootstrap-toc.css">
+<script src="../bootstrap-toc.js"></script>
+
+<!-- Font Awesome icons -->
+<link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/font-awesome/5.12.1/css/all.min.css" integrity="sha256-mmgLkCYLUQbXn0B1SRqzHar6dCnv9oZFPEC1g1cwlkk=" crossorigin="anonymous" />
+<link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/font-awesome/5.12.1/css/v4-shims.min.css" integrity="sha256-wZjR52fzng1pJHwx4aV2AO3yyTOXrcDW7jBpJtTwVxw=" crossorigin="anonymous" />
+
+<!-- clipboard.js -->
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+ <a href="../articles/twa.html">Calculation of time weighted average concentrations with mkin</a>
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+ <a href="../articles/web_only/NAFTA_examples.html">Example evaluation of NAFTA SOP Attachment examples</a>
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+ <div class="col-md-9 contents">
+ <div class="page-header">
+ <h1>Confidence intervals for parameters in nlmixr.mmkin objects</h1>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/intervals.R'><code>R/intervals.R</code></a></small>
+ <div class="hidden name"><code>intervals.nlmixr.mmkin.Rd</code></div>
+ </div>
+
+ <div class="ref-description">
+ <p>Confidence intervals for parameters in nlmixr.mmkin objects</p>
+ </div>
+
+ <pre class="usage"><span class='co'># S3 method for nlmixr.mmkin</span>
+<span class='fu'><a href='https://rdrr.io/pkg/nlme/man/intervals.html'>intervals</a></span><span class='op'>(</span><span class='va'>object</span>, level <span class='op'>=</span> <span class='fl'>0.95</span>, backtransform <span class='op'>=</span> <span class='cn'>TRUE</span>, <span class='va'>...</span><span class='op'>)</span></pre>
+
+ <h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
+ <table class="ref-arguments">
+ <colgroup><col class="name" /><col class="desc" /></colgroup>
+ <tr>
+ <th>object</th>
+ <td><p>The fitted saem.mmkin object</p></td>
+ </tr>
+ <tr>
+ <th>level</th>
+ <td><p>The confidence level.</p></td>
+ </tr>
+ <tr>
+ <th>backtransform</th>
+ <td><p>Should we backtransform the parameters where a one to
+one correlation between transformed and backtransformed parameters exists?</p></td>
+ </tr>
+ </table>
+
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>An object with 'intervals.saem.mmkin' and 'intervals.lme' in the
+class attribute</p>
+
+ </div>
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+ <nav id="toc" data-toggle="toc" class="sticky-top">
+ <h2 data-toc-skip>Contents</h2>
+ </nav>
+ </div>
+</div>
+
+
+ <footer>
+ <div class="copyright">
+ <p>Developed by Johannes Ranke.</p>
+</div>
+
+<div class="pkgdown">
+ <p>Site built with <a href="https://pkgdown.r-lib.org/">pkgdown</a> 1.6.1.</p>
+</div>
+
+ </footer>
+ </div>
+
+
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+</html>
+
+
diff --git a/docs/dev/reference/intervals.saem.mmkin.html b/docs/dev/reference/intervals.saem.mmkin.html
new file mode 100644
index 00000000..a160b21d
--- /dev/null
+++ b/docs/dev/reference/intervals.saem.mmkin.html
@@ -0,0 +1,205 @@
+<!-- Generated by pkgdown: do not edit by hand -->
+<!DOCTYPE html>
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+
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+<script src="https://cdnjs.cloudflare.com/ajax/libs/headroom/0.11.0/jQuery.headroom.min.js" integrity="sha256-ZX/yNShbjqsohH1k95liqY9Gd8uOiE1S4vZc+9KQ1K4=" crossorigin="anonymous"></script>
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+ <a href="../articles/mkin.html">Introduction to mkin</a>
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+ </li>
+ <li>
+ <a href="../articles/FOCUS_L.html">Example evaluation of FOCUS Laboratory Data L1 to L3</a>
+ </li>
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+ <a href="../articles/web_only/FOCUS_Z.html">Example evaluation of FOCUS Example Dataset Z</a>
+ </li>
+ <li>
+ <a href="../articles/web_only/compiled_models.html">Performance benefit by using compiled model definitions in mkin</a>
+ </li>
+ <li>
+ <a href="../articles/twa.html">Calculation of time weighted average concentrations with mkin</a>
+ </li>
+ <li>
+ <a href="../articles/web_only/NAFTA_examples.html">Example evaluation of NAFTA SOP Attachment examples</a>
+ </li>
+ <li>
+ <a href="../articles/web_only/benchmarks.html">Some benchmark timings</a>
+ </li>
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+
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+</div><!--/.navbar -->
+
+
+
+ </header>
+
+<div class="row">
+ <div class="col-md-9 contents">
+ <div class="page-header">
+ <h1>Confidence intervals for parameters in saem.mmkin objects</h1>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/intervals.R'><code>R/intervals.R</code></a></small>
+ <div class="hidden name"><code>intervals.saem.mmkin.Rd</code></div>
+ </div>
+
+ <div class="ref-description">
+ <p>Confidence intervals for parameters in saem.mmkin objects</p>
+ </div>
+
+ <pre class="usage"><span class='co'># S3 method for saem.mmkin</span>
+<span class='fu'><a href='https://rdrr.io/pkg/nlme/man/intervals.html'>intervals</a></span><span class='op'>(</span><span class='va'>object</span>, level <span class='op'>=</span> <span class='fl'>0.95</span>, backtransform <span class='op'>=</span> <span class='cn'>TRUE</span>, <span class='va'>...</span><span class='op'>)</span></pre>
+
+ <h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
+ <table class="ref-arguments">
+ <colgroup><col class="name" /><col class="desc" /></colgroup>
+ <tr>
+ <th>object</th>
+ <td><p>The fitted saem.mmkin object</p></td>
+ </tr>
+ <tr>
+ <th>level</th>
+ <td><p>The confidence level. Must be the default of 0.95 as this is what
+is available in the saemix object</p></td>
+ </tr>
+ <tr>
+ <th>backtransform</th>
+ <td><p>In case the model was fitted with mkin transformations,
+should we backtransform the parameters where a one to one correlation
+between transformed and backtransformed parameters exists?</p></td>
+ </tr>
+ </table>
+
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>An object with 'intervals.saem.mmkin' and 'intervals.lme' in the
+class attribute</p>
+
+ </div>
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+ <nav id="toc" data-toggle="toc" class="sticky-top">
+ <h2 data-toc-skip>Contents</h2>
+ </nav>
+ </div>
+</div>
+
+
+ <footer>
+ <div class="copyright">
+ <p>Developed by Johannes Ranke.</p>
+</div>
+
+<div class="pkgdown">
+ <p>Site built with <a href="https://pkgdown.r-lib.org/">pkgdown</a> 1.6.1.</p>
+</div>
+
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+
+
diff --git a/docs/dev/reference/loftest-1.png b/docs/dev/reference/loftest-1.png
index 6b918fec..d6006ecc 100644
--- a/docs/dev/reference/loftest-1.png
+++ b/docs/dev/reference/loftest-1.png
Binary files differ
diff --git a/docs/dev/reference/loftest-2.png b/docs/dev/reference/loftest-2.png
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+++ b/docs/dev/reference/loftest-3.png
Binary files differ
diff --git a/docs/dev/reference/loftest-4.png b/docs/dev/reference/loftest-4.png
index 9c18ac30..f94eede1 100644
--- a/docs/dev/reference/loftest-4.png
+++ b/docs/dev/reference/loftest-4.png
Binary files differ
diff --git a/docs/dev/reference/loftest-5.png b/docs/dev/reference/loftest-5.png
index 11f2bda7..43460a65 100644
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+++ b/docs/dev/reference/loftest-5.png
Binary files differ
diff --git a/docs/dev/reference/loftest.html b/docs/dev/reference/loftest.html
index abbbd3b9..9dbd547d 100644
--- a/docs/dev/reference/loftest.html
+++ b/docs/dev/reference/loftest.html
@@ -75,7 +75,7 @@ lrtest.default from the lmtest package." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -124,7 +124,7 @@ lrtest.default from the lmtest package." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/logLik.mkinfit.html b/docs/dev/reference/logLik.mkinfit.html
index 66539dbd..3e9452c6 100644
--- a/docs/dev/reference/logLik.mkinfit.html
+++ b/docs/dev/reference/logLik.mkinfit.html
@@ -76,7 +76,7 @@ the error model." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ the error model." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -196,11 +196,11 @@ and the fitted error model parameters.</p>
parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, to <span class='op'>=</span> <span class='st'>"m1"</span><span class='op'>)</span>,
m1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>
<span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'> <span class='va'>d_t</span> <span class='op'>&lt;-</span> <span class='va'>FOCUS_2006_D</span>
+</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'> <span class='va'>d_t</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>FOCUS_2006_D</span>, <span class='va'>value</span> <span class='op'>!=</span> <span class='fl'>0</span><span class='op'>)</span>
<span class='va'>f_nw</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>sfo_sfo</span>, <span class='va'>d_t</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span> <span class='co'># no weighting (weights are unity)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'> <span class='va'>f_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>sfo_sfo</span>, <span class='va'>d_t</span>, error_model <span class='op'>=</span> <span class='st'>"obs"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'> <span class='va'>f_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>sfo_sfo</span>, <span class='va'>d_t</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f_nw</span>, <span class='va'>f_obs</span>, <span class='va'>f_tc</span><span class='op'>)</span>
+ <span class='va'>f_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/update.html'>update</a></span><span class='op'>(</span><span class='va'>f_nw</span>, error_model <span class='op'>=</span> <span class='st'>"obs"</span><span class='op'>)</span>
+ <span class='va'>f_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/update.html'>update</a></span><span class='op'>(</span><span class='va'>f_nw</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
+ <span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f_nw</span>, <span class='va'>f_obs</span>, <span class='va'>f_tc</span><span class='op'>)</span>
</div><div class='output co'>#&gt; df AIC
#&gt; f_nw 5 204.4486
#&gt; f_obs 6 205.8727
diff --git a/docs/dev/reference/logistic.solution-2.png b/docs/dev/reference/logistic.solution-2.png
index 764996df..73e6436d 100644
--- a/docs/dev/reference/logistic.solution-2.png
+++ b/docs/dev/reference/logistic.solution-2.png
Binary files differ
diff --git a/docs/dev/reference/logistic.solution.html b/docs/dev/reference/logistic.solution.html
index 950e8a8e..ab68c99e 100644
--- a/docs/dev/reference/logistic.solution.html
+++ b/docs/dev/reference/logistic.solution.html
@@ -73,7 +73,7 @@ an increasing rate constant, supposedly caused by microbial growth" />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ an increasing rate constant, supposedly caused by microbial growth" />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -240,10 +240,10 @@ Version 1.1, 18 December 2014
<span class='fu'><a href='plot.mkinfit.html'>plot_sep</a></span><span class='op'>(</span><span class='va'>m</span><span class='op'>)</span>
</div><div class='img'><img src='logistic.solution-2.png' alt='' width='700' height='433' /></div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>m</span><span class='op'>)</span><span class='op'>$</span><span class='va'>bpar</span>
</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t) Lower
-#&gt; parent_0 1.057896e+02 1.9023449703 55.610119 3.768361e-16 1.016451e+02
-#&gt; kmax 6.398190e-02 0.0143201031 4.467978 3.841829e-04 3.929235e-02
+#&gt; parent_0 1.057896e+02 1.9023449590 55.610120 3.768360e-16 1.016451e+02
+#&gt; kmax 6.398190e-02 0.0143201029 4.467978 3.841828e-04 3.929235e-02
#&gt; k0 1.612775e-04 0.0005866813 0.274898 3.940351e-01 5.846688e-08
-#&gt; r 2.263946e-01 0.1718110715 1.317695 1.061044e-01 4.335843e-02
+#&gt; r 2.263946e-01 0.1718110662 1.317695 1.061043e-01 4.335843e-02
#&gt; sigma 5.332935e+00 0.9145907310 5.830952 4.036926e-05 3.340213e+00
#&gt; Upper
#&gt; parent_0 109.9341588
diff --git a/docs/dev/reference/lrtest.mkinfit.html b/docs/dev/reference/lrtest.mkinfit.html
index b76ebc87..f2d8472e 100644
--- a/docs/dev/reference/lrtest.mkinfit.html
+++ b/docs/dev/reference/lrtest.mkinfit.html
@@ -76,7 +76,7 @@ and can be expressed by fixing the parameters of the other." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ and can be expressed by fixing the parameters of the other." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/max_twa_parent.html b/docs/dev/reference/max_twa_parent.html
index 25f745e9..a358568a 100644
--- a/docs/dev/reference/max_twa_parent.html
+++ b/docs/dev/reference/max_twa_parent.html
@@ -78,7 +78,7 @@ soil section of the FOCUS guidance." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -127,7 +127,7 @@ soil section of the FOCUS guidance." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mccall81_245T-1.png b/docs/dev/reference/mccall81_245T-1.png
index 5daa5f18..91fe060e 100644
--- a/docs/dev/reference/mccall81_245T-1.png
+++ b/docs/dev/reference/mccall81_245T-1.png
Binary files differ
diff --git a/docs/dev/reference/mccall81_245T.html b/docs/dev/reference/mccall81_245T.html
index 7179533d..f79137be 100644
--- a/docs/dev/reference/mccall81_245T.html
+++ b/docs/dev/reference/mccall81_245T.html
@@ -74,7 +74,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -181,30 +181,30 @@
<span class='va'>fit.1</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO_SFO</span>, <span class='fu'><a href='https://rdrr.io/r/base/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>mccall81_245T</span>, <span class='va'>soil</span> <span class='op'>==</span> <span class='st'>"Commerce"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.1</span><span class='op'>)</span><span class='op'>$</span><span class='va'>bpar</span>
</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t)
-#&gt; T245_0 1.038550e+02 2.1847074888 47.537272 4.472189e-18
+#&gt; T245_0 1.038550e+02 2.1847074945 47.537272 4.472189e-18
#&gt; k_T245 4.337042e-02 0.0018983965 22.845818 2.276911e-13
-#&gt; k_phenol 4.050581e-01 0.2986993400 1.356073 9.756988e-02
-#&gt; k_anisole 6.678742e-03 0.0008021439 8.326114 2.623176e-07
-#&gt; f_T245_to_phenol 6.227599e-01 0.3985340295 1.562627 6.949412e-02
-#&gt; f_phenol_to_anisole 1.000000e+00 0.6718439378 1.488441 7.867787e-02
-#&gt; sigma 2.514628e+00 0.4907558750 5.123989 6.233156e-05
+#&gt; k_phenol 4.050581e-01 0.2986993563 1.356073 9.756989e-02
+#&gt; k_anisole 6.678742e-03 0.0008021439 8.326114 2.623177e-07
+#&gt; f_T245_to_phenol 6.227599e-01 0.3985340558 1.562627 6.949413e-02
+#&gt; f_phenol_to_anisole 1.000000e+00 0.6718439825 1.488441 7.867789e-02
+#&gt; sigma 2.514628e+00 0.4907558883 5.123989 6.233157e-05
#&gt; Lower Upper
-#&gt; T245_0 99.246061370 1.084640e+02
+#&gt; T245_0 99.246061385 1.084640e+02
#&gt; k_T245 0.039631621 4.746194e-02
-#&gt; k_phenol 0.218013878 7.525762e-01
+#&gt; k_phenol 0.218013879 7.525762e-01
#&gt; k_anisole 0.005370739 8.305299e-03
-#&gt; f_T245_to_phenol 0.547559083 6.924813e-01
+#&gt; f_T245_to_phenol 0.547559081 6.924813e-01
#&gt; f_phenol_to_anisole 0.000000000 1.000000e+00
#&gt; sigma 1.706607296 3.322649e+00</div><div class='input'> <span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>fit.1</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $ff
#&gt; T245_phenol T245_sink phenol_anisole phenol_sink
-#&gt; 6.227599e-01 3.772401e-01 1.000000e+00 6.894640e-11
+#&gt; 6.227599e-01 3.772401e-01 1.000000e+00 3.773626e-10
#&gt;
#&gt; $distimes
#&gt; DT50 DT90
#&gt; T245 15.982025 53.09114
#&gt; phenol 1.711229 5.68458
-#&gt; anisole 103.784092 344.76329
+#&gt; anisole 103.784093 344.76329
#&gt; </div><div class='input'> <span class='co'># formation fraction from phenol to anisol is practically 1. As we cannot</span>
<span class='co'># fix formation fractions when using the ilr transformation, we can turn of</span>
<span class='co'># the sink in the model generation</span>
@@ -215,28 +215,28 @@
quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.2</span><span class='op'>)</span><span class='op'>$</span><span class='va'>bpar</span>
</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t) Lower
-#&gt; T245_0 1.038550e+02 2.1623653027 48.028439 4.993108e-19 99.271020526
-#&gt; k_T245 4.337042e-02 0.0018343666 23.643268 3.573555e-14 0.039650977
-#&gt; k_phenol 4.050582e-01 0.1177237248 3.440752 1.679252e-03 0.218746585
-#&gt; k_anisole 6.678741e-03 0.0006829745 9.778903 1.872894e-08 0.005377083
-#&gt; f_T245_to_phenol 6.227599e-01 0.0342197865 18.198825 2.039410e-12 0.547975628
+#&gt; T245_0 1.038550e+02 2.1623653066 48.028439 4.993108e-19 99.271020284
+#&gt; k_T245 4.337042e-02 0.0018343666 23.643268 3.573556e-14 0.039650976
+#&gt; k_phenol 4.050582e-01 0.1177237473 3.440752 1.679254e-03 0.218746587
+#&gt; k_anisole 6.678742e-03 0.0006829745 9.778903 1.872894e-08 0.005377083
+#&gt; f_T245_to_phenol 6.227599e-01 0.0342197875 18.198824 2.039411e-12 0.547975637
#&gt; sigma 2.514628e+00 0.3790944250 6.633250 2.875782e-06 1.710983655
#&gt; Upper
-#&gt; T245_0 108.43904097
+#&gt; T245_0 108.43904074
#&gt; k_T245 0.04743877
-#&gt; k_phenol 0.75005577
+#&gt; k_phenol 0.75005585
#&gt; k_anisole 0.00829550
-#&gt; f_T245_to_phenol 0.69212306
+#&gt; f_T245_to_phenol 0.69212308
#&gt; sigma 3.31827222</div><div class='input'> <span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>fit.1</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $ff
#&gt; T245_phenol T245_sink phenol_anisole phenol_sink
-#&gt; 6.227599e-01 3.772401e-01 1.000000e+00 6.894640e-11
+#&gt; 6.227599e-01 3.772401e-01 1.000000e+00 3.773626e-10
#&gt;
#&gt; $distimes
#&gt; DT50 DT90
#&gt; T245 15.982025 53.09114
#&gt; phenol 1.711229 5.68458
-#&gt; anisole 103.784092 344.76329
+#&gt; anisole 103.784093 344.76329
#&gt; </div><div class='input'> <span class='fu'><a href='plot.mkinfit.html'>plot_sep</a></span><span class='op'>(</span><span class='va'>fit.2</span><span class='op'>)</span>
</div><div class='img'><img src='mccall81_245T-1.png' alt='' width='700' height='433' /></div><div class='input'> <span class='co'># }</span>
</div></pre>
diff --git a/docs/dev/reference/mean_degparms.html b/docs/dev/reference/mean_degparms.html
new file mode 100644
index 00000000..5981c625
--- /dev/null
+++ b/docs/dev/reference/mean_degparms.html
@@ -0,0 +1,210 @@
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+
+<!-- headroom.js -->
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+<script src="https://cdnjs.cloudflare.com/ajax/libs/headroom/0.11.0/jQuery.headroom.min.js" integrity="sha256-ZX/yNShbjqsohH1k95liqY9Gd8uOiE1S4vZc+9KQ1K4=" crossorigin="anonymous"></script>
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+ <h1>Calculate mean degradation parameters for an mmkin row object</h1>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/mean_degparms.R'><code>R/mean_degparms.R</code></a></small>
+ <div class="hidden name"><code>mean_degparms.Rd</code></div>
+ </div>
+
+ <div class="ref-description">
+ <p>Calculate mean degradation parameters for an mmkin row object</p>
+ </div>
+
+ <pre class="usage"><span class='fu'>mean_degparms</span><span class='op'>(</span><span class='va'>object</span>, random <span class='op'>=</span> <span class='cn'>FALSE</span>, test_log_parms <span class='op'>=</span> <span class='cn'>FALSE</span>, conf.level <span class='op'>=</span> <span class='fl'>0.6</span><span class='op'>)</span></pre>
+
+ <h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
+ <table class="ref-arguments">
+ <colgroup><col class="name" /><col class="desc" /></colgroup>
+ <tr>
+ <th>object</th>
+ <td><p>An mmkin row object containing several fits of the same model to different datasets</p></td>
+ </tr>
+ <tr>
+ <th>random</th>
+ <td><p>Should a list with fixed and random effects be returned?</p></td>
+ </tr>
+ <tr>
+ <th>test_log_parms</th>
+ <td><p>If TRUE, log parameters are only considered in
+the mean calculations if their untransformed counterparts (most likely
+rate constants) pass the t-test for significant difference from zero.</p></td>
+ </tr>
+ <tr>
+ <th>conf.level</th>
+ <td><p>Possibility to adjust the required confidence level
+for parameter that are tested if requested by 'test_log_parms'.</p></td>
+ </tr>
+ </table>
+
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>If random is FALSE (default), a named vector containing mean values
+of the fitted degradation model parameters. If random is TRUE, a list with
+fixed and random effects, in the format required by the start argument of
+nlme for the case of a single grouping variable ds.</p>
+
+ </div>
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+ <nav id="toc" data-toggle="toc" class="sticky-top">
+ <h2 data-toc-skip>Contents</h2>
+ </nav>
+ </div>
+</div>
+
+
+ <footer>
+ <div class="copyright">
+ <p>Developed by Johannes Ranke.</p>
+</div>
+
+<div class="pkgdown">
+ <p>Site built with <a href="https://pkgdown.r-lib.org/">pkgdown</a> 1.6.1.</p>
+</div>
+
+ </footer>
+ </div>
+
+
+
+
+ </body>
+</html>
+
+
diff --git a/docs/dev/reference/mixed-1.png b/docs/dev/reference/mixed-1.png
index 3400c4aa..422ab6a0 100644
--- a/docs/dev/reference/mixed-1.png
+++ b/docs/dev/reference/mixed-1.png
Binary files differ
diff --git a/docs/dev/reference/mixed.html b/docs/dev/reference/mixed.html
index 18a67af8..4c849671 100644
--- a/docs/dev/reference/mixed.html
+++ b/docs/dev/reference/mixed.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -180,6 +180,10 @@
</tr>
</table>
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>An object of class 'mixed.mmkin' which has the observed data in a
+single dataframe which is convenient for plotting</p>
<h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
<pre class="examples"><div class='input'><span class='va'>sampling_times</span> <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='fl'>0</span>, <span class='fl'>1</span>, <span class='fl'>3</span>, <span class='fl'>7</span>, <span class='fl'>14</span>, <span class='fl'>28</span>, <span class='fl'>60</span>, <span class='fl'>90</span>, <span class='fl'>120</span><span class='op'>)</span>
@@ -235,18 +239,16 @@
#&gt; Status of individual fits:
#&gt;
#&gt; dataset
-#&gt; model 1 2 3 4 5 6 7 8
-#&gt; DFOP-SFO OK OK OK OK OK C OK OK
+#&gt; model 1 2 3 4 5 6 7 8
+#&gt; DFOP-SFO OK OK OK OK OK OK OK OK
#&gt;
#&gt; OK: No warnings
-#&gt; C: Optimisation did not converge:
-#&gt; iteration limit reached without convergence (10)
#&gt;
#&gt; Mean fitted parameters:
#&gt; parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2
-#&gt; 100.606304 -8.759216 -0.002001 -3.350539 -3.989549
+#&gt; 100.674757 -8.761916 -0.004347 -3.348812 -3.986853
#&gt; g_qlogis
-#&gt; -0.090353 </div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_mixed</span><span class='op'>)</span>
+#&gt; -0.087392 </div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_mixed</span><span class='op'>)</span>
</div><div class='img'><img src='mixed-1.png' alt='' width='700' height='433' /></div><div class='input'><span class='co'># }</span>
</div></pre>
</div>
diff --git a/docs/dev/reference/mkin_long_to_wide.html b/docs/dev/reference/mkin_long_to_wide.html
index 28a37800..6246fbe2 100644
--- a/docs/dev/reference/mkin_long_to_wide.html
+++ b/docs/dev/reference/mkin_long_to_wide.html
@@ -74,7 +74,7 @@ variable and several dependent variables as columns." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@ variable and several dependent variables as columns." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mkin_wide_to_long.html b/docs/dev/reference/mkin_wide_to_long.html
index f085d162..f2bf00c1 100644
--- a/docs/dev/reference/mkin_wide_to_long.html
+++ b/docs/dev/reference/mkin_wide_to_long.html
@@ -74,7 +74,7 @@ mkinfit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@ mkinfit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mkinds.html b/docs/dev/reference/mkinds.html
index 907f8ad3..0d1de46d 100644
--- a/docs/dev/reference/mkinds.html
+++ b/docs/dev/reference/mkinds.html
@@ -75,7 +75,7 @@ provided by this package come as mkinds objects nevertheless." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -124,7 +124,7 @@ provided by this package come as mkinds objects nevertheless." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mkindsg.html b/docs/dev/reference/mkindsg.html
index 3e4dfb39..67c6e5df 100644
--- a/docs/dev/reference/mkindsg.html
+++ b/docs/dev/reference/mkindsg.html
@@ -75,7 +75,7 @@ dataset if no data are supplied." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -124,7 +124,7 @@ dataset if no data are supplied." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -239,12 +239,12 @@ or covariates like soil pH).</p></dd>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>mdsg</span><span class='op'>)</span>
</div><div class='output co'>#&gt; &lt;mkindsg&gt; holding 5 mkinds objects
#&gt; Title $title: Experimental X
-#&gt; Occurrene of observed compounds $observed_n:
+#&gt; Occurrence of observed compounds $observed_n:
#&gt; parent A1
#&gt; 5 5 </div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>mdsg</span>, verbose <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
</div><div class='output co'>#&gt; &lt;mkindsg&gt; holding 5 mkinds objects
#&gt; Title $title: Experimental X
-#&gt; Occurrene of observed compounds $observed_n:
+#&gt; Occurrence of observed compounds $observed_n:
#&gt; parent A1
#&gt; 5 5
#&gt;
@@ -290,7 +290,7 @@ or covariates like soil pH).</p></dd>
#&gt; Observation unit: \%AR </div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>mdsg</span>, verbose <span class='op'>=</span> <span class='cn'>TRUE</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
</div><div class='output co'>#&gt; &lt;mkindsg&gt; holding 5 mkinds objects
#&gt; Title $title: Experimental X
-#&gt; Occurrene of observed compounds $observed_n:
+#&gt; Occurrence of observed compounds $observed_n:
#&gt; parent A1
#&gt; 5 5
#&gt;
diff --git a/docs/dev/reference/mkinerrmin.html b/docs/dev/reference/mkinerrmin.html
index 1cff040d..94c575cb 100644
--- a/docs/dev/reference/mkinerrmin.html
+++ b/docs/dev/reference/mkinerrmin.html
@@ -73,7 +73,7 @@ the chi-squared test as defined in the FOCUS kinetics report from 2006." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ the chi-squared test as defined in the FOCUS kinetics report from 2006." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mkinerrplot.html b/docs/dev/reference/mkinerrplot.html
index 2324b968..7f1fd048 100644
--- a/docs/dev/reference/mkinerrplot.html
+++ b/docs/dev/reference/mkinerrplot.html
@@ -76,7 +76,7 @@ using the argument show_errplot = TRUE." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ using the argument show_errplot = TRUE." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mkinfit-1.png b/docs/dev/reference/mkinfit-1.png
index eed9064f..de2a90a9 100644
--- a/docs/dev/reference/mkinfit-1.png
+++ b/docs/dev/reference/mkinfit-1.png
Binary files differ
diff --git a/docs/dev/reference/mkinfit.html b/docs/dev/reference/mkinfit.html
index 6ae7b343..5910038f 100644
--- a/docs/dev/reference/mkinfit.html
+++ b/docs/dev/reference/mkinfit.html
@@ -80,7 +80,7 @@ likelihood function." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -431,17 +431,17 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
<span class='co'># Use shorthand notation for parent only degradation</span>
<span class='va'>fit</span> <span class='op'>&lt;-</span> <span class='fu'>mkinfit</span><span class='op'>(</span><span class='st'>"FOMC"</span>, <span class='va'>FOCUS_2006_C</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; mkin version used for fitting: 0.9.50.4
+</div><div class='output co'>#&gt; mkin version used for fitting: 1.0.3.9000
#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Jan 11 12:41:45 2021
-#&gt; Date of summary: Mon Jan 11 12:41:45 2021
+#&gt; Date of fit: Mon Feb 15 17:09:39 2021
+#&gt; Date of summary: Mon Feb 15 17:09:39 2021
#&gt;
#&gt; Equations:
#&gt; d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
#&gt;
#&gt; Model predictions using solution type analytical
#&gt;
-#&gt; Fitted using 222 model solutions performed in 0.046 s
+#&gt; Fitted using 222 model solutions performed in 0.045 s
#&gt;
#&gt; Error model: Constant variance
#&gt;
@@ -476,10 +476,10 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
#&gt;
#&gt; Parameter correlation:
#&gt; parent_0 log_alpha log_beta sigma
-#&gt; parent_0 1.000e+00 -1.565e-01 -3.142e-01 4.758e-08
-#&gt; log_alpha -1.565e-01 1.000e+00 9.564e-01 1.007e-07
-#&gt; log_beta -3.142e-01 9.564e-01 1.000e+00 8.568e-08
-#&gt; sigma 4.758e-08 1.007e-07 8.568e-08 1.000e+00
+#&gt; parent_0 1.000e+00 -1.565e-01 -3.142e-01 4.772e-08
+#&gt; log_alpha -1.565e-01 1.000e+00 9.564e-01 1.005e-07
+#&gt; log_beta -3.142e-01 9.564e-01 1.000e+00 8.541e-08
+#&gt; sigma 4.772e-08 1.005e-07 8.541e-08 1.000e+00
#&gt;
#&gt; Backtransformed parameters:
#&gt; Confidence intervals for internally transformed parameters are asymmetric.
@@ -548,7 +548,7 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
#&gt; ---
#&gt; Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1</div><div class='input'><span class='fu'><a href='parms.html'>parms</a></span><span class='op'>(</span><span class='va'>fit.tc</span><span class='op'>)</span>
</div><div class='output co'>#&gt; parent_0 k_parent k_m1 f_parent_to_m1 sigma_low
-#&gt; 1.007343e+02 1.005562e-01 5.166712e-03 5.083933e-01 3.049884e-03
+#&gt; 1.007343e+02 1.005562e-01 5.166712e-03 5.083933e-01 3.049883e-03
#&gt; rsd_high
#&gt; 7.928118e-02 </div><div class='input'><span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>fit.tc</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $ff
@@ -574,10 +574,10 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
analytical <span class='op'>=</span> <span class='fu'>mkinfit</span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span>,
solution_type <span class='op'>=</span> <span class='st'>"analytical"</span><span class='op'>)</span><span class='op'>)</span>
<span class='op'>}</span>
-</div><div class='output co'>#&gt; <span class='message'>Loading required package: rbenchmark</span></div><div class='output co'>#&gt; test relative elapsed
-#&gt; 3 analytical 1.000 0.526
-#&gt; 1 deSolve_compiled 1.903 1.001
-#&gt; 2 eigen 2.308 1.214</div><div class='input'><span class='co'># }</span>
+</div><div class='output co'>#&gt; test relative elapsed
+#&gt; 3 analytical 1.000 0.563
+#&gt; 1 deSolve_compiled 1.702 0.958
+#&gt; 2 eigen 2.597 1.462</div><div class='input'><span class='co'># }</span>
<span class='co'># Use stepwise fitting, using optimised parameters from parent only fit, FOMC-SFO</span>
<span class='co'># \dontrun{</span>
@@ -587,22 +587,21 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'><span class='va'>fit.FOMC_SFO</span> <span class='op'>&lt;-</span> <span class='fu'>mkinfit</span><span class='op'>(</span><span class='va'>FOMC_SFO</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='co'># Again, we get a warning and try a more sophisticated error model</span>
<span class='va'>fit.FOMC_SFO.tc</span> <span class='op'>&lt;-</span> <span class='fu'>mkinfit</span><span class='op'>(</span><span class='va'>FOMC_SFO</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Optimisation did not converge:</span>
-#&gt; <span class='warning'>iteration limit reached without convergence (10)</span></div><div class='input'><span class='co'># This model has a higher likelihood, but not significantly so</span>
+<span class='co'># This model has a higher likelihood, but not significantly so</span>
<span class='fu'><a href='https://rdrr.io/pkg/lmtest/man/lrtest.html'>lrtest</a></span><span class='op'>(</span><span class='va'>fit.tc</span>, <span class='va'>fit.FOMC_SFO.tc</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Likelihood ratio test
#&gt;
#&gt; Model 1: FOMC_SFO with error model tc and fixed parameter(s) m1_0
#&gt; Model 2: SFO_SFO with error model tc and fixed parameter(s) m1_0
#&gt; #Df LogLik Df Chisq Pr(&gt;Chisq)
-#&gt; 1 7 -64.870
-#&gt; 2 6 -64.983 -1 0.2259 0.6346</div><div class='input'><span class='co'># Also, the missing standard error for log_beta and the t-tests for alpha</span>
+#&gt; 1 7 -64.829
+#&gt; 2 6 -64.983 -1 0.3075 0.5792</div><div class='input'><span class='co'># Also, the missing standard error for log_beta and the t-tests for alpha</span>
<span class='co'># and beta indicate overparameterisation</span>
<span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.FOMC_SFO.tc</span>, data <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: NaNs produced</span></div><div class='output co'>#&gt; <span class='warning'>Warning: NaNs produced</span></div><div class='output co'>#&gt; <span class='warning'>Warning: NaNs produced</span></div><div class='output co'>#&gt; <span class='warning'>Warning: diag(.) had 0 or NA entries; non-finite result is doubtful</span></div><div class='output co'>#&gt; mkin version used for fitting: 0.9.50.4
+</div><div class='output co'>#&gt; <span class='warning'>Warning: NaNs produced</span></div><div class='output co'>#&gt; <span class='warning'>Warning: NaNs produced</span></div><div class='output co'>#&gt; <span class='warning'>Warning: diag(.) had 0 or NA entries; non-finite result is doubtful</span></div><div class='output co'>#&gt; mkin version used for fitting: 1.0.3.9000
#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Jan 11 12:41:56 2021
-#&gt; Date of summary: Mon Jan 11 12:41:56 2021
+#&gt; Date of fit: Mon Feb 15 17:09:50 2021
+#&gt; Date of summary: Mon Feb 15 17:09:50 2021
#&gt;
#&gt; Equations:
#&gt; d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
@@ -611,12 +610,12 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
#&gt;
#&gt; Model predictions using solution type deSolve
#&gt;
-#&gt; Fitted using 4273 model solutions performed in 3.456 s
+#&gt; Fitted using 3729 model solutions performed in 2.815 s
#&gt;
#&gt; Error model: Two-component variance function
#&gt;
#&gt; Error model algorithm: d_3
-#&gt; Three-step fitting yielded a higher likelihood than direct fitting
+#&gt; Direct fitting and three-step fitting yield approximately the same likelihood
#&gt;
#&gt; Starting values for parameters to be optimised:
#&gt; value type
@@ -642,72 +641,67 @@ doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6
#&gt; value type
#&gt; m1_0 0 state
#&gt;
-#&gt;
-#&gt; Warning(s):
-#&gt; Optimisation did not converge:
-#&gt; iteration limit reached without convergence (10)
-#&gt;
#&gt; Results:
#&gt;
-#&gt; AIC BIC logLik
-#&gt; 143.7396 155.2027 -64.86982
+#&gt; AIC BIC logLik
+#&gt; 143.658 155.1211 -64.82902
#&gt;
#&gt; Optimised, transformed parameters with symmetric confidence intervals:
-#&gt; Estimate Std. Error Lower Upper
-#&gt; parent_0 1.016e+02 1.90600 97.7400 105.5000
-#&gt; log_k_m1 -5.285e+00 0.09286 -5.4740 -5.0950
-#&gt; f_parent_qlogis 6.482e-04 0.06164 -0.1251 0.1264
-#&gt; log_alpha 5.467e+00 NaN NaN NaN
-#&gt; log_beta 7.750e+00 NaN NaN NaN
-#&gt; sigma_low 0.000e+00 NaN NaN NaN
-#&gt; rsd_high 7.989e-02 NaN NaN NaN
+#&gt; Estimate Std. Error Lower Upper
+#&gt; parent_0 101.600000 2.6400000 96.240000 107.000000
+#&gt; log_k_m1 -5.284000 0.0929100 -5.474000 -5.095000
+#&gt; f_parent_qlogis 0.001426 0.0767000 -0.155000 0.157800
+#&gt; log_alpha 5.522000 0.0077320 5.506000 5.538000
+#&gt; log_beta 7.806000 NaN NaN NaN
+#&gt; sigma_low 0.002488 0.0002431 0.001992 0.002984
+#&gt; rsd_high 0.079210 0.0093280 0.060180 0.098230
#&gt;
#&gt; Parameter correlation:
-#&gt; parent_0 log_k_m1 f_parent_qlogis log_alpha log_beta
-#&gt; parent_0 1.0000000 -0.0002167 -0.6060 NaN NaN
-#&gt; log_k_m1 -0.0002167 1.0000000 0.5474 NaN NaN
-#&gt; f_parent_qlogis -0.6060320 0.5474423 1.0000 NaN NaN
-#&gt; log_alpha NaN NaN NaN 1 NaN
-#&gt; log_beta NaN NaN NaN NaN 1
-#&gt; sigma_low NaN NaN NaN NaN NaN
-#&gt; rsd_high NaN NaN NaN NaN NaN
-#&gt; sigma_low rsd_high
-#&gt; parent_0 NaN NaN
-#&gt; log_k_m1 NaN NaN
-#&gt; f_parent_qlogis NaN NaN
-#&gt; log_alpha NaN NaN
-#&gt; log_beta NaN NaN
-#&gt; sigma_low 1 NaN
-#&gt; rsd_high NaN 1
+#&gt; parent_0 log_k_m1 f_parent_qlogis log_alpha log_beta
+#&gt; parent_0 1.000000 -0.095226 -0.76678 0.70544 NaN
+#&gt; log_k_m1 -0.095226 1.000000 0.51432 -0.14387 NaN
+#&gt; f_parent_qlogis -0.766780 0.514321 1.00000 -0.61396 NaN
+#&gt; log_alpha 0.705444 -0.143872 -0.61396 1.00000 NaN
+#&gt; log_beta NaN NaN NaN NaN 1
+#&gt; sigma_low 0.016073 0.001586 0.01548 5.87007 NaN
+#&gt; rsd_high 0.006626 -0.011700 -0.05357 0.04849 NaN
+#&gt; sigma_low rsd_high
+#&gt; parent_0 0.016073 0.006626
+#&gt; log_k_m1 0.001586 -0.011700
+#&gt; f_parent_qlogis 0.015476 -0.053566
+#&gt; log_alpha 5.870075 0.048487
+#&gt; log_beta NaN NaN
+#&gt; sigma_low 1.000000 -0.652558
+#&gt; rsd_high -0.652558 1.000000
#&gt;
#&gt; Backtransformed parameters:
#&gt; Confidence intervals for internally transformed parameters are asymmetric.
#&gt; t-test (unrealistically) based on the assumption of normal distribution
#&gt; for estimators of untransformed parameters.
#&gt; Estimate t value Pr(&gt;t) Lower Upper
-#&gt; parent_0 1.016e+02 32.5400 7.812e-26 97.740000 1.055e+02
-#&gt; k_m1 5.069e-03 10.0400 1.448e-11 0.004194 6.126e-03
-#&gt; f_parent_to_m1 5.002e-01 20.7300 5.001e-20 0.468800 5.315e-01
-#&gt; alpha 2.367e+02 0.6205 2.697e-01 NA NA
-#&gt; beta 2.322e+03 0.6114 2.727e-01 NA NA
-#&gt; sigma_low 0.000e+00 NaN NaN NaN NaN
-#&gt; rsd_high 7.989e-02 8.6630 4.393e-10 NaN NaN
+#&gt; parent_0 1.016e+02 32.7800 6.311e-26 9.624e+01 1.070e+02
+#&gt; k_m1 5.072e-03 10.1200 1.216e-11 4.196e-03 6.130e-03
+#&gt; f_parent_to_m1 5.004e-01 20.8300 4.317e-20 4.613e-01 5.394e-01
+#&gt; alpha 2.502e+02 0.5624 2.889e-01 2.463e+02 2.542e+02
+#&gt; beta 2.455e+03 0.5549 2.915e-01 NA NA
+#&gt; sigma_low 2.488e-03 0.4843 3.158e-01 1.992e-03 2.984e-03
+#&gt; rsd_high 7.921e-02 8.4300 8.001e-10 6.018e-02 9.823e-02
#&gt;
#&gt; FOCUS Chi2 error levels in percent:
#&gt; err.min n.optim df
-#&gt; All data 6.782 5 14
-#&gt; parent 7.142 3 6
-#&gt; m1 4.639 2 8
+#&gt; All data 6.781 5 14
+#&gt; parent 7.141 3 6
+#&gt; m1 4.640 2 8
#&gt;
#&gt; Resulting formation fractions:
#&gt; ff
-#&gt; parent_m1 0.5002
-#&gt; parent_sink 0.4998
+#&gt; parent_m1 0.5004
+#&gt; parent_sink 0.4996
#&gt;
#&gt; Estimated disappearance times:
-#&gt; DT50 DT90 DT50back
-#&gt; parent 6.81 22.7 6.833
-#&gt; m1 136.74 454.2 NA</div><div class='input'>
+#&gt; DT50 DT90 DT50back
+#&gt; parent 6.812 22.7 6.834
+#&gt; m1 136.661 454.0 NA</div><div class='input'>
<span class='co'># We can easily use starting parameters from the parent only fit (only for illustration)</span>
<span class='va'>fit.FOMC</span> <span class='op'>=</span> <span class='fu'>mkinfit</span><span class='op'>(</span><span class='st'>"FOMC"</span>, <span class='va'>FOCUS_2006_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
<span class='va'>fit.FOMC_SFO</span> <span class='op'>&lt;-</span> <span class='fu'>mkinfit</span><span class='op'>(</span><span class='va'>FOMC_SFO</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>,
diff --git a/docs/dev/reference/mkinmod.html b/docs/dev/reference/mkinmod.html
index 9a7dac6f..60a0af96 100644
--- a/docs/dev/reference/mkinmod.html
+++ b/docs/dev/reference/mkinmod.html
@@ -44,9 +44,7 @@
variable, specifying the corresponding submodel as well as outgoing pathways
(see examples).
Print mkinmod objects in a way that the user finds his way to get to its
-components.
-This is a convenience function to set up the lists used as arguments for
-mkinmod." />
+components." />
<meta name="robots" content="noindex">
@@ -78,7 +76,7 @@ mkinmod." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -127,7 +125,7 @@ mkinmod." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -155,8 +153,6 @@ variable, specifying the corresponding submodel as well as outgoing pathways
(see examples).</p>
<p>Print mkinmod objects in a way that the user finds his way to get to its
components.</p>
-<p>This is a convenience function to set up the lists used as arguments for
-<code>mkinmod</code>.</p>
</div>
<pre class="usage"><span class='fu'>mkinmod</span><span class='op'>(</span>
@@ -348,7 +344,7 @@ Evaluating and Calculating Degradation Kinetics in Environmental Media</p>
parent <span class='op'>=</span> <span class='fu'>mkinsub</span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"m1"</span>, full_name <span class='op'>=</span> <span class='st'>"Test compound"</span><span class='op'>)</span>,
m1 <span class='op'>=</span> <span class='fu'>mkinsub</span><span class='op'>(</span><span class='st'>"SFO"</span>, full_name <span class='op'>=</span> <span class='st'>"Metabolite M1"</span><span class='op'>)</span>,
name <span class='op'>=</span> <span class='st'>"SFO_SFO"</span>, dll_dir <span class='op'>=</span> <span class='va'>DLL_dir</span>, unload <span class='op'>=</span> <span class='cn'>TRUE</span>, overwrite <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='message'>Copied DLL from /tmp/Rtmpy4eiQb/file554e573761a7.so to /home/jranke/.local/share/mkin/SFO_SFO.so</span></div><div class='input'><span class='co'># Now we can save the model and restore it in a new session</span>
+</div><div class='output co'>#&gt; <span class='message'>Copied DLL from /tmp/RtmpWsX48Z/file1029f864aada00.so to /home/jranke/.local/share/mkin/SFO_SFO.so</span></div><div class='input'><span class='co'># Now we can save the model and restore it in a new session</span>
<span class='fu'><a href='https://rdrr.io/r/base/readRDS.html'>saveRDS</a></span><span class='op'>(</span><span class='va'>SFO_SFO.2</span>, file <span class='op'>=</span> <span class='st'>"~/SFO_SFO.rds"</span><span class='op'>)</span>
<span class='co'># Terminate the R session here if you would like to check, and then do</span>
<span class='kw'><a href='https://rdrr.io/r/base/library.html'>library</a></span><span class='op'>(</span><span class='va'><a href='https://pkgdown.jrwb.de/mkin/'>mkin</a></span><span class='op'>)</span>
@@ -397,7 +393,7 @@ Evaluating and Calculating Degradation Kinetics in Environmental Media</p>
#&gt; })
#&gt; return(predicted)
#&gt; }
-#&gt; &lt;environment: 0x55555cac8d00&gt;</div><div class='input'>
+#&gt; &lt;environment: 0x55555cc38878&gt;</div><div class='input'>
<span class='co'># If we have several parallel metabolites</span>
<span class='co'># (compare tests/testthat/test_synthetic_data_for_UBA_2014.R)</span>
<span class='va'>m_synth_DFOP_par</span> <span class='op'>&lt;-</span> <span class='fu'>mkinmod</span><span class='op'>(</span>
diff --git a/docs/dev/reference/mkinparplot-1.png b/docs/dev/reference/mkinparplot-1.png
index dcf3e4b5..c9ed49eb 100644
--- a/docs/dev/reference/mkinparplot-1.png
+++ b/docs/dev/reference/mkinparplot-1.png
Binary files differ
diff --git a/docs/dev/reference/mkinparplot.html b/docs/dev/reference/mkinparplot.html
index 0a989ef9..bac6e71c 100644
--- a/docs/dev/reference/mkinparplot.html
+++ b/docs/dev/reference/mkinparplot.html
@@ -73,7 +73,7 @@ mkinfit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ mkinfit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -176,7 +176,8 @@ effect, namely to produce a plot.</p>
phenol <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, to <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"anisole"</span><span class='op'>)</span><span class='op'>)</span>,
anisole <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>, use_of_ff <span class='op'>=</span> <span class='st'>"max"</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'><span class='va'>fit</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>model</span>, <span class='fu'><a href='https://rdrr.io/r/base/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>mccall81_245T</span>, <span class='va'>soil</span> <span class='op'>==</span> <span class='st'>"Commerce"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'><span class='fu'>mkinparplot</span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='output co'>#&gt; <span class='warning'>Warning: Optimisation did not converge:</span>
+#&gt; <span class='warning'>false convergence (8)</span></div><div class='input'><span class='fu'>mkinparplot</span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
</div><div class='img'><img src='mkinparplot-1.png' alt='' width='700' height='433' /></div><div class='input'><span class='co'># }</span>
</div></pre>
</div>
diff --git a/docs/dev/reference/mkinplot.html b/docs/dev/reference/mkinplot.html
index 417c8c73..120bddb3 100644
--- a/docs/dev/reference/mkinplot.html
+++ b/docs/dev/reference/mkinplot.html
@@ -73,7 +73,7 @@ plot.mkinfit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ plot.mkinfit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/mkinpredict.html b/docs/dev/reference/mkinpredict.html
index 3221fc23..1ebaecb5 100644
--- a/docs/dev/reference/mkinpredict.html
+++ b/docs/dev/reference/mkinpredict.html
@@ -74,7 +74,7 @@ kinetic parameters and initial values for the state variables." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@ kinetic parameters and initial values for the state variables." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -408,10 +408,10 @@ as these always return mapped output.</p></td>
solution_type <span class='op'>=</span> <span class='st'>"analytical"</span>, use_compiled <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span><span class='op'>[</span><span class='fl'>201</span>,<span class='op'>]</span><span class='op'>)</span>
<span class='op'>}</span>
</div><div class='output co'>#&gt; test relative elapsed
+#&gt; 2 deSolve_compiled 1.0 0.005
#&gt; 4 analytical 1.0 0.005
-#&gt; 2 deSolve_compiled 1.2 0.006
-#&gt; 1 eigen 4.0 0.020
-#&gt; 3 deSolve 44.2 0.221</div><div class='input'>
+#&gt; 1 eigen 4.4 0.022
+#&gt; 3 deSolve 46.8 0.234</div><div class='input'>
<span class='co'># \dontrun{</span>
<span class='co'># Predict from a fitted model</span>
<span class='va'>f</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_2006_C</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
diff --git a/docs/dev/reference/mkinresplot.html b/docs/dev/reference/mkinresplot.html
index 4b2f6bea..30377f2c 100644
--- a/docs/dev/reference/mkinresplot.html
+++ b/docs/dev/reference/mkinresplot.html
@@ -75,7 +75,7 @@ argument show_residuals = TRUE." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -124,7 +124,7 @@ argument show_residuals = TRUE." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -242,7 +242,7 @@ lines of the mkinfit object, and <code><a href='plot.mkinfit.html'>plot_res</a><
combining the plot of the fit and the residual plot.</p></div>
<h2 class="hasAnchor" id="author"><a class="anchor" href="#author"></a>Author</h2>
- <p>Johannes Ranke</p>
+ <p>Johannes Ranke and Katrin Lindenberger</p>
<h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
<pre class="examples"><div class='input'>
diff --git a/docs/dev/reference/mmkin-1.png b/docs/dev/reference/mmkin-1.png
index 7b7da90a..701a6d6a 100644
--- a/docs/dev/reference/mmkin-1.png
+++ b/docs/dev/reference/mmkin-1.png
Binary files differ
diff --git a/docs/dev/reference/mmkin-2.png b/docs/dev/reference/mmkin-2.png
index ce2b2af4..5277b389 100644
--- a/docs/dev/reference/mmkin-2.png
+++ b/docs/dev/reference/mmkin-2.png
Binary files differ
diff --git a/docs/dev/reference/mmkin-3.png b/docs/dev/reference/mmkin-3.png
index bb96f1b2..2659cd61 100644
--- a/docs/dev/reference/mmkin-3.png
+++ b/docs/dev/reference/mmkin-3.png
Binary files differ
diff --git a/docs/dev/reference/mmkin-4.png b/docs/dev/reference/mmkin-4.png
index 351b21aa..ae16ee79 100644
--- a/docs/dev/reference/mmkin-4.png
+++ b/docs/dev/reference/mmkin-4.png
Binary files differ
diff --git a/docs/dev/reference/mmkin-5.png b/docs/dev/reference/mmkin-5.png
index c1c05eea..2b9dc831 100644
--- a/docs/dev/reference/mmkin-5.png
+++ b/docs/dev/reference/mmkin-5.png
Binary files differ
diff --git a/docs/dev/reference/mmkin.html b/docs/dev/reference/mmkin.html
index 651eb9a6..c385bbf6 100644
--- a/docs/dev/reference/mmkin.html
+++ b/docs/dev/reference/mmkin.html
@@ -75,7 +75,7 @@ datasets specified in its first two arguments." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.5</span>
</span>
</div>
@@ -124,7 +124,7 @@ datasets specified in its first two arguments." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -155,10 +155,13 @@ datasets specified in its first two arguments.</p>
<pre class="usage"><span class='fu'>mmkin</span><span class='op'>(</span>
models <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"FOMC"</span>, <span class='st'>"DFOP"</span><span class='op'>)</span>,
<span class='va'>datasets</span>,
- cores <span class='op'>=</span> <span class='fu'>parallel</span><span class='fu'>::</span><span class='fu'><a href='https://rdrr.io/r/parallel/detectCores.html'>detectCores</a></span><span class='op'>(</span><span class='op'>)</span>,
+ cores <span class='op'>=</span> <span class='kw'>if</span> <span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/Sys.info.html'>Sys.info</a></span><span class='op'>(</span><span class='op'>)</span><span class='op'>[</span><span class='st'>"sysname"</span><span class='op'>]</span> <span class='op'>==</span> <span class='st'>"Windows"</span><span class='op'>)</span> <span class='fl'>1</span> <span class='kw'>else</span> <span class='fu'>parallel</span><span class='fu'>::</span><span class='fu'><a href='https://rdrr.io/r/parallel/detectCores.html'>detectCores</a></span><span class='op'>(</span><span class='op'>)</span>,
cluster <span class='op'>=</span> <span class='cn'>NULL</span>,
<span class='va'>...</span>
-<span class='op'>)</span></pre>
+<span class='op'>)</span>
+
+<span class='co'># S3 method for mmkin</span>
+<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>x</span>, <span class='va'>...</span><span class='op'>)</span></pre>
<h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
<table class="ref-arguments">
@@ -180,7 +183,8 @@ data for <code><a href='mkinfit.html'>mkinfit</a></code>.</p></td>
is only used when the <code>cluster</code> argument is <code>NULL</code>. On Windows
machines, cores &gt; 1 is not supported, you need to use the <code>cluster</code>
argument to use multiple logical processors. Per default, all cores
-detected by <code><a href='https://rdrr.io/r/parallel/detectCores.html'>parallel::detectCores()</a></code> are used.</p></td>
+detected by <code><a href='https://rdrr.io/r/parallel/detectCores.html'>parallel::detectCores()</a></code> are used, except on Windows where
+the default is 1.</p></td>
</tr>
<tr>
<th>cluster</th>
@@ -189,7 +193,11 @@ for parallel execution.</p></td>
</tr>
<tr>
<th>...</th>
- <td><p>Further arguments that will be passed to <code><a href='mkinfit.html'>mkinfit</a></code>.</p></td>
+ <td><p>Not used.</p></td>
+ </tr>
+ <tr>
+ <th>x</th>
+ <td><p>An mmkin object.</p></td>
</tr>
</table>
@@ -227,19 +235,19 @@ plotting.</p></div>
<span class='va'>time_default</span>
</div><div class='output co'>#&gt; user system elapsed
-#&gt; 4.968 0.427 1.342 </div><div class='input'><span class='va'>time_1</span>
+#&gt; 4.771 0.576 1.803 </div><div class='input'><span class='va'>time_1</span>
</div><div class='output co'>#&gt; user system elapsed
-#&gt; 5.365 0.000 5.368 </div><div class='input'>
+#&gt; 5.779 0.000 5.781 </div><div class='input'>
<span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>fits.0</span><span class='op'>[[</span><span class='st'>"SFO_lin"</span>, <span class='fl'>2</span><span class='op'>]</span><span class='op'>]</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $ff
#&gt; parent_M1 parent_sink M1_M2 M1_sink
-#&gt; 0.7340478 0.2659522 0.7505687 0.2494313
+#&gt; 0.7340481 0.2659519 0.7505683 0.2494317
#&gt;
#&gt; $distimes
#&gt; DT50 DT90
#&gt; parent 0.877769 2.915885
-#&gt; M1 2.325746 7.725960
-#&gt; M2 33.720083 112.015691
+#&gt; M1 2.325744 7.725956
+#&gt; M2 33.720100 112.015749
#&gt; </div><div class='input'>
<span class='co'># plot.mkinfit handles rows or columns of mmkin result objects</span>
<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>fits.0</span><span class='op'>[</span><span class='fl'>1</span>, <span class='op'>]</span><span class='op'>)</span>
@@ -266,12 +274,10 @@ plotting.</p></div>
#&gt; dataset
#&gt; model A B C D
#&gt; SFO OK OK OK OK
-#&gt; FOMC C OK OK OK
+#&gt; FOMC OK OK OK OK
#&gt; DFOP OK OK OK OK
#&gt;
-#&gt; OK: No warnings
-#&gt; C: Optimisation did not converge:
-#&gt; false convergence (8)</div><div class='input'><span class='co'># We get false convergence for the FOMC fit to FOCUS_2006_A because this</span>
+#&gt; OK: No warnings</div><div class='input'><span class='co'># We get false convergence for the FOMC fit to FOCUS_2006_A because this</span>
<span class='co'># dataset is really SFO, and the FOMC fit is overparameterised</span>
<span class='fu'>stopCluster</span><span class='op'>(</span><span class='va'>cl</span><span class='op'>)</span>
<span class='co'># }</span>
diff --git a/docs/dev/reference/nafta-1.png b/docs/dev/reference/nafta-1.png
index 4d823d77..4f0d7833 100644
--- a/docs/dev/reference/nafta-1.png
+++ b/docs/dev/reference/nafta-1.png
Binary files differ
diff --git a/docs/dev/reference/nafta.html b/docs/dev/reference/nafta.html
index bbc8797d..6fb797a5 100644
--- a/docs/dev/reference/nafta.html
+++ b/docs/dev/reference/nafta.html
@@ -76,7 +76,7 @@ order of increasing model complexity, i.e. SFO, then IORE, and finally DFOP." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ order of increasing model complexity, i.e. SFO, then IORE, and finally DFOP." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/nlme-1.png b/docs/dev/reference/nlme-1.png
index 193722c7..365aaef0 100644
--- a/docs/dev/reference/nlme-1.png
+++ b/docs/dev/reference/nlme-1.png
Binary files differ
diff --git a/docs/dev/reference/nlme-2.png b/docs/dev/reference/nlme-2.png
index c0fb6dcf..40841404 100644
--- a/docs/dev/reference/nlme-2.png
+++ b/docs/dev/reference/nlme-2.png
Binary files differ
diff --git a/docs/dev/reference/nlme.html b/docs/dev/reference/nlme.html
index b3e88428..5c88b69d 100644
--- a/docs/dev/reference/nlme.html
+++ b/docs/dev/reference/nlme.html
@@ -75,7 +75,7 @@ datasets. They are used internally by the nlme.mmkin() method." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -124,7 +124,7 @@ datasets. They are used internally by the nlme.mmkin() method." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -155,8 +155,6 @@ datasets. They are used internally by the <code><a href='nlme.mmkin.html'>nlme.m
<pre class="usage"><span class='fu'>nlme_function</span><span class='op'>(</span><span class='va'>object</span><span class='op'>)</span>
-<span class='fu'>mean_degparms</span><span class='op'>(</span><span class='va'>object</span>, random <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>
-
<span class='fu'>nlme_data</span><span class='op'>(</span><span class='va'>object</span><span class='op'>)</span></pre>
<h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
@@ -166,19 +164,11 @@ datasets. They are used internally by the <code><a href='nlme.mmkin.html'>nlme.m
<th>object</th>
<td><p>An mmkin row object containing several fits of the same model to different datasets</p></td>
</tr>
- <tr>
- <th>random</th>
- <td><p>Should a list with fixed and random effects be returned?</p></td>
- </tr>
</table>
<h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
<p>A function that can be used with nlme</p>
-<p>If random is FALSE (default), a named vector containing mean values
-of the fitted degradation model parameters. If random is TRUE, a list with
-fixed and random effects, in the format required by the start argument of
-nlme for the case of a single grouping variable ds.</p>
<p>A <code><a href='https://rdrr.io/pkg/nlme/man/groupedData.html'>groupedData</a></code> object</p>
<h2 class="hasAnchor" id="see-also"><a class="anchor" href="#see-also"></a>See also</h2>
@@ -206,12 +196,12 @@ nlme for the case of a single grouping variable ds.</p>
<span class='va'>ds</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>d1 <span class='op'>=</span> <span class='va'>d1</span>, d2 <span class='op'>=</span> <span class='va'>d2</span>, d3 <span class='op'>=</span> <span class='va'>d3</span><span class='op'>)</span>
<span class='va'>f</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='va'>ds</span>, cores <span class='op'>=</span> <span class='fl'>1</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-<span class='va'>mean_dp</span> <span class='op'>&lt;-</span> <span class='fu'>mean_degparms</span><span class='op'>(</span><span class='va'>f</span><span class='op'>)</span>
+<span class='va'>mean_dp</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mean_degparms.html'>mean_degparms</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>)</span>
<span class='va'>grouped_data</span> <span class='op'>&lt;-</span> <span class='fu'>nlme_data</span><span class='op'>(</span><span class='va'>f</span><span class='op'>)</span>
<span class='va'>nlme_f</span> <span class='op'>&lt;-</span> <span class='fu'>nlme_function</span><span class='op'>(</span><span class='va'>f</span><span class='op'>)</span>
<span class='co'># These assignments are necessary for these objects to be</span>
<span class='co'># visible to nlme and augPred when evaluation is done by</span>
-<span class='co'># pkgdown to generated the html docs.</span>
+<span class='co'># pkgdown to generate the html docs.</span>
<span class='fu'><a href='https://rdrr.io/r/base/assign.html'>assign</a></span><span class='op'>(</span><span class='st'>"nlme_f"</span>, <span class='va'>nlme_f</span>, <span class='fu'><a href='https://rdrr.io/r/base/environment.html'>globalenv</a></span><span class='op'>(</span><span class='op'>)</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/base/assign.html'>assign</a></span><span class='op'>(</span><span class='st'>"grouped_data"</span>, <span class='va'>grouped_data</span>, <span class='fu'><a href='https://rdrr.io/r/base/environment.html'>globalenv</a></span><span class='op'>(</span><span class='op'>)</span><span class='op'>)</span>
@@ -224,37 +214,37 @@ nlme for the case of a single grouping variable ds.</p>
<span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>m_nlme</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Nonlinear mixed-effects model fit by maximum likelihood
#&gt; Model: value ~ nlme_f(name, time, parent_0, log_k_parent_sink)
-#&gt; Data: grouped_data
+#&gt; Data: grouped_data
#&gt; AIC BIC logLik
-#&gt; 252.7798 262.1358 -121.3899
+#&gt; 300.6824 310.2426 -145.3412
#&gt;
#&gt; Random effects:
#&gt; Formula: list(parent_0 ~ 1, log_k_parent_sink ~ 1)
#&gt; Level: ds
#&gt; Structure: Diagonal
-#&gt; parent_0 log_k_parent_sink Residual
-#&gt; StdDev: 0.0006768135 0.6800777 2.489397
+#&gt; parent_0 log_k_parent_sink Residual
+#&gt; StdDev: 1.697361 0.6801209 3.666073
#&gt;
-#&gt; Fixed effects: parent_0 + log_k_parent_sink ~ 1
-#&gt; Value Std.Error DF t-value p-value
-#&gt; parent_0 101.74884 0.6456014 44 157.60321 0
-#&gt; log_k_parent_sink -3.05575 0.4015811 44 -7.60929 0
+#&gt; Fixed effects: parent_0 + log_k_parent_sink ~ 1
+#&gt; Value Std.Error DF t-value p-value
+#&gt; parent_0 100.99378 1.3890416 46 72.70753 0
+#&gt; log_k_parent_sink -3.07521 0.4018589 46 -7.65246 0
#&gt; Correlation:
#&gt; prnt_0
-#&gt; log_k_parent_sink 0.026
+#&gt; log_k_parent_sink 0.027
#&gt;
#&gt; Standardized Within-Group Residuals:
#&gt; Min Q1 Med Q3 Max
-#&gt; -2.1317488 -0.6878121 0.0828385 0.8592270 2.9529864
+#&gt; -1.9942823 -0.5622565 0.1791579 0.7165038 2.0704781
#&gt;
-#&gt; Number of Observations: 48
+#&gt; Number of Observations: 50
#&gt; Number of Groups: 3 </div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/pkg/nlme/man/augPred.html'>augPred</a></span><span class='op'>(</span><span class='va'>m_nlme</span>, level <span class='op'>=</span> <span class='fl'>0</span><span class='op'>:</span><span class='fl'>1</span><span class='op'>)</span>, layout <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='fl'>3</span>, <span class='fl'>1</span><span class='op'>)</span><span class='op'>)</span>
</div><div class='img'><img src='nlme-1.png' alt='' width='700' height='433' /></div><div class='input'><span class='co'># augPred does not work on fits with more than one state</span>
<span class='co'># variable</span>
<span class='co'>#</span>
<span class='co'># The procedure is greatly simplified by the nlme.mmkin function</span>
<span class='va'>f_nlme</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Iteration 1, LME step: nlminb() did not converge (code = 1). Do increase 'msMaxIter'!</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlme</span><span class='op'>)</span>
+<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlme</span><span class='op'>)</span>
</div><div class='img'><img src='nlme-2.png' alt='' width='700' height='433' /></div></pre>
</div>
<div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
diff --git a/docs/dev/reference/nlme.mmkin-1.png b/docs/dev/reference/nlme.mmkin-1.png
index 25bebeca..95adfafb 100644
--- a/docs/dev/reference/nlme.mmkin-1.png
+++ b/docs/dev/reference/nlme.mmkin-1.png
Binary files differ
diff --git a/docs/dev/reference/nlme.mmkin-2.png b/docs/dev/reference/nlme.mmkin-2.png
index c314c149..53b6fc76 100644
--- a/docs/dev/reference/nlme.mmkin-2.png
+++ b/docs/dev/reference/nlme.mmkin-2.png
Binary files differ
diff --git a/docs/dev/reference/nlme.mmkin-3.png b/docs/dev/reference/nlme.mmkin-3.png
index a40b7cad..8df1e73b 100644
--- a/docs/dev/reference/nlme.mmkin-3.png
+++ b/docs/dev/reference/nlme.mmkin-3.png
Binary files differ
diff --git a/docs/dev/reference/nlme.mmkin.html b/docs/dev/reference/nlme.mmkin.html
index a4d7070a..866091ca 100644
--- a/docs/dev/reference/nlme.mmkin.html
+++ b/docs/dev/reference/nlme.mmkin.html
@@ -74,7 +74,7 @@ have been obtained by fitting the same model to a list of datasets." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -123,7 +123,7 @@ have been obtained by fitting the same model to a list of datasets." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -155,11 +155,11 @@ have been obtained by fitting the same model to a list of datasets.</p>
<span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span>
<span class='va'>model</span>,
data <span class='op'>=</span> <span class='st'>"auto"</span>,
- fixed <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>as.list</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='fu'><a href='nlme_function.html'>mean_degparms</a></span><span class='op'>(</span><span class='va'>model</span><span class='op'>)</span><span class='op'>)</span><span class='op'>)</span>, <span class='kw'>function</span><span class='op'>(</span><span class='va'>el</span><span class='op'>)</span> <span class='fu'><a href='https://rdrr.io/r/base/eval.html'>eval</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/parse.html'>parse</a></span><span class='op'>(</span>text <span class='op'>=</span>
+ fixed <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>as.list</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='fu'><a href='mean_degparms.html'>mean_degparms</a></span><span class='op'>(</span><span class='va'>model</span><span class='op'>)</span><span class='op'>)</span><span class='op'>)</span>, <span class='kw'>function</span><span class='op'>(</span><span class='va'>el</span><span class='op'>)</span> <span class='fu'><a href='https://rdrr.io/r/base/eval.html'>eval</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/parse.html'>parse</a></span><span class='op'>(</span>text <span class='op'>=</span>
<span class='fu'><a href='https://rdrr.io/r/base/paste.html'>paste</a></span><span class='op'>(</span><span class='va'>el</span>, <span class='fl'>1</span>, sep <span class='op'>=</span> <span class='st'>"~"</span><span class='op'>)</span><span class='op'>)</span><span class='op'>)</span><span class='op'>)</span>,
- random <span class='op'>=</span> <span class='fu'>pdDiag</span><span class='op'>(</span><span class='va'>fixed</span><span class='op'>)</span>,
+ random <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/pdDiag.html'>pdDiag</a></span><span class='op'>(</span><span class='va'>fixed</span><span class='op'>)</span>,
<span class='va'>groups</span>,
- start <span class='op'>=</span> <span class='fu'><a href='nlme_function.html'>mean_degparms</a></span><span class='op'>(</span><span class='va'>model</span>, random <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>,
+ start <span class='op'>=</span> <span class='fu'><a href='mean_degparms.html'>mean_degparms</a></span><span class='op'>(</span><span class='va'>model</span>, random <span class='op'>=</span> <span class='cn'>TRUE</span>, test_log_parms <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>,
correlation <span class='op'>=</span> <span class='cn'>NULL</span>,
weights <span class='op'>=</span> <span class='cn'>NULL</span>,
<span class='va'>subset</span>,
@@ -194,10 +194,9 @@ mmkin model are used as fixed parameters</p></td>
</tr>
<tr>
<th>random</th>
- <td><p>If not specified, correlated random effects are set up
-for all optimised degradation model parameters using the log-Cholesky
-parameterization <a href='https://rdrr.io/pkg/nlme/man/pdLogChol.html'>nlme::pdLogChol</a> that is also the default of
-the generic <a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a> method.</p></td>
+ <td><p>If not specified, no correlations between random effects are
+set up for the optimised degradation model parameters. This is
+achieved by using the <a href='https://rdrr.io/pkg/nlme/man/pdDiag.html'>nlme::pdDiag</a> method.</p></td>
</tr>
<tr>
<th>groups</th>
@@ -262,6 +261,12 @@ parameters taken from the mmkin object are used</p></td>
<p>Upon success, a fitted 'nlme.mmkin' object, which is an nlme object
with additional elements. It also inherits from 'mixed.mmkin'.</p>
+ <h2 class="hasAnchor" id="details"><a class="anchor" href="#details"></a>Details</h2>
+
+ <p>Note that the convergence of the nlme algorithms depends on the quality
+of the data. In degradation kinetics, we often only have few datasets
+(e.g. data for few soils) and complicated degradation models, which may
+make it impossible to obtain convergence with nlme.</p>
<h2 class="hasAnchor" id="note"><a class="anchor" href="#note"></a>Note</h2>
<p>As the object inherits from <a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme::nlme</a>, there is a wealth of
@@ -284,7 +289,7 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
<span class='fu'><a href='https://rdrr.io/r/stats/anova.html'>anova</a></span><span class='op'>(</span><span class='va'>f_nlme_sfo</span>, <span class='va'>f_nlme_dfop</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Model df AIC BIC logLik Test L.Ratio p-value
#&gt; f_nlme_sfo 1 5 625.0539 637.5529 -307.5269
-#&gt; f_nlme_dfop 2 9 495.1270 517.6253 -238.5635 1 vs 2 137.9268 &lt;.0001</div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop</span><span class='op'>)</span>
+#&gt; f_nlme_dfop 2 9 495.1270 517.6253 -238.5635 1 vs 2 137.9269 &lt;.0001</div><div class='input'> <span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Kinetic nonlinear mixed-effects model fit by maximum likelihood
#&gt;
#&gt; Structural model:
@@ -312,7 +317,7 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
</div><div class='img'><img src='nlme.mmkin-1.png' alt='' width='700' height='433' /></div><div class='input'> <span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $distimes
#&gt; DT50 DT90 DT50back DT50_k1 DT50_k2
-#&gt; parent 10.79857 100.7937 30.34192 4.193937 43.85442
+#&gt; parent 10.79857 100.7937 30.34193 4.193938 43.85443
#&gt; </div><div class='input'>
<span class='va'>ds_2</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='va'>experimental_data_for_UBA_2019</span><span class='op'>[</span><span class='fl'>6</span><span class='op'>:</span><span class='fl'>10</span><span class='op'>]</span>,
<span class='kw'>function</span><span class='op'>(</span><span class='va'>x</span><span class='op'>)</span> <span class='va'>x</span><span class='op'>$</span><span class='va'>data</span><span class='op'>[</span><span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"name"</span>, <span class='st'>"time"</span>, <span class='st'>"value"</span><span class='op'>)</span><span class='op'>]</span><span class='op'>)</span>
@@ -335,16 +340,17 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
<span class='co'># f_nlme_sfo_sfo_ff &lt;- nlme(f_2["SFO-SFO-ff", ])</span>
<span class='co'>#plot(f_nlme_sfo_sfo_ff)</span>
- <span class='co'># With the log-Cholesky parameterization, this converges in 11</span>
- <span class='co'># iterations and around 100 seconds, but without tweaking control</span>
- <span class='co'># parameters (with pdDiag, increasing the tolerance and pnlsMaxIter was</span>
- <span class='co'># necessary)</span>
- <span class='va'>f_nlme_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_2</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in nlme.formula(model = value ~ (mkin::get_deg_func())(name, time, parent_0, log_k_A1, f_parent_qlogis, log_k1, log_k2, g_qlogis), data = structure(list(ds = structure(c(1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L ), .Label = c("1", "2", "3", "4", "5"), class = c("ordered", "factor")), name = c("parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1"), time = c(0, 0, 3, 3, 6, 6, 10, 10, 20, 20, 34, 34, 55, 55, 90, 90, 112, 112, 132, 132, 3, 3, 6, 6, 10, 10, 20, 20, 34, 34, 55, 55, 90, 90, 112, 112, 132, 132, 0, 0, 3, 3, 7, 7, 14, 14, 30, 30, 60, 60, 90, 90, 120, 120, 180, 180, 3, 3, 7, 7, 14, 14, 30, 30, 60, 60, 90, 90, 120, 120, 180, 180, 0, 0, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 0, 0, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 91, 91, 120, 120, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 91, 91, 120, 120, 0, 0, 8, 8, 14, 14, 21, 21, 41, 41, 63, 63, 91, 91, 120, 120, 8, 8, 14, 14, 21, 21, 41, 41, 63, 63, 91, 91, 120, 120), value = c(97.2, 96.4, 71.1, 69.2, 58.1, 56.6, 44.4, 43.4, 33.3, 29.2, 17.6, 18, 10.5, 9.3, 4.5, 4.7, 3, 3.4, 2.3, 2.7, 4.3, 4.6, 7, 7.2, 8.2, 8, 11, 13.7, 11.5, 12.7, 14.9, 14.5, 12.1, 12.3, 9.9, 10.2, 8.8, 7.8, 93.6, 92.3, 87, 82.2, 74, 73.9, 64.2, 69.5, 54, 54.6, 41.1, 38.4, 32.5, 35.5, 28.1, 29, 26.5, 27.6, 3.9, 3.1, 6.9, 6.6, 10.4, 8.3, 14.4, 13.7, 22.1, 22.3, 27.5, 25.4, 28, 26.6, 25.8, 25.3, 91.9, 90.8, 64.9, 66.2, 43.5, 44.1, 18.3, 18.1, 10.2, 10.8, 4.9, 3.3, 1.6, 1.5, 1.1, 0.9, 9.6, 7.7, 15, 15.1, 21.2, 21.1, 19.7, 18.9, 17.5, 15.9, 9.5, 9.8, 6.2, 6.1, 99.8, 98.3, 77.1, 77.2, 59, 58.1, 27.4, 29.2, 19.1, 29.6, 10.1, 18.2, 4.5, 9.1, 2.3, 2.9, 2, 1.8, 2, 2.2, 4.2, 3.9, 7.4, 7.9, 14.5, 13.7, 14.2, 12.2, 13.7, 13.2, 13.6, 15.4, 10.4, 11.6, 10, 9.5, 9.1, 9, 96.1, 94.3, 73.9, 73.9, 69.4, 73.1, 65.6, 65.3, 55.9, 54.4, 47, 49.3, 44.7, 46.7, 42.1, 41.3, 3.3, 3.4, 3.9, 2.9, 6.4, 7.2, 9.1, 8.5, 11.7, 12, 13.3, 13.2, 14.3, 12.1)), row.names = c(NA, -170L), class = c("nfnGroupedData", "nfGroupedData", "groupedData", "data.frame"), formula = value ~ time | ds, FUN = function (x) max(x, na.rm = TRUE), order.groups = FALSE), start = list( fixed = c(parent_0 = 93.8101519326534, log_k_A1 = -9.76474551635931, f_parent_qlogis = -0.971114801595408, log_k1 = -1.87993711571859, log_k2 = -4.27081421366622, g_qlogis = 0.135644115277507 ), random = list(ds = structure(c(2.56569977430371, -3.49441920289139, -3.32614443321494, 4.35347873814922, -0.0986148763466161, 4.65850590018027, 1.8618544764481, 6.12693257601545, 4.91792724701579, -17.5652201996596, -0.466203822618637, 0.746660653597927, 0.282193987271096, -0.42053488943072, -0.142115928819667, 0.369240076779088, -1.38985563501659, 1.02592753494098, 0.73090914081534, -0.736221117518819, 0.768170629350299, -1.89347658079869, 1.72168783460352, 0.844607177798114, -1.44098906095325, -0.377731855445672, 0.168180098477565, 0.469683412912104, 0.500717664434525, -0.760849320378522), .Dim = 5:6, .Dimnames = list(c("1", "2", "3", "4", "5"), c("parent_0", "log_k_A1", "f_parent_qlogis", "log_k1", "log_k2", "g_qlogis"))))), fixed = list(parent_0 ~ 1, log_k_A1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1), random = structure(numeric(0), class = c("pdDiag", "pdMat"), formula = structure(list(parent_0 ~ 1, log_k_A1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1), class = "listForm"), Dimnames = list(NULL, NULL))): maximum number of iterations (maxIter = 50) reached without convergence</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 49.95 16.5 44.08</span></div><div class='input'>
+ <span class='co'># For the following, we need to increase pnlsMaxIter and the tolerance</span>
+ <span class='co'># to get convergence</span>
+ <span class='va'>f_nlme_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_2</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>pnlsMaxIter <span class='op'>=</span> <span class='fl'>120</span>, tolerance <span class='op'>=</span> <span class='fl'>5e-4</span><span class='op'>)</span><span class='op'>)</span>
+
<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop_sfo</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in plot(f_nlme_dfop_sfo): object 'f_nlme_dfop_sfo' not found</span></div><div class='input'>
+</div><div class='img'><img src='nlme.mmkin-3.png' alt='' width='700' height='433' /></div><div class='input'>
<span class='fu'><a href='https://rdrr.io/r/stats/anova.html'>anova</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop_sfo</span>, <span class='va'>f_nlme_sfo_sfo</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in anova(f_nlme_dfop_sfo, f_nlme_sfo_sfo): object 'f_nlme_dfop_sfo' not found</span></div><div class='input'>
+</div><div class='output co'>#&gt; Model df AIC BIC logLik Test L.Ratio p-value
+#&gt; f_nlme_dfop_sfo 1 13 843.8547 884.6201 -408.9274
+#&gt; f_nlme_sfo_sfo 2 9 1085.1821 1113.4043 -533.5910 1 vs 2 249.3274 &lt;.0001</div><div class='input'>
<span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>f_nlme_sfo_sfo</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $ff
#&gt; parent_sink parent_A1 A1_sink
@@ -355,7 +361,15 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
#&gt; parent 19.13518 63.5657
#&gt; A1 66.02155 219.3189
#&gt; </div><div class='input'> <span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop_sfo</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in endpoints(f_nlme_dfop_sfo): object 'f_nlme_dfop_sfo' not found</span></div><div class='input'>
+</div><div class='output co'>#&gt; $ff
+#&gt; parent_A1 parent_sink
+#&gt; 0.2768574 0.7231426
+#&gt;
+#&gt; $distimes
+#&gt; DT50 DT90 DT50back DT50_k1 DT50_k2
+#&gt; parent 11.07091 104.6320 31.49737 4.462383 46.20825
+#&gt; A1 162.30519 539.1662 NA NA NA
+#&gt; </div><div class='input'>
<span class='kw'>if</span> <span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/length.html'>length</a></span><span class='op'>(</span><span class='fu'>findFunction</span><span class='op'>(</span><span class='st'>"varConstProp"</span><span class='op'>)</span><span class='op'>)</span> <span class='op'>&gt;</span> <span class='fl'>0</span><span class='op'>)</span> <span class='op'>{</span> <span class='co'># tc error model for nlme available</span>
<span class='co'># Attempts to fit metabolite kinetics with the tc error model are possible,</span>
<span class='co'># but need tweeking of control values and sometimes do not converge</span>
@@ -381,7 +395,7 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
#&gt; Fixed effects:
#&gt; list(parent_0 ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)
#&gt; parent_0 log_k1 log_k2 g_qlogis
-#&gt; 94.04775 -1.82340 -4.16715 0.05685
+#&gt; 94.04774 -1.82340 -4.16716 0.05686
#&gt;
#&gt; Random effects:
#&gt; Formula: list(parent_0 ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)
@@ -395,10 +409,8 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
#&gt; Formula: ~fitted(.)
#&gt; Parameter estimates:
#&gt; const prop
-#&gt; 2.23224114 0.01262341 </div><div class='input'>
- <span class='va'>f_2_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='st'>"SFO-SFO"</span> <span class='op'>=</span> <span class='va'>m_sfo_sfo</span>,
- <span class='st'>"DFOP-SFO"</span> <span class='op'>=</span> <span class='va'>m_dfop_sfo</span><span class='op'>)</span>,
- <span class='va'>ds_2</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"obs"</span><span class='op'>)</span>
+#&gt; 2.23223147 0.01262395 </div><div class='input'>
+ <span class='va'>f_2_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/update.html'>update</a></span><span class='op'>(</span><span class='va'>f_2</span>, error_model <span class='op'>=</span> <span class='st'>"obs"</span><span class='op'>)</span>
<span class='va'>f_nlme_sfo_sfo_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_2_obs</span><span class='op'>[</span><span class='st'>"SFO-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>f_nlme_sfo_sfo_obs</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Kinetic nonlinear mixed-effects model fit by maximum likelihood
@@ -429,18 +441,21 @@ methods that will automatically work on 'nlme.mmkin' objects, such as
#&gt; Formula: ~1 | name
#&gt; Parameter estimates:
#&gt; parent A1
-#&gt; 1.0000000 0.2050003 </div><div class='input'> <span class='va'>f_nlme_dfop_sfo_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_2_obs</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in nlme.formula(model = value ~ (mkin::get_deg_func())(name, time, parent_0, log_k_A1, f_parent_qlogis, log_k1, log_k2, g_qlogis), data = structure(list(ds = structure(c(1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 1L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 2L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 3L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 4L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L, 5L ), .Label = c("1", "2", "3", "4", "5"), class = c("ordered", "factor")), name = c("parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "parent", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1", "A1"), time = c(0, 0, 3, 3, 6, 6, 10, 10, 20, 20, 34, 34, 55, 55, 90, 90, 112, 112, 132, 132, 3, 3, 6, 6, 10, 10, 20, 20, 34, 34, 55, 55, 90, 90, 112, 112, 132, 132, 0, 0, 3, 3, 7, 7, 14, 14, 30, 30, 60, 60, 90, 90, 120, 120, 180, 180, 3, 3, 7, 7, 14, 14, 30, 30, 60, 60, 90, 90, 120, 120, 180, 180, 0, 0, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 0, 0, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 91, 91, 120, 120, 1, 1, 3, 3, 8, 8, 14, 14, 27, 27, 48, 48, 70, 70, 91, 91, 120, 120, 0, 0, 8, 8, 14, 14, 21, 21, 41, 41, 63, 63, 91, 91, 120, 120, 8, 8, 14, 14, 21, 21, 41, 41, 63, 63, 91, 91, 120, 120), value = c(97.2, 96.4, 71.1, 69.2, 58.1, 56.6, 44.4, 43.4, 33.3, 29.2, 17.6, 18, 10.5, 9.3, 4.5, 4.7, 3, 3.4, 2.3, 2.7, 4.3, 4.6, 7, 7.2, 8.2, 8, 11, 13.7, 11.5, 12.7, 14.9, 14.5, 12.1, 12.3, 9.9, 10.2, 8.8, 7.8, 93.6, 92.3, 87, 82.2, 74, 73.9, 64.2, 69.5, 54, 54.6, 41.1, 38.4, 32.5, 35.5, 28.1, 29, 26.5, 27.6, 3.9, 3.1, 6.9, 6.6, 10.4, 8.3, 14.4, 13.7, 22.1, 22.3, 27.5, 25.4, 28, 26.6, 25.8, 25.3, 91.9, 90.8, 64.9, 66.2, 43.5, 44.1, 18.3, 18.1, 10.2, 10.8, 4.9, 3.3, 1.6, 1.5, 1.1, 0.9, 9.6, 7.7, 15, 15.1, 21.2, 21.1, 19.7, 18.9, 17.5, 15.9, 9.5, 9.8, 6.2, 6.1, 99.8, 98.3, 77.1, 77.2, 59, 58.1, 27.4, 29.2, 19.1, 29.6, 10.1, 18.2, 4.5, 9.1, 2.3, 2.9, 2, 1.8, 2, 2.2, 4.2, 3.9, 7.4, 7.9, 14.5, 13.7, 14.2, 12.2, 13.7, 13.2, 13.6, 15.4, 10.4, 11.6, 10, 9.5, 9.1, 9, 96.1, 94.3, 73.9, 73.9, 69.4, 73.1, 65.6, 65.3, 55.9, 54.4, 47, 49.3, 44.7, 46.7, 42.1, 41.3, 3.3, 3.4, 3.9, 2.9, 6.4, 7.2, 9.1, 8.5, 11.7, 12, 13.3, 13.2, 14.3, 12.1)), row.names = c(NA, -170L), class = c("nfnGroupedData", "nfGroupedData", "groupedData", "data.frame"), formula = value ~ time | ds, FUN = function (x) max(x, na.rm = TRUE), order.groups = FALSE), start = list( fixed = c(parent_0 = 93.4272167134207, log_k_A1 = -9.71590717106959, f_parent_qlogis = -0.953712099744438, log_k1 = -1.95256957646888, log_k2 = -4.42919226610318, g_qlogis = 0.193023137298073 ), random = list(ds = structure(c(2.85557330683041, -3.87630303729395, -2.78062140212751, 4.82042042600536, -1.01906929341432, 4.613992019697, 2.05871276943309, 6.0766404049189, 4.86471337131288, -17.6140585653619, -0.480721175257541, 0.773079218835614, 0.260464433006093, -0.440615012802434, -0.112207463781733, 0.445812953745225, -1.49588630006094, 1.13602040717272, 0.801850880762046, -0.887797941619048, 0.936480292463262, -2.43093808171905, 1.91256225793793, 0.984827519864443, -1.40293198854659, -0.455176326336681, 0.376355651864385, 0.343919720700401, 0.46329187713133, -0.728390923359434 ), .Dim = 5:6, .Dimnames = list(c("1", "2", "3", "4", "5"), c("parent_0", "log_k_A1", "f_parent_qlogis", "log_k1", "log_k2", "g_qlogis"))))), fixed = list(parent_0 ~ 1, log_k_A1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1), random = structure(numeric(0), class = c("pdDiag", "pdMat"), formula = structure(list(parent_0 ~ 1, log_k_A1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1), class = "listForm"), Dimnames = list(NULL, NULL)), weights = structure(numeric(0), formula = ~1 | name, class = c("varIdent", "varFunc"))): maximum number of iterations (maxIter = 50) reached without convergence</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 59.38 16.5 53.5</span></div><div class='input'>
- <span class='va'>f_2_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='st'>"SFO-SFO"</span> <span class='op'>=</span> <span class='va'>m_sfo_sfo</span>,
- <span class='st'>"DFOP-SFO"</span> <span class='op'>=</span> <span class='va'>m_dfop_sfo</span><span class='op'>)</span>,
- <span class='va'>ds_2</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
- <span class='co'># f_nlme_sfo_sfo_tc &lt;- nlme(f_2_tc["SFO-SFO", ]) # stops with error message</span>
- <span class='va'>f_nlme_dfop_sfo_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_2_tc</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='warning'>Warning: longer object length is not a multiple of shorter object length</span></div><div class='output co'>#&gt; <span class='error'>Error in X[, fmap[[nm]]] &lt;- gradnm: number of items to replace is not a multiple of replacement length</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 6.363 2.688 5.469</span></div><div class='input'> <span class='co'># We get warnings about false convergence in the LME step in several iterations</span>
- <span class='co'># but as the last such warning occurs in iteration 25 and we have 28 iterations</span>
- <span class='co'># we can ignore these</span>
- <span class='fu'><a href='https://rdrr.io/r/stats/anova.html'>anova</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop_sfo</span>, <span class='va'>f_nlme_dfop_sfo_obs</span>, <span class='va'>f_nlme_dfop_sfo_tc</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in anova(f_nlme_dfop_sfo, f_nlme_dfop_sfo_obs, f_nlme_dfop_sfo_tc): object 'f_nlme_dfop_sfo' not found</span></div><div class='input'>
+#&gt; 1.0000000 0.2049995 </div><div class='input'> <span class='va'>f_nlme_dfop_sfo_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_2_obs</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>pnlsMaxIter <span class='op'>=</span> <span class='fl'>120</span>, tolerance <span class='op'>=</span> <span class='fl'>5e-4</span><span class='op'>)</span><span class='op'>)</span>
+
+ <span class='va'>f_2_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/update.html'>update</a></span><span class='op'>(</span><span class='va'>f_2</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
+ <span class='co'># f_nlme_sfo_sfo_tc &lt;- nlme(f_2_tc["SFO-SFO", ]) # No convergence with 50 iterations</span>
+ <span class='co'># f_nlme_dfop_sfo_tc &lt;- nlme(f_2_tc["DFOP-SFO", ],</span>
+ <span class='co'># control = list(pnlsMaxIter = 120, tolerance = 5e-4)) # Error in X[, fmap[[nm]]] &lt;- gradnm</span>
+
+ <span class='fu'><a href='https://rdrr.io/r/stats/anova.html'>anova</a></span><span class='op'>(</span><span class='va'>f_nlme_dfop_sfo</span>, <span class='va'>f_nlme_dfop_sfo_obs</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; Model df AIC BIC logLik Test L.Ratio
+#&gt; f_nlme_dfop_sfo 1 13 843.8547 884.6201 -408.9274
+#&gt; f_nlme_dfop_sfo_obs 2 14 817.5338 861.4350 -394.7669 1 vs 2 28.32091
+#&gt; p-value
+#&gt; f_nlme_dfop_sfo
+#&gt; f_nlme_dfop_sfo_obs &lt;.0001</div><div class='input'>
<span class='co'># }</span>
</div></pre>
</div>
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+ <h1>Fit nonlinear mixed models using nlmixr</h1>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/nlmixr.R'><code>R/nlmixr.R</code></a></small>
+ <div class="hidden name"><code>nlmixr.mmkin.Rd</code></div>
+ </div>
+
+ <div class="ref-description">
+ <p>This function uses <code><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr()</a></code> as a backend for fitting nonlinear mixed
+effects models created from <a href='mmkin.html'>mmkin</a> row objects using the Stochastic Approximation
+Expectation Maximisation algorithm (SAEM) or First Order Conditional
+Estimation with Interaction (FOCEI).</p>
+ </div>
+
+ <pre class="usage"><span class='co'># S3 method for mmkin</span>
+<span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span>
+ <span class='va'>object</span>,
+ data <span class='op'>=</span> <span class='cn'>NULL</span>,
+ est <span class='op'>=</span> <span class='cn'>NULL</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='op'>)</span>,
+ table <span class='op'>=</span> <span class='fu'>tableControl</span><span class='op'>(</span><span class='op'>)</span>,
+ error_model <span class='op'>=</span> <span class='va'>object</span><span class='op'>[[</span><span class='fl'>1</span><span class='op'>]</span><span class='op'>]</span><span class='op'>$</span><span class='va'>err_mod</span>,
+ test_log_parms <span class='op'>=</span> <span class='cn'>TRUE</span>,
+ conf.level <span class='op'>=</span> <span class='fl'>0.6</span>,
+ degparms_start <span class='op'>=</span> <span class='st'>"auto"</span>,
+ eta_start <span class='op'>=</span> <span class='st'>"auto"</span>,
+ <span class='va'>...</span>,
+ save <span class='op'>=</span> <span class='cn'>NULL</span>,
+ envir <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/sys.parent.html'>parent.frame</a></span><span class='op'>(</span><span class='op'>)</span>
+<span class='op'>)</span>
+
+<span class='co'># S3 method for nlmixr.mmkin</span>
+<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>x</span>, digits <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/Extremes.html'>max</a></span><span class='op'>(</span><span class='fl'>3</span>, <span class='fu'><a href='https://rdrr.io/r/base/options.html'>getOption</a></span><span class='op'>(</span><span class='st'>"digits"</span><span class='op'>)</span> <span class='op'>-</span> <span class='fl'>3</span><span class='op'>)</span>, <span class='va'>...</span><span class='op'>)</span>
+
+<span class='fu'>nlmixr_model</span><span class='op'>(</span>
+ <span class='va'>object</span>,
+ est <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"saem"</span>, <span class='st'>"focei"</span><span class='op'>)</span>,
+ degparms_start <span class='op'>=</span> <span class='st'>"auto"</span>,
+ eta_start <span class='op'>=</span> <span class='st'>"auto"</span>,
+ test_log_parms <span class='op'>=</span> <span class='cn'>TRUE</span>,
+ conf.level <span class='op'>=</span> <span class='fl'>0.6</span>,
+ error_model <span class='op'>=</span> <span class='va'>object</span><span class='op'>[[</span><span class='fl'>1</span><span class='op'>]</span><span class='op'>]</span><span class='op'>$</span><span class='va'>err_mod</span>,
+ add_attributes <span class='op'>=</span> <span class='cn'>FALSE</span>
+<span class='op'>)</span>
+
+<span class='fu'>nlmixr_data</span><span class='op'>(</span><span class='va'>object</span>, <span class='va'>...</span><span class='op'>)</span></pre>
+
+ <h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
+ <table class="ref-arguments">
+ <colgroup><col class="name" /><col class="desc" /></colgroup>
+ <tr>
+ <th>object</th>
+ <td><p>An <a href='mmkin.html'>mmkin</a> row object containing several fits of the same
+<a href='mkinmod.html'>mkinmod</a> model to different datasets</p></td>
+ </tr>
+ <tr>
+ <th>data</th>
+ <td><p>Not used, as the data are extracted from the mmkin row object</p></td>
+ </tr>
+ <tr>
+ <th>est</th>
+ <td><p>Estimation method passed to <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a></p></td>
+ </tr>
+ <tr>
+ <th>control</th>
+ <td><p>Passed to <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a></p></td>
+ </tr>
+ <tr>
+ <th>table</th>
+ <td><p>Passed to <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a></p></td>
+ </tr>
+ <tr>
+ <th>error_model</th>
+ <td><p>Optional argument to override the error model which is
+being set based on the error model used in the mmkin row object.</p></td>
+ </tr>
+ <tr>
+ <th>test_log_parms</th>
+ <td><p>If TRUE, an attempt is made to use more robust starting
+values for population parameters fitted as log parameters in mkin (like
+rate constants) by only considering rate constants that pass the t-test
+when calculating mean degradation parameters using <a href='mean_degparms.html'>mean_degparms</a>.</p></td>
+ </tr>
+ <tr>
+ <th>conf.level</th>
+ <td><p>Possibility to adjust the required confidence level
+for parameter that are tested if requested by 'test_log_parms'.</p></td>
+ </tr>
+ <tr>
+ <th>degparms_start</th>
+ <td><p>Parameter values given as a named numeric vector will
+be used to override the starting values obtained from the 'mmkin' object.</p></td>
+ </tr>
+ <tr>
+ <th>eta_start</th>
+ <td><p>Standard deviations on the transformed scale given as a
+named numeric vector will be used to override the starting values obtained
+from the 'mmkin' object.</p></td>
+ </tr>
+ <tr>
+ <th>...</th>
+ <td><p>Passed to nlmixr_model</p></td>
+ </tr>
+ <tr>
+ <th>save</th>
+ <td><p>Passed to <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a></p></td>
+ </tr>
+ <tr>
+ <th>envir</th>
+ <td><p>Passed to <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a></p></td>
+ </tr>
+ <tr>
+ <th>x</th>
+ <td><p>An nlmixr.mmkin object to print</p></td>
+ </tr>
+ <tr>
+ <th>digits</th>
+ <td><p>Number of digits to use for printing</p></td>
+ </tr>
+ <tr>
+ <th>add_attributes</th>
+ <td><p>Should the starting values used for degradation model
+parameters and their distribution and for the error model parameters
+be returned as attributes?</p></td>
+ </tr>
+ </table>
+
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>An S3 object of class 'nlmixr.mmkin', containing the fitted
+<a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a> object as a list component named 'nm'. The
+object also inherits from 'mixed.mmkin'.</p>
+<p>An function defining a model suitable for fitting with <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a>.</p>
+<p>An dataframe suitable for use with <a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr::nlmixr</a></p>
+ <h2 class="hasAnchor" id="details"><a class="anchor" href="#details"></a>Details</h2>
+
+ <p>An mmkin row object is essentially a list of mkinfit objects that have been
+obtained by fitting the same model to a list of datasets using <a href='mkinfit.html'>mkinfit</a>.</p>
+ <h2 class="hasAnchor" id="see-also"><a class="anchor" href="#see-also"></a>See also</h2>
+
+ <div class='dont-index'><p><a href='summary.nlmixr.mmkin.html'>summary.nlmixr.mmkin</a> <a href='plot.mixed.mmkin.html'>plot.mixed.mmkin</a></p></div>
+
+ <h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
+ <pre class="examples"><div class='input'><span class='co'># \dontrun{</span>
+<span class='va'>ds</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='va'>experimental_data_for_UBA_2019</span><span class='op'>[</span><span class='fl'>6</span><span class='op'>:</span><span class='fl'>10</span><span class='op'>]</span>,
+ <span class='kw'>function</span><span class='op'>(</span><span class='va'>x</span><span class='op'>)</span> <span class='fu'><a href='https://rdrr.io/r/base/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>x</span><span class='op'>$</span><span class='va'>data</span><span class='op'>[</span><span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"name"</span>, <span class='st'>"time"</span>, <span class='st'>"value"</span><span class='op'>)</span><span class='op'>]</span><span class='op'>)</span><span class='op'>)</span>
+<span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='va'>ds</span><span class='op'>)</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/paste.html'>paste</a></span><span class='op'>(</span><span class='st'>"Dataset"</span>, <span class='fl'>6</span><span class='op'>:</span><span class='fl'>10</span><span class='op'>)</span>
+
+<span class='va'>f_mmkin_parent</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"FOMC"</span>, <span class='st'>"DFOP"</span>, <span class='st'>"HS"</span><span class='op'>)</span>, <span class='va'>ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, cores <span class='op'>=</span> <span class='fl'>1</span><span class='op'>)</span>
+<span class='va'>f_mmkin_parent_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"FOMC"</span>, <span class='st'>"DFOP"</span><span class='op'>)</span>, <span class='va'>ds</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span>,
+ cores <span class='op'>=</span> <span class='fl'>1</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+
+<span class='kw'><a href='https://rdrr.io/r/base/library.html'>library</a></span><span class='op'>(</span><span class='va'><a href='https://github.com/nlmixrdevelopment/nlmixr'>nlmixr</a></span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'></span>
+#&gt; <span class='message'>Attaching package: ‘nlmixr’</span></div><div class='output co'>#&gt; <span class='message'>The following object is masked from ‘package:mkin’:</span>
+#&gt; <span class='message'></span>
+#&gt; <span class='message'> saem</span></div><div class='input'><span class='va'>f_nlmixr_sfo_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/saemControl.html'>saemControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>RxODE 1.1.2 using 8 threads (see ?getRxThreads)</span>
+#&gt; <span class='message'> no cache: create with `rxCreateCache()`</span></div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_sfo_focei</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/foceiControl.html'>foceiControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='va'>f_nlmixr_fomc_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/saemControl.html'>saemControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_fomc_focei</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/foceiControl.html'>foceiControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='va'>f_nlmixr_dfop_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"DFOP"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/saemControl.html'>saemControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_dfop_focei</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"DFOP"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/foceiControl.html'>foceiControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='va'>f_nlmixr_hs_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"HS"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/saemControl.html'>saemControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_hs_focei</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"HS"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/foceiControl.html'>foceiControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: using S matrix to calculate covariance, can check sandwich or R matrix with $covRS and $covR</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='va'>f_nlmixr_fomc_saem_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent_tc</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/saemControl.html'>saemControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_fomc_focei_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent_tc</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/foceiControl.html'>foceiControl</a></span><span class='op'>(</span>print <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: parameter estimate near boundary; covariance not calculated:</span>
+#&gt; <span class='warning'> "rsd_high" </span>
+#&gt; <span class='warning'> use 'getVarCov' to calculate anyway</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate; see $scaleInfo</span></div><div class='input'>
+<span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span>
+ <span class='va'>f_nlmixr_sfo_saem</span><span class='op'>$</span><span class='va'>nm</span>, <span class='va'>f_nlmixr_sfo_focei</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_saem</span><span class='op'>$</span><span class='va'>nm</span>, <span class='va'>f_nlmixr_fomc_focei</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_saem</span><span class='op'>$</span><span class='va'>nm</span>, <span class='va'>f_nlmixr_dfop_focei</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_hs_saem</span><span class='op'>$</span><span class='va'>nm</span>, <span class='va'>f_nlmixr_hs_focei</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_saem_tc</span><span class='op'>$</span><span class='va'>nm</span>, <span class='va'>f_nlmixr_fomc_focei_tc</span><span class='op'>$</span><span class='va'>nm</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; df AIC
+#&gt; f_nlmixr_sfo_saem$nm 5 624.9492
+#&gt; f_nlmixr_sfo_focei$nm 5 625.0695
+#&gt; f_nlmixr_fomc_saem$nm 7 463.7577
+#&gt; f_nlmixr_fomc_focei$nm 7 468.0861
+#&gt; f_nlmixr_dfop_saem$nm 9 495.1980
+#&gt; f_nlmixr_dfop_focei$nm 9 495.1072
+#&gt; f_nlmixr_hs_saem$nm 9 531.0689
+#&gt; f_nlmixr_hs_focei$nm 9 545.6728
+#&gt; f_nlmixr_fomc_saem_tc$nm 8 462.1411
+#&gt; f_nlmixr_fomc_focei_tc$nm 8 470.0745</div><div class='input'>
+<span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; [1] 468.0781</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"HS"</span>, <span class='op'>]</span><span class='op'>)</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; [1] 535.609</div><div class='input'>
+<span class='co'># The FOCEI fit of FOMC with constant variance or the tc error model is best</span>
+<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlmixr_fomc_saem_tc</span><span class='op'>)</span>
+</div><div class='img'><img src='nlmixr.mmkin-1.png' alt='' width='700' height='433' /></div><div class='input'>
+<span class='va'>sfo_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"A1"</span><span class='op'>)</span>,
+ A1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>fomc_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"FOMC"</span>, <span class='st'>"A1"</span><span class='op'>)</span>,
+ A1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"DFOP"</span>, <span class='st'>"A1"</span><span class='op'>)</span>,
+ A1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+
+<span class='va'>f_mmkin_const</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>
+ <span class='st'>"SFO-SFO"</span> <span class='op'>=</span> <span class='va'>sfo_sfo</span>, <span class='st'>"FOMC-SFO"</span> <span class='op'>=</span> <span class='va'>fomc_sfo</span>, <span class='st'>"DFOP-SFO"</span> <span class='op'>=</span> <span class='va'>dfop_sfo</span><span class='op'>)</span>,
+ <span class='va'>ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"const"</span><span class='op'>)</span>
+<span class='va'>f_mmkin_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>
+ <span class='st'>"SFO-SFO"</span> <span class='op'>=</span> <span class='va'>sfo_sfo</span>, <span class='st'>"FOMC-SFO"</span> <span class='op'>=</span> <span class='va'>fomc_sfo</span>, <span class='st'>"DFOP-SFO"</span> <span class='op'>=</span> <span class='va'>dfop_sfo</span><span class='op'>)</span>,
+ <span class='va'>ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"obs"</span><span class='op'>)</span>
+<span class='va'>f_mmkin_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>
+ <span class='st'>"SFO-SFO"</span> <span class='op'>=</span> <span class='va'>sfo_sfo</span>, <span class='st'>"FOMC-SFO"</span> <span class='op'>=</span> <span class='va'>fomc_sfo</span>, <span class='st'>"DFOP-SFO"</span> <span class='op'>=</span> <span class='va'>dfop_sfo</span><span class='op'>)</span>,
+ <span class='va'>ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
+
+<span class='fu'>nlmixr_model</span><span class='op'>(</span><span class='va'>f_mmkin_const</span><span class='op'>[</span><span class='st'>"SFO-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>Constant variance for more than one variable is not supported for est = 'saem'</span>
+#&gt; <span class='message'>Changing the error model to 'obs' (variance by observed variable)</span></div><div class='output co'>#&gt; function ()
+#&gt; {
+#&gt; ini({
+#&gt; parent_0 = 87
+#&gt; eta.parent_0 ~ 4.2
+#&gt; log_k_parent = -3.2
+#&gt; eta.log_k_parent ~ 1.5
+#&gt; log_k_A1 = -4.6
+#&gt; eta.log_k_A1 ~ 0.56
+#&gt; f_parent_qlogis = -0.33
+#&gt; eta.f_parent_qlogis ~ 1.1
+#&gt; sigma_parent = 4.3
+#&gt; sigma_A1 = 4.3
+#&gt; })
+#&gt; model({
+#&gt; parent_0_model = parent_0 + eta.parent_0
+#&gt; parent(0) = parent_0_model
+#&gt; k_parent = exp(log_k_parent + eta.log_k_parent)
+#&gt; k_A1 = exp(log_k_A1 + eta.log_k_A1)
+#&gt; f_parent_to_A1 = expit(f_parent_qlogis + eta.f_parent_qlogis)
+#&gt; d/dt(parent) = -k_parent * parent
+#&gt; d/dt(A1) = +f_parent_to_A1 * k_parent * parent - k_A1 *
+#&gt; A1
+#&gt; parent ~ add(sigma_parent)
+#&gt; A1 ~ add(sigma_A1)
+#&gt; })
+#&gt; }
+#&gt; &lt;environment: 0x55556675b428&gt;</div><div class='input'>
+<span class='co'># A single constant variance is currently only possible with est = 'focei' in nlmixr</span>
+<span class='va'>f_nlmixr_sfo_sfo_focei_const</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_const</span><span class='op'>[</span><span class='st'>"SFO-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 |log_k_parent | log_k_A1 |f_parent_qlogis |
+#&gt; |.....................| sigma | o1 | o2 | o3 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o4 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 756.61847 | 1.000 | -0.9694 | -1.000 | -0.9068 |
+#&gt; |.....................| -0.8057 | -0.8843 | -0.8798 | -0.8743 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8782 |...........|...........|...........|</span>
+#&gt; | U| 756.61847 | 87.00 | -3.200 | -4.600 | -0.3300 |
+#&gt; |.....................| 4.300 | 0.6985 | 0.9036 | 1.156 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9765 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 756.61847</span> | 87.00 | 0.04076 | 0.01005 | 0.4182 |
+#&gt; |.....................| 4.300 | 0.6985 | 0.9036 | 1.156 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9765 |...........|...........|...........|</span>
+#&gt; | G| Gill Diff. | 104.1 | 0.02915 | 0.3320 | 0.4427 |
+#&gt; |.....................| -29.46 | 6.499 | 3.260 | -8.158 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -5.501 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 4014.8405 | 0.04387 | -0.9697 | -1.003 | -0.9108 |
+#&gt; |.....................| -0.5352 | -0.9440 | -0.9098 | -0.7994 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8277 |...........|...........|...........|</span>
+#&gt; | U| 4014.8405 | 3.817 | -3.200 | -4.603 | -0.3313 |
+#&gt; |.....................| 4.882 | 0.6569 | 0.8766 | 1.243 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.026 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 4014.8405</span> | 3.817 | 0.04075 | 0.01002 | 0.4179 |
+#&gt; |.....................| 4.882 | 0.6569 | 0.8766 | 1.243 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.026 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 784.09766 | 0.9044 | -0.9695 | -1.000 | -0.9072 |
+#&gt; |.....................| -0.7786 | -0.8903 | -0.8828 | -0.8668 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8732 |...........|...........|...........|</span>
+#&gt; | U| 784.09766 | 78.68 | -3.200 | -4.600 | -0.3301 |
+#&gt; |.....................| 4.358 | 0.6944 | 0.9009 | 1.165 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9814 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 784.09766</span> | 78.68 | 0.04076 | 0.01005 | 0.4182 |
+#&gt; |.....................| 4.358 | 0.6944 | 0.9009 | 1.165 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9814 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 755.85897 | 0.9864 | -0.9694 | -1.000 | -0.9068 |
+#&gt; |.....................| -0.8018 | -0.8852 | -0.8803 | -0.8733 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8775 |...........|...........|...........|</span>
+#&gt; | U| 755.85897 | 85.82 | -3.200 | -4.600 | -0.3300 |
+#&gt; |.....................| 4.308 | 0.6979 | 0.9032 | 1.157 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9772 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 755.85897</span> | 85.82 | 0.04076 | 0.01005 | 0.4182 |
+#&gt; |.....................| 4.308 | 0.6979 | 0.9032 | 1.157 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9772 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -10.67 | 0.1182 | 0.2197 | 0.3686 |
+#&gt; |.....................| -28.82 | 3.860 | 3.200 | -8.294 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -5.254 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 755.50135 | 0.9911 | -0.9695 | -1.000 | -0.9070 |
+#&gt; |.....................| -0.7893 | -0.8868 | -0.8816 | -0.8697 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8752 |...........|...........|...........|</span>
+#&gt; | U| 755.50135 | 86.22 | -3.200 | -4.600 | -0.3301 |
+#&gt; |.....................| 4.335 | 0.6968 | 0.9020 | 1.161 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9794 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 755.50135</span> | 86.22 | 0.04076 | 0.01005 | 0.4182 |
+#&gt; |.....................| 4.335 | 0.6968 | 0.9020 | 1.161 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9794 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 755.34910 | 0.9966 | -0.9695 | -1.000 | -0.9072 |
+#&gt; |.....................| -0.7744 | -0.8888 | -0.8833 | -0.8654 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8725 |...........|...........|...........|</span>
+#&gt; | U| 755.3491 | 86.70 | -3.200 | -4.600 | -0.3301 |
+#&gt; |.....................| 4.367 | 0.6954 | 0.9005 | 1.166 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9820 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 755.3491</span> | 86.70 | 0.04076 | 0.01005 | 0.4182 |
+#&gt; |.....................| 4.367 | 0.6954 | 0.9005 | 1.166 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9820 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 73.92 | 0.04965 | 0.3063 | 0.4373 |
+#&gt; |.....................| -23.46 | 5.143 | 2.934 | -7.746 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -5.165 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 754.44379 | 0.9831 | -0.9697 | -1.001 | -0.9076 |
+#&gt; |.....................| -0.7489 | -0.8930 | -0.8865 | -0.8566 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8669 |...........|...........|...........|</span>
+#&gt; | U| 754.44379 | 85.53 | -3.200 | -4.601 | -0.3303 |
+#&gt; |.....................| 4.422 | 0.6925 | 0.8975 | 1.176 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9875 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 754.44379</span> | 85.53 | 0.04075 | 0.01005 | 0.4182 |
+#&gt; |.....................| 4.422 | 0.6925 | 0.8975 | 1.176 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9875 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -36.39 | 0.1354 | 0.1953 | 0.3724 |
+#&gt; |.....................| -19.20 | 3.020 | 2.621 | -7.506 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -4.671 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 753.82350 | 0.9908 | -0.9699 | -1.001 | -0.9085 |
+#&gt; |.....................| -0.7249 | -0.8992 | -0.8910 | -0.8427 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8580 |...........|...........|...........|</span>
+#&gt; | U| 753.8235 | 86.20 | -3.200 | -4.601 | -0.3306 |
+#&gt; |.....................| 4.474 | 0.6881 | 0.8935 | 1.193 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9962 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 753.8235</span> | 86.20 | 0.04074 | 0.01004 | 0.4181 |
+#&gt; |.....................| 4.474 | 0.6881 | 0.8935 | 1.193 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.9962 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 25.33 | 0.08213 | 0.2542 | 0.4339 |
+#&gt; |.....................| -14.89 | 3.322 | 2.230 | -6.934 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -4.324 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 753.42397 | 0.9836 | -0.9702 | -1.002 | -0.9101 |
+#&gt; |.....................| -0.7094 | -0.9058 | -0.8962 | -0.8215 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8457 |...........|...........|...........|</span>
+#&gt; | U| 753.42397 | 85.57 | -3.201 | -4.602 | -0.3311 |
+#&gt; |.....................| 4.507 | 0.6835 | 0.8888 | 1.217 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.008 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 753.42397</span> | 85.57 | 0.04073 | 0.01003 | 0.4180 |
+#&gt; |.....................| 4.507 | 0.6835 | 0.8888 | 1.217 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.008 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -31.38 | 0.1220 | 0.1752 | 0.4111 |
+#&gt; |.....................| -12.58 | 2.402 | 1.769 | -6.044 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -3.541 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 753.10125 | 0.9902 | -0.9707 | -1.003 | -0.9128 |
+#&gt; |.....................| -0.7033 | -0.9147 | -0.8999 | -0.7966 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8328 |...........|...........|...........|</span>
+#&gt; | U| 753.10125 | 86.15 | -3.201 | -4.603 | -0.3320 |
+#&gt; |.....................| 4.520 | 0.6773 | 0.8855 | 1.246 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.021 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 753.10125</span> | 86.15 | 0.04071 | 0.01002 | 0.4178 |
+#&gt; |.....................| 4.520 | 0.6773 | 0.8855 | 1.246 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.021 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 18.19 | 0.07644 | 0.2005 | 0.4693 |
+#&gt; |.....................| -11.34 | 2.660 | 1.470 | -4.866 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.908 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 752.83558 | 0.9856 | -0.9716 | -1.004 | -0.9194 |
+#&gt; |.....................| -0.6931 | -0.9294 | -0.8999 | -0.7740 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8246 |...........|...........|...........|</span>
+#&gt; | U| 752.83558 | 85.75 | -3.202 | -4.604 | -0.3342 |
+#&gt; |.....................| 4.542 | 0.6671 | 0.8855 | 1.272 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.029 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.83558</span> | 85.75 | 0.04067 | 0.01001 | 0.4172 |
+#&gt; |.....................| 4.542 | 0.6671 | 0.8855 | 1.272 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.029 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -17.42 | 0.09700 | 0.1175 | 0.4453 |
+#&gt; |.....................| -9.793 | 1.829 | 1.489 | -3.997 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.337 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 752.64046 | 0.9898 | -0.9731 | -1.005 | -0.9331 |
+#&gt; |.....................| -0.6718 | -0.9413 | -0.9101 | -0.7759 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8318 |...........|...........|...........|</span>
+#&gt; | U| 752.64046 | 86.12 | -3.204 | -4.605 | -0.3387 |
+#&gt; |.....................| 4.588 | 0.6587 | 0.8763 | 1.270 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.022 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.64046</span> | 86.12 | 0.04061 | 0.01000 | 0.4161 |
+#&gt; |.....................| 4.588 | 0.6587 | 0.8763 | 1.270 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.022 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 12.96 | 0.06018 | 0.1556 | 0.4415 |
+#&gt; |.....................| -6.445 | 1.822 | 0.6282 | -4.092 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.761 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 752.52461 | 0.9874 | -0.9741 | -1.006 | -0.9430 |
+#&gt; |.....................| -0.6755 | -0.9483 | -0.9069 | -0.7553 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8127 |...........|...........|...........|</span>
+#&gt; | U| 752.52461 | 85.90 | -3.205 | -4.606 | -0.3420 |
+#&gt; |.....................| 4.580 | 0.6538 | 0.8792 | 1.294 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.040 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.52461</span> | 85.90 | 0.04057 | 0.009996 | 0.4153 |
+#&gt; |.....................| 4.580 | 0.6538 | 0.8792 | 1.294 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.040 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -5.319 | 0.06758 | 0.1323 | 0.4528 |
+#&gt; |.....................| -7.018 | 1.348 | 0.9128 | -3.312 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.706 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 752.47650 | 0.9920 | -0.9750 | -1.008 | -0.9578 |
+#&gt; |.....................| -0.6735 | -0.9481 | -0.9014 | -0.7293 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8100 |...........|...........|...........|</span>
+#&gt; | U| 752.4765 | 86.30 | -3.206 | -4.608 | -0.3468 |
+#&gt; |.....................| 4.584 | 0.6539 | 0.8841 | 1.324 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.043 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.4765</span> | 86.30 | 0.04054 | 0.009974 | 0.4142 |
+#&gt; |.....................| 4.584 | 0.6539 | 0.8841 | 1.324 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.043 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 26.38 | 0.03719 | 0.08701 | 0.4621 |
+#&gt; |.....................| -6.642 | 1.808 | 1.401 | -2.463 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.595 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 752.37074 | 0.9880 | -0.9759 | -1.009 | -0.9778 |
+#&gt; |.....................| -0.6665 | -0.9465 | -0.9156 | -0.7192 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8239 |...........|...........|...........|</span>
+#&gt; | U| 752.37074 | 85.96 | -3.206 | -4.609 | -0.3534 |
+#&gt; |.....................| 4.599 | 0.6551 | 0.8713 | 1.335 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.030 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.37074</span> | 85.96 | 0.04050 | 0.009963 | 0.4125 |
+#&gt; |.....................| 4.599 | 0.6551 | 0.8713 | 1.335 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.030 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.8866 | 0.05090 | -0.01541 | 0.3812 |
+#&gt; |.....................| -5.712 | 1.436 | 0.1646 | -2.191 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.247 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 752.26949 | 0.9921 | -0.9761 | -1.009 | -0.9796 |
+#&gt; |.....................| -0.6402 | -0.9531 | -0.9164 | -0.7091 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8135 |...........|...........|...........|</span>
+#&gt; | U| 752.26949 | 86.31 | -3.207 | -4.609 | -0.3540 |
+#&gt; |.....................| 4.656 | 0.6505 | 0.8706 | 1.347 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.040 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.26949</span> | 86.31 | 0.04049 | 0.009963 | 0.4124 |
+#&gt; |.....................| 4.656 | 0.6505 | 0.8706 | 1.347 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.040 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 26.82 | 0.02710 | 0.03892 | 0.4267 |
+#&gt; |.....................| -2.005 | 1.500 | 0.1022 | -1.862 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.773 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 752.20271 | 0.9873 | -0.9768 | -1.006 | -0.9927 |
+#&gt; |.....................| -0.6361 | -0.9677 | -0.9007 | -0.7162 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7982 |...........|...........|...........|</span>
+#&gt; | U| 752.20271 | 85.89 | -3.207 | -4.606 | -0.3584 |
+#&gt; |.....................| 4.664 | 0.6403 | 0.8848 | 1.339 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.055 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.20271</span> | 85.89 | 0.04046 | 0.009992 | 0.4114 |
+#&gt; |.....................| 4.664 | 0.6403 | 0.8848 | 1.339 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.055 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -7.259 | 0.05081 | 0.1320 | 0.4166 |
+#&gt; |.....................| -1.497 | 0.4663 | 1.471 | -1.984 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.9590 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 18</span>| 752.16826 | 0.9883 | -0.9778 | -1.006 | -1.005 |
+#&gt; |.....................| -0.6437 | -0.9795 | -0.9210 | -0.7076 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7873 |...........|...........|...........|</span>
+#&gt; | U| 752.16826 | 85.98 | -3.208 | -4.606 | -0.3626 |
+#&gt; |.....................| 4.648 | 0.6320 | 0.8664 | 1.349 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.16826</span> | 85.98 | 0.04042 | 0.009989 | 0.4103 |
+#&gt; |.....................| 4.648 | 0.6320 | 0.8664 | 1.349 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.732 | 0.03428 | 0.1666 | 0.4265 |
+#&gt; |.....................| -2.413 | 0.2526 | -0.2557 | -1.689 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3553 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 19</span>| 752.25223 | 0.9952 | -0.9788 | -1.010 | -1.023 |
+#&gt; |.....................| -0.6370 | -0.9826 | -0.9156 | -0.6853 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7912 |...........|...........|...........|</span>
+#&gt; | U| 752.25223 | 86.58 | -3.209 | -4.610 | -0.3684 |
+#&gt; |.....................| 4.663 | 0.6299 | 0.8713 | 1.374 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.061 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.25223</span> | 86.58 | 0.04038 | 0.009949 | 0.4089 |
+#&gt; |.....................| 4.663 | 0.6299 | 0.8713 | 1.374 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.061 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 20</span>| 752.18605 | 0.9920 | -0.9778 | -1.007 | -1.006 |
+#&gt; |.....................| -0.6387 | -0.9801 | -0.9204 | -0.7040 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7866 |...........|...........|...........|</span>
+#&gt; | U| 752.18605 | 86.30 | -3.208 | -4.607 | -0.3629 |
+#&gt; |.....................| 4.659 | 0.6316 | 0.8669 | 1.353 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.18605</span> | 86.30 | 0.04042 | 0.009985 | 0.4103 |
+#&gt; |.....................| 4.659 | 0.6316 | 0.8669 | 1.353 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 21</span>| 752.16428 | 0.9894 | -0.9778 | -1.006 | -1.006 |
+#&gt; |.....................| -0.6422 | -0.9797 | -0.9208 | -0.7065 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7871 |...........|...........|...........|</span>
+#&gt; | U| 752.16428 | 86.08 | -3.208 | -4.606 | -0.3627 |
+#&gt; |.....................| 4.651 | 0.6319 | 0.8666 | 1.350 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.16428</span> | 86.08 | 0.04042 | 0.009988 | 0.4103 |
+#&gt; |.....................| 4.651 | 0.6319 | 0.8666 | 1.350 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.144 | 0.02886 | 0.1726 | 0.4333 |
+#&gt; |.....................| -2.192 | 0.3285 | -0.2407 | -1.661 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3568 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 22</span>| 752.15919 | 0.9884 | -0.9779 | -1.007 | -1.007 |
+#&gt; |.....................| -0.6420 | -0.9798 | -0.9206 | -0.7051 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7874 |...........|...........|...........|</span>
+#&gt; | U| 752.15919 | 85.99 | -3.208 | -4.607 | -0.3630 |
+#&gt; |.....................| 4.652 | 0.6319 | 0.8668 | 1.352 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.15919</span> | 85.99 | 0.04042 | 0.009985 | 0.4102 |
+#&gt; |.....................| 4.652 | 0.6319 | 0.8668 | 1.352 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.486 | 0.03361 | 0.1549 | 0.4244 |
+#&gt; |.....................| -2.177 | 0.2364 | -0.2213 | -1.616 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3570 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 23</span>| 752.15545 | 0.9894 | -0.9779 | -1.007 | -1.007 |
+#&gt; |.....................| -0.6405 | -0.9799 | -0.9204 | -0.7040 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7872 |...........|...........|...........|</span>
+#&gt; | U| 752.15545 | 86.07 | -3.208 | -4.607 | -0.3631 |
+#&gt; |.....................| 4.655 | 0.6318 | 0.8669 | 1.353 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.15545</span> | 86.07 | 0.04042 | 0.009984 | 0.4102 |
+#&gt; |.....................| 4.655 | 0.6318 | 0.8669 | 1.353 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.936 | 0.02854 | 0.1600 | 0.4306 |
+#&gt; |.....................| -1.962 | 0.3065 | -0.2063 | -1.586 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3570 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 24</span>| 752.15077 | 0.9884 | -0.9779 | -1.007 | -1.008 |
+#&gt; |.....................| -0.6403 | -0.9800 | -0.9202 | -0.7026 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7875 |...........|...........|...........|</span>
+#&gt; | U| 752.15077 | 85.99 | -3.209 | -4.607 | -0.3635 |
+#&gt; |.....................| 4.656 | 0.6317 | 0.8672 | 1.355 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.15077</span> | 85.99 | 0.04042 | 0.009981 | 0.4101 |
+#&gt; |.....................| 4.656 | 0.6317 | 0.8672 | 1.355 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.303 | 0.03292 | 0.1430 | 0.4220 |
+#&gt; |.....................| -1.955 | 0.2207 | -0.1874 | -1.542 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3581 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 25</span>| 752.14731 | 0.9893 | -0.9780 | -1.007 | -1.009 |
+#&gt; |.....................| -0.6389 | -0.9801 | -0.9200 | -0.7014 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7873 |...........|...........|...........|</span>
+#&gt; | U| 752.14731 | 86.07 | -3.209 | -4.607 | -0.3637 |
+#&gt; |.....................| 4.659 | 0.6316 | 0.8673 | 1.356 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.14731</span> | 86.07 | 0.04042 | 0.009980 | 0.4101 |
+#&gt; |.....................| 4.659 | 0.6316 | 0.8673 | 1.356 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.764 | 0.02806 | 0.1473 | 0.4277 |
+#&gt; |.....................| -1.749 | 0.2865 | -0.1727 | -1.510 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3572 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 26</span>| 752.14299 | 0.9884 | -0.9780 | -1.007 | -1.010 |
+#&gt; |.....................| -0.6388 | -0.9801 | -0.9198 | -0.7000 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7876 |...........|...........|...........|</span>
+#&gt; | U| 752.14299 | 85.99 | -3.209 | -4.607 | -0.3641 |
+#&gt; |.....................| 4.659 | 0.6316 | 0.8675 | 1.358 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.14299</span> | 85.99 | 0.04041 | 0.009978 | 0.4100 |
+#&gt; |.....................| 4.659 | 0.6316 | 0.8675 | 1.358 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.130 | 0.03192 | 0.1311 | 0.4194 |
+#&gt; |.....................| -1.750 | 0.2064 | -0.1542 | -1.466 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3587 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 27</span>| 752.13982 | 0.9893 | -0.9781 | -1.008 | -1.010 |
+#&gt; |.....................| -0.6374 | -0.9803 | -0.9196 | -0.6987 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7873 |...........|...........|...........|</span>
+#&gt; | U| 752.13982 | 86.07 | -3.209 | -4.608 | -0.3642 |
+#&gt; |.....................| 4.662 | 0.6315 | 0.8676 | 1.359 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.13982</span> | 86.07 | 0.04041 | 0.009977 | 0.4099 |
+#&gt; |.....................| 4.662 | 0.6315 | 0.8676 | 1.359 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.635 | 0.02760 | 0.1350 | 0.4248 |
+#&gt; |.....................| -1.550 | 0.2683 | -0.1407 | -1.433 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3557 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 28</span>| 752.13580 | 0.9884 | -0.9782 | -1.008 | -1.012 |
+#&gt; |.....................| -0.6373 | -0.9803 | -0.9194 | -0.6973 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7876 |...........|...........|...........|</span>
+#&gt; | U| 752.1358 | 85.99 | -3.209 | -4.608 | -0.3647 |
+#&gt; |.....................| 4.662 | 0.6315 | 0.8678 | 1.361 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.1358</span> | 85.99 | 0.04041 | 0.009975 | 0.4098 |
+#&gt; |.....................| 4.662 | 0.6315 | 0.8678 | 1.361 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.9657 | 0.03147 | 0.1207 | 0.4166 |
+#&gt; |.....................| -1.557 | 0.1931 | -0.1227 | -1.391 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3574 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 29</span>| 752.13295 | 0.9893 | -0.9782 | -1.008 | -1.012 |
+#&gt; |.....................| -0.6359 | -0.9805 | -0.9193 | -0.6961 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7873 |...........|...........|...........|</span>
+#&gt; | U| 752.13295 | 86.07 | -3.209 | -4.608 | -0.3648 |
+#&gt; |.....................| 4.665 | 0.6314 | 0.8679 | 1.362 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.13295</span> | 86.07 | 0.04041 | 0.009973 | 0.4098 |
+#&gt; |.....................| 4.665 | 0.6314 | 0.8679 | 1.362 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.554 | 0.02702 | 0.1245 | 0.4220 |
+#&gt; |.....................| -1.357 | 0.2511 | -0.1114 | -1.356 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3512 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 30</span>| 752.12919 | 0.9885 | -0.9783 | -1.008 | -1.014 |
+#&gt; |.....................| -0.6359 | -0.9804 | -0.9191 | -0.6947 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7876 |...........|...........|...........|</span>
+#&gt; | U| 752.12919 | 86.00 | -3.209 | -4.608 | -0.3653 |
+#&gt; |.....................| 4.665 | 0.6314 | 0.8681 | 1.364 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.12919</span> | 86.00 | 0.04040 | 0.009972 | 0.4097 |
+#&gt; |.....................| 4.665 | 0.6314 | 0.8681 | 1.364 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.8077 | 0.03076 | 0.1104 | 0.4140 |
+#&gt; |.....................| -1.370 | 0.1799 | -0.09417 | -1.307 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3529 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 31</span>| 752.12656 | 0.9893 | -0.9783 | -1.008 | -1.014 |
+#&gt; |.....................| -0.6345 | -0.9806 | -0.9190 | -0.6934 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7872 |...........|...........|...........|</span>
+#&gt; | U| 752.12656 | 86.07 | -3.209 | -4.608 | -0.3654 |
+#&gt; |.....................| 4.668 | 0.6313 | 0.8682 | 1.365 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.12656</span> | 86.07 | 0.04040 | 0.009970 | 0.4096 |
+#&gt; |.....................| 4.668 | 0.6313 | 0.8682 | 1.365 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.375 | 0.02651 | 0.1140 | 0.4191 |
+#&gt; |.....................| -1.173 | 0.2330 | -0.08481 | -1.281 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3435 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 32</span>| 752.12310 | 0.9885 | -0.9784 | -1.008 | -1.016 |
+#&gt; |.....................| -0.6345 | -0.9806 | -0.9188 | -0.6922 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7875 |...........|...........|...........|</span>
+#&gt; | U| 752.1231 | 86.00 | -3.209 | -4.608 | -0.3659 |
+#&gt; |.....................| 4.668 | 0.6313 | 0.8684 | 1.367 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.1231</span> | 86.00 | 0.04040 | 0.009969 | 0.4095 |
+#&gt; |.....................| 4.668 | 0.6313 | 0.8684 | 1.367 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.6515 | 0.02994 | 0.1012 | 0.4113 |
+#&gt; |.....................| -1.192 | 0.1669 | -0.06829 | -1.233 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3455 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 33</span>| 752.12055 | 0.9892 | -0.9784 | -1.008 | -1.016 |
+#&gt; |.....................| -0.6332 | -0.9808 | -0.9187 | -0.6908 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7871 |...........|...........|...........|</span>
+#&gt; | U| 752.12055 | 86.06 | -3.209 | -4.608 | -0.3661 |
+#&gt; |.....................| 4.671 | 0.6312 | 0.8685 | 1.368 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.12055</span> | 86.06 | 0.04040 | 0.009968 | 0.4095 |
+#&gt; |.....................| 4.671 | 0.6312 | 0.8685 | 1.368 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.998 | 0.02610 | 0.1041 | 0.4159 |
+#&gt; |.....................| -1.002 | 0.2127 | -0.06061 | -1.206 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3333 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 34</span>| 752.11747 | 0.9885 | -0.9785 | -1.009 | -1.018 |
+#&gt; |.....................| -0.6332 | -0.9807 | -0.9185 | -0.6896 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7874 |...........|...........|...........|</span>
+#&gt; | U| 752.11747 | 86.00 | -3.209 | -4.609 | -0.3666 |
+#&gt; |.....................| 4.671 | 0.6312 | 0.8687 | 1.370 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.11747</span> | 86.00 | 0.04039 | 0.009966 | 0.4094 |
+#&gt; |.....................| 4.671 | 0.6312 | 0.8687 | 1.370 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.5772 | 0.02918 | 0.09258 | 0.4085 |
+#&gt; |.....................| -1.024 | 0.1535 | -0.04467 | -1.159 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3360 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 35</span>| 752.11522 | 0.9892 | -0.9785 | -1.009 | -1.018 |
+#&gt; |.....................| -0.6319 | -0.9809 | -0.9185 | -0.6881 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7870 |...........|...........|...........|</span>
+#&gt; | U| 752.11522 | 86.06 | -3.209 | -4.609 | -0.3668 |
+#&gt; |.....................| 4.674 | 0.6311 | 0.8687 | 1.371 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.11522</span> | 86.06 | 0.04039 | 0.009965 | 0.4093 |
+#&gt; |.....................| 4.674 | 0.6311 | 0.8687 | 1.371 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.959 | 0.02535 | 0.09612 | 0.4130 |
+#&gt; |.....................| -0.8451 | 0.1980 | -0.03883 | -1.121 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3219 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 36</span>| 752.11234 | 0.9885 | -0.9786 | -1.009 | -1.020 |
+#&gt; |.....................| -0.6320 | -0.9808 | -0.9183 | -0.6870 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7872 |...........|...........|...........|</span>
+#&gt; | U| 752.11234 | 86.00 | -3.209 | -4.609 | -0.3673 |
+#&gt; |.....................| 4.673 | 0.6311 | 0.8689 | 1.373 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.11234</span> | 86.00 | 0.04039 | 0.009964 | 0.4092 |
+#&gt; |.....................| 4.673 | 0.6311 | 0.8689 | 1.373 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.065 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.5042 | 0.02791 | 0.08363 | 0.4056 |
+#&gt; |.....................| -0.8741 | 0.1402 | -0.02542 | -1.088 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3257 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 37</span>| 752.11033 | 0.9892 | -0.9787 | -1.009 | -1.020 |
+#&gt; |.....................| -0.6308 | -0.9810 | -0.9182 | -0.6855 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7868 |...........|...........|...........|</span>
+#&gt; | U| 752.11033 | 86.06 | -3.209 | -4.609 | -0.3675 |
+#&gt; |.....................| 4.676 | 0.6310 | 0.8689 | 1.374 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.11033</span> | 86.06 | 0.04039 | 0.009963 | 0.4091 |
+#&gt; |.....................| 4.676 | 0.6310 | 0.8689 | 1.374 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.874 | 0.02465 | 0.08719 | 0.4100 |
+#&gt; |.....................| -0.7032 | 0.1835 | -0.01978 | -1.047 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3084 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 38</span>| 752.10764 | 0.9885 | -0.9787 | -1.009 | -1.022 |
+#&gt; |.....................| -0.6309 | -0.9810 | -0.9181 | -0.6844 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7870 |...........|...........|...........|</span>
+#&gt; | U| 752.10764 | 86.00 | -3.209 | -4.609 | -0.3681 |
+#&gt; |.....................| 4.676 | 0.6310 | 0.8691 | 1.376 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.10764</span> | 86.00 | 0.04038 | 0.009962 | 0.4090 |
+#&gt; |.....................| 4.676 | 0.6310 | 0.8691 | 1.376 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.4131 | 0.02699 | 0.07721 | 0.4026 |
+#&gt; |.....................| -0.7354 | 0.1282 | -0.007503 | -1.011 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3125 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 39</span>| 752.10572 | 0.9892 | -0.9788 | -1.009 | -1.023 |
+#&gt; |.....................| -0.6298 | -0.9812 | -0.9181 | -0.6829 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7865 |...........|...........|...........|</span>
+#&gt; | U| 752.10572 | 86.06 | -3.209 | -4.609 | -0.3683 |
+#&gt; |.....................| 4.678 | 0.6309 | 0.8691 | 1.377 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.10572</span> | 86.06 | 0.04038 | 0.009960 | 0.4090 |
+#&gt; |.....................| 4.678 | 0.6309 | 0.8691 | 1.377 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.580 | 0.02411 | 0.07834 | 0.4067 |
+#&gt; |.....................| -0.5755 | 0.1666 | -0.003596 | -0.9604 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2924 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 40</span>| 752.10333 | 0.9885 | -0.9789 | -1.009 | -1.024 |
+#&gt; |.....................| -0.6300 | -0.9811 | -0.9179 | -0.6819 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7867 |...........|...........|...........|</span>
+#&gt; | U| 752.10333 | 86.00 | -3.209 | -4.609 | -0.3688 |
+#&gt; |.....................| 4.678 | 0.6309 | 0.8692 | 1.378 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.10333</span> | 86.00 | 0.04038 | 0.009959 | 0.4088 |
+#&gt; |.....................| 4.678 | 0.6309 | 0.8692 | 1.378 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.3772 | 0.02648 | 0.06875 | 0.3997 |
+#&gt; |.....................| -0.6082 | 0.1162 | 0.008208 | -0.9328 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2962 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 41</span>| 752.10169 | 0.9892 | -0.9789 | -1.009 | -1.025 |
+#&gt; |.....................| -0.6289 | -0.9813 | -0.9179 | -0.6803 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7862 |...........|...........|...........|</span>
+#&gt; | U| 752.10169 | 86.06 | -3.209 | -4.609 | -0.3691 |
+#&gt; |.....................| 4.680 | 0.6308 | 0.8692 | 1.380 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.10169</span> | 86.06 | 0.04038 | 0.009958 | 0.4088 |
+#&gt; |.....................| 4.680 | 0.6308 | 0.8692 | 1.380 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.644 | 0.02338 | 0.07127 | 0.4037 |
+#&gt; |.....................| -0.4618 | 0.1554 | 0.009391 | -0.8908 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2755 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 42</span>| 752.09938 | 0.9886 | -0.9790 | -1.009 | -1.027 |
+#&gt; |.....................| -0.6291 | -0.9812 | -0.9178 | -0.6794 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7864 |...........|...........|...........|</span>
+#&gt; | U| 752.09938 | 86.00 | -3.210 | -4.609 | -0.3697 |
+#&gt; |.....................| 4.680 | 0.6308 | 0.8693 | 1.381 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.09938</span> | 86.00 | 0.04037 | 0.009958 | 0.4086 |
+#&gt; |.....................| 4.680 | 0.6308 | 0.8693 | 1.381 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.2627 | 0.02548 | 0.06256 | 0.3967 |
+#&gt; |.....................| -0.4955 | 0.1055 | 0.02027 | -0.8653 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2789 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 43</span>| 752.09757 | 0.9890 | -0.9791 | -1.010 | -1.028 |
+#&gt; |.....................| -0.6281 | -0.9814 | -0.9178 | -0.6778 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7859 |...........|...........|...........|</span>
+#&gt; | U| 752.09757 | 86.05 | -3.210 | -4.610 | -0.3699 |
+#&gt; |.....................| 4.682 | 0.6307 | 0.8693 | 1.383 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.09757</span> | 86.05 | 0.04037 | 0.009956 | 0.4086 |
+#&gt; |.....................| 4.682 | 0.6307 | 0.8693 | 1.383 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.867 | 0.02296 | 0.06369 | 0.3997 |
+#&gt; |.....................| -0.3645 | 0.1327 | 0.01894 | -0.8216 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2549 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 44</span>| 752.09570 | 0.9886 | -0.9791 | -1.010 | -1.030 |
+#&gt; |.....................| -0.6283 | -0.9814 | -0.9177 | -0.6770 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7861 |...........|...........|...........|</span>
+#&gt; | U| 752.0957 | 86.00 | -3.210 | -4.610 | -0.3705 |
+#&gt; |.....................| 4.681 | 0.6307 | 0.8694 | 1.384 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.0957</span> | 86.00 | 0.04037 | 0.009956 | 0.4084 |
+#&gt; |.....................| 4.681 | 0.6307 | 0.8694 | 1.384 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.066 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.2846 | 0.02474 | 0.05675 | 0.3935 |
+#&gt; |.....................| -0.3960 | 0.09353 | 0.02976 | -0.7961 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2595 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 45</span>| 752.09434 | 0.9891 | -0.9792 | -1.010 | -1.030 |
+#&gt; |.....................| -0.6275 | -0.9816 | -0.9177 | -0.6754 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7856 |...........|...........|...........|</span>
+#&gt; | U| 752.09434 | 86.05 | -3.210 | -4.610 | -0.3708 |
+#&gt; |.....................| 4.683 | 0.6306 | 0.8694 | 1.386 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.09434</span> | 86.05 | 0.04037 | 0.009955 | 0.4083 |
+#&gt; |.....................| 4.683 | 0.6306 | 0.8694 | 1.386 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.348 | 0.02147 | 0.05816 | 0.3967 |
+#&gt; |.....................| -0.2833 | 0.1286 | 0.02562 | -0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2380 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 46</span>| 752.09236 | 0.9886 | -0.9793 | -1.010 | -1.032 |
+#&gt; |.....................| -0.6277 | -0.9815 | -0.9176 | -0.6746 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7858 |...........|...........|...........|</span>
+#&gt; | U| 752.09236 | 86.01 | -3.210 | -4.610 | -0.3715 |
+#&gt; |.....................| 4.683 | 0.6306 | 0.8695 | 1.387 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.09236</span> | 86.01 | 0.04036 | 0.009954 | 0.4082 |
+#&gt; |.....................| 4.683 | 0.6306 | 0.8695 | 1.387 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.1856 | 0.02378 | 0.05144 | 0.3902 |
+#&gt; |.....................| -0.3147 | 0.08386 | 0.03545 | -0.7433 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2408 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 47</span>| 752.09077 | 0.9890 | -0.9793 | -1.010 | -1.033 |
+#&gt; |.....................| -0.6269 | -0.9817 | -0.9177 | -0.6729 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7852 |...........|...........|...........|</span>
+#&gt; | U| 752.09077 | 86.04 | -3.210 | -4.610 | -0.3717 |
+#&gt; |.....................| 4.684 | 0.6305 | 0.8694 | 1.389 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.09077</span> | 86.04 | 0.04036 | 0.009953 | 0.4081 |
+#&gt; |.....................| 4.684 | 0.6305 | 0.8694 | 1.389 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 48</span>| 752.08937 | 0.9892 | -0.9795 | -1.010 | -1.036 |
+#&gt; |.....................| -0.6267 | -0.9818 | -0.9176 | -0.6714 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7852 |...........|...........|...........|</span>
+#&gt; | U| 752.08937 | 86.06 | -3.210 | -4.610 | -0.3725 |
+#&gt; |.....................| 4.685 | 0.6304 | 0.8695 | 1.391 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.08937</span> | 86.06 | 0.04036 | 0.009952 | 0.4079 |
+#&gt; |.....................| 4.685 | 0.6304 | 0.8695 | 1.391 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.945 | 0.01952 | 0.05064 | 0.3906 |
+#&gt; |.....................| -0.1866 | 0.1233 | 0.03740 | -0.6554 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2138 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 49</span>| 752.08593 | 0.9886 | -0.9796 | -1.010 | -1.040 |
+#&gt; |.....................| -0.6271 | -0.9817 | -0.9174 | -0.6701 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7856 |...........|...........|...........|</span>
+#&gt; | U| 752.08593 | 86.01 | -3.210 | -4.610 | -0.3740 |
+#&gt; |.....................| 4.684 | 0.6305 | 0.8697 | 1.392 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.08593</span> | 86.01 | 0.04035 | 0.009951 | 0.4076 |
+#&gt; |.....................| 4.684 | 0.6305 | 0.8697 | 1.392 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.04707 | 0.02143 | 0.04311 | 0.3795 |
+#&gt; |.....................| -0.2514 | 0.07631 | 0.05739 | -0.6184 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2313 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 50</span>| 752.08243 | 0.9889 | -0.9798 | -1.010 | -1.042 |
+#&gt; |.....................| -0.6256 | -0.9821 | -0.9177 | -0.6665 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7842 |...........|...........|...........|</span>
+#&gt; | U| 752.08243 | 86.03 | -3.210 | -4.610 | -0.3748 |
+#&gt; |.....................| 4.687 | 0.6302 | 0.8694 | 1.396 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.068 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.08243</span> | 86.03 | 0.04034 | 0.009949 | 0.4074 |
+#&gt; |.....................| 4.687 | 0.6302 | 0.8694 | 1.396 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.068 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 51</span>| 752.07616 | 0.9895 | -0.9803 | -1.011 | -1.054 |
+#&gt; |.....................| -0.6231 | -0.9827 | -0.9181 | -0.6582 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7817 |...........|...........|...........|</span>
+#&gt; | U| 752.07616 | 86.08 | -3.211 | -4.611 | -0.3786 |
+#&gt; |.....................| 4.693 | 0.6298 | 0.8690 | 1.406 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.071 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.07616</span> | 86.08 | 0.04032 | 0.009942 | 0.4065 |
+#&gt; |.....................| 4.693 | 0.6298 | 0.8690 | 1.406 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.071 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.128 | 0.01286 | 0.03023 | 0.3726 |
+#&gt; |.....................| 0.2708 | 0.07184 | -0.02487 | -0.2959 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.03882 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 52</span>| 752.06706 | 0.9888 | -0.9810 | -1.011 | -1.073 |
+#&gt; |.....................| -0.6241 | -0.9834 | -0.9174 | -0.6562 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7830 |...........|...........|...........|</span>
+#&gt; | U| 752.06706 | 86.03 | -3.212 | -4.611 | -0.3848 |
+#&gt; |.....................| 4.690 | 0.6293 | 0.8696 | 1.408 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.069 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.06706</span> | 86.03 | 0.04030 | 0.009938 | 0.4050 |
+#&gt; |.....................| 4.690 | 0.6293 | 0.8696 | 1.408 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.069 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 53</span>| 752.05726 | 0.9892 | -0.9821 | -1.012 | -1.106 |
+#&gt; |.....................| -0.6257 | -0.9847 | -0.9162 | -0.6528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7853 |...........|...........|...........|</span>
+#&gt; | U| 752.05726 | 86.06 | -3.213 | -4.612 | -0.3958 |
+#&gt; |.....................| 4.687 | 0.6284 | 0.8707 | 1.412 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.05726</span> | 86.06 | 0.04025 | 0.009929 | 0.4023 |
+#&gt; |.....................| 4.687 | 0.6284 | 0.8707 | 1.412 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.067 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 54</span>| 752.04392 | 0.9898 | -0.9854 | -1.015 | -1.200 |
+#&gt; |.....................| -0.6305 | -0.9883 | -0.9128 | -0.6430 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7918 |...........|...........|...........|</span>
+#&gt; | U| 752.04392 | 86.11 | -3.216 | -4.615 | -0.4269 |
+#&gt; |.....................| 4.677 | 0.6259 | 0.8738 | 1.423 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.061 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.04392</span> | 86.11 | 0.04012 | 0.009906 | 0.3949 |
+#&gt; |.....................| 4.677 | 0.6259 | 0.8738 | 1.423 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.061 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.566 | -0.02004 | 0.02472 | 0.1678 |
+#&gt; |.....................| -0.6767 | -0.003606 | 0.4773 | 0.08205 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6933 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 55</span>| 752.05860 | 0.9880 | -0.9900 | -1.027 | -1.486 |
+#&gt; |.....................| -0.6186 | -0.9338 | -0.9168 | -0.6653 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7443 |...........|...........|...........|</span>
+#&gt; | U| 752.0586 | 85.96 | -3.221 | -4.627 | -0.5212 |
+#&gt; |.....................| 4.702 | 0.6640 | 0.8702 | 1.398 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.107 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.0586</span> | 85.96 | 0.03993 | 0.009780 | 0.3726 |
+#&gt; |.....................| 4.702 | 0.6640 | 0.8702 | 1.398 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.107 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 56</span>| 752.02137 | 0.9885 | -0.9874 | -1.020 | -1.325 |
+#&gt; |.....................| -0.6252 | -0.9645 | -0.9146 | -0.6528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7710 |...........|...........|...........|</span>
+#&gt; | U| 752.02137 | 86.00 | -3.218 | -4.620 | -0.4681 |
+#&gt; |.....................| 4.688 | 0.6425 | 0.8722 | 1.412 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.081 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.02137</span> | 86.00 | 0.04004 | 0.009850 | 0.3851 |
+#&gt; |.....................| 4.688 | 0.6425 | 0.8722 | 1.412 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.081 |...........|...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.728 | -0.02729 | 0.08518 | 0.04185 |
+#&gt; |.....................| -0.2367 | 0.4063 | 0.2432 | 0.01436 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.07563 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 57</span>| 752.06656 | 0.9886 | -0.9792 | -1.053 | -1.433 |
+#&gt; |.....................| -0.6165 | -1.020 | -0.9133 | -0.6801 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7607 |...........|...........|...........|</span>
+#&gt; | U| 752.06656 | 86.01 | -3.210 | -4.653 | -0.5037 |
+#&gt; |.....................| 4.707 | 0.6037 | 0.8734 | 1.380 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.091 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.06656</span> | 86.01 | 0.04036 | 0.009533 | 0.3767 |
+#&gt; |.....................| 4.707 | 0.6037 | 0.8734 | 1.380 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.091 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 58</span>| 752.02137 | 0.9885 | -0.9874 | -1.020 | -1.325 |
+#&gt; |.....................| -0.6252 | -0.9645 | -0.9146 | -0.6528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7710 |...........|...........|...........|</span>
+#&gt; | U| 752.02137 | 86.00 | -3.218 | -4.620 | -0.4681 |
+#&gt; |.....................| 4.688 | 0.6425 | 0.8722 | 1.412 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.081 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 752.02137</span> | 86.00 | 0.04004 | 0.009850 | 0.3851 |
+#&gt; |.....................| 4.688 | 0.6425 | 0.8722 | 1.412 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.081 |...........|...........|...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'><span class='va'>f_nlmixr_fomc_sfo_focei_const</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_const</span><span class='op'>[</span><span class='st'>"FOMC-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_alpha |
+#&gt; |.....................| log_beta | sigma | o1 | o2 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o3 | o4 | o5 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 494.78160 | 1.000 | -1.000 | -0.9115 | -0.8954 |
+#&gt; |.....................| -0.8491 | -0.8592 | -0.8761 | -0.8740 |
+#&gt; |.....................| -0.8674 | -0.8694 | -0.8683 |...........|
+#&gt; | U| 494.7816 | 94.00 | -5.400 | -1.000 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.600 | 0.7598 | 0.8633 |
+#&gt; |.....................| 1.189 | 1.089 | 1.146 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 494.7816</span> | 94.00 | 0.004517 | 0.2689 | 0.8187 |
+#&gt; |.....................| 8.166 | 1.600 | 0.7598 | 0.8633 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.189 | 1.089 | 1.146 |...........|</span>
+#&gt; | G| Gill Diff. | -28.01 | 1.933 | -0.2086 | 0.01492 |
+#&gt; |.....................| -0.1687 | -59.79 | 10.74 | 9.966 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -11.82 | -8.862 | -10.52 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 1353.4477 | 1.400 | -1.028 | -0.9085 | -0.8956 |
+#&gt; |.....................| -0.8467 | -0.005584 | -1.029 | -1.016 |
+#&gt; |.....................| -0.6987 | -0.7429 | -0.7181 |...........|
+#&gt; | U| 1353.4477 | 131.6 | -5.428 | -0.9970 | -0.2002 |
+#&gt; |.....................| 2.102 | 2.283 | 0.6433 | 0.7405 |
+#&gt; |.....................| 1.390 | 1.227 | 1.318 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 1353.4477</span> | 131.6 | 0.004394 | 0.2695 | 0.8186 |
+#&gt; |.....................| 8.186 | 2.283 | 0.6433 | 0.7405 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.390 | 1.227 | 1.318 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 504.82409 | 1.040 | -1.003 | -0.9112 | -0.8954 |
+#&gt; |.....................| -0.8489 | -0.7738 | -0.8914 | -0.8882 |
+#&gt; |.....................| -0.8506 | -0.8568 | -0.8533 |...........|
+#&gt; | U| 504.82409 | 97.76 | -5.403 | -0.9997 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.668 | 0.7482 | 0.8511 |
+#&gt; |.....................| 1.209 | 1.103 | 1.163 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 504.82409</span> | 97.76 | 0.004504 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.168 | 1.668 | 0.7482 | 0.8511 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.209 | 1.103 | 1.163 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 494.10898 | 1.008 | -1.001 | -0.9114 | -0.8954 |
+#&gt; |.....................| -0.8490 | -0.8416 | -0.8792 | -0.8769 |
+#&gt; |.....................| -0.8640 | -0.8668 | -0.8652 |...........|
+#&gt; | U| 494.10898 | 94.77 | -5.401 | -0.9999 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.614 | 0.7574 | 0.8608 |
+#&gt; |.....................| 1.193 | 1.092 | 1.149 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 494.10898</span> | 94.77 | 0.004514 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.167 | 1.614 | 0.7574 | 0.8608 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.193 | 1.092 | 1.149 |...........|</span>
+#&gt; | F| Forward Diff. | 147.0 | 1.955 | -0.08761 | 0.06834 |
+#&gt; |.....................| 0.05948 | -55.61 | 11.89 | 8.304 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -12.01 | -8.510 | -10.24 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 492.58255 | 0.9992 | -1.001 | -0.9114 | -0.8954 |
+#&gt; |.....................| -0.8490 | -0.8245 | -0.8825 | -0.8797 |
+#&gt; |.....................| -0.8605 | -0.8643 | -0.8621 |...........|
+#&gt; | U| 492.58255 | 93.93 | -5.401 | -0.9999 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.628 | 0.7550 | 0.8584 |
+#&gt; |.....................| 1.197 | 1.095 | 1.153 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 492.58255</span> | 93.93 | 0.004511 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.167 | 1.628 | 0.7550 | 0.8584 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.197 | 1.095 | 1.153 |...........|</span>
+#&gt; | F| Forward Diff. | -43.22 | 1.882 | -0.2206 | -0.004719 |
+#&gt; |.....................| -0.1970 | -51.78 | 10.22 | 6.620 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -11.81 | -8.346 | -10.04 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 491.66702 | 1.006 | -1.002 | -0.9113 | -0.8954 |
+#&gt; |.....................| -0.8490 | -0.8063 | -0.8860 | -0.8822 |
+#&gt; |.....................| -0.8565 | -0.8614 | -0.8588 |...........|
+#&gt; | U| 491.66702 | 94.52 | -5.402 | -0.9998 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.642 | 0.7523 | 0.8562 |
+#&gt; |.....................| 1.202 | 1.098 | 1.157 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 491.66702</span> | 94.52 | 0.004509 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.167 | 1.642 | 0.7523 | 0.8562 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.202 | 1.098 | 1.157 |...........|</span>
+#&gt; | F| Forward Diff. | 87.79 | 1.893 | -0.1269 | 0.04418 |
+#&gt; |.....................| -0.01699 | -47.85 | 10.34 | 7.758 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -11.67 | -8.213 | -9.916 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 490.57489 | 0.9987 | -1.002 | -0.9112 | -0.8954 |
+#&gt; |.....................| -0.8489 | -0.7885 | -0.8895 | -0.8851 |
+#&gt; |.....................| -0.8525 | -0.8586 | -0.8553 |...........|
+#&gt; | U| 490.57489 | 93.88 | -5.402 | -0.9998 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.657 | 0.7496 | 0.8537 |
+#&gt; |.....................| 1.207 | 1.101 | 1.161 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 490.57489</span> | 93.88 | 0.004506 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.168 | 1.657 | 0.7496 | 0.8537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.207 | 1.101 | 1.161 |...........|</span>
+#&gt; | F| Forward Diff. | -52.56 | 1.834 | -0.2285 | -0.01046 |
+#&gt; |.....................| -0.2159 | -44.44 | 9.379 | 7.248 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -11.47 | -8.044 | -9.710 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 489.67804 | 1.004 | -1.003 | -0.9112 | -0.8954 |
+#&gt; |.....................| -0.8489 | -0.7706 | -0.8932 | -0.8884 |
+#&gt; |.....................| -0.8482 | -0.8554 | -0.8516 |...........|
+#&gt; | U| 489.67804 | 94.42 | -5.403 | -0.9997 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.671 | 0.7468 | 0.8509 |
+#&gt; |.....................| 1.212 | 1.105 | 1.165 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 489.67804</span> | 94.42 | 0.004503 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.168 | 1.671 | 0.7468 | 0.8509 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.212 | 1.105 | 1.165 |...........|</span>
+#&gt; | F| Forward Diff. | 63.10 | 1.841 | -0.1396 | 0.03713 |
+#&gt; |.....................| -0.05177 | -40.65 | 9.345 | 6.018 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -11.29 | -7.879 | -9.567 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 488.80457 | 0.9984 | -1.004 | -0.9111 | -0.8954 |
+#&gt; |.....................| -0.8488 | -0.7529 | -0.8970 | -0.8913 |
+#&gt; |.....................| -0.8435 | -0.8521 | -0.8475 |...........|
+#&gt; | U| 488.80457 | 93.85 | -5.404 | -0.9996 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.685 | 0.7439 | 0.8484 |
+#&gt; |.....................| 1.218 | 1.108 | 1.170 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 488.80457</span> | 93.85 | 0.004499 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.168 | 1.685 | 0.7439 | 0.8484 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.218 | 1.108 | 1.170 |...........|</span>
+#&gt; | F| Forward Diff. | -56.52 | 1.788 | -0.2313 | -0.01570 |
+#&gt; |.....................| -0.2287 | -37.43 | 8.740 | 5.512 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -11.08 | -7.680 | -9.353 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 487.98244 | 1.004 | -1.005 | -0.9110 | -0.8954 |
+#&gt; |.....................| -0.8487 | -0.7356 | -0.9012 | -0.8939 |
+#&gt; |.....................| -0.8380 | -0.8482 | -0.8428 |...........|
+#&gt; | U| 487.98244 | 94.36 | -5.405 | -0.9995 | -0.2000 |
+#&gt; |.....................| 2.100 | 1.699 | 0.7407 | 0.8461 |
+#&gt; |.....................| 1.224 | 1.112 | 1.175 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 487.98244</span> | 94.36 | 0.004495 | 0.2690 | 0.8187 |
+#&gt; |.....................| 8.169 | 1.699 | 0.7407 | 0.8461 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.224 | 1.112 | 1.175 |...........|</span>
+#&gt; | F| Forward Diff. | 49.57 | 1.794 | -0.1466 | 0.03517 |
+#&gt; |.....................| -0.07178 | -34.12 | 8.494 | 6.684 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -10.82 | -7.482 | -9.140 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 487.23587 | 0.9987 | -1.006 | -0.9109 | -0.8954 |
+#&gt; |.....................| -0.8487 | -0.7192 | -0.9058 | -0.8980 |
+#&gt; |.....................| -0.8316 | -0.8438 | -0.8374 |...........|
+#&gt; | U| 487.23587 | 93.88 | -5.406 | -0.9994 | -0.2001 |
+#&gt; |.....................| 2.100 | 1.712 | 0.7372 | 0.8426 |
+#&gt; |.....................| 1.232 | 1.117 | 1.181 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 487.23587</span> | 93.88 | 0.004490 | 0.2691 | 0.8187 |
+#&gt; |.....................| 8.170 | 1.712 | 0.7372 | 0.8426 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.232 | 1.117 | 1.181 |...........|</span>
+#&gt; | F| Forward Diff. | -49.22 | 1.745 | -0.2274 | -0.009194 |
+#&gt; |.....................| -0.2301 | -31.48 | 7.992 | 6.132 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -10.64 | -7.269 | -8.903 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 486.53337 | 1.004 | -1.007 | -0.9107 | -0.8954 |
+#&gt; |.....................| -0.8485 | -0.7047 | -0.9109 | -0.9037 |
+#&gt; |.....................| -0.8240 | -0.8386 | -0.8310 |...........|
+#&gt; | U| 486.53337 | 94.34 | -5.407 | -0.9993 | -0.2001 |
+#&gt; |.....................| 2.101 | 1.724 | 0.7334 | 0.8376 |
+#&gt; |.....................| 1.241 | 1.123 | 1.189 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 486.53337</span> | 94.34 | 0.004484 | 0.2691 | 0.8187 |
+#&gt; |.....................| 8.171 | 1.724 | 0.7334 | 0.8376 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.241 | 1.123 | 1.189 |...........|</span>
+#&gt; | F| Forward Diff. | 43.47 | 1.742 | -0.1424 | 0.02918 |
+#&gt; |.....................| -0.07089 | -28.76 | 7.629 | 4.806 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -10.24 | -6.953 | -8.584 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 485.91669 | 0.9989 | -1.009 | -0.9105 | -0.8955 |
+#&gt; |.....................| -0.8484 | -0.6920 | -0.9165 | -0.9072 |
+#&gt; |.....................| -0.8145 | -0.8325 | -0.8231 |...........|
+#&gt; | U| 485.91669 | 93.90 | -5.409 | -0.9991 | -0.2001 |
+#&gt; |.....................| 2.101 | 1.734 | 0.7291 | 0.8346 |
+#&gt; |.....................| 1.252 | 1.130 | 1.198 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 485.91669</span> | 93.90 | 0.004476 | 0.2691 | 0.8187 |
+#&gt; |.....................| 8.172 | 1.734 | 0.7291 | 0.8346 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.252 | 1.130 | 1.198 |...........|</span>
+#&gt; | F| Forward Diff. | -44.30 | 1.699 | -0.2182 | 0.001936 |
+#&gt; |.....................| -0.2284 | -26.86 | 7.286 | 5.487 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.898 | -6.659 | -8.234 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 485.33976 | 1.003 | -1.011 | -0.9103 | -0.8955 |
+#&gt; |.....................| -0.8481 | -0.6819 | -0.9228 | -0.9110 |
+#&gt; |.....................| -0.8035 | -0.8257 | -0.8143 |...........|
+#&gt; | U| 485.33976 | 94.29 | -5.411 | -0.9988 | -0.2001 |
+#&gt; |.....................| 2.101 | 1.742 | 0.7243 | 0.8314 |
+#&gt; |.....................| 1.265 | 1.137 | 1.208 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 485.33976</span> | 94.29 | 0.004467 | 0.2692 | 0.8186 |
+#&gt; |.....................| 8.174 | 1.742 | 0.7243 | 0.8314 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.265 | 1.137 | 1.208 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 484.77317 | 1.003 | -1.014 | -0.9100 | -0.8956 |
+#&gt; |.....................| -0.8479 | -0.6718 | -0.9302 | -0.9153 |
+#&gt; |.....................| -0.7902 | -0.8175 | -0.8035 |...........|
+#&gt; | U| 484.77317 | 94.32 | -5.414 | -0.9986 | -0.2002 |
+#&gt; |.....................| 2.101 | 1.750 | 0.7187 | 0.8276 |
+#&gt; |.....................| 1.281 | 1.146 | 1.220 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 484.77317</span> | 94.32 | 0.004455 | 0.2692 | 0.8186 |
+#&gt; |.....................| 8.176 | 1.750 | 0.7187 | 0.8276 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.281 | 1.146 | 1.220 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 483.17588 | 1.004 | -1.023 | -0.9091 | -0.8958 |
+#&gt; |.....................| -0.8469 | -0.6384 | -0.9549 | -0.9296 |
+#&gt; |.....................| -0.7463 | -0.7903 | -0.7681 |...........|
+#&gt; | U| 483.17588 | 94.41 | -5.423 | -0.9976 | -0.2004 |
+#&gt; |.....................| 2.102 | 1.777 | 0.6999 | 0.8153 |
+#&gt; |.....................| 1.333 | 1.176 | 1.261 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 483.17588</span> | 94.41 | 0.004415 | 0.2694 | 0.8184 |
+#&gt; |.....................| 8.184 | 1.777 | 0.6999 | 0.8153 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.333 | 1.176 | 1.261 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 481.21481 | 1.006 | -1.040 | -0.9072 | -0.8961 |
+#&gt; |.....................| -0.8451 | -0.5721 | -1.004 | -0.9579 |
+#&gt; |.....................| -0.6592 | -0.7365 | -0.6977 |...........|
+#&gt; | U| 481.21481 | 94.58 | -5.440 | -0.9958 | -0.2008 |
+#&gt; |.....................| 2.104 | 1.830 | 0.6628 | 0.7909 |
+#&gt; |.....................| 1.437 | 1.234 | 1.341 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 481.21481</span> | 94.58 | 0.004338 | 0.2698 | 0.8181 |
+#&gt; |.....................| 8.199 | 1.830 | 0.6628 | 0.7909 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.437 | 1.234 | 1.341 |...........|</span>
+#&gt; | F| Forward Diff. | 62.86 | 1.476 | 0.06730 | 0.05792 |
+#&gt; |.....................| 0.1123 | -8.977 | 1.055 | 2.914 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -3.044 | -1.094 | -2.299 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 18</span>| 481.29476 | 1.000 | -1.145 | -0.9129 | -0.8997 |
+#&gt; |.....................| -0.8485 | -0.5378 | -0.8985 | -1.168 |
+#&gt; |.....................| -0.6228 | -0.8149 | -0.6969 |...........|
+#&gt; | U| 481.29476 | 94.03 | -5.545 | -1.001 | -0.2043 |
+#&gt; |.....................| 2.101 | 1.857 | 0.7428 | 0.6099 |
+#&gt; |.....................| 1.480 | 1.149 | 1.342 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 481.29476</span> | 94.03 | 0.003907 | 0.2687 | 0.8152 |
+#&gt; |.....................| 8.171 | 1.857 | 0.7428 | 0.6099 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.480 | 1.149 | 1.342 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 19</span>| 480.77138 | 1.000 | -1.090 | -0.9099 | -0.8978 |
+#&gt; |.....................| -0.8467 | -0.5555 | -0.9542 | -1.057 |
+#&gt; |.....................| -0.6419 | -0.7733 | -0.6972 |...........|
+#&gt; | U| 480.77138 | 94.01 | -5.490 | -0.9984 | -0.2025 |
+#&gt; |.....................| 2.102 | 1.843 | 0.7004 | 0.7055 |
+#&gt; |.....................| 1.457 | 1.194 | 1.342 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.77138</span> | 94.01 | 0.004129 | 0.2693 | 0.8167 |
+#&gt; |.....................| 8.186 | 1.843 | 0.7004 | 0.7055 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.457 | 1.194 | 1.342 |...........|</span>
+#&gt; | F| Forward Diff. | -25.72 | 1.151 | 0.08772 | -0.007897 |
+#&gt; |.....................| -0.07232 | -6.930 | 3.330 | -2.491 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.626 | -3.111 | -2.500 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 20</span>| 480.61717 | 1.001 | -1.203 | -0.9227 | -0.9002 |
+#&gt; |.....................| -0.8503 | -0.5418 | -0.9405 | -1.001 |
+#&gt; |.....................| -0.6281 | -0.7705 | -0.6908 |...........|
+#&gt; | U| 480.61717 | 94.09 | -5.603 | -1.011 | -0.2049 |
+#&gt; |.....................| 2.099 | 1.854 | 0.7108 | 0.7537 |
+#&gt; |.....................| 1.474 | 1.197 | 1.349 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.61717</span> | 94.09 | 0.003688 | 0.2667 | 0.8147 |
+#&gt; |.....................| 8.156 | 1.854 | 0.7108 | 0.7537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.474 | 1.197 | 1.349 |...........|</span>
+#&gt; | F| Forward Diff. | -10.61 | 0.9224 | -0.5881 | -0.06621 |
+#&gt; |.....................| -0.1838 | -5.929 | 3.775 | 2.798 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.936 | -2.993 | -2.208 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 21</span>| 480.72130 | 1.009 | -1.314 | -0.9169 | -0.9003 |
+#&gt; |.....................| -0.8494 | -0.5516 | -0.9873 | -1.003 |
+#&gt; |.....................| -0.6340 | -0.7292 | -0.6819 |...........|
+#&gt; | U| 480.7213 | 94.81 | -5.714 | -1.005 | -0.2049 |
+#&gt; |.....................| 2.100 | 1.846 | 0.6753 | 0.7523 |
+#&gt; |.....................| 1.467 | 1.242 | 1.359 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.7213</span> | 94.81 | 0.003299 | 0.2679 | 0.8147 |
+#&gt; |.....................| 8.163 | 1.846 | 0.6753 | 0.7523 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.467 | 1.242 | 1.359 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 22</span>| 480.86254 | 1.009 | -1.247 | -0.9202 | -0.9002 |
+#&gt; |.....................| -0.8499 | -0.5429 | -0.9605 | -1.003 |
+#&gt; |.....................| -0.6295 | -0.7530 | -0.6863 |...........|
+#&gt; | U| 480.86254 | 94.84 | -5.647 | -1.009 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.853 | 0.6957 | 0.7520 |
+#&gt; |.....................| 1.472 | 1.216 | 1.354 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.86254</span> | 94.84 | 0.003530 | 0.2672 | 0.8148 |
+#&gt; |.....................| 8.160 | 1.853 | 0.6957 | 0.7520 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.472 | 1.216 | 1.354 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 23</span>| 480.98412 | 1.009 | -1.209 | -0.9220 | -0.9002 |
+#&gt; |.....................| -0.8501 | -0.5381 | -0.9458 | -1.003 |
+#&gt; |.....................| -0.6270 | -0.7661 | -0.6887 |...........|
+#&gt; | U| 480.98412 | 94.85 | -5.609 | -1.010 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.857 | 0.7069 | 0.7519 |
+#&gt; |.....................| 1.475 | 1.202 | 1.352 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.98412</span> | 94.85 | 0.003664 | 0.2669 | 0.8148 |
+#&gt; |.....................| 8.158 | 1.857 | 0.7069 | 0.7519 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.475 | 1.202 | 1.352 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 24</span>| 480.60990 | 1.003 | -1.203 | -0.9226 | -0.9002 |
+#&gt; |.....................| -0.8503 | -0.5410 | -0.9411 | -1.001 |
+#&gt; |.....................| -0.6278 | -0.7701 | -0.6905 |...........|
+#&gt; | U| 480.6099 | 94.24 | -5.603 | -1.011 | -0.2049 |
+#&gt; |.....................| 2.099 | 1.855 | 0.7104 | 0.7534 |
+#&gt; |.....................| 1.474 | 1.198 | 1.350 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.6099</span> | 94.24 | 0.003688 | 0.2668 | 0.8148 |
+#&gt; |.....................| 8.156 | 1.855 | 0.7104 | 0.7534 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.474 | 1.198 | 1.350 |...........|</span>
+#&gt; | F| Forward Diff. | 15.29 | 0.9278 | -0.5289 | -0.04762 |
+#&gt; |.....................| -0.1043 | -5.468 | 3.876 | 0.6273 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.897 | -2.941 | -2.183 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 25</span>| 480.59557 | 1.001 | -1.204 | -0.9225 | -0.9002 |
+#&gt; |.....................| -0.8503 | -0.5407 | -0.9419 | -1.001 |
+#&gt; |.....................| -0.6277 | -0.7694 | -0.6902 |...........|
+#&gt; | U| 480.59557 | 94.13 | -5.604 | -1.011 | -0.2049 |
+#&gt; |.....................| 2.099 | 1.855 | 0.7098 | 0.7533 |
+#&gt; |.....................| 1.474 | 1.198 | 1.350 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.59557</span> | 94.13 | 0.003683 | 0.2668 | 0.8148 |
+#&gt; |.....................| 8.157 | 1.855 | 0.7098 | 0.7533 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.474 | 1.198 | 1.350 |...........|</span>
+#&gt; | F| Forward Diff. | -4.733 | 0.9212 | -0.5619 | -0.05855 |
+#&gt; |.....................| -0.1664 | -5.388 | 3.833 | 0.5854 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.924 | -2.927 | -2.102 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 26</span>| 480.58581 | 1.002 | -1.204 | -0.9224 | -0.9002 |
+#&gt; |.....................| -0.8502 | -0.5395 | -0.9428 | -1.002 |
+#&gt; |.....................| -0.6273 | -0.7688 | -0.6897 |...........|
+#&gt; | U| 480.58581 | 94.23 | -5.604 | -1.011 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.856 | 0.7092 | 0.7532 |
+#&gt; |.....................| 1.475 | 1.199 | 1.351 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.58581</span> | 94.23 | 0.003683 | 0.2668 | 0.8148 |
+#&gt; |.....................| 8.157 | 1.856 | 0.7092 | 0.7532 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.475 | 1.199 | 1.351 |...........|</span>
+#&gt; | F| Forward Diff. | 12.31 | 0.9226 | -0.5246 | -0.05019 |
+#&gt; |.....................| -0.1134 | -5.293 | 3.771 | 0.5822 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.938 | -2.904 | -2.175 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 27</span>| 480.57360 | 1.001 | -1.205 | -0.9222 | -0.9002 |
+#&gt; |.....................| -0.8502 | -0.5392 | -0.9437 | -1.002 |
+#&gt; |.....................| -0.6271 | -0.7681 | -0.6894 |...........|
+#&gt; | U| 480.5736 | 94.13 | -5.605 | -1.011 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.856 | 0.7085 | 0.7532 |
+#&gt; |.....................| 1.475 | 1.200 | 1.351 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.5736</span> | 94.13 | 0.003678 | 0.2668 | 0.8148 |
+#&gt; |.....................| 8.157 | 1.856 | 0.7085 | 0.7532 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.475 | 1.200 | 1.351 |...........|</span>
+#&gt; | F| Forward Diff. | -4.864 | 0.9151 | -0.5515 | -0.06112 |
+#&gt; |.....................| -0.1679 | -5.184 | 3.617 | 0.5746 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.832 | -2.849 | -2.141 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 28</span>| 480.56429 | 1.002 | -1.206 | -0.9220 | -0.9002 |
+#&gt; |.....................| -0.8502 | -0.5382 | -0.9446 | -1.002 |
+#&gt; |.....................| -0.6268 | -0.7674 | -0.6889 |...........|
+#&gt; | U| 480.56429 | 94.23 | -5.606 | -1.011 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.857 | 0.7078 | 0.7531 |
+#&gt; |.....................| 1.475 | 1.201 | 1.351 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.56429</span> | 94.23 | 0.003676 | 0.2669 | 0.8148 |
+#&gt; |.....................| 8.158 | 1.857 | 0.7078 | 0.7531 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.475 | 1.201 | 1.351 |...........|</span>
+#&gt; | F| Forward Diff. | 12.18 | 0.9169 | -0.5105 | -0.05061 |
+#&gt; |.....................| -0.1125 | -5.131 | 3.532 | 0.5638 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.931 | -2.821 | -2.132 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 29</span>| 480.55246 | 1.001 | -1.207 | -0.9218 | -0.9002 |
+#&gt; |.....................| -0.8501 | -0.5380 | -0.9454 | -1.002 |
+#&gt; |.....................| -0.6266 | -0.7667 | -0.6886 |...........|
+#&gt; | U| 480.55246 | 94.13 | -5.607 | -1.010 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.857 | 0.7071 | 0.7532 |
+#&gt; |.....................| 1.476 | 1.201 | 1.352 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.55246</span> | 94.13 | 0.003672 | 0.2669 | 0.8148 |
+#&gt; |.....................| 8.158 | 1.857 | 0.7071 | 0.7532 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.476 | 1.201 | 1.352 |...........|</span>
+#&gt; | F| Forward Diff. | -4.480 | 0.9098 | -0.5353 | -0.06055 |
+#&gt; |.....................| -0.1647 | -5.053 | 3.625 | 0.5654 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.860 | -2.782 | -2.112 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 30</span>| 480.54335 | 1.002 | -1.207 | -0.9217 | -0.9002 |
+#&gt; |.....................| -0.8501 | -0.5368 | -0.9463 | -1.002 |
+#&gt; |.....................| -0.6262 | -0.7660 | -0.6881 |...........|
+#&gt; | U| 480.54335 | 94.23 | -5.607 | -1.010 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.858 | 0.7065 | 0.7530 |
+#&gt; |.....................| 1.476 | 1.202 | 1.352 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.54335</span> | 94.23 | 0.003671 | 0.2669 | 0.8148 |
+#&gt; |.....................| 8.158 | 1.858 | 0.7065 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.476 | 1.202 | 1.352 |...........|</span>
+#&gt; | F| Forward Diff. | 12.09 | 0.9120 | -0.4955 | -0.05014 |
+#&gt; |.....................| -0.1107 | -4.912 | 3.583 | 0.5835 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.814 | -2.702 | -2.057 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 31</span>| 480.53185 | 1.001 | -1.209 | -0.9215 | -0.9002 |
+#&gt; |.....................| -0.8500 | -0.5366 | -0.9472 | -1.002 |
+#&gt; |.....................| -0.6260 | -0.7654 | -0.6878 |...........|
+#&gt; | U| 480.53185 | 94.13 | -5.609 | -1.010 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.858 | 0.7058 | 0.7531 |
+#&gt; |.....................| 1.476 | 1.203 | 1.353 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.53185</span> | 94.13 | 0.003666 | 0.2670 | 0.8148 |
+#&gt; |.....................| 8.158 | 1.858 | 0.7058 | 0.7531 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.476 | 1.203 | 1.353 |...........|</span>
+#&gt; | F| Forward Diff. | -4.509 | 0.9048 | -0.5214 | -0.06027 |
+#&gt; |.....................| -0.1665 | -4.870 | 3.525 | 0.5641 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.813 | -2.699 | -2.069 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 32</span>| 480.52276 | 1.002 | -1.209 | -0.9214 | -0.9001 |
+#&gt; |.....................| -0.8500 | -0.5356 | -0.9481 | -1.002 |
+#&gt; |.....................| -0.6256 | -0.7647 | -0.6873 |...........|
+#&gt; | U| 480.52276 | 94.22 | -5.609 | -1.010 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.859 | 0.7051 | 0.7530 |
+#&gt; |.....................| 1.477 | 1.203 | 1.353 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.52276</span> | 94.22 | 0.003664 | 0.2670 | 0.8148 |
+#&gt; |.....................| 8.159 | 1.859 | 0.7051 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.477 | 1.203 | 1.353 |...........|</span>
+#&gt; | F| Forward Diff. | 11.38 | 0.9060 | -0.4821 | -0.05014 |
+#&gt; |.....................| -0.1110 | -4.747 | 3.479 | 0.5798 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.777 | -2.636 | -2.020 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 33</span>| 480.51194 | 1.001 | -1.211 | -0.9212 | -0.9001 |
+#&gt; |.....................| -0.8500 | -0.5355 | -0.9490 | -1.002 |
+#&gt; |.....................| -0.6255 | -0.7641 | -0.6869 |...........|
+#&gt; | U| 480.51194 | 94.13 | -5.611 | -1.010 | -0.2048 |
+#&gt; |.....................| 2.099 | 1.859 | 0.7044 | 0.7530 |
+#&gt; |.....................| 1.477 | 1.204 | 1.354 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.51194</span> | 94.13 | 0.003659 | 0.2670 | 0.8148 |
+#&gt; |.....................| 8.159 | 1.859 | 0.7044 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.477 | 1.204 | 1.354 |...........|</span>
+#&gt; | F| Forward Diff. | -4.485 | 0.8991 | -0.5064 | -0.06148 |
+#&gt; |.....................| -0.1643 | -4.758 | 3.403 | 0.5432 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.772 | -2.633 | -2.022 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 34</span>| 480.50302 | 1.002 | -1.211 | -0.9210 | -0.9001 |
+#&gt; |.....................| -0.8499 | -0.5345 | -0.9500 | -1.002 |
+#&gt; |.....................| -0.6251 | -0.7633 | -0.6864 |...........|
+#&gt; | U| 480.50302 | 94.22 | -5.611 | -1.010 | -0.2047 |
+#&gt; |.....................| 2.099 | 1.860 | 0.7037 | 0.7529 |
+#&gt; |.....................| 1.477 | 1.205 | 1.354 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.50302</span> | 94.22 | 0.003656 | 0.2671 | 0.8149 |
+#&gt; |.....................| 8.159 | 1.860 | 0.7037 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.477 | 1.205 | 1.354 |...........|</span>
+#&gt; | F| Forward Diff. | 10.83 | 0.8997 | -0.4680 | -0.05021 |
+#&gt; |.....................| -0.1106 | -4.703 | 3.332 | 0.5674 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.765 | -2.559 | -1.986 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 35</span>| 480.49281 | 1.001 | -1.213 | -0.9209 | -0.9001 |
+#&gt; |.....................| -0.8499 | -0.5344 | -0.9509 | -1.002 |
+#&gt; |.....................| -0.6250 | -0.7627 | -0.6860 |...........|
+#&gt; | U| 480.49281 | 94.13 | -5.613 | -1.009 | -0.2047 |
+#&gt; |.....................| 2.099 | 1.860 | 0.7030 | 0.7529 |
+#&gt; |.....................| 1.478 | 1.206 | 1.355 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.49281</span> | 94.13 | 0.003652 | 0.2671 | 0.8149 |
+#&gt; |.....................| 8.160 | 1.860 | 0.7030 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.478 | 1.206 | 1.355 |...........|</span>
+#&gt; | F| Forward Diff. | -4.447 | 0.8934 | -0.4900 | -0.06030 |
+#&gt; |.....................| -0.1577 | -4.708 | 3.266 | 0.5080 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.782 | -2.544 | -1.983 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 36</span>| 480.48415 | 1.002 | -1.213 | -0.9207 | -0.9001 |
+#&gt; |.....................| -0.8498 | -0.5335 | -0.9518 | -1.002 |
+#&gt; |.....................| -0.6246 | -0.7620 | -0.6855 |...........|
+#&gt; | U| 480.48415 | 94.22 | -5.613 | -1.009 | -0.2047 |
+#&gt; |.....................| 2.099 | 1.861 | 0.7023 | 0.7528 |
+#&gt; |.....................| 1.478 | 1.206 | 1.355 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.48415</span> | 94.22 | 0.003649 | 0.2671 | 0.8149 |
+#&gt; |.....................| 8.160 | 1.861 | 0.7023 | 0.7528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.478 | 1.206 | 1.355 |...........|</span>
+#&gt; | F| Forward Diff. | 10.47 | 0.8932 | -0.4526 | -0.04997 |
+#&gt; |.....................| -0.1093 | -4.502 | 3.250 | 0.5653 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.769 | -2.486 | -1.944 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 37</span>| 480.47437 | 1.001 | -1.215 | -0.9205 | -0.9001 |
+#&gt; |.....................| -0.8498 | -0.5334 | -0.9527 | -1.002 |
+#&gt; |.....................| -0.6244 | -0.7613 | -0.6852 |...........|
+#&gt; | U| 480.47437 | 94.13 | -5.615 | -1.009 | -0.2047 |
+#&gt; |.....................| 2.099 | 1.861 | 0.7016 | 0.7528 |
+#&gt; |.....................| 1.478 | 1.207 | 1.356 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.47437</span> | 94.13 | 0.003644 | 0.2672 | 0.8149 |
+#&gt; |.....................| 8.161 | 1.861 | 0.7016 | 0.7528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.478 | 1.207 | 1.356 |...........|</span>
+#&gt; | F| Forward Diff. | -4.431 | 0.8869 | -0.4735 | -0.05983 |
+#&gt; |.....................| -0.1554 | -4.492 | 3.189 | -0.6996 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.700 | -2.467 | -1.937 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 38</span>| 480.46651 | 1.002 | -1.216 | -0.9203 | -0.9000 |
+#&gt; |.....................| -0.8497 | -0.5326 | -0.9537 | -1.002 |
+#&gt; |.....................| -0.6240 | -0.7606 | -0.6847 |...........|
+#&gt; | U| 480.46651 | 94.21 | -5.616 | -1.009 | -0.2047 |
+#&gt; |.....................| 2.099 | 1.861 | 0.7009 | 0.7530 |
+#&gt; |.....................| 1.479 | 1.208 | 1.356 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.46651</span> | 94.21 | 0.003640 | 0.2672 | 0.8149 |
+#&gt; |.....................| 8.161 | 1.861 | 0.7009 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.479 | 1.208 | 1.356 |...........|</span>
+#&gt; | F| Forward Diff. | 9.502 | 0.8860 | -0.4381 | -0.05035 |
+#&gt; |.....................| -0.1103 | -4.453 | 3.114 | 0.5384 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.770 | -2.407 | -1.897 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 39</span>| 480.45755 | 1.001 | -1.217 | -0.9200 | -0.9000 |
+#&gt; |.....................| -0.8497 | -0.5325 | -0.9546 | -1.002 |
+#&gt; |.....................| -0.6238 | -0.7600 | -0.6843 |...........|
+#&gt; | U| 480.45755 | 94.13 | -5.617 | -1.009 | -0.2047 |
+#&gt; |.....................| 2.099 | 1.861 | 0.7002 | 0.7530 |
+#&gt; |.....................| 1.479 | 1.209 | 1.357 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.45755</span> | 94.13 | 0.003635 | 0.2673 | 0.8149 |
+#&gt; |.....................| 8.162 | 1.861 | 0.7002 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.479 | 1.209 | 1.357 |...........|</span>
+#&gt; | F| Forward Diff. | -4.779 | 0.8798 | -0.4544 | -0.05816 |
+#&gt; |.....................| -0.1541 | -4.432 | 3.060 | 0.5236 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.719 | -2.365 | -1.874 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 40</span>| 480.44943 | 1.002 | -1.218 | -0.9199 | -0.9000 |
+#&gt; |.....................| -0.8496 | -0.5319 | -0.9555 | -1.002 |
+#&gt; |.....................| -0.6235 | -0.7592 | -0.6838 |...........|
+#&gt; | U| 480.44943 | 94.21 | -5.618 | -1.008 | -0.2046 |
+#&gt; |.....................| 2.099 | 1.862 | 0.6995 | 0.7529 |
+#&gt; |.....................| 1.479 | 1.209 | 1.357 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.44943</span> | 94.21 | 0.003631 | 0.2673 | 0.8149 |
+#&gt; |.....................| 8.162 | 1.862 | 0.6995 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.479 | 1.209 | 1.357 |...........|</span>
+#&gt; | F| Forward Diff. | 8.806 | 0.8785 | -0.4202 | -0.05024 |
+#&gt; |.....................| -0.1124 | -4.289 | 3.039 | 0.5974 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.651 | -2.322 | -1.843 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 41</span>| 480.44100 | 1.001 | -1.220 | -0.9197 | -0.9000 |
+#&gt; |.....................| -0.8496 | -0.5318 | -0.9564 | -1.002 |
+#&gt; |.....................| -0.6233 | -0.7586 | -0.6835 |...........|
+#&gt; | U| 480.441 | 94.13 | -5.620 | -1.008 | -0.2046 |
+#&gt; |.....................| 2.100 | 1.862 | 0.6988 | 0.7529 |
+#&gt; |.....................| 1.480 | 1.210 | 1.358 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.441</span> | 94.13 | 0.003626 | 0.2673 | 0.8150 |
+#&gt; |.....................| 8.162 | 1.862 | 0.6988 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.480 | 1.210 | 1.358 |...........|</span>
+#&gt; | F| Forward Diff. | -4.662 | 0.8724 | -0.4382 | -0.05735 |
+#&gt; |.....................| -0.1541 | -4.192 | 3.008 | 0.5718 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.633 | -2.283 | -1.828 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 42</span>| 480.43316 | 1.002 | -1.221 | -0.9195 | -0.9000 |
+#&gt; |.....................| -0.8495 | -0.5313 | -0.9573 | -1.002 |
+#&gt; |.....................| -0.6230 | -0.7579 | -0.6830 |...........|
+#&gt; | U| 480.43316 | 94.21 | -5.621 | -1.008 | -0.2046 |
+#&gt; |.....................| 2.100 | 1.862 | 0.6981 | 0.7529 |
+#&gt; |.....................| 1.480 | 1.211 | 1.358 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.43316</span> | 94.21 | 0.003622 | 0.2674 | 0.8150 |
+#&gt; |.....................| 8.163 | 1.862 | 0.6981 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.480 | 1.211 | 1.358 |...........|</span>
+#&gt; | F| Forward Diff. | 8.374 | 0.8709 | -0.4057 | -0.04981 |
+#&gt; |.....................| -0.1077 | -4.274 | 2.898 | 0.5670 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.709 | -2.249 | -1.806 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 43</span>| 480.42514 | 1.001 | -1.222 | -0.9194 | -0.8999 |
+#&gt; |.....................| -0.8495 | -0.5312 | -0.9582 | -1.002 |
+#&gt; |.....................| -0.6227 | -0.7573 | -0.6826 |...........|
+#&gt; | U| 480.42514 | 94.13 | -5.622 | -1.008 | -0.2046 |
+#&gt; |.....................| 2.100 | 1.862 | 0.6974 | 0.7529 |
+#&gt; |.....................| 1.480 | 1.212 | 1.359 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.42514</span> | 94.13 | 0.003617 | 0.2674 | 0.8150 |
+#&gt; |.....................| 8.163 | 1.862 | 0.6974 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.480 | 1.212 | 1.359 |...........|</span>
+#&gt; | F| Forward Diff. | -4.560 | 0.8648 | -0.4238 | -0.05673 |
+#&gt; |.....................| -0.1505 | -4.130 | 2.894 | 0.5588 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.637 | -2.210 | -1.785 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 44</span>| 480.41757 | 1.002 | -1.223 | -0.9192 | -0.8999 |
+#&gt; |.....................| -0.8494 | -0.5307 | -0.9591 | -1.002 |
+#&gt; |.....................| -0.6223 | -0.7566 | -0.6821 |...........|
+#&gt; | U| 480.41757 | 94.21 | -5.623 | -1.008 | -0.2046 |
+#&gt; |.....................| 2.100 | 1.863 | 0.6967 | 0.7528 |
+#&gt; |.....................| 1.481 | 1.212 | 1.359 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.41757</span> | 94.21 | 0.003613 | 0.2674 | 0.8150 |
+#&gt; |.....................| 8.164 | 1.863 | 0.6967 | 0.7528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.481 | 1.212 | 1.359 |...........|</span>
+#&gt; | F| Forward Diff. | 8.260 | 0.8632 | -0.3905 | -0.04898 |
+#&gt; |.....................| -0.1050 | -4.163 | 2.793 | 0.5626 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.680 | -2.170 | -1.767 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 45</span>| 480.40986 | 1.001 | -1.225 | -0.9190 | -0.8999 |
+#&gt; |.....................| -0.8494 | -0.5306 | -0.9600 | -1.002 |
+#&gt; |.....................| -0.6221 | -0.7560 | -0.6818 |...........|
+#&gt; | U| 480.40986 | 94.13 | -5.625 | -1.008 | -0.2045 |
+#&gt; |.....................| 2.100 | 1.863 | 0.6961 | 0.7528 |
+#&gt; |.....................| 1.481 | 1.213 | 1.360 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.40986</span> | 94.13 | 0.003607 | 0.2675 | 0.8150 |
+#&gt; |.....................| 8.164 | 1.863 | 0.6961 | 0.7528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.481 | 1.213 | 1.360 |...........|</span>
+#&gt; | F| Forward Diff. | -4.433 | 0.8570 | -0.4082 | -0.05598 |
+#&gt; |.....................| -0.1439 | -4.083 | 2.776 | -0.7191 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.623 | -2.134 | -1.744 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 46</span>| 480.40309 | 1.002 | -1.226 | -0.9188 | -0.8999 |
+#&gt; |.....................| -0.8493 | -0.5301 | -0.9609 | -1.002 |
+#&gt; |.....................| -0.6217 | -0.7553 | -0.6813 |...........|
+#&gt; | U| 480.40309 | 94.20 | -5.626 | -1.007 | -0.2045 |
+#&gt; |.....................| 2.100 | 1.863 | 0.6954 | 0.7529 |
+#&gt; |.....................| 1.481 | 1.214 | 1.360 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.40309</span> | 94.20 | 0.003603 | 0.2675 | 0.8151 |
+#&gt; |.....................| 8.165 | 1.863 | 0.6954 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.481 | 1.214 | 1.360 |...........|</span>
+#&gt; | F| Forward Diff. | 7.640 | 0.8551 | -0.3719 | -0.04853 |
+#&gt; |.....................| -0.1037 | -4.111 | 2.689 | 0.5674 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.653 | -2.095 | -1.726 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 47</span>| 480.39597 | 1.001 | -1.227 | -0.9185 | -0.8998 |
+#&gt; |.....................| -0.8492 | -0.5300 | -0.9618 | -1.002 |
+#&gt; |.....................| -0.6215 | -0.7547 | -0.6809 |...........|
+#&gt; | U| 480.39597 | 94.13 | -5.627 | -1.007 | -0.2045 |
+#&gt; |.....................| 2.100 | 1.863 | 0.6947 | 0.7530 |
+#&gt; |.....................| 1.482 | 1.214 | 1.361 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.39597</span> | 94.13 | 0.003598 | 0.2676 | 0.8151 |
+#&gt; |.....................| 8.165 | 1.863 | 0.6947 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.214 | 1.361 |...........|</span>
+#&gt; | F| Forward Diff. | -4.827 | 0.8487 | -0.3865 | -0.05558 |
+#&gt; |.....................| -0.1453 | -3.997 | 2.662 | 0.5449 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.580 | -2.061 | -1.701 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 48</span>| 480.38900 | 1.002 | -1.229 | -0.9184 | -0.8998 |
+#&gt; |.....................| -0.8491 | -0.5297 | -0.9626 | -1.002 |
+#&gt; |.....................| -0.6211 | -0.7540 | -0.6805 |...........|
+#&gt; | U| 480.389 | 94.20 | -5.629 | -1.007 | -0.2044 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6940 | 0.7529 |
+#&gt; |.....................| 1.482 | 1.215 | 1.361 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.389</span> | 94.20 | 0.003593 | 0.2676 | 0.8151 |
+#&gt; |.....................| 8.166 | 1.864 | 0.6940 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.215 | 1.361 |...........|</span>
+#&gt; | F| Forward Diff. | 7.052 | 0.8465 | -0.3544 | -0.04836 |
+#&gt; |.....................| -0.1022 | -3.917 | 2.636 | 0.5926 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.553 | -2.027 | -1.689 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 49</span>| 480.38219 | 1.001 | -1.230 | -0.9183 | -0.8998 |
+#&gt; |.....................| -0.8491 | -0.5296 | -0.9634 | -1.002 |
+#&gt; |.....................| -0.6209 | -0.7534 | -0.6801 |...........|
+#&gt; | U| 480.38219 | 94.13 | -5.630 | -1.007 | -0.2044 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6934 | 0.7529 |
+#&gt; |.....................| 1.482 | 1.216 | 1.362 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.38219</span> | 94.13 | 0.003587 | 0.2676 | 0.8151 |
+#&gt; |.....................| 8.166 | 1.864 | 0.6934 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.216 | 1.362 |...........|</span>
+#&gt; | F| Forward Diff. | -4.619 | 0.8406 | -0.3725 | -0.05439 |
+#&gt; |.....................| -0.1411 | -3.915 | 2.594 | -0.6808 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.519 | -1.986 | -1.659 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 50</span>| 480.37598 | 1.002 | -1.232 | -0.9180 | -0.8998 |
+#&gt; |.....................| -0.8490 | -0.5292 | -0.9644 | -1.002 |
+#&gt; |.....................| -0.6206 | -0.7528 | -0.6796 |...........|
+#&gt; | U| 480.37598 | 94.20 | -5.632 | -1.007 | -0.2044 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6927 | 0.7530 |
+#&gt; |.....................| 1.483 | 1.216 | 1.362 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.37598</span> | 94.20 | 0.003582 | 0.2677 | 0.8152 |
+#&gt; |.....................| 8.167 | 1.864 | 0.6927 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.483 | 1.216 | 1.362 |...........|</span>
+#&gt; | F| Forward Diff. | 6.566 | 0.8383 | -0.3380 | -0.04700 |
+#&gt; |.....................| -0.09943 | -3.949 | 2.377 | 0.5751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.561 | -1.951 | -1.641 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 51</span>| 480.36982 | 1.001 | -1.233 | -0.9178 | -0.8997 |
+#&gt; |.....................| -0.8489 | -0.5291 | -0.9651 | -1.002 |
+#&gt; |.....................| -0.6204 | -0.7522 | -0.6792 |...........|
+#&gt; | U| 480.36982 | 94.12 | -5.633 | -1.006 | -0.2043 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6922 | 0.7530 |
+#&gt; |.....................| 1.483 | 1.217 | 1.363 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.36982</span> | 94.12 | 0.003577 | 0.2677 | 0.8152 |
+#&gt; |.....................| 8.167 | 1.864 | 0.6922 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.483 | 1.217 | 1.363 |...........|</span>
+#&gt; | F| Forward Diff. | -5.243 | 0.8317 | -0.3515 | -0.05392 |
+#&gt; |.....................| -0.1358 | -3.830 | 2.493 | 0.5823 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.510 | -1.918 | -1.620 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 52</span>| 480.36331 | 1.002 | -1.235 | -0.9176 | -0.8997 |
+#&gt; |.....................| -0.8489 | -0.5289 | -0.9659 | -1.002 |
+#&gt; |.....................| -0.6201 | -0.7516 | -0.6788 |...........|
+#&gt; | U| 480.36331 | 94.19 | -5.635 | -1.006 | -0.2043 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6916 | 0.7530 |
+#&gt; |.....................| 1.483 | 1.218 | 1.363 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.36331</span> | 94.19 | 0.003572 | 0.2677 | 0.8152 |
+#&gt; |.....................| 8.168 | 1.864 | 0.6916 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.483 | 1.218 | 1.363 |...........|</span>
+#&gt; | F| Forward Diff. | 5.492 | 0.8288 | -0.3226 | -0.04732 |
+#&gt; |.....................| -0.09956 | -3.829 | 2.435 | 0.5676 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.517 | -1.882 | -1.604 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 53</span>| 480.35731 | 1.001 | -1.236 | -0.9175 | -0.8996 |
+#&gt; |.....................| -0.8488 | -0.5288 | -0.9666 | -1.002 |
+#&gt; |.....................| -0.6198 | -0.7510 | -0.6783 |...........|
+#&gt; | U| 480.35731 | 94.12 | -5.636 | -1.006 | -0.2043 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6910 | 0.7529 |
+#&gt; |.....................| 1.484 | 1.218 | 1.364 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.35731</span> | 94.12 | 0.003566 | 0.2678 | 0.8152 |
+#&gt; |.....................| 8.168 | 1.864 | 0.6910 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.484 | 1.218 | 1.364 |...........|</span>
+#&gt; | F| Forward Diff. | -5.442 | 0.8230 | -0.3401 | -0.05270 |
+#&gt; |.....................| -0.1329 | -3.818 | 2.394 | -0.6865 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.462 | -1.826 | -1.568 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 54</span>| 480.35158 | 1.002 | -1.238 | -0.9173 | -0.8996 |
+#&gt; |.....................| -0.8487 | -0.5286 | -0.9675 | -1.002 |
+#&gt; |.....................| -0.6197 | -0.7504 | -0.6779 |...........|
+#&gt; | U| 480.35158 | 94.19 | -5.638 | -1.006 | -0.2042 |
+#&gt; |.....................| 2.100 | 1.864 | 0.6904 | 0.7530 |
+#&gt; |.....................| 1.484 | 1.219 | 1.364 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.35158</span> | 94.19 | 0.003561 | 0.2678 | 0.8153 |
+#&gt; |.....................| 8.169 | 1.864 | 0.6904 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.484 | 1.219 | 1.364 |...........|</span>
+#&gt; | F| Forward Diff. | 5.119 | 0.8198 | -0.3066 | -0.04724 |
+#&gt; |.....................| -0.1005 | -3.787 | 2.338 | 0.5896 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.465 | -1.812 | -1.559 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 55</span>| 480.34603 | 1.001 | -1.239 | -0.9170 | -0.8996 |
+#&gt; |.....................| -0.8486 | -0.5283 | -0.9683 | -1.002 |
+#&gt; |.....................| -0.6195 | -0.7499 | -0.6775 |...........|
+#&gt; | U| 480.34603 | 94.12 | -5.639 | -1.006 | -0.2042 |
+#&gt; |.....................| 2.100 | 1.865 | 0.6897 | 0.7530 |
+#&gt; |.....................| 1.484 | 1.220 | 1.364 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.34603</span> | 94.12 | 0.003555 | 0.2679 | 0.8153 |
+#&gt; |.....................| 8.170 | 1.865 | 0.6897 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.484 | 1.220 | 1.364 |...........|</span>
+#&gt; | F| Forward Diff. | -5.669 | 0.8137 | -0.3182 | -0.05158 |
+#&gt; |.....................| -0.1292 | -3.845 | 2.251 | 0.5349 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.532 | -1.781 | -1.537 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 56</span>| 480.33997 | 1.002 | -1.241 | -0.9169 | -0.8995 |
+#&gt; |.....................| -0.8486 | -0.5282 | -0.9690 | -1.002 |
+#&gt; |.....................| -0.6192 | -0.7493 | -0.6772 |...........|
+#&gt; | U| 480.33997 | 94.19 | -5.641 | -1.005 | -0.2041 |
+#&gt; |.....................| 2.101 | 1.865 | 0.6892 | 0.7529 |
+#&gt; |.....................| 1.484 | 1.220 | 1.365 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.33997</span> | 94.19 | 0.003550 | 0.2679 | 0.8153 |
+#&gt; |.....................| 8.170 | 1.865 | 0.6892 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.484 | 1.220 | 1.365 |...........|</span>
+#&gt; | F| Forward Diff. | 4.944 | 0.8109 | -0.2900 | -0.04418 |
+#&gt; |.....................| -0.09220 | -3.817 | 2.207 | 0.5423 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.530 | -1.750 | -1.524 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 57</span>| 480.33440 | 1.001 | -1.242 | -0.9168 | -0.8995 |
+#&gt; |.....................| -0.8485 | -0.5280 | -0.9697 | -1.002 |
+#&gt; |.....................| -0.6188 | -0.7487 | -0.6768 |...........|
+#&gt; | U| 480.3344 | 94.12 | -5.642 | -1.005 | -0.2041 |
+#&gt; |.....................| 2.101 | 1.865 | 0.6887 | 0.7529 |
+#&gt; |.....................| 1.485 | 1.221 | 1.365 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.3344</span> | 94.12 | 0.003544 | 0.2679 | 0.8154 |
+#&gt; |.....................| 8.171 | 1.865 | 0.6887 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.485 | 1.221 | 1.365 |...........|</span>
+#&gt; | F| Forward Diff. | -5.630 | 0.8048 | -0.3070 | -0.04965 |
+#&gt; |.....................| -0.1246 | -3.770 | 2.179 | 0.5400 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.465 | -1.710 | -1.500 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 58</span>| 480.32852 | 1.002 | -1.244 | -0.9167 | -0.8994 |
+#&gt; |.....................| -0.8485 | -0.5278 | -0.9703 | -1.002 |
+#&gt; |.....................| -0.6184 | -0.7482 | -0.6764 |...........|
+#&gt; | U| 480.32852 | 94.19 | -5.644 | -1.005 | -0.2041 |
+#&gt; |.....................| 2.101 | 1.865 | 0.6882 | 0.7528 |
+#&gt; |.....................| 1.485 | 1.221 | 1.366 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.32852</span> | 94.19 | 0.003538 | 0.2679 | 0.8154 |
+#&gt; |.....................| 8.171 | 1.865 | 0.6882 | 0.7528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.485 | 1.221 | 1.366 |...........|</span>
+#&gt; | F| Forward Diff. | 4.819 | 0.8018 | -0.2789 | -0.04260 |
+#&gt; |.....................| -0.08823 | -3.653 | 2.177 | -0.6593 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.384 | -1.678 | -1.478 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 59</span>| 480.32382 | 1.001 | -1.246 | -0.9164 | -0.8994 |
+#&gt; |.....................| -0.8484 | -0.5276 | -0.9711 | -1.002 |
+#&gt; |.....................| -0.6183 | -0.7477 | -0.6761 |...........|
+#&gt; | U| 480.32382 | 94.12 | -5.646 | -1.005 | -0.2040 |
+#&gt; |.....................| 2.101 | 1.865 | 0.6876 | 0.7529 |
+#&gt; |.....................| 1.486 | 1.222 | 1.366 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.32382</span> | 94.12 | 0.003533 | 0.2680 | 0.8155 |
+#&gt; |.....................| 8.172 | 1.865 | 0.6876 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.486 | 1.222 | 1.366 |...........|</span>
+#&gt; | F| Forward Diff. | -5.225 | 0.7951 | -0.2896 | -0.04843 |
+#&gt; |.....................| -0.1194 | -3.720 | 2.091 | -0.7072 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.430 | -1.641 | -1.454 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 60</span>| 480.31902 | 1.002 | -1.247 | -0.9160 | -0.8993 |
+#&gt; |.....................| -0.8482 | -0.5273 | -0.9719 | -1.002 |
+#&gt; |.....................| -0.6182 | -0.7473 | -0.6757 |...........|
+#&gt; | U| 480.31902 | 94.19 | -5.647 | -1.005 | -0.2039 |
+#&gt; |.....................| 2.101 | 1.865 | 0.6870 | 0.7531 |
+#&gt; |.....................| 1.486 | 1.222 | 1.367 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.31902</span> | 94.19 | 0.003527 | 0.2681 | 0.8155 |
+#&gt; |.....................| 8.173 | 1.865 | 0.6870 | 0.7531 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.486 | 1.222 | 1.367 |...........|</span>
+#&gt; | F| Forward Diff. | 4.904 | 0.7922 | -0.2469 | -0.04034 |
+#&gt; |.....................| -0.08539 | -3.545 | 2.094 | -0.6237 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.331 | -1.619 | -1.454 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 61</span>| 480.31471 | 1.001 | -1.249 | -0.9156 | -0.8993 |
+#&gt; |.....................| -0.8481 | -0.5271 | -0.9727 | -1.001 |
+#&gt; |.....................| -0.6181 | -0.7468 | -0.6753 |...........|
+#&gt; | U| 480.31471 | 94.12 | -5.649 | -1.004 | -0.2039 |
+#&gt; |.....................| 2.101 | 1.866 | 0.6864 | 0.7533 |
+#&gt; |.....................| 1.486 | 1.223 | 1.367 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.31471</span> | 94.12 | 0.003522 | 0.2681 | 0.8156 |
+#&gt; |.....................| 8.174 | 1.866 | 0.6864 | 0.7533 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.486 | 1.223 | 1.367 |...........|</span>
+#&gt; | F| Forward Diff. | -5.295 | 0.7853 | -0.2507 | -0.04627 |
+#&gt; |.....................| -0.1126 | -3.760 | 1.942 | -0.7288 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.482 | -1.617 | -1.436 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 62</span>| 480.31013 | 1.002 | -1.250 | -0.9152 | -0.8992 |
+#&gt; |.....................| -0.8480 | -0.5269 | -0.9734 | -1.001 |
+#&gt; |.....................| -0.6180 | -0.7464 | -0.6750 |...........|
+#&gt; | U| 480.31013 | 94.19 | -5.650 | -1.004 | -0.2038 |
+#&gt; |.....................| 2.101 | 1.866 | 0.6859 | 0.7535 |
+#&gt; |.....................| 1.486 | 1.223 | 1.367 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.31013</span> | 94.19 | 0.003516 | 0.2682 | 0.8156 |
+#&gt; |.....................| 8.175 | 1.866 | 0.6859 | 0.7535 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.486 | 1.223 | 1.367 |...........|</span>
+#&gt; | F| Forward Diff. | 4.435 | 0.7821 | -0.2118 | -0.03855 |
+#&gt; |.....................| -0.07590 | -3.495 | 2.000 | -0.6027 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.382 | -1.576 | -1.413 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 63</span>| 480.30581 | 1.001 | -1.252 | -0.9149 | -0.8991 |
+#&gt; |.....................| -0.8479 | -0.5266 | -0.9741 | -1.001 |
+#&gt; |.....................| -0.6178 | -0.7459 | -0.6746 |...........|
+#&gt; | U| 480.30581 | 94.12 | -5.652 | -1.003 | -0.2037 |
+#&gt; |.....................| 2.101 | 1.866 | 0.6854 | 0.7536 |
+#&gt; |.....................| 1.486 | 1.224 | 1.368 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.30581</span> | 94.12 | 0.003510 | 0.2683 | 0.8157 |
+#&gt; |.....................| 8.176 | 1.866 | 0.6854 | 0.7536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.486 | 1.224 | 1.368 |...........|</span>
+#&gt; | F| Forward Diff. | -5.315 | 0.7789 | -0.2090 | -0.03720 |
+#&gt; |.....................| -0.09944 | -3.577 | 1.911 | -0.6518 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.378 | -1.528 | -1.376 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 64</span>| 480.30125 | 1.002 | -1.254 | -0.9146 | -0.8990 |
+#&gt; |.....................| -0.8478 | -0.5264 | -0.9748 | -1.001 |
+#&gt; |.....................| -0.6176 | -0.7454 | -0.6743 |...........|
+#&gt; | U| 480.30125 | 94.19 | -5.654 | -1.003 | -0.2037 |
+#&gt; |.....................| 2.101 | 1.866 | 0.6848 | 0.7538 |
+#&gt; |.....................| 1.486 | 1.224 | 1.368 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.30125</span> | 94.19 | 0.003505 | 0.2683 | 0.8157 |
+#&gt; |.....................| 8.177 | 1.866 | 0.6848 | 0.7538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.486 | 1.224 | 1.368 |...........|</span>
+#&gt; | F| Forward Diff. | 4.353 | 0.7723 | -0.1834 | -0.03622 |
+#&gt; |.....................| -0.07047 | -3.672 | 1.822 | -0.6713 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.445 | -1.532 | -1.389 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 65</span>| 480.29714 | 1.001 | -1.255 | -0.9143 | -0.8990 |
+#&gt; |.....................| -0.8476 | -0.5261 | -0.9754 | -1.001 |
+#&gt; |.....................| -0.6174 | -0.7450 | -0.6740 |...........|
+#&gt; | U| 480.29714 | 94.12 | -5.655 | -1.003 | -0.2036 |
+#&gt; |.....................| 2.101 | 1.866 | 0.6843 | 0.7539 |
+#&gt; |.....................| 1.487 | 1.225 | 1.369 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.29714</span> | 94.12 | 0.003499 | 0.2684 | 0.8158 |
+#&gt; |.....................| 8.178 | 1.866 | 0.6843 | 0.7539 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.487 | 1.225 | 1.369 |...........|</span>
+#&gt; | F| Forward Diff. | -5.435 | 0.7663 | -0.1878 | -0.03986 |
+#&gt; |.....................| -0.1019 | -3.343 | 1.893 | 0.6711 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.269 | -1.487 | -1.354 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 66</span>| 480.29215 | 1.002 | -1.257 | -0.9143 | -0.8989 |
+#&gt; |.....................| -0.8476 | -0.5260 | -0.9760 | -1.001 |
+#&gt; |.....................| -0.6172 | -0.7444 | -0.6736 |...........|
+#&gt; | U| 480.29215 | 94.18 | -5.657 | -1.003 | -0.2036 |
+#&gt; |.....................| 2.102 | 1.867 | 0.6839 | 0.7538 |
+#&gt; |.....................| 1.487 | 1.226 | 1.369 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.29215</span> | 94.18 | 0.003493 | 0.2684 | 0.8158 |
+#&gt; |.....................| 8.179 | 1.867 | 0.6839 | 0.7538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.487 | 1.226 | 1.369 |...........|</span>
+#&gt; | F| Forward Diff. | 4.161 | 0.7621 | -0.1686 | -0.03452 |
+#&gt; |.....................| -0.06632 | -3.552 | 1.775 | 0.6057 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.379 | -1.473 | -1.364 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 67</span>| 480.28721 | 1.001 | -1.259 | -0.9145 | -0.8989 |
+#&gt; |.....................| -0.8476 | -0.5257 | -0.9765 | -1.001 |
+#&gt; |.....................| -0.6170 | -0.7439 | -0.6732 |...........|
+#&gt; | U| 480.28721 | 94.12 | -5.659 | -1.003 | -0.2035 |
+#&gt; |.....................| 2.102 | 1.867 | 0.6836 | 0.7537 |
+#&gt; |.....................| 1.487 | 1.226 | 1.369 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.28721</span> | 94.12 | 0.003487 | 0.2684 | 0.8159 |
+#&gt; |.....................| 8.179 | 1.867 | 0.6836 | 0.7537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.487 | 1.226 | 1.369 |...........|</span>
+#&gt; | F| Forward Diff. | -4.925 | 0.7584 | -0.1913 | -0.03513 |
+#&gt; |.....................| -0.09132 | -3.418 | 1.781 | -0.6203 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.349 | -1.417 | -1.313 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 68</span>| 480.28278 | 1.002 | -1.260 | -0.9144 | -0.8988 |
+#&gt; |.....................| -0.8475 | -0.5255 | -0.9770 | -1.001 |
+#&gt; |.....................| -0.6167 | -0.7434 | -0.6728 |...........|
+#&gt; | U| 480.28278 | 94.19 | -5.660 | -1.003 | -0.2035 |
+#&gt; |.....................| 2.102 | 1.867 | 0.6832 | 0.7537 |
+#&gt; |.....................| 1.487 | 1.227 | 1.370 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.28278</span> | 94.19 | 0.003481 | 0.2684 | 0.8159 |
+#&gt; |.....................| 8.179 | 1.867 | 0.6832 | 0.7537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.487 | 1.227 | 1.370 |...........|</span>
+#&gt; | F| Forward Diff. | 4.442 | 0.7524 | -0.1734 | -0.03276 |
+#&gt; |.....................| -0.06267 | -3.400 | 1.746 | -0.5960 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.307 | -1.411 | -1.323 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 69</span>| 480.27897 | 1.001 | -1.262 | -0.9141 | -0.8988 |
+#&gt; |.....................| -0.8474 | -0.5252 | -0.9776 | -1.001 |
+#&gt; |.....................| -0.6165 | -0.7431 | -0.6724 |...........|
+#&gt; | U| 480.27897 | 94.13 | -5.662 | -1.003 | -0.2034 |
+#&gt; |.....................| 2.102 | 1.867 | 0.6827 | 0.7539 |
+#&gt; |.....................| 1.488 | 1.227 | 1.370 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.27897</span> | 94.13 | 0.003475 | 0.2684 | 0.8159 |
+#&gt; |.....................| 8.180 | 1.867 | 0.6827 | 0.7539 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.488 | 1.227 | 1.370 |...........|</span>
+#&gt; | F| Forward Diff. | -4.732 | 0.7463 | -0.1764 | -0.03625 |
+#&gt; |.....................| -0.08933 | -3.375 | 1.716 | 0.6486 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.273 | -1.374 | -1.283 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 70</span>| 480.27440 | 1.002 | -1.264 | -0.9140 | -0.8987 |
+#&gt; |.....................| -0.8473 | -0.5250 | -0.9782 | -1.001 |
+#&gt; |.....................| -0.6164 | -0.7427 | -0.6721 |...........|
+#&gt; | U| 480.2744 | 94.19 | -5.664 | -1.003 | -0.2034 |
+#&gt; |.....................| 2.102 | 1.867 | 0.6823 | 0.7538 |
+#&gt; |.....................| 1.488 | 1.227 | 1.371 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.2744</span> | 94.19 | 0.003469 | 0.2684 | 0.8160 |
+#&gt; |.....................| 8.181 | 1.867 | 0.6823 | 0.7538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.488 | 1.227 | 1.371 |...........|</span>
+#&gt; | F| Forward Diff. | 4.305 | 0.7431 | -0.1535 | -0.02884 |
+#&gt; |.....................| -0.05624 | -3.424 | 1.641 | -0.6166 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.366 | -1.368 | -1.291 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 71</span>| 480.27043 | 1.001 | -1.266 | -0.9140 | -0.8987 |
+#&gt; |.....................| -0.8473 | -0.5247 | -0.9786 | -1.001 |
+#&gt; |.....................| -0.6161 | -0.7423 | -0.6718 |...........|
+#&gt; | U| 480.27043 | 94.13 | -5.666 | -1.002 | -0.2033 |
+#&gt; |.....................| 2.102 | 1.868 | 0.6819 | 0.7539 |
+#&gt; |.....................| 1.488 | 1.228 | 1.371 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.27043</span> | 94.13 | 0.003463 | 0.2685 | 0.8160 |
+#&gt; |.....................| 8.181 | 1.868 | 0.6819 | 0.7539 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.488 | 1.228 | 1.371 |...........|</span>
+#&gt; | F| Forward Diff. | -4.306 | 0.7372 | -0.1665 | -0.03186 |
+#&gt; |.....................| -0.08221 | -3.333 | 1.631 | -0.6040 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.265 | -1.322 | -1.255 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 72</span>| 480.26665 | 1.002 | -1.267 | -0.9136 | -0.8986 |
+#&gt; |.....................| -0.8471 | -0.5244 | -0.9791 | -1.001 |
+#&gt; |.....................| -0.6160 | -0.7419 | -0.6714 |...........|
+#&gt; | U| 480.26665 | 94.19 | -5.667 | -1.002 | -0.2032 |
+#&gt; |.....................| 2.102 | 1.868 | 0.6815 | 0.7540 |
+#&gt; |.....................| 1.488 | 1.228 | 1.371 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.26665</span> | 94.19 | 0.003457 | 0.2685 | 0.8161 |
+#&gt; |.....................| 8.182 | 1.868 | 0.6815 | 0.7540 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.488 | 1.228 | 1.371 |...........|</span>
+#&gt; | F| Forward Diff. | 4.654 | 0.7327 | -0.1326 | -0.02617 |
+#&gt; |.....................| -0.04981 | -3.394 | 1.559 | -0.6139 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.358 | -1.341 | -1.268 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 73</span>| 480.26300 | 1.001 | -1.269 | -0.9132 | -0.8985 |
+#&gt; |.....................| -0.8470 | -0.5241 | -0.9796 | -1.000 |
+#&gt; |.....................| -0.6158 | -0.7416 | -0.6711 |...........|
+#&gt; | U| 480.263 | 94.13 | -5.669 | -1.002 | -0.2032 |
+#&gt; |.....................| 2.102 | 1.868 | 0.6812 | 0.7542 |
+#&gt; |.....................| 1.488 | 1.229 | 1.372 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.263</span> | 94.13 | 0.003451 | 0.2686 | 0.8162 |
+#&gt; |.....................| 8.183 | 1.868 | 0.6812 | 0.7542 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.488 | 1.229 | 1.372 |...........|</span>
+#&gt; | F| Forward Diff. | -4.009 | 0.7258 | -0.1343 | -0.03035 |
+#&gt; |.....................| -0.07619 | -3.164 | 1.609 | -0.5397 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.251 | -1.282 | -1.219 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 74</span>| 480.25930 | 1.002 | -1.271 | -0.9130 | -0.8985 |
+#&gt; |.....................| -0.8469 | -0.5239 | -0.9802 | -1.000 |
+#&gt; |.....................| -0.6155 | -0.7412 | -0.6708 |...........|
+#&gt; | U| 480.2593 | 94.19 | -5.671 | -1.002 | -0.2031 |
+#&gt; |.....................| 2.102 | 1.868 | 0.6807 | 0.7543 |
+#&gt; |.....................| 1.489 | 1.229 | 1.372 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.2593</span> | 94.19 | 0.003445 | 0.2686 | 0.8162 |
+#&gt; |.....................| 8.184 | 1.868 | 0.6807 | 0.7543 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.489 | 1.229 | 1.372 |...........|</span>
+#&gt; | F| Forward Diff. | 4.851 | 0.7223 | -0.1045 | -0.02290 |
+#&gt; |.....................| -0.04316 | -3.376 | 1.478 | 0.6193 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.343 | -1.302 | -1.232 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 75</span>| 480.25486 | 1.001 | -1.273 | -0.9131 | -0.8984 |
+#&gt; |.....................| -0.8469 | -0.5237 | -0.9805 | -1.000 |
+#&gt; |.....................| -0.6152 | -0.7408 | -0.6705 |...........|
+#&gt; | U| 480.25486 | 94.14 | -5.673 | -1.002 | -0.2030 |
+#&gt; |.....................| 2.102 | 1.868 | 0.6805 | 0.7542 |
+#&gt; |.....................| 1.489 | 1.230 | 1.373 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.25486</span> | 94.14 | 0.003439 | 0.2686 | 0.8162 |
+#&gt; |.....................| 8.184 | 1.868 | 0.6805 | 0.7542 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.489 | 1.230 | 1.373 |...........|</span>
+#&gt; | F| Forward Diff. | -3.282 | 0.7167 | -0.1236 | -0.02586 |
+#&gt; |.....................| -0.06793 | -3.294 | 1.470 | 0.6693 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.247 | -1.242 | -1.194 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 76</span>| 480.25000 | 1.002 | -1.274 | -0.9134 | -0.8984 |
+#&gt; |.....................| -0.8469 | -0.5231 | -0.9806 | -1.001 |
+#&gt; |.....................| -0.6147 | -0.7402 | -0.6701 |...........|
+#&gt; | U| 480.25 | 94.20 | -5.674 | -1.002 | -0.2030 |
+#&gt; |.....................| 2.102 | 1.869 | 0.6804 | 0.7539 |
+#&gt; |.....................| 1.490 | 1.230 | 1.373 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.25</span> | 94.20 | 0.003434 | 0.2686 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.869 | 0.6804 | 0.7539 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.490 | 1.230 | 1.373 |...........|</span>
+#&gt; | F| Forward Diff. | 5.823 | 0.7134 | -0.1173 | -0.02040 |
+#&gt; |.....................| -0.04062 | -3.151 | 1.491 | -0.5685 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.243 | -1.237 | -1.210 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 77</span>| 480.24598 | 1.001 | -1.276 | -0.9134 | -0.8984 |
+#&gt; |.....................| -0.8469 | -0.5229 | -0.9809 | -1.001 |
+#&gt; |.....................| -0.6145 | -0.7399 | -0.6698 |...........|
+#&gt; | U| 480.24598 | 94.13 | -5.676 | -1.002 | -0.2030 |
+#&gt; |.....................| 2.102 | 1.869 | 0.6802 | 0.7539 |
+#&gt; |.....................| 1.490 | 1.231 | 1.373 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.24598</span> | 94.13 | 0.003427 | 0.2686 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.869 | 0.6802 | 0.7539 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.490 | 1.231 | 1.373 |...........|</span>
+#&gt; | F| Forward Diff. | -3.294 | 0.7076 | -0.1362 | -0.02383 |
+#&gt; |.....................| -0.06566 | -3.147 | 1.461 | 0.6663 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.244 | -1.185 | -1.155 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 78</span>| 480.24152 | 1.002 | -1.278 | -0.9134 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5225 | -0.9813 | -1.001 |
+#&gt; |.....................| -0.6142 | -0.7395 | -0.6694 |...........|
+#&gt; | U| 480.24152 | 94.19 | -5.678 | -1.002 | -0.2030 |
+#&gt; |.....................| 2.102 | 1.869 | 0.6799 | 0.7538 |
+#&gt; |.....................| 1.490 | 1.231 | 1.374 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.24152</span> | 94.19 | 0.003421 | 0.2686 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.869 | 0.6799 | 0.7538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.490 | 1.231 | 1.374 |...........|</span>
+#&gt; | F| Forward Diff. | 4.573 | 0.7031 | -0.1214 | -0.01999 |
+#&gt; |.....................| -0.04022 | -3.129 | 1.425 | 0.6287 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.274 | -1.197 | -1.174 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 79</span>| 480.23703 | 1.001 | -1.280 | -0.9136 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5223 | -0.9815 | -1.001 |
+#&gt; |.....................| -0.6136 | -0.7392 | -0.6691 |...........|
+#&gt; | U| 480.23703 | 94.13 | -5.680 | -1.002 | -0.2030 |
+#&gt; |.....................| 2.102 | 1.869 | 0.6797 | 0.7536 |
+#&gt; |.....................| 1.491 | 1.231 | 1.374 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.23703</span> | 94.13 | 0.003415 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.869 | 0.6797 | 0.7536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.491 | 1.231 | 1.374 |...........|</span>
+#&gt; | F| Forward Diff. | -3.496 | 0.6977 | -0.1464 | -0.02500 |
+#&gt; |.....................| -0.06997 | -3.031 | 1.316 | 0.6455 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.198 | -1.144 | -1.124 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 80</span>| 480.23246 | 1.002 | -1.281 | -0.9138 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5219 | -0.9816 | -1.001 |
+#&gt; |.....................| -0.6131 | -0.7387 | -0.6687 |...........|
+#&gt; | U| 480.23246 | 94.19 | -5.681 | -1.002 | -0.2030 |
+#&gt; |.....................| 2.102 | 1.870 | 0.6796 | 0.7533 |
+#&gt; |.....................| 1.492 | 1.232 | 1.375 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.23246</span> | 94.19 | 0.003409 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.870 | 0.6796 | 0.7533 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.492 | 1.232 | 1.375 |...........|</span>
+#&gt; | F| Forward Diff. | 4.825 | 0.6940 | -0.1347 | -0.01919 |
+#&gt; |.....................| -0.03939 | -3.118 | 1.378 | 0.5922 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.219 | -1.136 | -1.127 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 81</span>| 480.22809 | 1.001 | -1.283 | -0.9138 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5217 | -0.9816 | -1.002 |
+#&gt; |.....................| -0.6127 | -0.7384 | -0.6684 |...........|
+#&gt; | U| 480.22809 | 94.14 | -5.683 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.870 | 0.6796 | 0.7531 |
+#&gt; |.....................| 1.492 | 1.232 | 1.375 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.22809</span> | 94.14 | 0.003403 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.870 | 0.6796 | 0.7531 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.492 | 1.232 | 1.375 |...........|</span>
+#&gt; | F| Forward Diff. | -3.001 | 0.6885 | -0.1518 | -0.02256 |
+#&gt; |.....................| -0.06414 | -2.892 | 1.443 | 0.6415 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.085 | -1.098 | -1.101 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 82</span>| 480.22387 | 1.002 | -1.285 | -0.9139 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5212 | -0.9821 | -1.002 |
+#&gt; |.....................| -0.6124 | -0.7381 | -0.6680 |...........|
+#&gt; | U| 480.22387 | 94.19 | -5.685 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.870 | 0.6793 | 0.7529 |
+#&gt; |.....................| 1.492 | 1.232 | 1.375 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.22387</span> | 94.19 | 0.003397 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.870 | 0.6793 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.492 | 1.232 | 1.375 |...........|</span>
+#&gt; | F| Forward Diff. | 5.360 | 0.6846 | -0.1392 | -0.01938 |
+#&gt; |.....................| -0.04006 | -2.853 | 1.421 | -0.5715 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -1.117 | -1.118 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 83</span>| 480.22054 | 1.001 | -1.287 | -0.9139 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5210 | -0.9826 | -1.002 |
+#&gt; |.....................| -0.6125 | -0.7380 | -0.6676 |...........|
+#&gt; | U| 480.22054 | 94.14 | -5.687 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.871 | 0.6789 | 0.7530 |
+#&gt; |.....................| 1.492 | 1.233 | 1.376 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.22054</span> | 94.14 | 0.003391 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.871 | 0.6789 | 0.7530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.492 | 1.233 | 1.376 |...........|</span>
+#&gt; | F| Forward Diff. | -2.774 | 0.6781 | -0.1521 | -0.02419 |
+#&gt; |.....................| -0.06697 | -2.800 | 1.392 | 0.6467 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.111 | -1.074 | -1.064 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 84</span>| 480.21670 | 1.002 | -1.288 | -0.9138 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5206 | -0.9832 | -1.002 |
+#&gt; |.....................| -0.6123 | -0.7378 | -0.6672 |...........|
+#&gt; | U| 480.2167 | 94.19 | -5.688 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.871 | 0.6784 | 0.7529 |
+#&gt; |.....................| 1.493 | 1.233 | 1.376 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.2167</span> | 94.19 | 0.003385 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.871 | 0.6784 | 0.7529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.493 | 1.233 | 1.376 |...........|</span>
+#&gt; | F| Forward Diff. | 4.519 | 0.6730 | -0.1351 | -0.02088 |
+#&gt; |.....................| -0.04118 | -2.856 | 1.311 | 0.6094 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.165 | -1.062 | -1.048 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 85</span>| 480.21269 | 1.001 | -1.290 | -0.9139 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5205 | -0.9835 | -1.002 |
+#&gt; |.....................| -0.6119 | -0.7376 | -0.6670 |...........|
+#&gt; | U| 480.21269 | 94.14 | -5.690 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.871 | 0.6782 | 0.7527 |
+#&gt; |.....................| 1.493 | 1.233 | 1.377 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.21269</span> | 94.14 | 0.003379 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.871 | 0.6782 | 0.7527 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.493 | 1.233 | 1.377 |...........|</span>
+#&gt; | F| Forward Diff. | -2.933 | 0.6686 | -0.1517 | -0.01805 |
+#&gt; |.....................| -0.06304 | -2.806 | 1.298 | 0.6045 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.073 | -1.045 | -1.026 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 86</span>| 480.20865 | 1.002 | -1.292 | -0.9139 | -0.8983 |
+#&gt; |.....................| -0.8469 | -0.5201 | -0.9839 | -1.002 |
+#&gt; |.....................| -0.6115 | -0.7373 | -0.6667 |...........|
+#&gt; | U| 480.20865 | 94.19 | -5.692 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.871 | 0.6779 | 0.7525 |
+#&gt; |.....................| 1.494 | 1.233 | 1.377 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.20865</span> | 94.19 | 0.003373 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.184 | 1.871 | 0.6779 | 0.7525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.494 | 1.233 | 1.377 |...........|</span>
+#&gt; | F| Forward Diff. | 4.802 | 0.6647 | -0.1367 | -0.01906 |
+#&gt; |.....................| -0.03994 | -2.699 | 1.311 | -0.5807 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.078 | -1.030 | -1.030 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 87</span>| 480.20558 | 1.001 | -1.294 | -0.9137 | -0.8983 |
+#&gt; |.....................| -0.8468 | -0.5199 | -0.9842 | -1.002 |
+#&gt; |.....................| -0.6113 | -0.7372 | -0.6665 |...........|
+#&gt; | U| 480.20558 | 94.14 | -5.694 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.871 | 0.6776 | 0.7525 |
+#&gt; |.....................| 1.494 | 1.233 | 1.377 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.20558</span> | 94.14 | 0.003367 | 0.2685 | 0.8163 |
+#&gt; |.....................| 8.185 | 1.871 | 0.6776 | 0.7525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.494 | 1.233 | 1.377 |...........|</span>
+#&gt; | F| Forward Diff. | -2.911 | 0.6576 | -0.1438 | -0.02051 |
+#&gt; |.....................| -0.06613 | -2.751 | 1.246 | -0.6218 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.053 | -1.017 | -1.010 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 88</span>| 480.20291 | 1.002 | -1.296 | -0.9132 | -0.8982 |
+#&gt; |.....................| -0.8467 | -0.5195 | -0.9848 | -1.002 |
+#&gt; |.....................| -0.6112 | -0.7370 | -0.6662 |...........|
+#&gt; | U| 480.20291 | 94.19 | -5.696 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.102 | 1.872 | 0.6772 | 0.7527 |
+#&gt; |.....................| 1.494 | 1.234 | 1.377 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.20291</span> | 94.19 | 0.003361 | 0.2686 | 0.8164 |
+#&gt; |.....................| 8.186 | 1.872 | 0.6772 | 0.7527 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.494 | 1.234 | 1.377 |...........|</span>
+#&gt; | F| Forward Diff. | 4.296 | 0.6533 | -0.1055 | -0.01383 |
+#&gt; |.....................| -0.03435 | -2.750 | 1.192 | -0.6155 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.121 | -1.037 | -1.054 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 89</span>| 480.20010 | 1.001 | -1.297 | -0.9127 | -0.8982 |
+#&gt; |.....................| -0.8466 | -0.5193 | -0.9850 | -1.002 |
+#&gt; |.....................| -0.6110 | -0.7368 | -0.6658 |...........|
+#&gt; | U| 480.2001 | 94.14 | -5.697 | -1.001 | -0.2028 |
+#&gt; |.....................| 2.103 | 1.872 | 0.6771 | 0.7528 |
+#&gt; |.....................| 1.494 | 1.234 | 1.378 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.2001</span> | 94.14 | 0.003355 | 0.2687 | 0.8164 |
+#&gt; |.....................| 8.187 | 1.872 | 0.6771 | 0.7528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.494 | 1.234 | 1.378 |...........|</span>
+#&gt; | F| Forward Diff. | -2.841 | 0.6461 | -0.09617 | -0.01892 |
+#&gt; |.....................| -0.05600 | -2.503 | 1.255 | 0.6797 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.9587 | -1.006 | -0.9794 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 90</span>| 480.19652 | 1.002 | -1.299 | -0.9127 | -0.8982 |
+#&gt; |.....................| -0.8466 | -0.5191 | -0.9853 | -1.002 |
+#&gt; |.....................| -0.6108 | -0.7364 | -0.6653 |...........|
+#&gt; | U| 480.19652 | 94.19 | -5.699 | -1.001 | -0.2028 |
+#&gt; |.....................| 2.103 | 1.872 | 0.6768 | 0.7526 |
+#&gt; |.....................| 1.494 | 1.234 | 1.378 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.19652</span> | 94.19 | 0.003349 | 0.2687 | 0.8164 |
+#&gt; |.....................| 8.187 | 1.872 | 0.6768 | 0.7526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.494 | 1.234 | 1.378 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 91</span>| 480.19461 | 1.002 | -1.301 | -0.9128 | -0.8982 |
+#&gt; |.....................| -0.8466 | -0.5193 | -0.9855 | -1.002 |
+#&gt; |.....................| -0.6107 | -0.7361 | -0.6650 |...........|
+#&gt; | U| 480.19461 | 94.18 | -5.701 | -1.001 | -0.2028 |
+#&gt; |.....................| 2.103 | 1.872 | 0.6767 | 0.7526 |
+#&gt; |.....................| 1.494 | 1.235 | 1.379 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.19461</span> | 94.18 | 0.003342 | 0.2687 | 0.8164 |
+#&gt; |.....................| 8.187 | 1.872 | 0.6767 | 0.7526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.494 | 1.235 | 1.379 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 92</span>| 480.18441 | 1.002 | -1.313 | -0.9134 | -0.8983 |
+#&gt; |.....................| -0.8466 | -0.5209 | -0.9862 | -1.003 |
+#&gt; |.....................| -0.6104 | -0.7344 | -0.6628 |...........|
+#&gt; | U| 480.18441 | 94.17 | -5.713 | -1.002 | -0.2029 |
+#&gt; |.....................| 2.103 | 1.871 | 0.6762 | 0.7522 |
+#&gt; |.....................| 1.495 | 1.237 | 1.381 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.18441</span> | 94.17 | 0.003303 | 0.2686 | 0.8164 |
+#&gt; |.....................| 8.187 | 1.871 | 0.6762 | 0.7522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.495 | 1.237 | 1.381 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 93</span>| 480.15712 | 1.001 | -1.360 | -0.9157 | -0.8984 |
+#&gt; |.....................| -0.8466 | -0.5271 | -0.9890 | -1.004 |
+#&gt; |.....................| -0.6089 | -0.7277 | -0.6540 |...........|
+#&gt; | U| 480.15712 | 94.12 | -5.760 | -1.004 | -0.2031 |
+#&gt; |.....................| 2.103 | 1.866 | 0.6740 | 0.7509 |
+#&gt; |.....................| 1.497 | 1.244 | 1.391 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.15712</span> | 94.12 | 0.003151 | 0.2681 | 0.8162 |
+#&gt; |.....................| 8.187 | 1.866 | 0.6740 | 0.7509 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.497 | 1.244 | 1.391 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 94</span>| 480.23418 | 0.9997 | -1.543 | -0.9246 | -0.8991 |
+#&gt; |.....................| -0.8465 | -0.5509 | -1.000 | -1.011 |
+#&gt; |.....................| -0.6032 | -0.7017 | -0.6198 |...........|
+#&gt; | U| 480.23418 | 93.97 | -5.943 | -1.013 | -0.2037 |
+#&gt; |.....................| 2.103 | 1.847 | 0.6655 | 0.7454 |
+#&gt; |.....................| 1.503 | 1.272 | 1.431 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.23418</span> | 93.97 | 0.002624 | 0.2664 | 0.8157 |
+#&gt; |.....................| 8.187 | 1.847 | 0.6655 | 0.7454 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.503 | 1.272 | 1.431 |...........|</span>
+#&gt; | F| Forward Diff. | -6.048 | 0.4781 | -0.2230 | -0.02217 |
+#&gt; |.....................| -0.05480 | -3.577 | 0.9301 | 0.6494 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.028 | -0.4525 | -0.4232 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 95</span>| 480.10748 | 1.002 | -1.612 | -0.8919 | -0.8955 |
+#&gt; |.....................| -0.8419 | -0.5057 | -1.005 | -1.011 |
+#&gt; |.....................| -0.6089 | -0.7402 | -0.6757 |...........|
+#&gt; | U| 480.10748 | 94.20 | -6.012 | -0.9804 | -0.2001 |
+#&gt; |.....................| 2.107 | 1.883 | 0.6618 | 0.7449 |
+#&gt; |.....................| 1.497 | 1.230 | 1.367 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.10748</span> | 94.20 | 0.002450 | 0.2728 | 0.8186 |
+#&gt; |.....................| 8.225 | 1.883 | 0.6618 | 0.7449 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.497 | 1.230 | 1.367 |...........|</span>
+#&gt; | F| Forward Diff. | 5.588 | -0.2032 | 1.050 | 0.05863 |
+#&gt; |.....................| 0.1556 | -1.013 | -0.1797 | 0.1430 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.088 | -1.192 | -1.504 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 96</span>| 480.44664 | 1.003 | -1.804 | -0.9880 | -0.8940 |
+#&gt; |.....................| -0.8524 | -0.4601 | -0.9127 | -1.040 |
+#&gt; |.....................| -0.5485 | -0.7099 | -0.6226 |...........|
+#&gt; | U| 480.44664 | 94.31 | -6.204 | -1.077 | -0.1987 |
+#&gt; |.....................| 2.097 | 1.919 | 0.7320 | 0.7196 |
+#&gt; |.....................| 1.568 | 1.263 | 1.427 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.44664</span> | 94.31 | 0.002022 | 0.2542 | 0.8198 |
+#&gt; |.....................| 8.139 | 1.919 | 0.7320 | 0.7196 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.568 | 1.263 | 1.427 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 97</span>| 480.05051 | 1.002 | -1.657 | -0.9147 | -0.8952 |
+#&gt; |.....................| -0.8444 | -0.4949 | -0.9832 | -1.018 |
+#&gt; |.....................| -0.5946 | -0.7329 | -0.6630 |...........|
+#&gt; | U| 480.05051 | 94.19 | -6.057 | -1.003 | -0.1998 |
+#&gt; |.....................| 2.105 | 1.891 | 0.6784 | 0.7389 |
+#&gt; |.....................| 1.514 | 1.238 | 1.381 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.05051</span> | 94.19 | 0.002341 | 0.2683 | 0.8189 |
+#&gt; |.....................| 8.205 | 1.891 | 0.6784 | 0.7389 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.514 | 1.238 | 1.381 |...........|</span>
+#&gt; | F| Forward Diff. | 3.048 | -0.2764 | -0.02525 | 0.07726 |
+#&gt; |.....................| 0.1002 | 0.1555 | 1.072 | 0.1458 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.5013 | -0.7465 | -0.9442 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 98</span>| 480.05873 | 1.002 | -1.641 | -0.9145 | -0.9051 |
+#&gt; |.....................| -0.8597 | -0.5017 | -0.9961 | -1.019 |
+#&gt; |.....................| -0.5552 | -0.7600 | -0.6392 |...........|
+#&gt; | U| 480.05873 | 94.21 | -6.041 | -1.003 | -0.2097 |
+#&gt; |.....................| 2.089 | 1.886 | 0.6686 | 0.7381 |
+#&gt; |.....................| 1.561 | 1.209 | 1.408 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.05873</span> | 94.21 | 0.002380 | 0.2684 | 0.8108 |
+#&gt; |.....................| 8.080 | 1.886 | 0.6686 | 0.7381 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.561 | 1.209 | 1.408 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 99</span>| 480.03299 | 1.002 | -1.650 | -0.9146 | -0.8993 |
+#&gt; |.....................| -0.8508 | -0.4977 | -0.9887 | -1.018 |
+#&gt; |.....................| -0.5780 | -0.7442 | -0.6529 |...........|
+#&gt; | U| 480.03299 | 94.17 | -6.050 | -1.003 | -0.2040 |
+#&gt; |.....................| 2.098 | 1.889 | 0.6742 | 0.7386 |
+#&gt; |.....................| 1.533 | 1.226 | 1.393 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.03299</span> | 94.17 | 0.002357 | 0.2683 | 0.8155 |
+#&gt; |.....................| 8.152 | 1.889 | 0.6742 | 0.7386 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.533 | 1.226 | 1.393 |...........|</span>
+#&gt; | F| Forward Diff. | -0.07884 | -0.2508 | -0.03233 | -0.02314 |
+#&gt; |.....................| -0.1302 | 0.06288 | 0.7629 | 0.2261 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.3850 | -1.277 | -0.6610 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 100</span>| 480.00970 | 1.003 | -1.641 | -0.9125 | -0.9005 |
+#&gt; |.....................| -0.8500 | -0.4980 | -0.9983 | -1.021 |
+#&gt; |.....................| -0.5841 | -0.7275 | -0.6414 |...........|
+#&gt; | U| 480.0097 | 94.26 | -6.041 | -1.001 | -0.2051 |
+#&gt; |.....................| 2.099 | 1.889 | 0.6670 | 0.7367 |
+#&gt; |.....................| 1.526 | 1.244 | 1.406 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.0097</span> | 94.26 | 0.002380 | 0.2687 | 0.8145 |
+#&gt; |.....................| 8.159 | 1.889 | 0.6670 | 0.7367 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.526 | 1.244 | 1.406 |...........|</span>
+#&gt; | F| Forward Diff. | 12.51 | -0.2151 | 0.1066 | -0.04414 |
+#&gt; |.....................| -0.06212 | -0.2557 | 0.09002 | -0.09728 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.06582 | -0.3883 | 0.07016 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 101</span>| 480.02569 | 1.000 | -1.627 | -0.9257 | -0.9015 |
+#&gt; |.....................| -0.8496 | -0.4974 | -1.010 | -1.023 |
+#&gt; |.....................| -0.5876 | -0.7200 | -0.6493 |...........|
+#&gt; | U| 480.02569 | 94.03 | -6.027 | -1.014 | -0.2061 |
+#&gt; |.....................| 2.099 | 1.889 | 0.6581 | 0.7348 |
+#&gt; |.....................| 1.522 | 1.252 | 1.397 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.02569</span> | 94.03 | 0.002413 | 0.2662 | 0.8138 |
+#&gt; |.....................| 8.162 | 1.889 | 0.6581 | 0.7348 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.522 | 1.252 | 1.397 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 102</span>| 480.01783 | 1.000 | -1.636 | -0.9171 | -0.9008 |
+#&gt; |.....................| -0.8499 | -0.4978 | -1.002 | -1.021 |
+#&gt; |.....................| -0.5853 | -0.7249 | -0.6441 |...........|
+#&gt; | U| 480.01783 | 94.03 | -6.036 | -1.006 | -0.2055 |
+#&gt; |.....................| 2.099 | 1.889 | 0.6639 | 0.7361 |
+#&gt; |.....................| 1.525 | 1.247 | 1.403 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.01783</span> | 94.03 | 0.002392 | 0.2678 | 0.8143 |
+#&gt; |.....................| 8.160 | 1.889 | 0.6639 | 0.7361 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.525 | 1.247 | 1.403 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 103</span>| 480.01762 | 1.000 | -1.639 | -0.9140 | -0.9006 |
+#&gt; |.....................| -0.8500 | -0.4979 | -0.9995 | -1.021 |
+#&gt; |.....................| -0.5844 | -0.7266 | -0.6422 |...........|
+#&gt; | U| 480.01762 | 94.04 | -6.039 | -1.002 | -0.2052 |
+#&gt; |.....................| 2.099 | 1.889 | 0.6660 | 0.7365 |
+#&gt; |.....................| 1.526 | 1.245 | 1.405 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.01762</span> | 94.04 | 0.002384 | 0.2685 | 0.8145 |
+#&gt; |.....................| 8.159 | 1.889 | 0.6660 | 0.7365 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.526 | 1.245 | 1.405 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 104</span>| 480.00603 | 1.001 | -1.641 | -0.9125 | -0.9005 |
+#&gt; |.....................| -0.8500 | -0.4980 | -0.9983 | -1.021 |
+#&gt; |.....................| -0.5841 | -0.7275 | -0.6414 |...........|
+#&gt; | U| 480.00603 | 94.12 | -6.041 | -1.001 | -0.2051 |
+#&gt; |.....................| 2.099 | 1.889 | 0.6670 | 0.7367 |
+#&gt; |.....................| 1.526 | 1.244 | 1.406 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.00603</span> | 94.12 | 0.002380 | 0.2687 | 0.8145 |
+#&gt; |.....................| 8.159 | 1.889 | 0.6670 | 0.7367 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.526 | 1.244 | 1.406 |...........|</span>
+#&gt; | F| Forward Diff. | -6.885 | -0.2187 | 0.06031 | -0.05864 |
+#&gt; |.....................| -0.1316 | -0.6942 | -0.07940 | 0.7419 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2628 | -0.6303 | -0.1748 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 105</span>| 480.00355 | 1.002 | -1.640 | -0.9125 | -0.9004 |
+#&gt; |.....................| -0.8497 | -0.4981 | -0.9983 | -1.021 |
+#&gt; |.....................| -0.5835 | -0.7267 | -0.6420 |...........|
+#&gt; | U| 480.00355 | 94.17 | -6.040 | -1.001 | -0.2050 |
+#&gt; |.....................| 2.099 | 1.889 | 0.6669 | 0.7366 |
+#&gt; |.....................| 1.527 | 1.245 | 1.405 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.00355</span> | 94.17 | 0.002382 | 0.2687 | 0.8147 |
+#&gt; |.....................| 8.162 | 1.889 | 0.6669 | 0.7366 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.527 | 1.245 | 1.405 |...........|</span>
+#&gt; | F| Forward Diff. | -0.1332 | -0.2152 | 0.07761 | -0.04946 |
+#&gt; |.....................| -0.09731 | -0.07704 | 0.1258 | 0.9492 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.08309 | -0.3432 | 0.03979 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 106</span>| 480.00003 | 1.002 | -1.640 | -0.9126 | -0.9003 |
+#&gt; |.....................| -0.8495 | -0.4980 | -0.9985 | -1.022 |
+#&gt; |.....................| -0.5836 | -0.7262 | -0.6420 |...........|
+#&gt; | U| 480.00003 | 94.19 | -6.040 | -1.001 | -0.2049 |
+#&gt; |.....................| 2.100 | 1.889 | 0.6668 | 0.7355 |
+#&gt; |.....................| 1.527 | 1.245 | 1.405 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 480.00003</span> | 94.19 | 0.002382 | 0.2687 | 0.8147 |
+#&gt; |.....................| 8.163 | 1.889 | 0.6668 | 0.7355 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.527 | 1.245 | 1.405 |...........|</span>
+#&gt; | F| Forward Diff. | 2.294 | -0.2073 | 0.08146 | -0.04541 |
+#&gt; |.....................| -0.07807 | -0.2293 | 0.05730 | 0.8075 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.008164 | -0.3171 | 0.03808 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 107</span>| 479.99578 | 1.002 | -1.638 | -0.9109 | -0.8997 |
+#&gt; |.....................| -0.8483 | -0.4984 | -0.9975 | -1.023 |
+#&gt; |.....................| -0.5809 | -0.7230 | -0.6440 |...........|
+#&gt; | U| 479.99578 | 94.17 | -6.038 | -0.9994 | -0.2043 |
+#&gt; |.....................| 2.101 | 1.889 | 0.6675 | 0.7343 |
+#&gt; |.....................| 1.530 | 1.249 | 1.403 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 479.99578</span> | 94.17 | 0.002387 | 0.2691 | 0.8152 |
+#&gt; |.....................| 8.172 | 1.889 | 0.6675 | 0.7343 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.530 | 1.249 | 1.403 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 108</span>| 479.99301 | 1.002 | -1.632 | -0.9055 | -0.8980 |
+#&gt; |.....................| -0.8447 | -0.4999 | -0.9947 | -1.027 |
+#&gt; |.....................| -0.5728 | -0.7134 | -0.6498 |...........|
+#&gt; | U| 479.99301 | 94.16 | -6.032 | -0.9941 | -0.2026 |
+#&gt; |.....................| 2.104 | 1.887 | 0.6697 | 0.7310 |
+#&gt; |.....................| 1.540 | 1.259 | 1.396 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 479.99301</span> | 94.16 | 0.002402 | 0.2701 | 0.8166 |
+#&gt; |.....................| 8.202 | 1.887 | 0.6697 | 0.7310 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.540 | 1.259 | 1.396 |...........|</span>
+#&gt; | F| Forward Diff. | -0.5972 | -0.1625 | 0.4650 | 0.009686 |
+#&gt; |.....................| 0.08636 | -1.694 | -0.1652 | -1.042 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1517 | 0.4204 | -0.3659 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 109</span>| 479.98697 | 1.002 | -1.611 | -0.9101 | -0.8945 |
+#&gt; |.....................| -0.8385 | -0.4966 | -0.9980 | -1.027 |
+#&gt; |.....................| -0.5750 | -0.7140 | -0.6459 |...........|
+#&gt; | U| 479.98697 | 94.17 | -6.011 | -0.9986 | -0.1991 |
+#&gt; |.....................| 2.111 | 1.890 | 0.6672 | 0.7309 |
+#&gt; |.....................| 1.537 | 1.259 | 1.401 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 479.98697</span> | 94.17 | 0.002451 | 0.2692 | 0.8195 |
+#&gt; |.....................| 8.253 | 1.890 | 0.6672 | 0.7309 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.537 | 1.259 | 1.401 |...........|</span>
+#&gt; | F| Forward Diff. | -0.005684 | -0.1115 | 0.2082 | 0.08938 |
+#&gt; |.....................| 0.3008 | 0.01411 | 0.1052 | -0.7061 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.4111 | 0.4010 | -0.1199 |...........|</span>
+#&gt; |<span style='font-weight: bold;'> 110</span>| 479.98697 | 1.002 | -1.611 | -0.9101 | -0.8945 |
+#&gt; |.....................| -0.8385 | -0.4966 | -0.9980 | -1.027 |
+#&gt; |.....................| -0.5750 | -0.7140 | -0.6459 |...........|
+#&gt; | U| 479.98697 | 94.17 | -6.011 | -0.9986 | -0.1991 |
+#&gt; |.....................| 2.111 | 1.890 | 0.6672 | 0.7309 |
+#&gt; |.....................| 1.537 | 1.259 | 1.401 |...........|
+#&gt; | X|<span style='font-weight: bold;'> 479.98697</span> | 94.17 | 0.002451 | 0.2692 | 0.8195 |
+#&gt; |.....................| 8.253 | 1.890 | 0.6672 | 0.7309 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.537 | 1.259 | 1.401 |...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_focei_const</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_const</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_k1 |
+#&gt; |.....................| log_k2 | g_qlogis | sigma | o1 |
+#&gt; |.....................| o2 | o3 | o4 | o5 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o6 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 517.20934 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 517.20934 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 517.20934</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | G| Gill Diff. | 64.43 | 1.648 | -0.07882 | -0.2050 |
+#&gt; |.....................| -0.4304 | 0.05992 | -56.51 | 17.73 |
+#&gt; |.....................| 9.983 | -11.00 | -3.771 | 3.593 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -10.58 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 2737.3115 | 0.2806 | -1.018 | -0.9100 | -0.9273 |
+#&gt; |.....................| -0.9731 | -0.8892 | -0.2282 | -1.075 |
+#&gt; |.....................| -0.9854 | -0.7447 | -0.8291 | -0.9136 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7499 |...........|...........|...........|</span>
+#&gt; | U| 2737.3115 | 26.38 | -5.418 | -0.9691 | -1.898 |
+#&gt; |.....................| -4.295 | 0.1399 | 2.105 | 0.5864 |
+#&gt; |.....................| 0.7671 | 1.329 | 1.042 | 0.8535 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.298 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 2737.3115</span> | 26.38 | 0.004434 | 0.2751 | 0.1499 |
+#&gt; |.....................| 0.01363 | 0.5349 | 2.105 | 0.5864 |
+#&gt; |.....................| 0.7671 | 1.329 | 1.042 | 0.8535 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.298 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 569.57476 | 0.9281 | -1.002 | -0.9108 | -0.9293 |
+#&gt; |.....................| -0.9774 | -0.8886 | -0.7961 | -0.8964 |
+#&gt; |.....................| -0.8851 | -0.8553 | -0.8670 | -0.8775 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8562 |...........|...........|...........|</span>
+#&gt; | U| 569.57476 | 87.24 | -5.402 | -0.9699 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.650 | 0.7166 |
+#&gt; |.....................| 0.8537 | 1.198 | 1.004 | 0.8856 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.175 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 569.57476</span> | 87.24 | 0.004508 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01358 | 0.5349 | 1.650 | 0.7166 |
+#&gt; |.....................| 0.8537 | 1.198 | 1.004 | 0.8856 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.175 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 531.41065 | 0.9928 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9778 | -0.8885 | -0.8528 | -0.8786 |
+#&gt; |.....................| -0.8751 | -0.8663 | -0.8708 | -0.8739 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8668 |...........|...........|...........|</span>
+#&gt; | U| 531.41065 | 93.32 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.605 | 0.7297 |
+#&gt; |.....................| 0.8624 | 1.185 | 1.000 | 0.8888 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.163 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.41065</span> | 93.32 | 0.004516 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.605 | 0.7297 |
+#&gt; |.....................| 0.8624 | 1.185 | 1.000 | 0.8888 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.163 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 531.74000 | 0.9993 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8585 | -0.8768 |
+#&gt; |.....................| -0.8741 | -0.8674 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8679 |...........|...........|...........|</span>
+#&gt; | U| 531.74 | 93.93 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.601 | 0.7310 |
+#&gt; |.....................| 0.8632 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.74</span> | 93.93 | 0.004516 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.601 | 0.7310 |
+#&gt; |.....................| 0.8632 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 531.81753 | 0.9999 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8591 | -0.8767 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.81753 | 93.99 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.81753</span> | 93.99 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 531.82573 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8591 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82573 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82573</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 531.82668 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82668 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82668</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 531.82678 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82678 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82678</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 531.82678 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82678 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82678</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 531.82679 | 1.000 | -1.000 | -0.9109 | -0.9296 |
+#&gt; |.....................| -0.9779 | -0.8885 | -0.8592 | -0.8766 |
+#&gt; |.....................| -0.8740 | -0.8675 | -0.8712 | -0.8735 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8680 |...........|...........|...........|</span>
+#&gt; | U| 531.82679 | 94.00 | -5.400 | -0.9700 | -1.900 |
+#&gt; |.....................| -4.300 | 0.1400 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 531.82679</span> | 94.00 | 0.004517 | 0.2749 | 0.1496 |
+#&gt; |.....................| 0.01357 | 0.5349 | 1.600 | 0.7311 |
+#&gt; |.....................| 0.8633 | 1.183 | 1.000 | 0.8891 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.161 |...........|...........|...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: using R matrix to calculate covariance, can check sandwich or S matrix with $covRS and $covS</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='co'># Variance by variable is supported by 'saem' and 'focei'</span>
+<span class='va'>f_nlmixr_fomc_sfo_saem_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_obs</span><span class='op'>[</span><span class='st'>"FOMC-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; 1: 93.4067 -5.7935 -0.0604 2.2993 -1.1624 2.9450 1.7342 0.6650 0.5890 0.4750 14.5215 9.1023
+#&gt; 2: 93.8811 -5.7873 -0.0289 2.3640 -1.0762 2.7977 2.0710 0.6317 0.5595 0.4512 11.1033 4.6425
+#&gt; 3: 94.0397 -5.9934 0.0119 2.4035 -1.0703 3.0693 2.4524 0.6124 0.5316 0.4287 10.0698 3.4243
+#&gt; 4: 93.8834 -6.0401 0.0041 2.3944 -1.0097 2.9159 3.1645 0.6120 0.5050 0.4073 9.2013 3.2162
+#&gt; 5: 94.0163 -5.8381 -0.0267 2.3580 -1.0239 2.7701 3.0063 0.5814 0.4797 0.3869 9.0330 3.0330
+#&gt; 6: 93.9753 -5.8371 -0.0315 2.3598 -1.0052 2.6316 2.8559 0.5708 0.4558 0.3675 8.6051 2.6518
+#&gt; 7: 93.6109 -5.8741 -0.0401 2.3570 -1.0025 2.5000 2.7131 0.5691 0.4330 0.3492 8.4407 2.4701
+#&gt; 8: 93.2480 -6.0361 -0.0523 2.3504 -1.0028 2.3750 3.1584 0.5407 0.4113 0.3317 8.6121 2.2437
+#&gt; 9: 93.2245 -6.0431 -0.0503 2.3552 -0.9828 2.2562 3.9790 0.5395 0.3908 0.3151 8.6609 2.1129
+#&gt; 10: 93.3040 -6.1080 -0.0503 2.3613 -0.9784 2.1434 4.8606 0.5401 0.3712 0.2994 8.6497 2.0865
+#&gt; 11: 93.4509 -5.9532 -0.0503 2.3444 -0.9823 3.0948 4.6176 0.5679 0.3527 0.2844 8.1651 2.0310
+#&gt; 12: 93.5099 -6.1699 -0.0503 2.3408 -0.9746 3.2814 4.3867 0.5679 0.3350 0.2702 8.1716 1.9862
+#&gt; 13: 93.8052 -6.1984 -0.0474 2.3233 -0.9922 3.1173 4.6967 0.5644 0.3183 0.2567 8.2982 2.0040
+#&gt; 14: 93.6510 -6.0090 -0.0429 2.3601 -0.9885 2.9615 4.4618 0.5526 0.3024 0.2438 8.3254 2.0605
+#&gt; 15: 93.8952 -6.3354 -0.0394 2.3580 -0.9792 2.8134 5.2117 0.5657 0.2872 0.2316 8.1329 2.0520
+#&gt; 16: 93.4703 -6.0722 -0.0434 2.3386 -1.0026 2.6727 4.9512 0.5781 0.2729 0.2201 8.0866 2.0994
+#&gt; 17: 93.4238 -6.2132 -0.0755 2.3120 -1.0119 2.5391 4.7036 0.5495 0.2592 0.2091 7.5958 2.2864
+#&gt; 18: 93.5288 -6.2747 -0.0616 2.3223 -1.0105 2.4121 4.4684 0.5467 0.2463 0.1986 7.1910 1.9828
+#&gt; 19: 93.2607 -6.3635 -0.0631 2.3206 -1.0045 3.6271 4.8142 0.5405 0.2340 0.1928 7.3672 1.8187
+#&gt; 20: 93.3918 -6.3241 -0.0742 2.2941 -1.0140 3.4457 4.9242 0.5596 0.2223 0.1950 7.1427 1.8754
+#&gt; 21: 93.6794 -6.1336 -0.0758 2.3000 -1.0048 3.2734 4.6780 0.5565 0.2111 0.1852 7.0989 1.9232
+#&gt; 22: 94.0006 -6.1882 -0.0800 2.3099 -1.0252 3.1098 4.4441 0.5354 0.2006 0.1870 7.0038 1.9920
+#&gt; 23: 93.6433 -6.2626 -0.0841 2.2791 -1.0183 4.8893 4.4476 0.5276 0.1906 0.1798 6.3698 1.8787
+#&gt; 24: 93.9545 -6.3772 -0.0816 2.2887 -1.0019 4.6448 5.1698 0.5293 0.1810 0.1779 6.5903 1.9474
+#&gt; 25: 94.2280 -6.3235 -0.0839 2.2600 -0.9932 5.2801 4.9113 0.5262 0.1720 0.1806 6.5267 1.9807
+#&gt; 26: 94.2022 -6.2830 -0.0883 2.2643 -1.0012 5.9595 4.6658 0.5225 0.1634 0.1795 6.3678 1.9659
+#&gt; 27: 94.4398 -6.1769 -0.0894 2.2564 -1.0177 9.0771 4.4325 0.5207 0.1552 0.1880 6.4522 1.8590
+#&gt; 28: 94.2586 -6.1652 -0.0882 2.2574 -1.0226 8.6233 4.2108 0.5158 0.1475 0.1881 6.3701 1.7882
+#&gt; 29: 94.3490 -6.1505 -0.0854 2.2615 -1.0081 9.6333 4.0003 0.5109 0.1423 0.1833 6.3601 1.8485
+#&gt; 30: 94.6929 -6.0285 -0.0909 2.2610 -1.0082 9.1517 3.8003 0.5117 0.1401 0.2097 6.2461 1.8606
+#&gt; 31: 94.2553 -6.0390 -0.0896 2.2625 -1.0078 8.6941 3.6103 0.5072 0.1378 0.2088 6.3337 1.8220
+#&gt; 32: 94.3096 -5.7252 -0.0886 2.2677 -0.9967 9.0244 3.4298 0.5051 0.1325 0.2015 6.4601 1.8880
+#&gt; 33: 94.8327 -5.8775 -0.0865 2.2684 -0.9976 8.6305 3.2583 0.4920 0.1333 0.1993 6.4804 1.8203
+#&gt; 34: 94.3527 -5.9488 -0.0826 2.2879 -0.9989 8.1989 3.1538 0.4969 0.1388 0.1984 6.4201 1.7696
+#&gt; 35: 94.4411 -6.1171 -0.0826 2.2913 -0.9964 8.4377 3.7937 0.4969 0.1387 0.1972 6.3878 1.7612
+#&gt; 36: 94.2058 -6.1151 -0.0844 2.2920 -1.0069 8.0158 3.7963 0.4962 0.1395 0.1938 6.2469 1.6680
+#&gt; 37: 93.7449 -6.1251 -0.0925 2.2736 -1.0019 7.6150 3.8477 0.5101 0.1325 0.1841 6.1375 1.7472
+#&gt; 38: 93.6861 -6.0575 -0.0934 2.2803 -1.0097 7.2343 3.6553 0.5119 0.1259 0.1862 6.0729 1.7608
+#&gt; 39: 93.9767 -6.0314 -0.0999 2.2548 -1.0231 6.8726 3.4725 0.5195 0.1234 0.1951 6.1947 1.8276
+#&gt; 40: 94.0297 -6.1559 -0.0989 2.2440 -1.0374 6.5290 3.8559 0.5199 0.1279 0.1891 6.0195 1.8906
+#&gt; 41: 94.2069 -6.3055 -0.0820 2.2710 -1.0275 6.2025 4.7866 0.5304 0.1215 0.1858 6.1777 1.8541
+#&gt; 42: 94.2400 -6.3179 -0.0790 2.2783 -1.0379 5.8924 4.6915 0.5253 0.1154 0.1794 6.0530 1.8960
+#&gt; 43: 93.9851 -6.4096 -0.0784 2.2832 -1.0341 5.5978 5.0608 0.5163 0.1097 0.1773 6.0057 1.8136
+#&gt; 44: 94.1440 -6.2214 -0.0746 2.2969 -1.0262 5.3179 4.8077 0.5130 0.1079 0.1851 6.1182 1.8390
+#&gt; 45: 93.8847 -6.3883 -0.0745 2.3059 -1.0132 6.8202 5.1378 0.5130 0.1174 0.1769 6.1000 1.8391
+#&gt; 46: 93.7228 -6.3305 -0.0794 2.3033 -1.0107 6.4792 4.8809 0.5095 0.1196 0.1783 6.2794 1.7304
+#&gt; 47: 93.7031 -6.4232 -0.0796 2.3006 -1.0028 6.1552 5.5756 0.5092 0.1243 0.1887 6.1716 1.7279
+#&gt; 48: 93.5210 -6.2770 -0.0794 2.2948 -1.0122 5.8475 5.2968 0.5098 0.1247 0.1863 5.9847 1.7994
+#&gt; 49: 93.3676 -6.4486 -0.0754 2.3079 -1.0061 5.5551 5.4356 0.5018 0.1198 0.1858 6.1108 1.7598
+#&gt; 50: 93.8573 -6.3944 -0.0755 2.3057 -1.0038 5.2773 5.2487 0.5063 0.1193 0.1843 6.0935 1.7725
+#&gt; 51: 93.7004 -6.2783 -0.0854 2.2836 -1.0074 5.0135 4.9863 0.4932 0.1269 0.1858 6.1630 1.8063
+#&gt; 52: 93.4843 -6.3763 -0.0962 2.2731 -1.0073 4.7628 5.0969 0.4815 0.1345 0.1924 6.0823 1.8013
+#&gt; 53: 93.6971 -6.5002 -0.0887 2.2774 -1.0111 4.5246 5.7428 0.4726 0.1346 0.1982 6.1744 1.7695
+#&gt; 54: 93.6176 -6.4928 -0.0917 2.2648 -1.0220 4.2984 5.4557 0.4765 0.1419 0.2017 6.3732 1.8195
+#&gt; 55: 93.7072 -6.5760 -0.0833 2.2865 -1.0282 4.0835 5.9775 0.4732 0.1434 0.1963 6.3653 1.7028
+#&gt; 56: 94.1360 -6.6854 -0.0901 2.2941 -1.0244 3.8793 7.2562 0.4637 0.1393 0.1935 6.3001 1.7878
+#&gt; 57: 93.4627 -6.6255 -0.1049 2.2502 -1.0233 3.6854 6.8934 0.4847 0.1323 0.1878 6.2357 1.8480
+#&gt; 58: 93.8066 -6.6603 -0.1049 2.2362 -1.0280 3.5011 6.9334 0.4847 0.1397 0.1872 6.3582 1.7787
+#&gt; 59: 93.8599 -6.7837 -0.1046 2.2450 -1.0274 3.3260 8.4672 0.4853 0.1332 0.1833 6.1248 1.8066
+#&gt; 60: 93.6190 -6.5618 -0.1055 2.2381 -1.0244 3.1597 8.0438 0.4742 0.1390 0.1858 6.2589 1.7881
+#&gt; 61: 93.7045 -6.6482 -0.1159 2.2413 -1.0272 3.2942 7.8485 0.4655 0.1406 0.1827 5.8425 1.7744
+#&gt; 62: 93.5232 -6.5027 -0.1168 2.2418 -1.0187 3.3810 7.4560 0.4766 0.1414 0.1790 5.9349 1.7717
+#&gt; 63: 93.4884 -6.4221 -0.1164 2.2505 -1.0062 3.2119 7.0832 0.4768 0.1422 0.1752 6.0193 1.7434
+#&gt; 64: 93.2305 -6.4456 -0.1153 2.2573 -1.0062 4.1468 6.7291 0.4776 0.1395 0.1753 5.8355 1.7529
+#&gt; 65: 93.3743 -6.3237 -0.1227 2.2484 -1.0102 3.9395 6.3926 0.4864 0.1374 0.1800 5.6731 1.7808
+#&gt; 66: 93.7132 -6.3178 -0.1186 2.2389 -0.9894 4.0557 6.0730 0.4909 0.1426 0.1807 5.7099 1.7283
+#&gt; 67: 93.7490 -6.3514 -0.1155 2.2445 -0.9946 3.8529 5.7693 0.4938 0.1379 0.1830 5.7366 1.7847
+#&gt; 68: 93.7617 -6.1181 -0.1251 2.2487 -0.9841 3.7650 5.4809 0.4816 0.1549 0.1769 5.6569 1.7415
+#&gt; 69: 93.4342 -6.3588 -0.1301 2.2350 -0.9813 4.5688 5.2068 0.4745 0.1624 0.1736 5.5771 1.7091
+#&gt; 70: 93.5303 -6.3266 -0.1330 2.2384 -0.9753 4.3404 4.9465 0.4734 0.1563 0.1699 5.5332 1.7256
+#&gt; 71: 93.4733 -6.2859 -0.1364 2.2170 -0.9781 4.1234 4.6992 0.4701 0.1604 0.1649 5.6661 1.7335
+#&gt; 72: 93.3055 -6.2502 -0.1462 2.2156 -0.9724 3.9172 4.7693 0.4519 0.1607 0.1582 5.4776 1.7679
+#&gt; 73: 93.3010 -6.6844 -0.1490 2.2262 -0.9777 3.7213 6.9975 0.4426 0.1848 0.1640 5.7066 1.7588
+#&gt; 74: 93.1104 -6.6720 -0.1484 2.2079 -0.9982 3.5353 6.7811 0.4436 0.1807 0.1732 5.7700 1.7343
+#&gt; 75: 93.4534 -6.9644 -0.1480 2.2078 -0.9930 3.3585 8.7027 0.4497 0.1717 0.1708 5.5371 1.7098
+#&gt; 76: 93.5886 -6.3503 -0.1491 2.1958 -0.9884 3.7136 8.2676 0.4509 0.1731 0.1706 5.3943 1.7340
+#&gt; 77: 93.4345 -6.4976 -0.1531 2.1831 -0.9928 4.5945 7.8542 0.4592 0.1741 0.1703 5.5564 1.7164
+#&gt; 78: 93.6007 -6.4885 -0.1538 2.1850 -0.9919 4.3647 7.4615 0.4607 0.1803 0.1692 5.4698 1.7354
+#&gt; 79: 93.2897 -7.0329 -0.1518 2.1935 -0.9863 4.6922 10.9870 0.4569 0.1790 0.1608 5.3799 1.7484
+#&gt; 80: 93.4130 -6.6634 -0.1531 2.1865 -0.9839 5.4720 10.4377 0.4585 0.1852 0.1543 5.4298 1.7237
+#&gt; 81: 93.5828 -6.7204 -0.1563 2.1914 -0.9882 5.1984 9.9158 0.4548 0.1973 0.1600 5.4425 1.7741
+#&gt; 82: 93.4450 -6.7357 -0.1537 2.1964 -0.9958 4.9384 10.1331 0.4577 0.1874 0.1632 5.6874 1.7789
+#&gt; 83: 93.6109 -6.9249 -0.1493 2.2061 -0.9945 4.6915 11.1537 0.4474 0.1781 0.1686 5.4249 1.7317
+#&gt; 84: 93.7133 -6.8029 -0.1493 2.2016 -0.9886 4.4569 10.9568 0.4474 0.1715 0.1689 5.5426 1.7227
+#&gt; 85: 93.8040 -6.6434 -0.1483 2.2032 -0.9861 5.4991 10.4090 0.4330 0.1749 0.1726 5.4570 1.7332
+#&gt; 86: 93.9029 -6.7750 -0.1472 2.2066 -0.9892 5.2241 11.7325 0.4352 0.1819 0.1644 5.5652 1.6802
+#&gt; 87: 93.8127 -6.7015 -0.1499 2.2019 -0.9891 4.9629 11.1459 0.4292 0.1977 0.1661 5.7122 1.6713
+#&gt; 88: 93.6777 -6.7044 -0.1440 2.2074 -1.0050 4.7148 10.5886 0.4379 0.1878 0.1750 5.6084 1.7096
+#&gt; 89: 94.0481 -6.2990 -0.1443 2.2085 -0.9869 4.4790 10.0591 0.4355 0.1951 0.1688 5.4280 1.8093
+#&gt; 90: 93.6399 -6.3965 -0.1429 2.2138 -0.9737 5.1306 9.5562 0.4367 0.1917 0.1604 5.5652 1.7458
+#&gt; 91: 93.8670 -6.3075 -0.1426 2.2128 -0.9856 5.1368 9.0784 0.4427 0.1993 0.1546 5.3927 1.8246
+#&gt; 92: 93.7332 -6.4793 -0.1426 2.2091 -0.9835 5.0102 8.6245 0.4427 0.1986 0.1585 5.4463 1.7343
+#&gt; 93: 93.8211 -6.3270 -0.1416 2.2123 -0.9941 4.7597 8.1932 0.4431 0.1908 0.1689 5.5213 1.7093
+#&gt; 94: 93.7499 -6.0880 -0.1390 2.2158 -0.9960 5.1992 7.7836 0.4444 0.1958 0.1733 5.5329 1.7880
+#&gt; 95: 93.6253 -6.2196 -0.1436 2.2126 -1.0053 4.9392 7.3944 0.4383 0.2011 0.1717 5.6042 1.7460
+#&gt; 96: 93.8862 -6.1475 -0.1408 2.2211 -0.9922 4.6923 7.0247 0.4347 0.2077 0.1669 5.6807 1.6943
+#&gt; 97: 93.7610 -6.2409 -0.1368 2.2281 -0.9864 4.4576 6.6734 0.4313 0.2084 0.1723 5.5387 1.7075
+#&gt; 98: 93.5362 -6.3378 -0.1368 2.2294 -0.9813 4.2348 6.3398 0.4313 0.2127 0.1877 5.5850 1.6627
+#&gt; 99: 93.5044 -6.2557 -0.1311 2.2282 -0.9993 4.0230 6.0228 0.4461 0.2167 0.1879 5.6437 1.7076
+#&gt; 100: 93.3102 -6.3602 -0.1311 2.2368 -1.0040 3.8219 5.7216 0.4461 0.2139 0.1875 5.8029 1.7592
+#&gt; 101: 93.4687 -6.0385 -0.1241 2.2347 -1.0031 3.6308 5.4356 0.4483 0.2035 0.1816 6.0097 1.7002
+#&gt; 102: 93.6536 -6.2867 -0.1299 2.2421 -1.0002 3.4492 5.1743 0.4434 0.1993 0.1872 5.8540 1.7162
+#&gt; 103: 93.9532 -6.2261 -0.1277 2.2361 -0.9931 3.2768 5.0546 0.4450 0.2069 0.1884 5.6688 1.7324
+#&gt; 104: 93.9839 -6.1980 -0.1287 2.2286 -1.0081 3.1129 5.0671 0.4475 0.1997 0.1985 5.7690 1.7636
+#&gt; 105: 94.1682 -6.1671 -0.1283 2.2217 -1.0154 2.9573 4.8137 0.4481 0.1976 0.1965 5.9277 1.7386
+#&gt; 106: 94.2778 -6.1839 -0.1243 2.2323 -1.0022 3.5381 4.5730 0.4707 0.1980 0.1932 5.7059 1.7184
+#&gt; 107: 94.3667 -5.9941 -0.1182 2.2283 -1.0191 3.3612 4.3444 0.4753 0.1984 0.1986 5.7813 1.7446
+#&gt; 108: 94.2722 -6.1869 -0.1171 2.2293 -1.0027 3.6659 4.6329 0.4742 0.1986 0.2011 5.7827 1.7074
+#&gt; 109: 94.1997 -6.2385 -0.1172 2.2241 -1.0083 3.4826 4.7954 0.4721 0.2027 0.2020 5.8339 1.7650
+#&gt; 110: 94.3017 -6.3774 -0.1291 2.2229 -0.9857 3.7634 5.8516 0.4810 0.2126 0.1984 5.7961 1.6706
+#&gt; 111: 93.9803 -6.0240 -0.1258 2.2273 -0.9879 3.5752 5.5590 0.4749 0.2060 0.1976 5.6243 1.7082
+#&gt; 112: 94.1307 -6.0036 -0.1253 2.2365 -0.9886 4.0368 5.2810 0.4760 0.2060 0.1975 5.5732 1.7063
+#&gt; 113: 93.8676 -6.2496 -0.1118 2.2600 -1.0080 3.8350 5.0170 0.4855 0.2109 0.2006 5.6406 1.7357
+#&gt; 114: 93.5949 -6.3200 -0.1044 2.2449 -1.0172 3.6472 4.7661 0.4868 0.2095 0.2131 5.7690 1.7428
+#&gt; 115: 93.6997 -6.3282 -0.1046 2.2567 -1.0135 3.4648 4.8622 0.4876 0.2264 0.2134 5.8853 1.7823
+#&gt; 116: 93.8191 -6.0802 -0.1087 2.2535 -1.0011 3.4347 4.6191 0.4786 0.2176 0.2108 5.6553 1.7802
+#&gt; 117: 93.8575 -6.0930 -0.1022 2.2498 -0.9898 3.3071 4.3881 0.4822 0.2163 0.2075 5.7806 1.8150
+#&gt; 118: 93.9164 -5.9787 -0.1133 2.2535 -0.9861 4.2578 4.1687 0.4687 0.2198 0.2088 5.4441 1.8411
+#&gt; 119: 93.8748 -6.0108 -0.1165 2.2488 -0.9775 4.0449 3.9603 0.4653 0.2271 0.2032 5.6119 1.7501
+#&gt; 120: 93.6001 -6.0447 -0.1144 2.2477 -0.9821 3.8426 3.7623 0.4641 0.2223 0.2055 5.6454 1.7244
+#&gt; 121: 93.6712 -5.9851 -0.1195 2.2484 -0.9917 3.6505 3.5742 0.4600 0.2143 0.2010 5.4083 1.7965
+#&gt; 122: 93.6859 -6.0390 -0.1145 2.2497 -0.9888 3.4680 3.5595 0.4618 0.2136 0.1986 5.4111 1.7519
+#&gt; 123: 93.6014 -5.8383 -0.1145 2.2584 -0.9893 3.6047 3.3815 0.4618 0.2155 0.2045 5.3624 1.7023
+#&gt; 124: 93.6333 -5.7861 -0.1131 2.2556 -0.9872 3.4245 3.2125 0.4621 0.2153 0.2025 5.3930 1.7036
+#&gt; 125: 93.4504 -5.9483 -0.1154 2.2531 -0.9924 3.2533 3.0518 0.4640 0.2175 0.2030 5.5097 1.6830
+#&gt; 126: 93.5693 -5.8818 -0.1120 2.2506 -0.9960 3.0906 2.8992 0.4606 0.2267 0.2016 5.4583 1.6650
+#&gt; 127: 93.7074 -5.8191 -0.1178 2.2412 -0.9891 2.9361 2.7543 0.4688 0.2234 0.2039 5.4861 1.8125
+#&gt; 128: 93.5959 -5.8842 -0.1179 2.2544 -0.9985 3.0224 2.6166 0.4700 0.2237 0.2019 5.6417 1.8454
+#&gt; 129: 93.5600 -5.8683 -0.1161 2.2365 -0.9987 3.4186 2.4857 0.4721 0.2182 0.1918 5.4391 1.8145
+#&gt; 130: 93.4104 -5.8226 -0.1126 2.2355 -0.9892 3.3648 2.4231 0.4763 0.2212 0.1873 5.3999 1.7457
+#&gt; 131: 93.5045 -5.7255 -0.1118 2.2486 -0.9918 4.1951 2.3020 0.4776 0.2121 0.1927 5.4342 1.7744
+#&gt; 132: 93.2626 -5.8379 -0.1097 2.2510 -0.9933 3.9853 2.5572 0.4763 0.2114 0.1966 5.2979 1.7239
+#&gt; 133: 93.4370 -5.9097 -0.1049 2.2578 -0.9939 4.2190 2.8246 0.4738 0.2036 0.2020 5.2853 1.6765
+#&gt; 134: 93.8665 -5.9439 -0.1035 2.2654 -0.9832 4.0081 3.1228 0.4756 0.2102 0.1961 5.3467 1.7177
+#&gt; 135: 93.6301 -5.8062 -0.1031 2.2702 -0.9737 3.9024 2.9667 0.4748 0.2101 0.2003 5.3053 1.6977
+#&gt; 136: 93.7744 -5.9328 -0.1055 2.2685 -0.9764 3.7072 2.9952 0.4721 0.2096 0.1949 5.4319 1.6864
+#&gt; 137: 93.6734 -5.9886 -0.1107 2.2517 -0.9732 3.8811 3.4962 0.4642 0.2204 0.1924 5.4294 1.6684
+#&gt; 138: 93.7128 -5.9927 -0.1119 2.2517 -0.9775 3.6870 3.4543 0.4667 0.2204 0.1953 5.3912 1.7060
+#&gt; 139: 93.6530 -6.1296 -0.1210 2.2456 -0.9929 3.5027 4.6472 0.4527 0.2296 0.1855 5.4953 1.7242
+#&gt; 140: 93.9344 -6.2519 -0.1384 2.2304 -0.9970 3.6814 4.4707 0.4337 0.2182 0.1762 5.5643 1.7596
+#&gt; 141: 93.7356 -6.2804 -0.1296 2.2549 -0.9921 3.9811 4.4876 0.4218 0.2361 0.1674 5.3531 1.7175
+#&gt; 142: 93.7399 -6.0023 -0.1098 2.2611 -0.9815 3.7821 4.2632 0.4395 0.2421 0.1807 5.3139 1.7191
+#&gt; 143: 93.4732 -6.0376 -0.1108 2.2689 -0.9734 3.5930 4.0500 0.4396 0.2541 0.1718 5.2930 1.6229
+#&gt; 144: 93.4900 -5.9517 -0.1093 2.2876 -0.9675 3.4133 3.8475 0.4337 0.2542 0.1711 5.4258 1.5660
+#&gt; 145: 93.4090 -5.9596 -0.1000 2.2942 -0.9756 3.2426 3.6551 0.4274 0.2422 0.1671 5.3539 1.6971
+#&gt; 146: 93.4142 -5.9549 -0.0982 2.2846 -0.9704 3.0805 3.6092 0.4226 0.2339 0.1745 5.5092 1.6696
+#&gt; 147: 93.4409 -6.0720 -0.0971 2.2942 -0.9891 2.9265 3.9922 0.4224 0.2373 0.1781 5.5599 1.6080
+#&gt; 148: 93.4504 -6.2201 -0.0980 2.2855 -0.9832 2.7802 4.6985 0.4104 0.2464 0.1856 5.5016 1.5877
+#&gt; 149: 93.4240 -6.2122 -0.1005 2.2728 -0.9881 3.7659 4.7755 0.4082 0.2642 0.1885 5.4942 1.5534
+#&gt; 150: 93.5094 -6.1295 -0.1087 2.2717 -0.9941 3.5776 4.5367 0.4109 0.2611 0.1928 5.3468 1.5585
+#&gt; 151: 93.4038 -6.2751 -0.1130 2.2643 -0.9892 3.3987 4.9866 0.4172 0.2638 0.1905 5.4955 1.6256
+#&gt; 152: 93.5072 -6.3361 -0.1147 2.2627 -0.9988 2.3580 5.3824 0.4175 0.2656 0.1819 5.7685 1.6126
+#&gt; 153: 93.3582 -6.2019 -0.1227 2.2526 -0.9929 2.5874 4.7052 0.4348 0.2621 0.1810 5.5149 1.6181
+#&gt; 154: 93.1890 -6.3537 -0.1263 2.2446 -0.9871 2.4073 5.7070 0.4351 0.2586 0.1829 5.3136 1.6272
+#&gt; 155: 93.1706 -6.4117 -0.1260 2.2484 -0.9845 2.3035 6.0004 0.4463 0.2586 0.1781 5.4260 1.6494
+#&gt; 156: 93.3240 -6.3931 -0.1259 2.2469 -0.9824 2.5659 5.7375 0.4466 0.2781 0.1754 5.6202 1.6591
+#&gt; 157: 93.3239 -6.1812 -0.1242 2.2541 -0.9743 1.6054 4.5906 0.4478 0.2657 0.1758 5.6806 1.6367
+#&gt; 158: 93.3756 -6.2562 -0.1264 2.2706 -0.9888 1.5329 4.6790 0.4458 0.2532 0.1728 5.7756 1.6248
+#&gt; 159: 93.3034 -6.3291 -0.1217 2.2524 -0.9954 1.7774 5.7204 0.4532 0.2642 0.1715 5.8189 1.6830
+#&gt; 160: 93.4387 -6.5115 -0.1196 2.2488 -0.9846 2.2219 6.4960 0.4555 0.2728 0.1689 5.5273 1.6332
+#&gt; 161: 93.7646 -6.3820 -0.1231 2.2520 -0.9837 2.8322 5.7269 0.4498 0.2712 0.1730 5.3659 1.5787
+#&gt; 162: 93.6252 -6.4563 -0.1243 2.2472 -0.9867 2.8322 5.9119 0.4502 0.2671 0.1726 5.4519 1.5819
+#&gt; 163: 93.6787 -6.6444 -0.1292 2.2366 -0.9899 2.0520 7.4835 0.4556 0.2705 0.1689 5.4095 1.5883
+#&gt; 164: 93.7458 -6.9330 -0.1257 2.2430 -0.9872 1.7825 9.4340 0.4495 0.2701 0.1593 5.4517 1.6116
+#&gt; 165: 93.7370 -6.9118 -0.1250 2.2421 -0.9832 1.9949 10.6549 0.4499 0.2685 0.1622 5.6272 1.6075
+#&gt; 166: 94.0889 -6.8704 -0.1276 2.2409 -0.9872 1.5618 10.4435 0.4482 0.2608 0.1648 5.5891 1.6208
+#&gt; 167: 94.1319 -7.2779 -0.1206 2.2505 -0.9894 1.5063 13.4312 0.4393 0.2549 0.1661 5.6013 1.6043
+#&gt; 168: 93.8341 -6.9310 -0.1140 2.2495 -0.9844 1.7329 11.3224 0.4463 0.2540 0.1629 5.8366 1.6765
+#&gt; 169: 93.8923 -6.6547 -0.1173 2.2620 -0.9872 1.4531 8.4608 0.4419 0.2414 0.1666 5.8784 1.6268
+#&gt; 170: 94.0072 -6.3970 -0.1173 2.2606 -0.9861 1.4164 6.9237 0.4419 0.2468 0.1656 5.8793 1.6387
+#&gt; 171: 93.8690 -6.5151 -0.1079 2.2482 -0.9880 1.9225 7.7681 0.4547 0.2404 0.1523 6.0158 1.6281
+#&gt; 172: 93.6847 -6.3416 -0.1095 2.2438 -0.9849 2.0143 5.5739 0.4498 0.2450 0.1534 6.1355 1.6422
+#&gt; 173: 93.4817 -6.3165 -0.1115 2.2573 -0.9885 1.6855 5.5626 0.4440 0.2471 0.1542 6.1343 1.6337
+#&gt; 174: 93.6781 -6.2722 -0.1113 2.2521 -0.9958 1.9186 5.3383 0.4471 0.2427 0.1565 6.1081 1.6358
+#&gt; 175: 93.7764 -6.1664 -0.1113 2.2468 -0.9864 1.6286 4.6233 0.4471 0.2426 0.1596 5.8892 1.6375
+#&gt; 176: 93.9246 -6.2164 -0.1160 2.2529 -0.9853 1.0357 4.8013 0.4422 0.2471 0.1756 5.7340 1.6016
+#&gt; 177: 93.9711 -6.1274 -0.1112 2.2540 -0.9883 1.2079 4.1536 0.4415 0.2492 0.1783 5.8399 1.6291
+#&gt; 178: 93.9212 -6.0532 -0.1116 2.2593 -0.9742 1.2409 3.6443 0.4489 0.2458 0.1683 5.8422 1.6290
+#&gt; 179: 94.0137 -6.0739 -0.1095 2.2664 -0.9778 1.5060 3.9878 0.4506 0.2370 0.1746 6.0349 1.6326
+#&gt; 180: 93.9247 -6.0681 -0.1130 2.2660 -0.9934 1.9619 3.9582 0.4474 0.2328 0.1773 5.8082 1.6740
+#&gt; 181: 93.7150 -6.0191 -0.1153 2.2558 -0.9915 2.6849 3.7075 0.4491 0.2283 0.1759 5.7187 1.6842
+#&gt; 182: 93.5908 -6.1098 -0.1111 2.2769 -0.9942 3.0096 3.9325 0.4643 0.2275 0.1736 5.9243 1.6466
+#&gt; 183: 93.3386 -6.0987 -0.1131 2.2630 -0.9962 3.5457 4.1285 0.4693 0.2373 0.1751 5.6948 1.7222
+#&gt; 184: 93.4889 -6.3097 -0.1134 2.2660 -0.9720 3.0855 5.2642 0.4648 0.2255 0.1585 5.6827 1.7444
+#&gt; 185: 93.6387 -6.1883 -0.1188 2.2622 -0.9603 3.3568 4.8291 0.4554 0.2223 0.1681 5.7089 1.8164
+#&gt; 186: 93.3420 -6.2909 -0.1195 2.2656 -0.9835 3.2124 4.8317 0.4541 0.2286 0.1531 5.7574 1.7708
+#&gt; 187: 93.4395 -6.0358 -0.1165 2.2528 -0.9917 3.8299 3.3301 0.4518 0.2370 0.1593 5.8508 1.6988
+#&gt; 188: 93.5358 -6.0105 -0.1161 2.2540 -0.9813 5.1249 3.3448 0.4522 0.2361 0.1660 5.8700 1.6525
+#&gt; 189: 93.4932 -6.1199 -0.1129 2.2636 -0.9812 4.5430 4.3213 0.4428 0.2359 0.1907 5.6970 1.7268
+#&gt; 190: 93.4754 -5.9088 -0.1171 2.2564 -0.9614 4.6253 3.2590 0.4410 0.2399 0.1864 5.7116 1.8140
+#&gt; 191: 93.4709 -5.9676 -0.1171 2.2568 -0.9748 4.8326 3.6704 0.4410 0.2428 0.1812 5.5925 1.7267
+#&gt; 192: 93.3895 -5.9940 -0.1191 2.2523 -0.9691 4.3019 3.5174 0.4360 0.2484 0.1591 5.4631 1.7057
+#&gt; 193: 93.4904 -6.0400 -0.1173 2.2519 -0.9697 4.6476 3.6255 0.4389 0.2388 0.1694 5.5362 1.7174
+#&gt; 194: 93.4591 -5.9642 -0.1245 2.2626 -0.9559 5.3125 3.8133 0.4297 0.2550 0.1660 5.7591 1.7344
+#&gt; 195: 93.6610 -6.2211 -0.1226 2.2580 -0.9669 5.2051 4.9271 0.4318 0.2414 0.1811 5.7010 1.7710
+#&gt; 196: 93.4249 -5.9570 -0.1068 2.2735 -0.9727 5.1049 3.4872 0.4442 0.2429 0.1815 5.7753 1.7379
+#&gt; 197: 93.4082 -6.0568 -0.1054 2.2754 -0.9865 5.2827 3.9305 0.4554 0.2408 0.1925 5.7514 1.7163
+#&gt; 198: 93.3856 -5.8616 -0.1087 2.2708 -0.9686 4.1369 3.0197 0.4530 0.2473 0.1878 5.6920 1.7043
+#&gt; 199: 93.5488 -6.0494 -0.1167 2.2682 -0.9719 3.8010 3.8897 0.4600 0.2445 0.1860 5.7126 1.6605
+#&gt; 200: 93.3779 -5.9779 -0.1110 2.2761 -0.9780 3.5955 3.4721 0.4595 0.2468 0.1941 5.7539 1.6736
+#&gt; 201: 93.4946 -6.0259 -0.1102 2.2676 -0.9755 3.0583 3.7305 0.4592 0.2554 0.1921 5.8877 1.6730
+#&gt; 202: 93.4698 -6.0522 -0.1110 2.2685 -0.9703 2.9421 3.8718 0.4579 0.2595 0.1906 5.8527 1.6701
+#&gt; 203: 93.4625 -6.0744 -0.1132 2.2642 -0.9696 3.1854 4.0983 0.4589 0.2596 0.1886 5.7532 1.6655
+#&gt; 204: 93.4984 -6.0853 -0.1138 2.2589 -0.9718 3.2826 4.1667 0.4581 0.2588 0.1851 5.7274 1.6694
+#&gt; 205: 93.5279 -6.1054 -0.1151 2.2562 -0.9742 3.3257 4.2680 0.4569 0.2584 0.1832 5.6976 1.6777
+#&gt; 206: 93.6025 -6.1087 -0.1174 2.2518 -0.9767 3.2399 4.2443 0.4582 0.2589 0.1822 5.6809 1.6775
+#&gt; 207: 93.6382 -6.0990 -0.1204 2.2481 -0.9801 3.2768 4.1473 0.4579 0.2591 0.1823 5.6460 1.6819
+#&gt; 208: 93.6250 -6.0878 -0.1224 2.2438 -0.9812 3.1815 4.0872 0.4579 0.2577 0.1818 5.6256 1.6887
+#&gt; 209: 93.6102 -6.0740 -0.1255 2.2394 -0.9803 3.1716 3.9968 0.4561 0.2573 0.1812 5.6063 1.6886
+#&gt; 210: 93.6005 -6.0571 -0.1277 2.2348 -0.9799 3.2408 3.8923 0.4548 0.2572 0.1798 5.5849 1.6912
+#&gt; 211: 93.6270 -6.0425 -0.1306 2.2292 -0.9807 3.3500 3.8267 0.4538 0.2586 0.1792 5.5578 1.6992
+#&gt; 212: 93.6641 -6.0403 -0.1331 2.2253 -0.9806 3.4487 3.8366 0.4529 0.2596 0.1786 5.5422 1.7022
+#&gt; 213: 93.6743 -6.0344 -0.1354 2.2214 -0.9800 3.5484 3.8260 0.4518 0.2606 0.1781 5.5250 1.7069
+#&gt; 214: 93.6719 -6.0405 -0.1377 2.2179 -0.9804 3.5538 3.8785 0.4506 0.2612 0.1769 5.5148 1.7087
+#&gt; 215: 93.6743 -6.0403 -0.1396 2.2146 -0.9801 3.5578 3.9180 0.4496 0.2615 0.1761 5.5118 1.7094
+#&gt; 216: 93.6666 -6.0436 -0.1413 2.2115 -0.9796 3.5848 3.9484 0.4488 0.2624 0.1755 5.5015 1.7116
+#&gt; 217: 93.6715 -6.0438 -0.1430 2.2086 -0.9794 3.6188 3.9603 0.4478 0.2631 0.1748 5.4884 1.7132
+#&gt; 218: 93.6765 -6.0488 -0.1441 2.2060 -0.9796 3.6126 3.9885 0.4471 0.2632 0.1746 5.4714 1.7156
+#&gt; 219: 93.6714 -6.0557 -0.1453 2.2038 -0.9798 3.6603 4.0118 0.4463 0.2632 0.1735 5.4593 1.7235
+#&gt; 220: 93.6728 -6.0711 -0.1462 2.2027 -0.9794 3.7244 4.0910 0.4457 0.2639 0.1730 5.4531 1.7241
+#&gt; 221: 93.6723 -6.0822 -0.1470 2.2015 -0.9788 3.7754 4.1554 0.4450 0.2647 0.1724 5.4511 1.7247
+#&gt; 222: 93.6789 -6.0745 -0.1480 2.1998 -0.9780 3.8735 4.1186 0.4442 0.2662 0.1718 5.4419 1.7258
+#&gt; 223: 93.6891 -6.0700 -0.1488 2.1984 -0.9778 3.9353 4.0998 0.4434 0.2681 0.1715 5.4375 1.7251
+#&gt; 224: 93.7125 -6.0705 -0.1496 2.1976 -0.9774 4.0220 4.0861 0.4427 0.2697 0.1711 5.4378 1.7230
+#&gt; 225: 93.7332 -6.0695 -0.1502 2.1966 -0.9775 4.0553 4.0669 0.4422 0.2712 0.1711 5.4355 1.7205
+#&gt; 226: 93.7631 -6.0712 -0.1508 2.1951 -0.9779 4.0755 4.0572 0.4417 0.2728 0.1712 5.4347 1.7190
+#&gt; 227: 93.7912 -6.0687 -0.1512 2.1938 -0.9785 4.0621 4.0439 0.4409 0.2742 0.1716 5.4325 1.7189
+#&gt; 228: 93.8077 -6.0644 -0.1517 2.1927 -0.9791 4.0246 4.0190 0.4400 0.2755 0.1722 5.4269 1.7193
+#&gt; 229: 93.8255 -6.0661 -0.1521 2.1909 -0.9796 3.9958 4.0166 0.4392 0.2769 0.1725 5.4214 1.7214
+#&gt; 230: 93.8403 -6.0766 -0.1530 2.1895 -0.9802 4.0152 4.0548 0.4380 0.2788 0.1730 5.4214 1.7232
+#&gt; 231: 93.8549 -6.0768 -0.1541 2.1877 -0.9810 4.0690 4.0542 0.4368 0.2803 0.1734 5.4157 1.7236
+#&gt; 232: 93.8666 -6.0728 -0.1550 2.1858 -0.9816 4.0852 4.0337 0.4356 0.2818 0.1736 5.4136 1.7224
+#&gt; 233: 93.8728 -6.0672 -0.1557 2.1844 -0.9820 4.1001 4.0000 0.4346 0.2828 0.1738 5.4028 1.7243
+#&gt; 234: 93.8862 -6.0646 -0.1563 2.1830 -0.9825 4.1303 3.9850 0.4337 0.2838 0.1737 5.3924 1.7222
+#&gt; 235: 93.8862 -6.0632 -0.1570 2.1819 -0.9827 4.1149 3.9735 0.4329 0.2847 0.1737 5.3846 1.7225
+#&gt; 236: 93.8827 -6.0639 -0.1577 2.1814 -0.9834 4.1004 3.9711 0.4322 0.2852 0.1739 5.3838 1.7220
+#&gt; 237: 93.8729 -6.0680 -0.1582 2.1808 -0.9840 4.0606 3.9866 0.4316 0.2857 0.1741 5.3806 1.7213
+#&gt; 238: 93.8739 -6.0733 -0.1587 2.1806 -0.9845 4.0331 4.0011 0.4311 0.2859 0.1742 5.3775 1.7199
+#&gt; 239: 93.8732 -6.0729 -0.1591 2.1802 -0.9853 3.9850 3.9892 0.4307 0.2859 0.1744 5.3782 1.7216
+#&gt; 240: 93.8760 -6.0754 -0.1595 2.1796 -0.9854 3.9349 3.9867 0.4303 0.2858 0.1747 5.3781 1.7232
+#&gt; 241: 93.8779 -6.0749 -0.1599 2.1791 -0.9853 3.9241 3.9801 0.4299 0.2858 0.1748 5.3757 1.7228
+#&gt; 242: 93.8842 -6.0716 -0.1602 2.1786 -0.9852 3.9394 3.9651 0.4297 0.2859 0.1749 5.3726 1.7224
+#&gt; 243: 93.8884 -6.0719 -0.1606 2.1778 -0.9851 3.9310 3.9741 0.4295 0.2857 0.1750 5.3705 1.7224
+#&gt; 244: 93.8910 -6.0712 -0.1610 2.1771 -0.9850 3.9173 3.9819 0.4294 0.2856 0.1749 5.3700 1.7222
+#&gt; 245: 93.9054 -6.0736 -0.1614 2.1764 -0.9854 3.9106 3.9984 0.4293 0.2856 0.1748 5.3711 1.7217
+#&gt; 246: 93.9209 -6.0753 -0.1617 2.1757 -0.9859 3.9080 4.0071 0.4291 0.2852 0.1746 5.3711 1.7215
+#&gt; 247: 93.9273 -6.0846 -0.1621 2.1752 -0.9861 3.8790 4.0580 0.4286 0.2851 0.1745 5.3755 1.7206
+#&gt; 248: 93.9265 -6.0884 -0.1625 2.1749 -0.9865 3.8613 4.0784 0.4286 0.2848 0.1744 5.3760 1.7198
+#&gt; 249: 93.9286 -6.0926 -0.1627 2.1746 -0.9872 3.8663 4.1008 0.4287 0.2845 0.1745 5.3755 1.7195
+#&gt; 250: 93.9287 -6.0968 -0.1629 2.1744 -0.9878 3.8822 4.1269 0.4289 0.2844 0.1743 5.3755 1.7201
+#&gt; 251: 93.9314 -6.1017 -0.1630 2.1739 -0.9882 3.8878 4.1495 0.4291 0.2843 0.1744 5.3729 1.7200
+#&gt; 252: 93.9351 -6.1036 -0.1632 2.1734 -0.9885 3.8908 4.1545 0.4293 0.2843 0.1746 5.3684 1.7191
+#&gt; 253: 93.9415 -6.1053 -0.1634 2.1729 -0.9889 3.8727 4.1602 0.4294 0.2842 0.1747 5.3650 1.7196
+#&gt; 254: 93.9473 -6.1088 -0.1636 2.1723 -0.9891 3.8657 4.1769 0.4296 0.2843 0.1749 5.3666 1.7190
+#&gt; 255: 93.9505 -6.1087 -0.1639 2.1717 -0.9888 3.8457 4.1720 0.4298 0.2841 0.1749 5.3617 1.7191
+#&gt; 256: 93.9497 -6.1054 -0.1642 2.1715 -0.9885 3.8395 4.1559 0.4299 0.2839 0.1749 5.3598 1.7192
+#&gt; 257: 93.9477 -6.1008 -0.1643 2.1713 -0.9882 3.8383 4.1360 0.4299 0.2836 0.1749 5.3567 1.7196
+#&gt; 258: 93.9402 -6.0998 -0.1645 2.1713 -0.9880 3.8516 4.1288 0.4300 0.2832 0.1749 5.3565 1.7190
+#&gt; 259: 93.9318 -6.0979 -0.1646 2.1711 -0.9879 3.8396 4.1182 0.4301 0.2829 0.1750 5.3583 1.7188
+#&gt; 260: 93.9277 -6.1002 -0.1646 2.1713 -0.9879 3.8173 4.1273 0.4304 0.2826 0.1751 5.3611 1.7186
+#&gt; 261: 93.9251 -6.0973 -0.1646 2.1714 -0.9879 3.8140 4.1105 0.4306 0.2822 0.1750 5.3588 1.7192
+#&gt; 262: 93.9186 -6.1009 -0.1647 2.1715 -0.9880 3.8177 4.1303 0.4308 0.2822 0.1750 5.3604 1.7194
+#&gt; 263: 93.9130 -6.1033 -0.1646 2.1715 -0.9880 3.8029 4.1529 0.4309 0.2822 0.1748 5.3647 1.7188
+#&gt; 264: 93.9040 -6.1077 -0.1645 2.1717 -0.9879 3.7950 4.1820 0.4310 0.2822 0.1747 5.3699 1.7184
+#&gt; 265: 93.9012 -6.1071 -0.1645 2.1714 -0.9879 3.7834 4.1895 0.4310 0.2822 0.1746 5.3755 1.7191
+#&gt; 266: 93.8988 -6.1051 -0.1644 2.1714 -0.9879 3.7788 4.1822 0.4311 0.2822 0.1745 5.3765 1.7203
+#&gt; 267: 93.8964 -6.1059 -0.1643 2.1714 -0.9877 3.7774 4.1896 0.4311 0.2822 0.1744 5.3792 1.7197
+#&gt; 268: 93.8901 -6.1092 -0.1643 2.1715 -0.9876 3.7790 4.2198 0.4310 0.2822 0.1742 5.3811 1.7200
+#&gt; 269: 93.8842 -6.1105 -0.1643 2.1717 -0.9875 3.7620 4.2336 0.4310 0.2823 0.1742 5.3838 1.7193
+#&gt; 270: 93.8760 -6.1125 -0.1643 2.1721 -0.9874 3.7668 4.2483 0.4308 0.2823 0.1741 5.3852 1.7181
+#&gt; 271: 93.8705 -6.1149 -0.1643 2.1722 -0.9873 3.7785 4.2625 0.4306 0.2823 0.1742 5.3853 1.7172
+#&gt; 272: 93.8674 -6.1149 -0.1643 2.1723 -0.9871 3.7829 4.2581 0.4304 0.2823 0.1743 5.3836 1.7162
+#&gt; 273: 93.8644 -6.1159 -0.1642 2.1725 -0.9870 3.7910 4.2631 0.4303 0.2825 0.1743 5.3818 1.7154
+#&gt; 274: 93.8585 -6.1158 -0.1640 2.1728 -0.9869 3.7926 4.2612 0.4302 0.2825 0.1743 5.3816 1.7147
+#&gt; 275: 93.8564 -6.1151 -0.1639 2.1732 -0.9867 3.8053 4.2581 0.4301 0.2826 0.1743 5.3804 1.7143
+#&gt; 276: 93.8564 -6.1132 -0.1638 2.1736 -0.9866 3.7958 4.2486 0.4300 0.2827 0.1745 5.3810 1.7144
+#&gt; 277: 93.8564 -6.1120 -0.1637 2.1741 -0.9867 3.7952 4.2426 0.4298 0.2829 0.1747 5.3808 1.7148
+#&gt; 278: 93.8528 -6.1113 -0.1636 2.1743 -0.9867 3.7922 4.2352 0.4297 0.2832 0.1750 5.3819 1.7144
+#&gt; 279: 93.8503 -6.1124 -0.1636 2.1744 -0.9867 3.7930 4.2390 0.4298 0.2834 0.1753 5.3826 1.7144
+#&gt; 280: 93.8466 -6.1146 -0.1636 2.1743 -0.9867 3.7946 4.2470 0.4299 0.2838 0.1755 5.3832 1.7142
+#&gt; 281: 93.8435 -6.1165 -0.1638 2.1743 -0.9867 3.7994 4.2552 0.4298 0.2840 0.1756 5.3828 1.7140
+#&gt; 282: 93.8421 -6.1162 -0.1639 2.1741 -0.9868 3.7967 4.2496 0.4296 0.2843 0.1758 5.3816 1.7137
+#&gt; 283: 93.8382 -6.1146 -0.1641 2.1740 -0.9866 3.7957 4.2387 0.4294 0.2845 0.1760 5.3796 1.7135
+#&gt; 284: 93.8356 -6.1131 -0.1641 2.1740 -0.9865 3.7904 4.2263 0.4292 0.2848 0.1762 5.3776 1.7127
+#&gt; 285: 93.8349 -6.1113 -0.1642 2.1740 -0.9865 3.7841 4.2129 0.4291 0.2850 0.1765 5.3763 1.7130
+#&gt; 286: 93.8372 -6.1095 -0.1643 2.1741 -0.9864 3.7801 4.2035 0.4289 0.2853 0.1769 5.3779 1.7130
+#&gt; 287: 93.8393 -6.1077 -0.1643 2.1741 -0.9864 3.7804 4.1908 0.4287 0.2857 0.1771 5.3785 1.7132
+#&gt; 288: 93.8395 -6.1071 -0.1644 2.1740 -0.9866 3.7714 4.1834 0.4284 0.2859 0.1772 5.3798 1.7120
+#&gt; 289: 93.8398 -6.1065 -0.1645 2.1738 -0.9865 3.7635 4.1765 0.4282 0.2861 0.1774 5.3821 1.7111
+#&gt; 290: 93.8376 -6.1089 -0.1647 2.1737 -0.9865 3.7495 4.1853 0.4281 0.2863 0.1776 5.3852 1.7106
+#&gt; 291: 93.8341 -6.1091 -0.1647 2.1738 -0.9863 3.7340 4.1854 0.4278 0.2865 0.1776 5.3868 1.7098
+#&gt; 292: 93.8329 -6.1080 -0.1647 2.1741 -0.9863 3.7189 4.1760 0.4275 0.2868 0.1777 5.3885 1.7091
+#&gt; 293: 93.8312 -6.1065 -0.1647 2.1743 -0.9862 3.7091 4.1651 0.4272 0.2871 0.1778 5.3896 1.7086
+#&gt; 294: 93.8310 -6.1042 -0.1647 2.1745 -0.9861 3.6946 4.1521 0.4269 0.2874 0.1780 5.3908 1.7077
+#&gt; 295: 93.8299 -6.1033 -0.1648 2.1747 -0.9861 3.6968 4.1433 0.4265 0.2880 0.1781 5.3904 1.7066
+#&gt; 296: 93.8276 -6.1027 -0.1648 2.1749 -0.9862 3.7072 4.1361 0.4261 0.2885 0.1782 5.3910 1.7056
+#&gt; 297: 93.8212 -6.1015 -0.1647 2.1750 -0.9859 3.7253 4.1278 0.4256 0.2891 0.1783 5.3927 1.7051
+#&gt; 298: 93.8173 -6.0980 -0.1647 2.1751 -0.9858 3.7552 4.1115 0.4251 0.2897 0.1784 5.3932 1.7045
+#&gt; 299: 93.8168 -6.0984 -0.1646 2.1754 -0.9856 3.7687 4.1143 0.4246 0.2902 0.1786 5.3949 1.7037
+#&gt; 300: 93.8154 -6.0967 -0.1646 2.1756 -0.9855 3.7888 4.1072 0.4241 0.2906 0.1788 5.3962 1.7030
+#&gt; 301: 93.8129 -6.0946 -0.1646 2.1757 -0.9852 3.8097 4.1006 0.4236 0.2911 0.1791 5.3971 1.7026
+#&gt; 302: 93.8120 -6.0932 -0.1646 2.1759 -0.9849 3.8403 4.0955 0.4231 0.2917 0.1792 5.3971 1.7021
+#&gt; 303: 93.8115 -6.0942 -0.1646 2.1762 -0.9850 3.8602 4.1004 0.4227 0.2922 0.1795 5.3976 1.7020
+#&gt; 304: 93.8106 -6.0979 -0.1645 2.1765 -0.9850 3.8898 4.1217 0.4222 0.2926 0.1798 5.3975 1.7024
+#&gt; 305: 93.8091 -6.1009 -0.1644 2.1767 -0.9851 3.9165 4.1374 0.4218 0.2931 0.1801 5.3989 1.7024
+#&gt; 306: 93.8090 -6.1043 -0.1644 2.1770 -0.9850 3.9485 4.1617 0.4214 0.2936 0.1803 5.3998 1.7021
+#&gt; 307: 93.8082 -6.1063 -0.1644 2.1772 -0.9850 3.9730 4.1797 0.4210 0.2940 0.1803 5.3998 1.7017
+#&gt; 308: 93.8093 -6.1090 -0.1644 2.1775 -0.9850 3.9874 4.2026 0.4205 0.2945 0.1804 5.3996 1.7006
+#&gt; 309: 93.8092 -6.1122 -0.1643 2.1777 -0.9849 3.9948 4.2297 0.4201 0.2948 0.1804 5.4001 1.6998
+#&gt; 310: 93.8080 -6.1142 -0.1642 2.1780 -0.9850 3.9976 4.2436 0.4197 0.2951 0.1803 5.4016 1.6989
+#&gt; 311: 93.8094 -6.1164 -0.1641 2.1784 -0.9851 4.0015 4.2552 0.4194 0.2952 0.1803 5.4033 1.6978
+#&gt; 312: 93.8107 -6.1184 -0.1640 2.1788 -0.9851 4.0006 4.2628 0.4190 0.2954 0.1802 5.4042 1.6972
+#&gt; 313: 93.8118 -6.1190 -0.1640 2.1789 -0.9851 3.9991 4.2638 0.4186 0.2955 0.1802 5.4053 1.6967
+#&gt; 314: 93.8139 -6.1188 -0.1639 2.1791 -0.9851 4.0019 4.2619 0.4183 0.2956 0.1802 5.4049 1.6966
+#&gt; 315: 93.8152 -6.1173 -0.1639 2.1792 -0.9851 4.0111 4.2553 0.4179 0.2957 0.1802 5.4052 1.6966
+#&gt; 316: 93.8178 -6.1158 -0.1639 2.1792 -0.9851 4.0073 4.2498 0.4175 0.2957 0.1802 5.4050 1.6966
+#&gt; 317: 93.8205 -6.1155 -0.1639 2.1792 -0.9851 3.9999 4.2491 0.4172 0.2957 0.1802 5.4048 1.6963
+#&gt; 318: 93.8216 -6.1145 -0.1639 2.1792 -0.9850 3.9961 4.2438 0.4168 0.2957 0.1802 5.4031 1.6961
+#&gt; 319: 93.8241 -6.1143 -0.1639 2.1792 -0.9849 4.0009 4.2412 0.4164 0.2958 0.1801 5.4004 1.6956
+#&gt; 320: 93.8257 -6.1142 -0.1639 2.1792 -0.9849 4.0018 4.2380 0.4160 0.2958 0.1801 5.3986 1.6952
+#&gt; 321: 93.8280 -6.1134 -0.1639 2.1792 -0.9849 4.0055 4.2339 0.4156 0.2959 0.1802 5.3966 1.6950
+#&gt; 322: 93.8299 -6.1122 -0.1639 2.1793 -0.9848 4.0075 4.2274 0.4152 0.2959 0.1802 5.3969 1.6948
+#&gt; 323: 93.8318 -6.1123 -0.1639 2.1794 -0.9848 4.0087 4.2257 0.4149 0.2960 0.1802 5.3980 1.6941
+#&gt; 324: 93.8352 -6.1098 -0.1639 2.1795 -0.9848 4.0123 4.2136 0.4145 0.2960 0.1802 5.3988 1.6936
+#&gt; 325: 93.8374 -6.1072 -0.1638 2.1796 -0.9848 4.0230 4.2005 0.4142 0.2961 0.1802 5.3991 1.6933
+#&gt; 326: 93.8410 -6.1050 -0.1637 2.1796 -0.9849 4.0327 4.1891 0.4139 0.2963 0.1802 5.4004 1.6927
+#&gt; 327: 93.8457 -6.1023 -0.1637 2.1796 -0.9849 4.0327 4.1767 0.4135 0.2964 0.1802 5.4013 1.6922
+#&gt; 328: 93.8493 -6.1017 -0.1637 2.1797 -0.9850 4.0440 4.1730 0.4131 0.2964 0.1802 5.4019 1.6915
+#&gt; 329: 93.8515 -6.1001 -0.1637 2.1799 -0.9851 4.0556 4.1648 0.4128 0.2963 0.1803 5.4017 1.6912
+#&gt; 330: 93.8541 -6.1001 -0.1636 2.1800 -0.9852 4.0606 4.1631 0.4124 0.2962 0.1804 5.4025 1.6912
+#&gt; 331: 93.8539 -6.0994 -0.1635 2.1801 -0.9854 4.0654 4.1584 0.4120 0.2961 0.1805 5.4025 1.6907
+#&gt; 332: 93.8536 -6.0999 -0.1634 2.1803 -0.9854 4.0696 4.1601 0.4116 0.2960 0.1808 5.4027 1.6904
+#&gt; 333: 93.8531 -6.1002 -0.1633 2.1806 -0.9853 4.0682 4.1646 0.4112 0.2960 0.1810 5.4038 1.6893
+#&gt; 334: 93.8543 -6.1005 -0.1632 2.1809 -0.9852 4.0771 4.1690 0.4108 0.2960 0.1812 5.4040 1.6883
+#&gt; 335: 93.8552 -6.1010 -0.1631 2.1813 -0.9851 4.0888 4.1775 0.4104 0.2960 0.1813 5.4044 1.6878
+#&gt; 336: 93.8555 -6.1016 -0.1630 2.1817 -0.9850 4.0969 4.1858 0.4099 0.2961 0.1814 5.4046 1.6873
+#&gt; 337: 93.8553 -6.1025 -0.1628 2.1820 -0.9849 4.1152 4.1921 0.4094 0.2962 0.1815 5.4070 1.6863
+#&gt; 338: 93.8553 -6.1018 -0.1626 2.1824 -0.9848 4.1314 4.1904 0.4090 0.2963 0.1816 5.4080 1.6852
+#&gt; 339: 93.8567 -6.1004 -0.1625 2.1828 -0.9847 4.1449 4.1855 0.4087 0.2964 0.1817 5.4087 1.6841
+#&gt; 340: 93.8582 -6.0987 -0.1623 2.1832 -0.9846 4.1603 4.1799 0.4083 0.2965 0.1819 5.4086 1.6832
+#&gt; 341: 93.8589 -6.0962 -0.1620 2.1836 -0.9844 4.1692 4.1694 0.4079 0.2965 0.1820 5.4102 1.6828
+#&gt; 342: 93.8583 -6.0932 -0.1618 2.1841 -0.9844 4.1729 4.1563 0.4075 0.2966 0.1821 5.4117 1.6821
+#&gt; 343: 93.8590 -6.0906 -0.1615 2.1845 -0.9844 4.1840 4.1447 0.4071 0.2966 0.1822 5.4125 1.6819
+#&gt; 344: 93.8582 -6.0890 -0.1613 2.1851 -0.9845 4.1860 4.1347 0.4068 0.2968 0.1826 5.4135 1.6814
+#&gt; 345: 93.8576 -6.0876 -0.1610 2.1857 -0.9846 4.1889 4.1252 0.4064 0.2969 0.1829 5.4143 1.6810
+#&gt; 346: 93.8549 -6.0853 -0.1608 2.1862 -0.9845 4.1925 4.1121 0.4061 0.2969 0.1832 5.4157 1.6803
+#&gt; 347: 93.8540 -6.0829 -0.1605 2.1867 -0.9845 4.2031 4.0990 0.4058 0.2970 0.1834 5.4158 1.6803
+#&gt; 348: 93.8516 -6.0814 -0.1602 2.1873 -0.9845 4.2169 4.0885 0.4055 0.2971 0.1836 5.4174 1.6801
+#&gt; 349: 93.8505 -6.0797 -0.1600 2.1879 -0.9845 4.2253 4.0779 0.4052 0.2971 0.1837 5.4190 1.6799
+#&gt; 350: 93.8512 -6.0773 -0.1597 2.1885 -0.9845 4.2268 4.0657 0.4049 0.2972 0.1839 5.4209 1.6797
+#&gt; 351: 93.8507 -6.0754 -0.1595 2.1890 -0.9845 4.2245 4.0559 0.4046 0.2972 0.1840 5.4230 1.6794
+#&gt; 352: 93.8490 -6.0736 -0.1592 2.1896 -0.9845 4.2296 4.0474 0.4044 0.2973 0.1841 5.4252 1.6790
+#&gt; 353: 93.8460 -6.0718 -0.1589 2.1901 -0.9845 4.2356 4.0374 0.4042 0.2973 0.1843 5.4272 1.6790
+#&gt; 354: 93.8437 -6.0695 -0.1586 2.1906 -0.9845 4.2408 4.0255 0.4041 0.2973 0.1844 5.4303 1.6787
+#&gt; 355: 93.8420 -6.0679 -0.1584 2.1912 -0.9844 4.2428 4.0166 0.4040 0.2973 0.1845 5.4342 1.6785
+#&gt; 356: 93.8413 -6.0666 -0.1581 2.1916 -0.9843 4.2418 4.0072 0.4040 0.2973 0.1845 5.4348 1.6792
+#&gt; 357: 93.8406 -6.0650 -0.1578 2.1921 -0.9844 4.2531 3.9973 0.4040 0.2973 0.1846 5.4350 1.6798
+#&gt; 358: 93.8404 -6.0639 -0.1575 2.1926 -0.9844 4.2596 3.9901 0.4040 0.2973 0.1846 5.4357 1.6805
+#&gt; 359: 93.8373 -6.0630 -0.1572 2.1931 -0.9845 4.2724 3.9820 0.4039 0.2973 0.1848 5.4368 1.6816
+#&gt; 360: 93.8347 -6.0622 -0.1569 2.1936 -0.9845 4.2788 3.9747 0.4039 0.2973 0.1849 5.4377 1.6824
+#&gt; 361: 93.8327 -6.0626 -0.1566 2.1942 -0.9846 4.2919 3.9749 0.4038 0.2973 0.1850 5.4382 1.6831
+#&gt; 362: 93.8326 -6.0629 -0.1562 2.1947 -0.9846 4.2989 3.9737 0.4038 0.2973 0.1850 5.4408 1.6838
+#&gt; 363: 93.8316 -6.0629 -0.1559 2.1953 -0.9846 4.3007 3.9725 0.4037 0.2972 0.1850 5.4420 1.6842
+#&gt; 364: 93.8317 -6.0629 -0.1556 2.1957 -0.9846 4.2910 3.9739 0.4038 0.2971 0.1850 5.4430 1.6840
+#&gt; 365: 93.8317 -6.0629 -0.1553 2.1962 -0.9846 4.2878 3.9759 0.4040 0.2967 0.1849 5.4441 1.6839
+#&gt; 366: 93.8319 -6.0633 -0.1549 2.1966 -0.9845 4.2870 3.9823 0.4042 0.2963 0.1849 5.4461 1.6839
+#&gt; 367: 93.8320 -6.0636 -0.1546 2.1971 -0.9845 4.2828 3.9850 0.4042 0.2959 0.1849 5.4479 1.6843
+#&gt; 368: 93.8312 -6.0635 -0.1544 2.1975 -0.9844 4.2781 3.9859 0.4043 0.2955 0.1849 5.4475 1.6841
+#&gt; 369: 93.8301 -6.0640 -0.1541 2.1979 -0.9844 4.2760 3.9891 0.4043 0.2953 0.1850 5.4472 1.6835
+#&gt; 370: 93.8306 -6.0651 -0.1539 2.1983 -0.9844 4.2690 3.9967 0.4042 0.2950 0.1850 5.4484 1.6829
+#&gt; 371: 93.8312 -6.0669 -0.1536 2.1988 -0.9845 4.2613 4.0111 0.4042 0.2947 0.1851 5.4494 1.6822
+#&gt; 372: 93.8312 -6.0681 -0.1533 2.1992 -0.9845 4.2585 4.0252 0.4042 0.2945 0.1852 5.4513 1.6817
+#&gt; 373: 93.8307 -6.0681 -0.1531 2.1996 -0.9846 4.2605 4.0284 0.4042 0.2943 0.1853 5.4523 1.6815
+#&gt; 374: 93.8305 -6.0678 -0.1529 2.1999 -0.9846 4.2676 4.0279 0.4040 0.2942 0.1853 5.4533 1.6816
+#&gt; 375: 93.8313 -6.0673 -0.1528 2.2002 -0.9846 4.2708 4.0232 0.4038 0.2940 0.1854 5.4543 1.6813
+#&gt; 376: 93.8310 -6.0672 -0.1527 2.2004 -0.9846 4.2775 4.0214 0.4037 0.2938 0.1855 5.4538 1.6809
+#&gt; 377: 93.8298 -6.0666 -0.1526 2.2007 -0.9846 4.2787 4.0166 0.4035 0.2937 0.1856 5.4532 1.6806
+#&gt; 378: 93.8276 -6.0664 -0.1525 2.2009 -0.9846 4.2781 4.0135 0.4033 0.2935 0.1857 5.4538 1.6801
+#&gt; 379: 93.8262 -6.0671 -0.1524 2.2012 -0.9846 4.2800 4.0157 0.4031 0.2932 0.1857 5.4530 1.6803
+#&gt; 380: 93.8243 -6.0675 -0.1523 2.2015 -0.9846 4.2735 4.0168 0.4029 0.2929 0.1857 5.4523 1.6803
+#&gt; 381: 93.8233 -6.0677 -0.1522 2.2017 -0.9845 4.2670 4.0189 0.4027 0.2926 0.1858 5.4517 1.6798
+#&gt; 382: 93.8229 -6.0674 -0.1521 2.2019 -0.9845 4.2655 4.0211 0.4025 0.2924 0.1858 5.4510 1.6794
+#&gt; 383: 93.8196 -6.0681 -0.1521 2.2021 -0.9843 4.2696 4.0291 0.4023 0.2922 0.1859 5.4504 1.6788
+#&gt; 384: 93.8174 -6.0688 -0.1520 2.2023 -0.9842 4.2851 4.0333 0.4021 0.2919 0.1860 5.4500 1.6783
+#&gt; 385: 93.8156 -6.0682 -0.1518 2.2028 -0.9840 4.3056 4.0305 0.4019 0.2920 0.1862 5.4503 1.6774
+#&gt; 386: 93.8145 -6.0684 -0.1516 2.2032 -0.9838 4.3195 4.0302 0.4016 0.2920 0.1863 5.4499 1.6765
+#&gt; 387: 93.8121 -6.0679 -0.1514 2.2036 -0.9837 4.3290 4.0272 0.4014 0.2920 0.1864 5.4501 1.6756
+#&gt; 388: 93.8105 -6.0676 -0.1513 2.2040 -0.9835 4.3393 4.0267 0.4011 0.2920 0.1865 5.4509 1.6751
+#&gt; 389: 93.8089 -6.0664 -0.1510 2.2045 -0.9833 4.3458 4.0224 0.4009 0.2920 0.1865 5.4512 1.6746
+#&gt; 390: 93.8080 -6.0658 -0.1508 2.2049 -0.9832 4.3422 4.0199 0.4007 0.2920 0.1866 5.4514 1.6744
+#&gt; 391: 93.8077 -6.0669 -0.1507 2.2053 -0.9831 4.3500 4.0277 0.4007 0.2920 0.1867 5.4511 1.6740
+#&gt; 392: 93.8069 -6.0676 -0.1505 2.2056 -0.9831 4.3525 4.0326 0.4006 0.2920 0.1868 5.4500 1.6733
+#&gt; 393: 93.8072 -6.0678 -0.1504 2.2059 -0.9830 4.3562 4.0344 0.4005 0.2920 0.1868 5.4491 1.6725
+#&gt; 394: 93.8083 -6.0684 -0.1503 2.2061 -0.9829 4.3577 4.0386 0.4004 0.2920 0.1869 5.4493 1.6716
+#&gt; 395: 93.8086 -6.0685 -0.1501 2.2064 -0.9828 4.3574 4.0394 0.4003 0.2920 0.1869 5.4493 1.6709
+#&gt; 396: 93.8078 -6.0677 -0.1500 2.2067 -0.9827 4.3591 4.0355 0.4002 0.2921 0.1870 5.4493 1.6707
+#&gt; 397: 93.8064 -6.0668 -0.1499 2.2071 -0.9825 4.3621 4.0317 0.4000 0.2922 0.1871 5.4495 1.6704
+#&gt; 398: 93.8058 -6.0661 -0.1499 2.2073 -0.9823 4.3701 4.0285 0.3999 0.2923 0.1872 5.4491 1.6699
+#&gt; 399: 93.8057 -6.0651 -0.1498 2.2075 -0.9822 4.3803 4.0243 0.3997 0.2924 0.1872 5.4485 1.6699
+#&gt; 400: 93.8057 -6.0647 -0.1498 2.2076 -0.9820 4.3854 4.0225 0.3996 0.2924 0.1872 5.4488 1.6699
+#&gt; 401: 93.8059 -6.0635 -0.1498 2.2078 -0.9819 4.3939 4.0178 0.3995 0.2925 0.1873 5.4491 1.6702
+#&gt; 402: 93.8063 -6.0621 -0.1498 2.2079 -0.9818 4.4033 4.0120 0.3993 0.2926 0.1875 5.4492 1.6704
+#&gt; 403: 93.8055 -6.0609 -0.1498 2.2080 -0.9816 4.4098 4.0069 0.3992 0.2926 0.1876 5.4494 1.6703
+#&gt; 404: 93.8040 -6.0608 -0.1499 2.2081 -0.9815 4.4153 4.0050 0.3991 0.2927 0.1877 5.4494 1.6701
+#&gt; 405: 93.8030 -6.0604 -0.1499 2.2082 -0.9814 4.4181 4.0047 0.3990 0.2928 0.1879 5.4491 1.6700
+#&gt; 406: 93.8002 -6.0597 -0.1499 2.2083 -0.9812 4.4257 4.0025 0.3989 0.2928 0.1880 5.4498 1.6702
+#&gt; 407: 93.7969 -6.0593 -0.1500 2.2085 -0.9810 4.4343 3.9994 0.3988 0.2928 0.1881 5.4514 1.6703
+#&gt; 408: 93.7947 -6.0582 -0.1499 2.2087 -0.9809 4.4509 3.9936 0.3987 0.2927 0.1882 5.4526 1.6704
+#&gt; 409: 93.7929 -6.0579 -0.1499 2.2088 -0.9807 4.4584 3.9918 0.3987 0.2926 0.1882 5.4537 1.6707
+#&gt; 410: 93.7896 -6.0593 -0.1499 2.2089 -0.9807 4.4664 4.0002 0.3987 0.2925 0.1883 5.4560 1.6705
+#&gt; 411: 93.7875 -6.0601 -0.1499 2.2090 -0.9807 4.4626 4.0057 0.3987 0.2924 0.1883 5.4567 1.6705
+#&gt; 412: 93.7862 -6.0602 -0.1499 2.2091 -0.9808 4.4574 4.0095 0.3986 0.2923 0.1884 5.4565 1.6706
+#&gt; 413: 93.7858 -6.0606 -0.1498 2.2092 -0.9808 4.4527 4.0146 0.3986 0.2922 0.1885 5.4561 1.6708
+#&gt; 414: 93.7859 -6.0615 -0.1498 2.2093 -0.9808 4.4451 4.0211 0.3987 0.2921 0.1885 5.4574 1.6708
+#&gt; 415: 93.7864 -6.0629 -0.1498 2.2092 -0.9808 4.4443 4.0298 0.3986 0.2921 0.1885 5.4576 1.6707
+#&gt; 416: 93.7851 -6.0639 -0.1498 2.2092 -0.9808 4.4462 4.0362 0.3985 0.2920 0.1884 5.4575 1.6706
+#&gt; 417: 93.7820 -6.0644 -0.1499 2.2092 -0.9808 4.4425 4.0387 0.3985 0.2920 0.1884 5.4577 1.6703
+#&gt; 418: 93.7801 -6.0652 -0.1499 2.2093 -0.9808 4.4365 4.0420 0.3985 0.2920 0.1883 5.4589 1.6702
+#&gt; 419: 93.7799 -6.0648 -0.1499 2.2094 -0.9807 4.4303 4.0418 0.3984 0.2921 0.1883 5.4596 1.6703
+#&gt; 420: 93.7797 -6.0641 -0.1498 2.2095 -0.9807 4.4216 4.0383 0.3983 0.2921 0.1884 5.4607 1.6702
+#&gt; 421: 93.7803 -6.0641 -0.1498 2.2096 -0.9808 4.4120 4.0396 0.3983 0.2922 0.1885 5.4621 1.6702
+#&gt; 422: 93.7806 -6.0638 -0.1498 2.2097 -0.9809 4.4017 4.0373 0.3981 0.2923 0.1885 5.4635 1.6702
+#&gt; 423: 93.7800 -6.0636 -0.1498 2.2098 -0.9810 4.3948 4.0339 0.3981 0.2923 0.1885 5.4640 1.6701
+#&gt; 424: 93.7789 -6.0638 -0.1498 2.2099 -0.9810 4.3884 4.0336 0.3980 0.2924 0.1885 5.4651 1.6700
+#&gt; 425: 93.7774 -6.0628 -0.1498 2.2101 -0.9810 4.3814 4.0271 0.3978 0.2925 0.1884 5.4666 1.6699
+#&gt; 426: 93.7755 -6.0619 -0.1498 2.2102 -0.9811 4.3841 4.0221 0.3977 0.2925 0.1884 5.4693 1.6697
+#&gt; 427: 93.7753 -6.0612 -0.1498 2.2103 -0.9810 4.3785 4.0167 0.3975 0.2926 0.1883 5.4712 1.6696
+#&gt; 428: 93.7741 -6.0613 -0.1498 2.2104 -0.9810 4.3767 4.0161 0.3973 0.2926 0.1882 5.4729 1.6696
+#&gt; 429: 93.7717 -6.0613 -0.1498 2.2105 -0.9810 4.3744 4.0158 0.3971 0.2926 0.1880 5.4743 1.6694
+#&gt; 430: 93.7690 -6.0619 -0.1498 2.2106 -0.9809 4.3744 4.0189 0.3969 0.2926 0.1879 5.4753 1.6692
+#&gt; 431: 93.7668 -6.0615 -0.1498 2.2107 -0.9809 4.3709 4.0174 0.3967 0.2925 0.1878 5.4762 1.6691
+#&gt; 432: 93.7656 -6.0619 -0.1498 2.2108 -0.9809 4.3710 4.0173 0.3966 0.2926 0.1878 5.4770 1.6688
+#&gt; 433: 93.7632 -6.0625 -0.1498 2.2108 -0.9809 4.3689 4.0204 0.3964 0.2926 0.1877 5.4774 1.6687
+#&gt; 434: 93.7624 -6.0621 -0.1498 2.2109 -0.9808 4.3687 4.0178 0.3962 0.2926 0.1876 5.4774 1.6683
+#&gt; 435: 93.7608 -6.0622 -0.1497 2.2111 -0.9808 4.3714 4.0182 0.3961 0.2927 0.1875 5.4777 1.6679
+#&gt; 436: 93.7586 -6.0622 -0.1498 2.2112 -0.9808 4.3695 4.0178 0.3959 0.2928 0.1874 5.4784 1.6679
+#&gt; 437: 93.7558 -6.0622 -0.1498 2.2114 -0.9809 4.3658 4.0167 0.3957 0.2928 0.1873 5.4795 1.6678
+#&gt; 438: 93.7519 -6.0627 -0.1499 2.2115 -0.9808 4.3601 4.0183 0.3955 0.2928 0.1872 5.4807 1.6674
+#&gt; 439: 93.7478 -6.0618 -0.1499 2.2115 -0.9807 4.3538 4.0133 0.3952 0.2928 0.1871 5.4814 1.6672
+#&gt; 440: 93.7449 -6.0612 -0.1499 2.2117 -0.9805 4.3504 4.0103 0.3951 0.2928 0.1870 5.4820 1.6669
+#&gt; 441: 93.7433 -6.0608 -0.1499 2.2117 -0.9805 4.3438 4.0077 0.3949 0.2928 0.1869 5.4818 1.6666
+#&gt; 442: 93.7417 -6.0604 -0.1500 2.2118 -0.9805 4.3354 4.0058 0.3947 0.2927 0.1868 5.4824 1.6666
+#&gt; 443: 93.7407 -6.0604 -0.1500 2.2119 -0.9805 4.3281 4.0046 0.3946 0.2927 0.1867 5.4832 1.6667
+#&gt; 444: 93.7397 -6.0608 -0.1500 2.2118 -0.9805 4.3180 4.0069 0.3944 0.2928 0.1866 5.4857 1.6664
+#&gt; 445: 93.7387 -6.0613 -0.1501 2.2118 -0.9805 4.3092 4.0085 0.3942 0.2929 0.1866 5.4866 1.6663
+#&gt; 446: 93.7376 -6.0612 -0.1502 2.2117 -0.9805 4.3022 4.0075 0.3939 0.2930 0.1865 5.4866 1.6660
+#&gt; 447: 93.7375 -6.0613 -0.1503 2.2116 -0.9806 4.2981 4.0076 0.3937 0.2931 0.1865 5.4863 1.6658
+#&gt; 448: 93.7388 -6.0617 -0.1504 2.2115 -0.9806 4.2970 4.0087 0.3935 0.2932 0.1864 5.4870 1.6658
+#&gt; 449: 93.7400 -6.0617 -0.1504 2.2115 -0.9807 4.2904 4.0069 0.3933 0.2933 0.1864 5.4880 1.6655
+#&gt; 450: 93.7414 -6.0623 -0.1505 2.2113 -0.9808 4.2829 4.0095 0.3930 0.2935 0.1863 5.4880 1.6653
+#&gt; 451: 93.7426 -6.0634 -0.1506 2.2112 -0.9808 4.2797 4.0146 0.3928 0.2936 0.1863 5.4877 1.6655
+#&gt; 452: 93.7447 -6.0642 -0.1507 2.2110 -0.9809 4.2770 4.0171 0.3926 0.2938 0.1862 5.4876 1.6657
+#&gt; 453: 93.7465 -6.0644 -0.1508 2.2108 -0.9810 4.2698 4.0184 0.3924 0.2940 0.1862 5.4877 1.6652
+#&gt; 454: 93.7478 -6.0645 -0.1509 2.2106 -0.9810 4.2657 4.0182 0.3922 0.2941 0.1861 5.4874 1.6648
+#&gt; 455: 93.7486 -6.0650 -0.1511 2.2104 -0.9811 4.2656 4.0203 0.3921 0.2943 0.1861 5.4871 1.6644
+#&gt; 456: 93.7485 -6.0659 -0.1512 2.2102 -0.9812 4.2646 4.0240 0.3920 0.2945 0.1860 5.4869 1.6641
+#&gt; 457: 93.7487 -6.0668 -0.1514 2.2099 -0.9813 4.2613 4.0277 0.3919 0.2946 0.1860 5.4866 1.6640
+#&gt; 458: 93.7484 -6.0667 -0.1515 2.2097 -0.9812 4.2586 4.0263 0.3918 0.2947 0.1859 5.4854 1.6639
+#&gt; 459: 93.7468 -6.0661 -0.1517 2.2095 -0.9812 4.2565 4.0225 0.3917 0.2948 0.1858 5.4853 1.6639
+#&gt; 460: 93.7458 -6.0652 -0.1518 2.2093 -0.9812 4.2548 4.0171 0.3916 0.2950 0.1858 5.4843 1.6638
+#&gt; 461: 93.7435 -6.0645 -0.1519 2.2091 -0.9811 4.2554 4.0121 0.3914 0.2951 0.1858 5.4843 1.6637
+#&gt; 462: 93.7421 -6.0637 -0.1521 2.2089 -0.9811 4.2509 4.0079 0.3913 0.2953 0.1857 5.4840 1.6638
+#&gt; 463: 93.7406 -6.0630 -0.1522 2.2088 -0.9810 4.2534 4.0036 0.3912 0.2955 0.1857 5.4834 1.6640
+#&gt; 464: 93.7406 -6.0622 -0.1524 2.2086 -0.9810 4.2548 3.9986 0.3911 0.2956 0.1857 5.4828 1.6639
+#&gt; 465: 93.7404 -6.0617 -0.1525 2.2084 -0.9810 4.2511 3.9955 0.3910 0.2958 0.1857 5.4828 1.6638
+#&gt; 466: 93.7414 -6.0610 -0.1527 2.2080 -0.9809 4.2468 3.9918 0.3910 0.2959 0.1857 5.4812 1.6640
+#&gt; 467: 93.7419 -6.0606 -0.1529 2.2077 -0.9810 4.2446 3.9885 0.3909 0.2960 0.1858 5.4799 1.6642
+#&gt; 468: 93.7427 -6.0604 -0.1531 2.2074 -0.9809 4.2473 3.9872 0.3909 0.2961 0.1858 5.4790 1.6643
+#&gt; 469: 93.7435 -6.0608 -0.1532 2.2073 -0.9810 4.2457 3.9891 0.3907 0.2963 0.1858 5.4789 1.6641
+#&gt; 470: 93.7442 -6.0611 -0.1533 2.2071 -0.9811 4.2443 3.9895 0.3905 0.2965 0.1858 5.4785 1.6640
+#&gt; 471: 93.7443 -6.0618 -0.1534 2.2070 -0.9812 4.2415 3.9932 0.3903 0.2967 0.1858 5.4773 1.6639
+#&gt; 472: 93.7433 -6.0624 -0.1535 2.2069 -0.9812 4.2414 3.9958 0.3901 0.2969 0.1858 5.4765 1.6637
+#&gt; 473: 93.7421 -6.0621 -0.1536 2.2067 -0.9811 4.2330 3.9962 0.3899 0.2970 0.1858 5.4762 1.6637
+#&gt; 474: 93.7415 -6.0621 -0.1537 2.2066 -0.9812 4.2263 3.9968 0.3897 0.2972 0.1858 5.4755 1.6638
+#&gt; 475: 93.7396 -6.0621 -0.1538 2.2066 -0.9812 4.2261 3.9956 0.3895 0.2973 0.1859 5.4751 1.6637
+#&gt; 476: 93.7373 -6.0626 -0.1539 2.2065 -0.9811 4.2265 3.9976 0.3893 0.2975 0.1859 5.4743 1.6634
+#&gt; 477: 93.7357 -6.0623 -0.1540 2.2063 -0.9811 4.2222 3.9953 0.3891 0.2976 0.1859 5.4741 1.6635
+#&gt; 478: 93.7345 -6.0620 -0.1541 2.2062 -0.9811 4.2165 3.9939 0.3889 0.2978 0.1860 5.4745 1.6638
+#&gt; 479: 93.7341 -6.0615 -0.1542 2.2062 -0.9812 4.2122 3.9916 0.3887 0.2979 0.1860 5.4751 1.6637
+#&gt; 480: 93.7338 -6.0619 -0.1543 2.2061 -0.9812 4.2084 3.9932 0.3885 0.2980 0.1860 5.4753 1.6635
+#&gt; 481: 93.7336 -6.0618 -0.1544 2.2060 -0.9812 4.2066 3.9945 0.3883 0.2981 0.1860 5.4748 1.6637
+#&gt; 482: 93.7340 -6.0622 -0.1545 2.2058 -0.9812 4.2069 3.9969 0.3882 0.2983 0.1860 5.4741 1.6636
+#&gt; 483: 93.7328 -6.0627 -0.1547 2.2057 -0.9813 4.2062 3.9992 0.3879 0.2985 0.1861 5.4739 1.6636
+#&gt; 484: 93.7323 -6.0629 -0.1547 2.2056 -0.9813 4.2075 3.9995 0.3877 0.2987 0.1861 5.4730 1.6638
+#&gt; 485: 93.7326 -6.0634 -0.1548 2.2055 -0.9814 4.2045 4.0013 0.3875 0.2989 0.1862 5.4727 1.6637
+#&gt; 486: 93.7320 -6.0632 -0.1549 2.2055 -0.9814 4.2084 3.9989 0.3872 0.2991 0.1863 5.4718 1.6635
+#&gt; 487: 93.7321 -6.0625 -0.1549 2.2054 -0.9814 4.2105 3.9949 0.3870 0.2993 0.1864 5.4712 1.6634
+#&gt; 488: 93.7326 -6.0623 -0.1550 2.2054 -0.9814 4.2104 3.9935 0.3868 0.2996 0.1865 5.4721 1.6635
+#&gt; 489: 93.7342 -6.0615 -0.1551 2.2054 -0.9815 4.2103 3.9893 0.3866 0.2998 0.1866 5.4725 1.6635
+#&gt; 490: 93.7360 -6.0610 -0.1551 2.2053 -0.9815 4.2116 3.9857 0.3864 0.3001 0.1867 5.4730 1.6636
+#&gt; 491: 93.7374 -6.0601 -0.1551 2.2052 -0.9815 4.2128 3.9804 0.3862 0.3003 0.1868 5.4722 1.6638
+#&gt; 492: 93.7386 -6.0597 -0.1552 2.2050 -0.9816 4.2171 3.9774 0.3861 0.3006 0.1869 5.4714 1.6642
+#&gt; 493: 93.7399 -6.0597 -0.1553 2.2049 -0.9816 4.2262 3.9766 0.3859 0.3008 0.1869 5.4712 1.6643
+#&gt; 494: 93.7404 -6.0596 -0.1553 2.2047 -0.9816 4.2347 3.9746 0.3857 0.3011 0.1870 5.4711 1.6646
+#&gt; 495: 93.7406 -6.0590 -0.1554 2.2046 -0.9817 4.2395 3.9711 0.3855 0.3014 0.1871 5.4705 1.6650
+#&gt; 496: 93.7416 -6.0582 -0.1554 2.2045 -0.9817 4.2456 3.9660 0.3853 0.3017 0.1871 5.4707 1.6656
+#&gt; 497: 93.7433 -6.0575 -0.1555 2.2044 -0.9818 4.2511 3.9631 0.3851 0.3020 0.1871 5.4714 1.6658
+#&gt; 498: 93.7444 -6.0574 -0.1556 2.2042 -0.9817 4.2516 3.9632 0.3848 0.3023 0.1871 5.4721 1.6660
+#&gt; 499: 93.7457 -6.0576 -0.1557 2.2041 -0.9817 4.2518 3.9660 0.3846 0.3025 0.1871 5.4728 1.6660
+#&gt; 500: 93.7469 -6.0586 -0.1557 2.2040 -0.9817 4.2481 3.9757 0.3844 0.3028 0.1871 5.4738 1.6661</div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_fomc_sfo_focei_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_obs</span><span class='op'>[</span><span class='st'>"FOMC-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_alpha |
+#&gt; |.....................| log_beta |sigma_parent | sigma_A1 | o1 |
+#&gt; |.....................| o2 | o3 | o4 | o5 |
+#&gt; |<span style='font-weight: bold;'> 1</span>| 468.02617 | 1.000 | -1.000 | -0.9113 | -0.8954 |
+#&gt; |.....................| -0.8491 | -0.8511 | -0.8672 | -0.8762 |
+#&gt; |.....................| -0.8737 | -0.8674 | -0.8694 | -0.8687 |
+#&gt; | U| 468.02617 | 94.00 | -5.400 | -0.9900 | -0.2000 |
+#&gt; |.....................| 2.100 | 2.000 | 1.200 | 0.7536 |
+#&gt; |.....................| 0.8758 | 1.189 | 1.093 | 1.127 |
+#&gt; | X|<span style='font-weight: bold;'> 468.02617</span> | 94.00 | 0.004517 | 0.2709 | 0.8187 |
+#&gt; |.....................| 8.166 | 2.000 | 1.200 | 0.7536 |
+#&gt; |.....................| 0.8758 | 1.189 | 1.093 | 1.127 |
+#&gt; | G| Gill Diff. | 49.30 | 2.016 | -0.2473 | -0.3737 |
+#&gt; |.....................| -1.227 | -27.89 | -10.29 | 8.753 |
+#&gt; |.....................| 11.17 | -12.52 | -9.819 | -8.910 |
+#&gt; |<span style='font-weight: bold;'> 2</span>| 4021.4865 | 0.2059 | -1.032 | -0.9073 | -0.8894 |
+#&gt; |.....................| -0.8293 | -0.4019 | -0.7014 | -1.017 |
+#&gt; |.....................| -1.054 | -0.6658 | -0.7112 | -0.7251 |
+#&gt; | U| 4021.4865 | 19.35 | -5.432 | -0.9861 | -0.1940 |
+#&gt; |.....................| 2.120 | 2.449 | 1.299 | 0.6474 |
+#&gt; |.....................| 0.7182 | 1.429 | 1.266 | 1.289 |
+#&gt; | X|<span style='font-weight: bold;'> 4021.4865</span> | 19.35 | 0.004372 | 0.2717 | 0.8237 |
+#&gt; |.....................| 8.329 | 2.449 | 1.299 | 0.6474 |
+#&gt; |.....................| 0.7182 | 1.429 | 1.266 | 1.289 |
+#&gt; |<span style='font-weight: bold;'> 3</span>| 518.20369 | 0.9206 | -1.003 | -0.9109 | -0.8948 |
+#&gt; |.....................| -0.8471 | -0.8062 | -0.8506 | -0.8903 |
+#&gt; |.....................| -0.8917 | -0.8473 | -0.8535 | -0.8543 |
+#&gt; | U| 518.20369 | 86.53 | -5.403 | -0.9896 | -0.1994 |
+#&gt; |.....................| 2.102 | 2.045 | 1.210 | 0.7430 |
+#&gt; |.....................| 0.8600 | 1.213 | 1.111 | 1.143 |
+#&gt; | X|<span style='font-weight: bold;'> 518.20369</span> | 86.53 | 0.004502 | 0.2710 | 0.8192 |
+#&gt; |.....................| 8.182 | 2.045 | 1.210 | 0.7430 |
+#&gt; |.....................| 0.8600 | 1.213 | 1.111 | 1.143 |
+#&gt; |<span style='font-weight: bold;'> 4</span>| 467.99742 | 0.9921 | -1.000 | -0.9112 | -0.8953 |
+#&gt; |.....................| -0.8489 | -0.8466 | -0.8655 | -0.8776 |
+#&gt; |.....................| -0.8755 | -0.8654 | -0.8678 | -0.8672 |
+#&gt; | U| 467.99742 | 93.25 | -5.400 | -0.9900 | -0.1999 |
+#&gt; |.....................| 2.100 | 2.004 | 1.201 | 0.7526 |
+#&gt; |.....................| 0.8742 | 1.192 | 1.095 | 1.129 |
+#&gt; | X|<span style='font-weight: bold;'> 467.99742</span> | 93.25 | 0.004515 | 0.2709 | 0.8188 |
+#&gt; |.....................| 8.168 | 2.004 | 1.201 | 0.7526 |
+#&gt; |.....................| 0.8742 | 1.192 | 1.095 | 1.129 |
+#&gt; | F| Forward Diff. | -98.28 | 1.929 | -0.4044 | -0.4503 |
+#&gt; |.....................| -1.484 | -29.27 | -9.987 | 8.922 |
+#&gt; |.....................| 9.417 | -11.79 | -9.521 | -8.343 |
+#&gt; |<span style='font-weight: bold;'> 5</span>| 467.67344 | 0.9967 | -1.000 | -0.9112 | -0.8953 |
+#&gt; |.....................| -0.8488 | -0.8452 | -0.8651 | -0.8780 |
+#&gt; |.....................| -0.8760 | -0.8648 | -0.8673 | -0.8668 |
+#&gt; | U| 467.67344 | 93.69 | -5.400 | -0.9899 | -0.1999 |
+#&gt; |.....................| 2.100 | 2.006 | 1.201 | 0.7523 |
+#&gt; |.....................| 0.8738 | 1.192 | 1.095 | 1.129 |
+#&gt; | X|<span style='font-weight: bold;'> 467.67344</span> | 93.69 | 0.004515 | 0.2709 | 0.8188 |
+#&gt; |.....................| 8.168 | 2.006 | 1.201 | 0.7523 |
+#&gt; |.....................| 0.8738 | 1.192 | 1.095 | 1.129 |
+#&gt; | F| Forward Diff. | -11.92 | 1.963 | -0.3242 | -0.4184 |
+#&gt; |.....................| -1.350 | -28.16 | -10.02 | 8.541 |
+#&gt; |.....................| 8.305 | -11.80 | -9.512 | -8.408 |
+#&gt; |<span style='font-weight: bold;'> 6</span>| 467.50396 | 0.9983 | -1.001 | -0.9112 | -0.8952 |
+#&gt; |.....................| -0.8487 | -0.8416 | -0.8638 | -0.8791 |
+#&gt; |.....................| -0.8771 | -0.8633 | -0.8661 | -0.8658 |
+#&gt; | U| 467.50396 | 93.84 | -5.401 | -0.9899 | -0.1999 |
+#&gt; |.....................| 2.100 | 2.010 | 1.202 | 0.7514 |
+#&gt; |.....................| 0.8729 | 1.194 | 1.097 | 1.130 |
+#&gt; | X|<span style='font-weight: bold;'> 467.50396</span> | 93.84 | 0.004514 | 0.2709 | 0.8188 |
+#&gt; |.....................| 8.170 | 2.010 | 1.202 | 0.7514 |
+#&gt; |.....................| 0.8729 | 1.194 | 1.097 | 1.130 |
+#&gt; |<span style='font-weight: bold;'> 7</span>| 467.27231 | 1.003 | -1.001 | -0.9110 | -0.8951 |
+#&gt; |.....................| -0.8481 | -0.8306 | -0.8599 | -0.8825 |
+#&gt; |.....................| -0.8803 | -0.8587 | -0.8624 | -0.8625 |
+#&gt; | U| 467.27231 | 94.27 | -5.401 | -0.9898 | -0.1997 |
+#&gt; |.....................| 2.101 | 2.021 | 1.204 | 0.7489 |
+#&gt; |.....................| 0.8700 | 1.200 | 1.101 | 1.134 |
+#&gt; | X|<span style='font-weight: bold;'> 467.27231</span> | 94.27 | 0.004510 | 0.2710 | 0.8190 |
+#&gt; |.....................| 8.174 | 2.021 | 1.204 | 0.7489 |
+#&gt; |.....................| 0.8700 | 1.200 | 1.101 | 1.134 |
+#&gt; | F| Forward Diff. | 101.6 | 1.991 | -0.1997 | -0.3688 |
+#&gt; |.....................| -1.177 | -25.72 | -9.853 | 9.249 |
+#&gt; |.....................| 8.335 | -11.58 | -9.288 | -8.277 |
+#&gt; |<span style='font-weight: bold;'> 8</span>| 466.36087 | 0.9961 | -1.002 | -0.9109 | -0.8949 |
+#&gt; |.....................| -0.8474 | -0.8165 | -0.8547 | -0.8873 |
+#&gt; |.....................| -0.8853 | -0.8526 | -0.8575 | -0.8582 |
+#&gt; | U| 466.36087 | 93.63 | -5.402 | -0.9896 | -0.1995 |
+#&gt; |.....................| 2.102 | 2.035 | 1.207 | 0.7453 |
+#&gt; |.....................| 0.8657 | 1.207 | 1.106 | 1.139 |
+#&gt; | X|<span style='font-weight: bold;'> 466.36087</span> | 93.63 | 0.004506 | 0.2710 | 0.8191 |
+#&gt; |.....................| 8.180 | 2.035 | 1.207 | 0.7453 |
+#&gt; |.....................| 0.8657 | 1.207 | 1.106 | 1.139 |
+#&gt; | F| Forward Diff. | -21.78 | 1.909 | -0.3215 | -0.4291 |
+#&gt; |.....................| -1.401 | -25.38 | -9.315 | 7.655 |
+#&gt; |.....................| 10.17 | -11.26 | -9.035 | -7.894 |
+#&gt; |<span style='font-weight: bold;'> 9</span>| 465.79764 | 1.000 | -1.004 | -0.9107 | -0.8946 |
+#&gt; |.....................| -0.8467 | -0.8024 | -0.8495 | -0.8920 |
+#&gt; |.....................| -0.8917 | -0.8462 | -0.8524 | -0.8537 |
+#&gt; | U| 465.79764 | 94.04 | -5.404 | -0.9895 | -0.1993 |
+#&gt; |.....................| 2.102 | 2.049 | 1.211 | 0.7417 |
+#&gt; |.....................| 0.8600 | 1.214 | 1.112 | 1.144 |
+#&gt; | X|<span style='font-weight: bold;'> 465.79764</span> | 94.04 | 0.004501 | 0.2710 | 0.8193 |
+#&gt; |.....................| 8.186 | 2.049 | 1.211 | 0.7417 |
+#&gt; |.....................| 0.8600 | 1.214 | 1.112 | 1.144 |
+#&gt; | F| Forward Diff. | 54.81 | 1.910 | -0.2489 | -0.4009 |
+#&gt; |.....................| -1.285 | -22.17 | -8.389 | 8.020 |
+#&gt; |.....................| 7.340 | -11.02 | -8.786 | -7.720 |
+#&gt; |<span style='font-weight: bold;'> 10</span>| 465.18897 | 0.9945 | -1.005 | -0.9105 | -0.8943 |
+#&gt; |.....................| -0.8457 | -0.7893 | -0.8445 | -0.8971 |
+#&gt; |.....................| -0.8975 | -0.8390 | -0.8467 | -0.8487 |
+#&gt; | U| 465.18897 | 93.48 | -5.405 | -0.9893 | -0.1990 |
+#&gt; |.....................| 2.103 | 2.062 | 1.214 | 0.7379 |
+#&gt; |.....................| 0.8549 | 1.223 | 1.118 | 1.149 |
+#&gt; | X|<span style='font-weight: bold;'> 465.18897</span> | 93.48 | 0.004495 | 0.2711 | 0.8196 |
+#&gt; |.....................| 8.194 | 2.062 | 1.214 | 0.7379 |
+#&gt; |.....................| 0.8549 | 1.223 | 1.118 | 1.149 |
+#&gt; | F| Forward Diff. | -47.52 | 1.834 | -0.3684 | -0.4503 |
+#&gt; |.....................| -1.489 | -22.39 | -7.996 | 7.294 |
+#&gt; |.....................| 9.249 | -10.90 | -8.741 | -7.575 |
+#&gt; |<span style='font-weight: bold;'> 11</span>| 464.56229 | 0.9983 | -1.006 | -0.9102 | -0.8940 |
+#&gt; |.....................| -0.8445 | -0.7772 | -0.8401 | -0.9030 |
+#&gt; |.....................| -0.9029 | -0.8305 | -0.8400 | -0.8430 |
+#&gt; | U| 464.56229 | 93.84 | -5.406 | -0.9890 | -0.1986 |
+#&gt; |.....................| 2.105 | 2.074 | 1.216 | 0.7334 |
+#&gt; |.....................| 0.8503 | 1.233 | 1.125 | 1.156 |
+#&gt; | X|<span style='font-weight: bold;'> 464.56229</span> | 93.84 | 0.004488 | 0.2711 | 0.8199 |
+#&gt; |.....................| 8.204 | 2.074 | 1.216 | 0.7334 |
+#&gt; |.....................| 0.8503 | 1.233 | 1.125 | 1.156 |
+#&gt; |<span style='font-weight: bold;'> 12</span>| 463.71730 | 0.9982 | -1.009 | -0.9098 | -0.8933 |
+#&gt; |.....................| -0.8424 | -0.7583 | -0.8332 | -0.9128 |
+#&gt; |.....................| -0.9112 | -0.8167 | -0.8291 | -0.8337 |
+#&gt; | U| 463.7173 | 93.83 | -5.409 | -0.9885 | -0.1980 |
+#&gt; |.....................| 2.107 | 2.093 | 1.220 | 0.7260 |
+#&gt; |.....................| 0.8430 | 1.249 | 1.137 | 1.166 |
+#&gt; | X|<span style='font-weight: bold;'> 463.7173</span> | 93.83 | 0.004478 | 0.2712 | 0.8204 |
+#&gt; |.....................| 8.221 | 2.093 | 1.220 | 0.7260 |
+#&gt; |.....................| 0.8430 | 1.249 | 1.137 | 1.166 |
+#&gt; |<span style='font-weight: bold;'> 13</span>| 461.03699 | 0.9978 | -1.018 | -0.9080 | -0.8909 |
+#&gt; |.....................| -0.8343 | -0.6839 | -0.8059 | -0.9516 |
+#&gt; |.....................| -0.9441 | -0.7622 | -0.7862 | -0.7969 |
+#&gt; | U| 461.03699 | 93.79 | -5.418 | -0.9868 | -0.1955 |
+#&gt; |.....................| 2.115 | 2.167 | 1.237 | 0.6968 |
+#&gt; |.....................| 0.8141 | 1.314 | 1.184 | 1.208 |
+#&gt; | X|<span style='font-weight: bold;'> 461.03699</span> | 93.79 | 0.004435 | 0.2716 | 0.8224 |
+#&gt; |.....................| 8.288 | 2.167 | 1.237 | 0.6968 |
+#&gt; |.....................| 0.8141 | 1.314 | 1.184 | 1.208 |
+#&gt; |<span style='font-weight: bold;'> 14</span>| 458.83693 | 0.9972 | -1.033 | -0.9052 | -0.8871 |
+#&gt; |.....................| -0.8218 | -0.5692 | -0.7639 | -1.011 |
+#&gt; |.....................| -0.9948 | -0.6782 | -0.7201 | -0.7403 |
+#&gt; | U| 458.83693 | 93.74 | -5.433 | -0.9840 | -0.1917 |
+#&gt; |.....................| 2.127 | 2.282 | 1.262 | 0.6519 |
+#&gt; |.....................| 0.7697 | 1.414 | 1.256 | 1.272 |
+#&gt; | X|<span style='font-weight: bold;'> 458.83693</span> | 93.74 | 0.004371 | 0.2721 | 0.8255 |
+#&gt; |.....................| 8.393 | 2.282 | 1.262 | 0.6519 |
+#&gt; |.....................| 0.7697 | 1.414 | 1.256 | 1.272 |
+#&gt; | F| Forward Diff. | 0.05416 | 1.397 | -0.2200 | -0.5344 |
+#&gt; |.....................| -1.585 | -3.387 | -1.306 | -0.2250 |
+#&gt; |.....................| 1.392 | -3.452 | -2.065 | -1.405 |
+#&gt; |<span style='font-weight: bold;'> 15</span>| 459.30045 | 0.9957 | -1.166 | -0.8845 | -0.8313 |
+#&gt; |.....................| -0.6584 | -0.5528 | -0.7505 | -0.8569 |
+#&gt; |.....................| -1.017 | -0.4560 | -0.6245 | -0.7036 |
+#&gt; | U| 459.30045 | 93.60 | -5.566 | -0.9635 | -0.1360 |
+#&gt; |.....................| 2.291 | 2.298 | 1.270 | 0.7682 |
+#&gt; |.....................| 0.7505 | 1.678 | 1.361 | 1.313 |
+#&gt; | X|<span style='font-weight: bold;'> 459.30045</span> | 93.60 | 0.003827 | 0.2762 | 0.8729 |
+#&gt; |.....................| 9.881 | 2.298 | 1.270 | 0.7682 |
+#&gt; |.....................| 0.7505 | 1.678 | 1.361 | 1.313 |
+#&gt; |<span style='font-weight: bold;'> 16</span>| 458.36319 | 0.9960 | -1.071 | -0.8992 | -0.8719 |
+#&gt; |.....................| -0.7770 | -0.5045 | -0.7383 | -0.9927 |
+#&gt; |.....................| -1.023 | -0.5931 | -0.6727 | -0.7107 |
+#&gt; | U| 458.36319 | 93.63 | -5.471 | -0.9780 | -0.1766 |
+#&gt; |.....................| 2.172 | 2.347 | 1.277 | 0.6658 |
+#&gt; |.....................| 0.7452 | 1.515 | 1.308 | 1.305 |
+#&gt; | X|<span style='font-weight: bold;'> 458.36319</span> | 93.63 | 0.004206 | 0.2733 | 0.8381 |
+#&gt; |.....................| 8.777 | 2.347 | 1.277 | 0.6658 |
+#&gt; |.....................| 0.7452 | 1.515 | 1.308 | 1.305 |
+#&gt; | F| Forward Diff. | -12.30 | 1.214 | 0.06343 | -0.2616 |
+#&gt; |.....................| -0.6069 | 0.08029 | 0.4273 | 0.07297 |
+#&gt; |.....................| -0.3937 | 0.3470 | 0.5201 | 0.09241 |
+#&gt; |<span style='font-weight: bold;'> 17</span>| 458.37724 | 0.9977 | -1.183 | -0.9046 | -0.8476 |
+#&gt; |.....................| -0.7196 | -0.4765 | -0.7567 | -1.014 |
+#&gt; |.....................| -0.9850 | -0.5955 | -0.6985 | -0.7030 |
+#&gt; | U| 458.37724 | 93.79 | -5.583 | -0.9834 | -0.1522 |
+#&gt; |.....................| 2.229 | 2.375 | 1.266 | 0.6497 |
+#&gt; |.....................| 0.7783 | 1.513 | 1.280 | 1.314 |
+#&gt; | X|<span style='font-weight: bold;'> 458.37724</span> | 93.79 | 0.003762 | 0.2722 | 0.8588 |
+#&gt; |.....................| 9.295 | 2.375 | 1.266 | 0.6497 |
+#&gt; |.....................| 0.7783 | 1.513 | 1.280 | 1.314 |
+#&gt; |<span style='font-weight: bold;'> 18</span>| 458.32800 | 0.9976 | -1.124 | -0.9017 | -0.8605 |
+#&gt; |.....................| -0.7499 | -0.4913 | -0.7470 | -1.003 |
+#&gt; |.....................| -1.005 | -0.5943 | -0.6849 | -0.7071 |
+#&gt; | U| 458.328 | 93.78 | -5.524 | -0.9806 | -0.1651 |
+#&gt; |.....................| 2.199 | 2.360 | 1.272 | 0.6583 |
+#&gt; |.....................| 0.7608 | 1.514 | 1.295 | 1.309 |
+#&gt; | X|<span style='font-weight: bold;'> 458.328</span> | 93.78 | 0.003990 | 0.2728 | 0.8478 |
+#&gt; |.....................| 9.017 | 2.360 | 1.272 | 0.6583 |
+#&gt; |.....................| 0.7608 | 1.514 | 1.295 | 1.309 |
+#&gt; | F| Forward Diff. | 9.757 | 1.093 | -0.06310 | 0.02237 |
+#&gt; |.....................| 0.09811 | 0.3115 | -0.3381 | -0.2098 |
+#&gt; |.....................| 0.8196 | 0.7052 | 0.04425 | 0.2610 |
+#&gt; |<span style='font-weight: bold;'> 19</span>| 458.25889 | 0.9968 | -1.183 | -0.9011 | -0.8543 |
+#&gt; |.....................| -0.7363 | -0.4871 | -0.7422 | -1.003 |
+#&gt; |.....................| -1.023 | -0.6115 | -0.6911 | -0.7106 |
+#&gt; | U| 458.25889 | 93.70 | -5.583 | -0.9799 | -0.1589 |
+#&gt; |.....................| 2.213 | 2.364 | 1.275 | 0.6583 |
+#&gt; |.....................| 0.7450 | 1.494 | 1.288 | 1.305 |
+#&gt; | X|<span style='font-weight: bold;'> 458.25889</span> | 93.70 | 0.003760 | 0.2729 | 0.8531 |
+#&gt; |.....................| 9.141 | 2.364 | 1.275 | 0.6583 |
+#&gt; |.....................| 0.7450 | 1.494 | 1.288 | 1.305 |
+#&gt; | F| Forward Diff. | -0.6125 | 0.8824 | -0.01905 | 0.1697 |
+#&gt; |.....................| 0.4368 | 0.4743 | 0.05191 | -0.6440 |
+#&gt; |.....................| -0.4868 | -0.9136 | -0.3225 | -0.06220 |
+#&gt; |<span style='font-weight: bold;'> 20</span>| 458.18570 | 0.9978 | -1.246 | -0.9006 | -0.8585 |
+#&gt; |.....................| -0.7495 | -0.4978 | -0.7385 | -0.9895 |
+#&gt; |.....................| -1.024 | -0.6046 | -0.6874 | -0.7124 |
+#&gt; | U| 458.1857 | 93.79 | -5.646 | -0.9794 | -0.1632 |
+#&gt; |.....................| 2.200 | 2.353 | 1.277 | 0.6683 |
+#&gt; |.....................| 0.7440 | 1.502 | 1.292 | 1.303 |
+#&gt; | X|<span style='font-weight: bold;'> 458.1857</span> | 93.79 | 0.003532 | 0.2730 | 0.8495 |
+#&gt; |.....................| 9.022 | 2.353 | 1.277 | 0.6683 |
+#&gt; |.....................| 0.7440 | 1.502 | 1.292 | 1.303 |
+#&gt; |<span style='font-weight: bold;'> 21</span>| 458.13464 | 0.9963 | -1.435 | -0.8992 | -0.8705 |
+#&gt; |.....................| -0.7875 | -0.5278 | -0.7264 | -0.9531 |
+#&gt; |.....................| -1.031 | -0.5901 | -0.6784 | -0.7184 |
+#&gt; | U| 458.13464 | 93.65 | -5.835 | -0.9781 | -0.1751 |
+#&gt; |.....................| 2.162 | 2.323 | 1.284 | 0.6957 |
+#&gt; |.....................| 0.7378 | 1.519 | 1.302 | 1.296 |
+#&gt; | X|<span style='font-weight: bold;'> 458.13464</span> | 93.65 | 0.002922 | 0.2733 | 0.8394 |
+#&gt; |.....................| 8.685 | 2.323 | 1.284 | 0.6957 |
+#&gt; |.....................| 0.7378 | 1.519 | 1.302 | 1.296 |
+#&gt; | F| Forward Diff. | -15.15 | 0.2290 | 0.2476 | -0.1455 |
+#&gt; |.....................| -0.7111 | -1.138 | 0.8895 | 1.880 |
+#&gt; |.....................| -1.837 | 0.2029 | 0.3485 | -0.6531 |
+#&gt; |<span style='font-weight: bold;'> 22</span>| 458.67841 | 0.9992 | -1.651 | -0.9027 | -0.9245 |
+#&gt; |.....................| -0.8733 | -0.5209 | -0.7232 | -1.036 |
+#&gt; |.....................| -1.001 | -0.6164 | -0.6125 | -0.6771 |
+#&gt; | U| 458.67841 | 93.92 | -6.051 | -0.9815 | -0.2291 |
+#&gt; |.....................| 2.076 | 2.330 | 1.286 | 0.6333 |
+#&gt; |.....................| 0.7647 | 1.488 | 1.374 | 1.343 |
+#&gt; | X|<span style='font-weight: bold;'> 458.67841</span> | 93.92 | 0.002355 | 0.2726 | 0.7952 |
+#&gt; |.....................| 7.971 | 2.330 | 1.286 | 0.6333 |
+#&gt; |.....................| 0.7647 | 1.488 | 1.374 | 1.343 |
+#&gt; |<span style='font-weight: bold;'> 23</span>| 458.25487 | 1.002 | -1.469 | -0.8998 | -0.8789 |
+#&gt; |.....................| -0.8006 | -0.5263 | -0.7262 | -0.9666 |
+#&gt; |.....................| -1.026 | -0.5942 | -0.6683 | -0.7117 |
+#&gt; | U| 458.25487 | 94.17 | -5.869 | -0.9787 | -0.1835 |
+#&gt; |.....................| 2.148 | 2.325 | 1.285 | 0.6855 |
+#&gt; |.....................| 0.7425 | 1.514 | 1.313 | 1.304 |
+#&gt; | X|<span style='font-weight: bold;'> 458.25487</span> | 94.17 | 0.002825 | 0.2732 | 0.8324 |
+#&gt; |.....................| 8.572 | 2.325 | 1.285 | 0.6855 |
+#&gt; |.....................| 0.7425 | 1.514 | 1.313 | 1.304 |
+#&gt; |<span style='font-weight: bold;'> 24</span>| 458.28425 | 1.002 | -1.442 | -0.8994 | -0.8721 |
+#&gt; |.....................| -0.7899 | -0.5271 | -0.7267 | -0.9564 |
+#&gt; |.....................| -1.030 | -0.5910 | -0.6765 | -0.7168 |
+#&gt; | U| 458.28425 | 94.21 | -5.842 | -0.9783 | -0.1768 |
+#&gt; |.....................| 2.159 | 2.324 | 1.284 | 0.6932 |
+#&gt; |.....................| 0.7392 | 1.518 | 1.304 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.28425</span> | 94.21 | 0.002902 | 0.2732 | 0.8380 |
+#&gt; |.....................| 8.664 | 2.324 | 1.284 | 0.6932 |
+#&gt; |.....................| 0.7392 | 1.518 | 1.304 | 1.298 |
+#&gt; |<span style='font-weight: bold;'> 25</span>| 458.13208 | 0.9983 | -1.435 | -0.8993 | -0.8705 |
+#&gt; |.....................| -0.7874 | -0.5276 | -0.7266 | -0.9533 |
+#&gt; |.....................| -1.031 | -0.5901 | -0.6785 | -0.7183 |
+#&gt; | U| 458.13208 | 93.84 | -5.835 | -0.9781 | -0.1751 |
+#&gt; |.....................| 2.162 | 2.323 | 1.284 | 0.6955 |
+#&gt; |.....................| 0.7380 | 1.519 | 1.302 | 1.296 |
+#&gt; | X|<span style='font-weight: bold;'> 458.13208</span> | 93.84 | 0.002922 | 0.2733 | 0.8394 |
+#&gt; |.....................| 8.686 | 2.323 | 1.284 | 0.6955 |
+#&gt; |.....................| 0.7380 | 1.519 | 1.302 | 1.296 |
+#&gt; | F| Forward Diff. | 13.75 | 0.2391 | 0.3431 | -0.1129 |
+#&gt; |.....................| -0.6079 | -1.684 | 0.2301 | 1.587 |
+#&gt; |.....................| 0.9924 | -0.4675 | 0.3927 | -0.7567 |
+#&gt; |<span style='font-weight: bold;'> 26</span>| 458.12484 | 0.9973 | -1.435 | -0.8993 | -0.8705 |
+#&gt; |.....................| -0.7874 | -0.5275 | -0.7266 | -0.9535 |
+#&gt; |.....................| -1.031 | -0.5900 | -0.6785 | -0.7182 |
+#&gt; | U| 458.12484 | 93.75 | -5.835 | -0.9782 | -0.1751 |
+#&gt; |.....................| 2.162 | 2.324 | 1.284 | 0.6954 |
+#&gt; |.....................| 0.7379 | 1.519 | 1.302 | 1.297 |
+#&gt; | X|<span style='font-weight: bold;'> 458.12484</span> | 93.75 | 0.002922 | 0.2733 | 0.8394 |
+#&gt; |.....................| 8.686 | 2.324 | 1.284 | 0.6954 |
+#&gt; |.....................| 0.7379 | 1.519 | 1.302 | 1.297 |
+#&gt; | F| Forward Diff. | -0.4576 | 0.2336 | 0.2904 | -0.1274 |
+#&gt; |.....................| -0.6585 | -1.014 | 0.9040 | 1.932 |
+#&gt; |.....................| -1.695 | 0.2950 | 0.3980 | -0.7211 |
+#&gt; |<span style='font-weight: bold;'> 27</span>| 458.12349 | 0.9975 | -1.436 | -0.8994 | -0.8704 |
+#&gt; |.....................| -0.7872 | -0.5272 | -0.7269 | -0.9542 |
+#&gt; |.....................| -1.031 | -0.5901 | -0.6787 | -0.7180 |
+#&gt; | U| 458.12349 | 93.76 | -5.836 | -0.9783 | -0.1751 |
+#&gt; |.....................| 2.162 | 2.324 | 1.284 | 0.6949 |
+#&gt; |.....................| 0.7384 | 1.519 | 1.302 | 1.297 |
+#&gt; | X|<span style='font-weight: bold;'> 458.12349</span> | 93.76 | 0.002922 | 0.2732 | 0.8394 |
+#&gt; |.....................| 8.688 | 2.324 | 1.284 | 0.6949 |
+#&gt; |.....................| 0.7384 | 1.519 | 1.302 | 1.297 |
+#&gt; | F| Forward Diff. | 1.734 | 0.2328 | 0.2907 | -0.1244 |
+#&gt; |.....................| -0.6480 | -0.5259 | 1.203 | 2.086 |
+#&gt; |.....................| -1.687 | 0.2714 | 0.3976 | -0.7167 |
+#&gt; |<span style='font-weight: bold;'> 28</span>| 458.12069 | 0.9972 | -1.436 | -0.8995 | -0.8704 |
+#&gt; |.....................| -0.7868 | -0.5270 | -0.7278 | -0.9557 |
+#&gt; |.....................| -1.030 | -0.5902 | -0.6785 | -0.7174 |
+#&gt; | U| 458.12069 | 93.74 | -5.836 | -0.9784 | -0.1750 |
+#&gt; |.....................| 2.162 | 2.324 | 1.284 | 0.6937 |
+#&gt; |.....................| 0.7392 | 1.519 | 1.302 | 1.297 |
+#&gt; | X|<span style='font-weight: bold;'> 458.12069</span> | 93.74 | 0.002921 | 0.2732 | 0.8394 |
+#&gt; |.....................| 8.691 | 2.324 | 1.284 | 0.6937 |
+#&gt; |.....................| 0.7392 | 1.519 | 1.302 | 1.297 |
+#&gt; | F| Forward Diff. | -1.995 | 0.2265 | 0.2648 | -0.1319 |
+#&gt; |.....................| -0.6577 | -1.056 | 0.5532 | 1.629 |
+#&gt; |.....................| -0.4851 | 0.2582 | 0.3806 | -0.6784 |
+#&gt; |<span style='font-weight: bold;'> 29</span>| 458.12793 | 0.9986 | -1.436 | -0.8997 | -0.8703 |
+#&gt; |.....................| -0.7863 | -0.5263 | -0.7282 | -0.9568 |
+#&gt; |.....................| -1.029 | -0.5904 | -0.6788 | -0.7169 |
+#&gt; | U| 458.12793 | 93.87 | -5.836 | -0.9785 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.325 | 1.283 | 0.6929 |
+#&gt; |.....................| 0.7395 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.12793</span> | 93.87 | 0.002920 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.695 | 2.325 | 1.283 | 0.6929 |
+#&gt; |.....................| 0.7395 | 1.519 | 1.302 | 1.298 |
+#&gt; |<span style='font-weight: bold;'> 30</span>| 458.12002 | 0.9975 | -1.436 | -0.8996 | -0.8704 |
+#&gt; |.....................| -0.7866 | -0.5269 | -0.7279 | -0.9559 |
+#&gt; |.....................| -1.030 | -0.5903 | -0.6786 | -0.7173 |
+#&gt; | U| 458.12002 | 93.77 | -5.836 | -0.9784 | -0.1750 |
+#&gt; |.....................| 2.162 | 2.324 | 1.284 | 0.6935 |
+#&gt; |.....................| 0.7392 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.12002</span> | 93.77 | 0.002921 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.692 | 2.324 | 1.284 | 0.6935 |
+#&gt; |.....................| 0.7392 | 1.519 | 1.302 | 1.298 |
+#&gt; | F| Forward Diff. | 2.647 | 0.2293 | 0.2815 | -0.1267 |
+#&gt; |.....................| -0.6372 | -0.9129 | 0.8290 | 1.823 |
+#&gt; |.....................| -1.624 | 0.2659 | 0.4184 | -0.6478 |
+#&gt; |<span style='font-weight: bold;'> 31</span>| 458.11922 | 0.9973 | -1.436 | -0.8996 | -0.8704 |
+#&gt; |.....................| -0.7866 | -0.5268 | -0.7280 | -0.9563 |
+#&gt; |.....................| -1.029 | -0.5903 | -0.6786 | -0.7171 |
+#&gt; | U| 458.11922 | 93.74 | -5.836 | -0.9784 | -0.1750 |
+#&gt; |.....................| 2.163 | 2.324 | 1.284 | 0.6933 |
+#&gt; |.....................| 0.7394 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11922</span> | 93.74 | 0.002920 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.693 | 2.324 | 1.284 | 0.6933 |
+#&gt; |.....................| 0.7394 | 1.519 | 1.302 | 1.298 |
+#&gt; | F| Forward Diff. | -0.8024 | 0.2274 | 0.2665 | -0.1307 |
+#&gt; |.....................| -0.6475 | -1.019 | 0.5594 | 1.618 |
+#&gt; |.....................| -1.681 | 0.3232 | 0.3907 | -0.6658 |
+#&gt; |<span style='font-weight: bold;'> 32</span>| 458.11869 | 0.9974 | -1.436 | -0.8996 | -0.8703 |
+#&gt; |.....................| -0.7864 | -0.5266 | -0.7281 | -0.9565 |
+#&gt; |.....................| -1.029 | -0.5904 | -0.6787 | -0.7170 |
+#&gt; | U| 458.11869 | 93.76 | -5.836 | -0.9785 | -0.1750 |
+#&gt; |.....................| 2.163 | 2.324 | 1.283 | 0.6931 |
+#&gt; |.....................| 0.7397 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11869</span> | 93.76 | 0.002920 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.694 | 2.324 | 1.283 | 0.6931 |
+#&gt; |.....................| 0.7397 | 1.519 | 1.302 | 1.298 |
+#&gt; | F| Forward Diff. | 1.112 | 0.2271 | 0.2694 | -0.1286 |
+#&gt; |.....................| -0.6401 | -1.529 | 0.3516 | 1.832 |
+#&gt; |.....................| -0.3653 | 0.2635 | 0.3774 | -0.6589 |
+#&gt; |<span style='font-weight: bold;'> 33</span>| 458.11797 | 0.9972 | -1.436 | -0.8997 | -0.8703 |
+#&gt; |.....................| -0.7863 | -0.5263 | -0.7282 | -0.9569 |
+#&gt; |.....................| -1.029 | -0.5904 | -0.6788 | -0.7169 |
+#&gt; | U| 458.11797 | 93.74 | -5.836 | -0.9785 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.325 | 1.283 | 0.6928 |
+#&gt; |.....................| 0.7397 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11797</span> | 93.74 | 0.002920 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.695 | 2.325 | 1.283 | 0.6928 |
+#&gt; |.....................| 0.7397 | 1.519 | 1.302 | 1.298 |
+#&gt; | F| Forward Diff. | -1.528 | 0.2260 | 0.2581 | -0.1311 |
+#&gt; |.....................| -0.6478 | -1.074 | 0.7096 | 1.705 |
+#&gt; |.....................| -1.609 | 0.2690 | 0.3809 | -0.6419 |
+#&gt; |<span style='font-weight: bold;'> 34</span>| 458.11744 | 0.9975 | -1.436 | -0.8997 | -0.8703 |
+#&gt; |.....................| -0.7862 | -0.5262 | -0.7283 | -0.9571 |
+#&gt; |.....................| -1.029 | -0.5904 | -0.6788 | -0.7168 |
+#&gt; | U| 458.11744 | 93.76 | -5.836 | -0.9786 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.325 | 1.283 | 0.6926 |
+#&gt; |.....................| 0.7399 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11744</span> | 93.76 | 0.002920 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.696 | 2.325 | 1.283 | 0.6926 |
+#&gt; |.....................| 0.7399 | 1.519 | 1.302 | 1.298 |
+#&gt; | F| Forward Diff. | 1.737 | 0.2262 | 0.2659 | -0.1276 |
+#&gt; |.....................| -0.6346 | -0.9458 | 0.5100 | 1.567 |
+#&gt; |.....................| -1.640 | 0.3111 | 0.3526 | -0.6225 |
+#&gt; |<span style='font-weight: bold;'> 35</span>| 458.11714 | 0.9972 | -1.436 | -0.8998 | -0.8703 |
+#&gt; |.....................| -0.7861 | -0.5260 | -0.7284 | -0.9574 |
+#&gt; |.....................| -1.029 | -0.5905 | -0.6789 | -0.7167 |
+#&gt; | U| 458.11714 | 93.74 | -5.836 | -0.9786 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.325 | 1.283 | 0.6924 |
+#&gt; |.....................| 0.7402 | 1.519 | 1.302 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11714</span> | 93.74 | 0.002920 | 0.2732 | 0.8395 |
+#&gt; |.....................| 8.697 | 2.325 | 1.283 | 0.6924 |
+#&gt; |.....................| 0.7402 | 1.519 | 1.302 | 1.298 |
+#&gt; | F| Forward Diff. | -1.976 | 0.2241 | 0.2491 | -0.1309 |
+#&gt; |.....................| -0.6467 | -0.8649 | 0.8521 | 1.757 |
+#&gt; |.....................| -1.585 | 0.2641 | 0.3618 | -0.6092 |
+#&gt; |<span style='font-weight: bold;'> 36</span>| 458.11663 | 0.9975 | -1.436 | -0.8998 | -0.8703 |
+#&gt; |.....................| -0.7860 | -0.5259 | -0.7285 | -0.9576 |
+#&gt; |.....................| -1.028 | -0.5905 | -0.6789 | -0.7166 |
+#&gt; | U| 458.11663 | 93.76 | -5.836 | -0.9787 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.325 | 1.283 | 0.6923 |
+#&gt; |.....................| 0.7404 | 1.518 | 1.301 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11663</span> | 93.76 | 0.002920 | 0.2732 | 0.8396 |
+#&gt; |.....................| 8.698 | 2.325 | 1.283 | 0.6923 |
+#&gt; |.....................| 0.7404 | 1.518 | 1.301 | 1.298 |
+#&gt; | F| Forward Diff. | 2.001 | 0.2249 | 0.2609 | -0.1271 |
+#&gt; |.....................| -0.6310 | -0.8317 | 0.8110 | 1.745 |
+#&gt; |.....................| -0.3162 | 0.2564 | 0.3586 | -0.6097 |
+#&gt; |<span style='font-weight: bold;'> 37</span>| 458.11610 | 0.9971 | -1.436 | -0.8999 | -0.8702 |
+#&gt; |.....................| -0.7859 | -0.5258 | -0.7286 | -0.9579 |
+#&gt; |.....................| -1.028 | -0.5906 | -0.6790 | -0.7165 |
+#&gt; | U| 458.1161 | 93.73 | -5.836 | -0.9787 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.325 | 1.283 | 0.6920 |
+#&gt; |.....................| 0.7404 | 1.518 | 1.301 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 458.1161</span> | 93.73 | 0.002920 | 0.2732 | 0.8396 |
+#&gt; |.....................| 8.699 | 2.325 | 1.283 | 0.6920 |
+#&gt; |.....................| 0.7404 | 1.518 | 1.301 | 1.298 |
+#&gt; | F| Forward Diff. | -2.471 | 0.2228 | 0.2417 | -0.1310 |
+#&gt; |.....................| -0.6447 | -1.605 | 0.009434 | 1.531 |
+#&gt; |.....................| -1.615 | 0.2909 | 0.3664 | -0.6093 |
+#&gt; |<span style='font-weight: bold;'> 38</span>| 458.11531 | 0.9974 | -1.436 | -0.8999 | -0.8702 |
+#&gt; |.....................| -0.7859 | -0.5256 | -0.7287 | -0.9582 |
+#&gt; |.....................| -1.028 | -0.5905 | -0.6791 | -0.7164 |
+#&gt; | U| 458.11531 | 93.76 | -5.836 | -0.9788 | -0.1749 |
+#&gt; |.....................| 2.163 | 2.326 | 1.283 | 0.6918 |
+#&gt; |.....................| 0.7405 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11531</span> | 93.76 | 0.002919 | 0.2731 | 0.8396 |
+#&gt; |.....................| 8.699 | 2.326 | 1.283 | 0.6918 |
+#&gt; |.....................| 0.7405 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | 1.540 | 0.2236 | 0.2522 | -0.1268 |
+#&gt; |.....................| -0.6308 | -0.9638 | 0.7239 | 1.714 |
+#&gt; |.....................| -1.540 | 0.2567 | 0.3599 | -0.5942 |
+#&gt; |<span style='font-weight: bold;'> 39</span>| 458.11496 | 0.9972 | -1.436 | -0.8999 | -0.8702 |
+#&gt; |.....................| -0.7858 | -0.5254 | -0.7288 | -0.9585 |
+#&gt; |.....................| -1.028 | -0.5906 | -0.6791 | -0.7163 |
+#&gt; | U| 458.11496 | 93.74 | -5.836 | -0.9788 | -0.1748 |
+#&gt; |.....................| 2.163 | 2.326 | 1.283 | 0.6916 |
+#&gt; |.....................| 0.7408 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11496</span> | 93.74 | 0.002919 | 0.2731 | 0.8396 |
+#&gt; |.....................| 8.700 | 2.326 | 1.283 | 0.6916 |
+#&gt; |.....................| 0.7408 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | -1.772 | 0.2217 | 0.2376 | -0.1305 |
+#&gt; |.....................| -0.6412 | -1.736 | 0.1210 | 1.307 |
+#&gt; |.....................| -1.540 | 0.2780 | 0.3483 | -0.5916 |
+#&gt; |<span style='font-weight: bold;'> 40</span>| 458.11458 | 0.9975 | -1.436 | -0.9000 | -0.8702 |
+#&gt; |.....................| -0.7857 | -0.5252 | -0.7289 | -0.9587 |
+#&gt; |.....................| -1.028 | -0.5906 | -0.6792 | -0.7163 |
+#&gt; | U| 458.11458 | 93.76 | -5.836 | -0.9788 | -0.1748 |
+#&gt; |.....................| 2.163 | 2.326 | 1.283 | 0.6915 |
+#&gt; |.....................| 0.7410 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11458</span> | 93.76 | 0.002919 | 0.2731 | 0.8396 |
+#&gt; |.....................| 8.701 | 2.326 | 1.283 | 0.6915 |
+#&gt; |.....................| 0.7410 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | 1.896 | 0.2223 | 0.2476 | -0.1262 |
+#&gt; |.....................| -0.6268 | -0.4531 | 0.7600 | 1.698 |
+#&gt; |.....................| -1.483 | 0.2984 | 0.3374 | -0.6006 |
+#&gt; |<span style='font-weight: bold;'> 41</span>| 458.11430 | 0.9972 | -1.436 | -0.9000 | -0.8702 |
+#&gt; |.....................| -0.7856 | -0.5251 | -0.7290 | -0.9589 |
+#&gt; |.....................| -1.027 | -0.5907 | -0.6792 | -0.7162 |
+#&gt; | U| 458.1143 | 93.73 | -5.836 | -0.9789 | -0.1748 |
+#&gt; |.....................| 2.164 | 2.326 | 1.283 | 0.6913 |
+#&gt; |.....................| 0.7412 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.1143</span> | 93.73 | 0.002919 | 0.2731 | 0.8396 |
+#&gt; |.....................| 8.702 | 2.326 | 1.283 | 0.6913 |
+#&gt; |.....................| 0.7412 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | -2.121 | 0.2201 | 0.2306 | -0.1307 |
+#&gt; |.....................| -0.6392 | -0.8820 | 0.4853 | 1.475 |
+#&gt; |.....................| -1.568 | 0.2856 | 0.3442 | -0.5942 |
+#&gt; |<span style='font-weight: bold;'> 42</span>| 458.11392 | 0.9975 | -1.437 | -0.9001 | -0.8702 |
+#&gt; |.....................| -0.7855 | -0.5250 | -0.7290 | -0.9592 |
+#&gt; |.....................| -1.027 | -0.5907 | -0.6793 | -0.7161 |
+#&gt; | U| 458.11392 | 93.76 | -5.837 | -0.9789 | -0.1748 |
+#&gt; |.....................| 2.164 | 2.326 | 1.283 | 0.6911 |
+#&gt; |.....................| 0.7414 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11392</span> | 93.76 | 0.002919 | 0.2731 | 0.8396 |
+#&gt; |.....................| 8.702 | 2.326 | 1.283 | 0.6911 |
+#&gt; |.....................| 0.7414 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | 2.218 | 0.2203 | 0.2415 | -0.1269 |
+#&gt; |.....................| -0.6242 | -1.700 | -0.1298 | 1.090 |
+#&gt; |.....................| 1.097 | -0.4639 | 0.3406 | -0.5940 |
+#&gt; |<span style='font-weight: bold;'> 43</span>| 458.11292 | 0.9972 | -1.437 | -0.9001 | -0.8702 |
+#&gt; |.....................| -0.7854 | -0.5247 | -0.7291 | -0.9594 |
+#&gt; |.....................| -1.027 | -0.5906 | -0.6794 | -0.7160 |
+#&gt; | U| 458.11292 | 93.74 | -5.837 | -0.9790 | -0.1748 |
+#&gt; |.....................| 2.164 | 2.326 | 1.283 | 0.6909 |
+#&gt; |.....................| 0.7412 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11292</span> | 93.74 | 0.002919 | 0.2731 | 0.8396 |
+#&gt; |.....................| 8.703 | 2.326 | 1.283 | 0.6909 |
+#&gt; |.....................| 0.7412 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | -1.114 | 0.2202 | 0.2288 | -0.1307 |
+#&gt; |.....................| -0.6328 | -0.7727 | 0.7964 | 1.664 |
+#&gt; |.....................| -0.2569 | 0.2827 | 0.3132 | -0.5835 |
+#&gt; |<span style='font-weight: bold;'> 44</span>| 458.11219 | 0.9975 | -1.437 | -0.9002 | -0.8701 |
+#&gt; |.....................| -0.7853 | -0.5246 | -0.7293 | -0.9597 |
+#&gt; |.....................| -1.027 | -0.5907 | -0.6795 | -0.7158 |
+#&gt; | U| 458.11219 | 93.76 | -5.837 | -0.9790 | -0.1748 |
+#&gt; |.....................| 2.164 | 2.327 | 1.283 | 0.6907 |
+#&gt; |.....................| 0.7413 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11219</span> | 93.76 | 0.002919 | 0.2731 | 0.8397 |
+#&gt; |.....................| 8.704 | 2.327 | 1.283 | 0.6907 |
+#&gt; |.....................| 0.7413 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | 1.924 | 0.2207 | 0.2357 | -0.1254 |
+#&gt; |.....................| -0.6202 | -0.4451 | 0.8288 | 1.643 |
+#&gt; |.....................| -1.561 | 0.2786 | 0.3167 | -0.5797 |
+#&gt; |<span style='font-weight: bold;'> 45</span>| 458.11161 | 0.9972 | -1.437 | -0.9002 | -0.8701 |
+#&gt; |.....................| -0.7852 | -0.5246 | -0.7295 | -0.9601 |
+#&gt; |.....................| -1.027 | -0.5907 | -0.6795 | -0.7157 |
+#&gt; | U| 458.11161 | 93.74 | -5.837 | -0.9791 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.327 | 1.283 | 0.6904 |
+#&gt; |.....................| 0.7414 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11161</span> | 93.74 | 0.002918 | 0.2731 | 0.8397 |
+#&gt; |.....................| 8.705 | 2.327 | 1.283 | 0.6904 |
+#&gt; |.....................| 0.7414 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | -1.221 | 0.2188 | 0.2217 | -0.1291 |
+#&gt; |.....................| -0.6301 | -1.629 | 0.1332 | 1.223 |
+#&gt; |.....................| -1.491 | 0.2969 | 0.3215 | -0.5516 |
+#&gt; |<span style='font-weight: bold;'> 46</span>| 458.11130 | 0.9974 | -1.437 | -0.9003 | -0.8701 |
+#&gt; |.....................| -0.7851 | -0.5243 | -0.7295 | -0.9603 |
+#&gt; |.....................| -1.027 | -0.5907 | -0.6796 | -0.7156 |
+#&gt; | U| 458.1113 | 93.76 | -5.837 | -0.9791 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.327 | 1.283 | 0.6902 |
+#&gt; |.....................| 0.7416 | 1.518 | 1.301 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 458.1113</span> | 93.76 | 0.002918 | 0.2731 | 0.8397 |
+#&gt; |.....................| 8.706 | 2.327 | 1.283 | 0.6902 |
+#&gt; |.....................| 0.7416 | 1.518 | 1.301 | 1.299 |
+#&gt; | F| Forward Diff. | 1.605 | 0.2188 | 0.2279 | -0.1262 |
+#&gt; |.....................| -0.6191 | -1.596 | 0.1216 | 1.254 |
+#&gt; |.....................| 1.158 | -0.4084 | 0.3005 | -0.5648 |
+#&gt; |<span style='font-weight: bold;'> 47</span>| 458.11059 | 0.9972 | -1.437 | -0.9003 | -0.8701 |
+#&gt; |.....................| -0.7850 | -0.5240 | -0.7295 | -0.9605 |
+#&gt; |.....................| -1.027 | -0.5906 | -0.6796 | -0.7155 |
+#&gt; | U| 458.11059 | 93.73 | -5.837 | -0.9791 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.327 | 1.283 | 0.6901 |
+#&gt; |.....................| 0.7415 | 1.518 | 1.301 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.11059</span> | 93.73 | 0.002918 | 0.2731 | 0.8397 |
+#&gt; |.....................| 8.707 | 2.327 | 1.283 | 0.6901 |
+#&gt; |.....................| 0.7415 | 1.518 | 1.301 | 1.300 |
+#&gt; | F| Forward Diff. | -2.022 | 0.2179 | 0.2140 | -0.1317 |
+#&gt; |.....................| -0.6294 | -0.4112 | 0.8588 | 1.629 |
+#&gt; |.....................| -1.524 | 0.3410 | 0.3226 | -0.5400 |
+#&gt; |<span style='font-weight: bold;'> 48</span>| 458.10995 | 0.9975 | -1.437 | -0.9003 | -0.8701 |
+#&gt; |.....................| -0.7849 | -0.5239 | -0.7297 | -0.9608 |
+#&gt; |.....................| -1.027 | -0.5906 | -0.6797 | -0.7154 |
+#&gt; | U| 458.10995 | 93.76 | -5.837 | -0.9792 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.327 | 1.283 | 0.6899 |
+#&gt; |.....................| 0.7416 | 1.518 | 1.301 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10995</span> | 93.76 | 0.002918 | 0.2731 | 0.8397 |
+#&gt; |.....................| 8.708 | 2.327 | 1.283 | 0.6899 |
+#&gt; |.....................| 0.7416 | 1.518 | 1.301 | 1.300 |
+#&gt; | F| Forward Diff. | 1.872 | 0.2188 | 0.2245 | -0.1278 |
+#&gt; |.....................| -0.6141 | -1.055 | 0.5121 | 1.433 |
+#&gt; |.....................| -1.504 | 0.3641 | 0.3235 | -0.5302 |
+#&gt; |<span style='font-weight: bold;'> 49</span>| 458.10978 | 0.9972 | -1.437 | -0.9004 | -0.8700 |
+#&gt; |.....................| -0.7848 | -0.5238 | -0.7297 | -0.9610 |
+#&gt; |.....................| -1.027 | -0.5907 | -0.6797 | -0.7153 |
+#&gt; | U| 458.10978 | 93.73 | -5.837 | -0.9792 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.327 | 1.282 | 0.6897 |
+#&gt; |.....................| 0.7418 | 1.518 | 1.301 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10978</span> | 93.73 | 0.002918 | 0.2730 | 0.8397 |
+#&gt; |.....................| 8.709 | 2.327 | 1.282 | 0.6897 |
+#&gt; |.....................| 0.7418 | 1.518 | 1.301 | 1.300 |
+#&gt; | C| Central Diff. | -2.410 | 0.2142 | 0.1743 | -0.1457 |
+#&gt; |.....................| -0.6441 | -0.7806 | 0.7426 | 1.188 |
+#&gt; |.....................| -0.06181 | -0.3659 | 0.5158 | -0.5913 |
+#&gt; |<span style='font-weight: bold;'> 50</span>| 458.10914 | 0.9975 | -1.437 | -0.9004 | -0.8700 |
+#&gt; |.....................| -0.7847 | -0.5236 | -0.7299 | -0.9612 |
+#&gt; |.....................| -1.027 | -0.5906 | -0.6798 | -0.7152 |
+#&gt; | U| 458.10914 | 93.77 | -5.837 | -0.9792 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.327 | 1.282 | 0.6895 |
+#&gt; |.....................| 0.7418 | 1.518 | 1.300 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10914</span> | 93.77 | 0.002918 | 0.2730 | 0.8397 |
+#&gt; |.....................| 8.709 | 2.327 | 1.282 | 0.6895 |
+#&gt; |.....................| 0.7418 | 1.518 | 1.300 | 1.300 |
+#&gt; | F| Forward Diff. | 2.690 | 0.2171 | 0.2203 | -0.1291 |
+#&gt; |.....................| -0.6099 | -0.7940 | 0.4528 | 1.377 |
+#&gt; |.....................| -1.452 | 0.2831 | 0.2911 | -0.5300 |
+#&gt; |<span style='font-weight: bold;'> 51</span>| 458.10832 | 0.9972 | -1.437 | -0.9004 | -0.8700 |
+#&gt; |.....................| -0.7846 | -0.5235 | -0.7300 | -0.9615 |
+#&gt; |.....................| -1.027 | -0.5905 | -0.6799 | -0.7151 |
+#&gt; | U| 458.10832 | 93.74 | -5.837 | -0.9793 | -0.1747 |
+#&gt; |.....................| 2.164 | 2.328 | 1.282 | 0.6893 |
+#&gt; |.....................| 0.7418 | 1.518 | 1.300 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10832</span> | 93.74 | 0.002918 | 0.2730 | 0.8397 |
+#&gt; |.....................| 8.710 | 2.328 | 1.282 | 0.6893 |
+#&gt; |.....................| 0.7418 | 1.518 | 1.300 | 1.300 |
+#&gt; | F| Forward Diff. | -1.386 | 0.2164 | 0.2066 | -0.1317 |
+#&gt; |.....................| -0.6210 | -0.6390 | 0.8493 | 1.598 |
+#&gt; |.....................| -1.491 | 0.2964 | 0.2278 | -0.4988 |
+#&gt; |<span style='font-weight: bold;'> 52</span>| 458.10801 | 0.9974 | -1.437 | -0.9005 | -0.8700 |
+#&gt; |.....................| -0.7845 | -0.5234 | -0.7302 | -0.9618 |
+#&gt; |.....................| -1.026 | -0.5906 | -0.6800 | -0.7150 |
+#&gt; | U| 458.10801 | 93.76 | -5.837 | -0.9793 | -0.1746 |
+#&gt; |.....................| 2.165 | 2.328 | 1.282 | 0.6891 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10801</span> | 93.76 | 0.002918 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.711 | 2.328 | 1.282 | 0.6891 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | F| Forward Diff. | 1.854 | 0.2167 | 0.2150 | -0.1282 |
+#&gt; |.....................| -0.6083 | -0.7461 | 0.7029 | 1.539 |
+#&gt; |.....................| -0.1981 | 0.2733 | 0.2717 | -0.5257 |
+#&gt; |<span style='font-weight: bold;'> 53</span>| 458.10765 | 0.9971 | -1.437 | -0.9005 | -0.8700 |
+#&gt; |.....................| -0.7844 | -0.5232 | -0.7303 | -0.9621 |
+#&gt; |.....................| -1.026 | -0.5906 | -0.6800 | -0.7149 |
+#&gt; | U| 458.10765 | 93.73 | -5.837 | -0.9794 | -0.1746 |
+#&gt; |.....................| 2.165 | 2.328 | 1.282 | 0.6889 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10765</span> | 93.73 | 0.002917 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.712 | 2.328 | 1.282 | 0.6889 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | F| Forward Diff. | -2.678 | 0.2148 | 0.1964 | -0.1329 |
+#&gt; |.....................| -0.6222 | -0.7140 | 0.5004 | 1.353 |
+#&gt; |.....................| -0.2647 | 0.3470 | 0.3026 | -0.5041 |
+#&gt; |<span style='font-weight: bold;'> 54</span>| 458.10677 | 0.9974 | -1.437 | -0.9006 | -0.8700 |
+#&gt; |.....................| -0.7843 | -0.5231 | -0.7305 | -0.9624 |
+#&gt; |.....................| -1.026 | -0.5907 | -0.6801 | -0.7148 |
+#&gt; | U| 458.10677 | 93.76 | -5.837 | -0.9794 | -0.1746 |
+#&gt; |.....................| 2.165 | 2.328 | 1.282 | 0.6887 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10677</span> | 93.76 | 0.002917 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.713 | 2.328 | 1.282 | 0.6887 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | F| Forward Diff. | 1.911 | 0.2164 | 0.2105 | -0.1281 |
+#&gt; |.....................| -0.6034 | -0.7920 | 0.6471 | 1.488 |
+#&gt; |.....................| -0.2445 | 0.2110 | 0.2380 | -0.4469 |
+#&gt; |<span style='font-weight: bold;'> 55</span>| 458.10609 | 0.9972 | -1.437 | -0.9006 | -0.8700 |
+#&gt; |.....................| -0.7842 | -0.5230 | -0.7306 | -0.9627 |
+#&gt; |.....................| -1.026 | -0.5907 | -0.6801 | -0.7147 |
+#&gt; | U| 458.10609 | 93.74 | -5.837 | -0.9794 | -0.1746 |
+#&gt; |.....................| 2.165 | 2.328 | 1.282 | 0.6884 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10609</span> | 93.74 | 0.002917 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.714 | 2.328 | 1.282 | 0.6884 |
+#&gt; |.....................| 0.7421 | 1.518 | 1.300 | 1.300 |
+#&gt; | F| Forward Diff. | -1.589 | 0.2148 | 0.1951 | -0.1322 |
+#&gt; |.....................| -0.6145 | -0.8575 | 0.5942 | 1.427 |
+#&gt; |.....................| -1.492 | 0.2699 | 0.1872 | -0.4796 |
+#&gt; |<span style='font-weight: bold;'> 56</span>| 458.10567 | 0.9974 | -1.437 | -0.9006 | -0.8699 |
+#&gt; |.....................| -0.7841 | -0.5228 | -0.7308 | -0.9630 |
+#&gt; |.....................| -1.026 | -0.5907 | -0.6801 | -0.7146 |
+#&gt; | U| 458.10567 | 93.76 | -5.837 | -0.9795 | -0.1746 |
+#&gt; |.....................| 2.165 | 2.328 | 1.282 | 0.6882 |
+#&gt; |.....................| 0.7422 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10567</span> | 93.76 | 0.002917 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.715 | 2.328 | 1.282 | 0.6882 |
+#&gt; |.....................| 0.7422 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | 1.760 | 0.2153 | 0.2043 | -0.1283 |
+#&gt; |.....................| -0.6005 | -0.7529 | 0.6292 | 1.454 |
+#&gt; |.....................| -0.2107 | 0.2534 | 0.2280 | -0.4318 |
+#&gt; |<span style='font-weight: bold;'> 57</span>| 458.10540 | 0.9971 | -1.437 | -0.9007 | -0.8699 |
+#&gt; |.....................| -0.7840 | -0.5227 | -0.7309 | -0.9633 |
+#&gt; |.....................| -1.026 | -0.5907 | -0.6801 | -0.7146 |
+#&gt; | U| 458.1054 | 93.73 | -5.837 | -0.9795 | -0.1745 |
+#&gt; |.....................| 2.165 | 2.328 | 1.282 | 0.6880 |
+#&gt; |.....................| 0.7423 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.1054</span> | 93.73 | 0.002917 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.716 | 2.328 | 1.282 | 0.6880 |
+#&gt; |.....................| 0.7423 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | -2.789 | 0.2130 | 0.1850 | -0.1339 |
+#&gt; |.....................| -0.6160 | -0.6903 | 0.7130 | 1.481 |
+#&gt; |.....................| -0.1975 | 0.2824 | 0.2646 | -0.4868 |
+#&gt; |<span style='font-weight: bold;'> 58</span>| 458.10444 | 0.9974 | -1.437 | -0.9007 | -0.8699 |
+#&gt; |.....................| -0.7839 | -0.5226 | -0.7311 | -0.9636 |
+#&gt; |.....................| -1.026 | -0.5907 | -0.6801 | -0.7145 |
+#&gt; | U| 458.10444 | 93.76 | -5.837 | -0.9796 | -0.1745 |
+#&gt; |.....................| 2.165 | 2.329 | 1.282 | 0.6878 |
+#&gt; |.....................| 0.7423 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10444</span> | 93.76 | 0.002916 | 0.2730 | 0.8398 |
+#&gt; |.....................| 8.717 | 2.329 | 1.282 | 0.6878 |
+#&gt; |.....................| 0.7423 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | 1.285 | 0.2143 | 0.1972 | -0.1290 |
+#&gt; |.....................| -0.5987 | -0.7355 | 0.6064 | 1.421 |
+#&gt; |.....................| -1.460 | 0.2526 | 0.2188 | -0.4206 |
+#&gt; |<span style='font-weight: bold;'> 59</span>| 458.10435 | 0.9972 | -1.437 | -0.9008 | -0.8699 |
+#&gt; |.....................| -0.7838 | -0.5224 | -0.7312 | -0.9638 |
+#&gt; |.....................| -1.026 | -0.5908 | -0.6802 | -0.7144 |
+#&gt; | U| 458.10435 | 93.73 | -5.837 | -0.9796 | -0.1745 |
+#&gt; |.....................| 2.165 | 2.329 | 1.282 | 0.6876 |
+#&gt; |.....................| 0.7425 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10435</span> | 93.73 | 0.002916 | 0.2730 | 0.8399 |
+#&gt; |.....................| 8.718 | 2.329 | 1.282 | 0.6876 |
+#&gt; |.....................| 0.7425 | 1.518 | 1.300 | 1.301 |
+#&gt; | C| Central Diff. | -2.184 | 0.2097 | 0.1486 | -0.1446 |
+#&gt; |.....................| -0.6255 | -0.7028 | 0.6444 | 1.495 |
+#&gt; |.....................| -1.416 | 0.3010 | 0.4942 | -0.5303 |
+#&gt; |<span style='font-weight: bold;'> 60</span>| 458.10393 | 0.9975 | -1.438 | -0.9008 | -0.8699 |
+#&gt; |.....................| -0.7837 | -0.5223 | -0.7313 | -0.9641 |
+#&gt; |.....................| -1.026 | -0.5908 | -0.6802 | -0.7143 |
+#&gt; | U| 458.10393 | 93.76 | -5.838 | -0.9796 | -0.1745 |
+#&gt; |.....................| 2.165 | 2.329 | 1.282 | 0.6873 |
+#&gt; |.....................| 0.7426 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10393</span> | 93.76 | 0.002916 | 0.2730 | 0.8399 |
+#&gt; |.....................| 8.718 | 2.329 | 1.282 | 0.6873 |
+#&gt; |.....................| 0.7426 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | 2.045 | 0.2119 | 0.1940 | -0.1305 |
+#&gt; |.....................| -0.5955 | -0.7252 | 0.6285 | 1.413 |
+#&gt; |.....................| -0.2070 | 0.2194 | 0.2208 | -0.3980 |
+#&gt; |<span style='font-weight: bold;'> 61</span>| 458.10364 | 0.9971 | -1.438 | -0.9008 | -0.8699 |
+#&gt; |.....................| -0.7836 | -0.5222 | -0.7314 | -0.9644 |
+#&gt; |.....................| -1.026 | -0.5908 | -0.6803 | -0.7142 |
+#&gt; | U| 458.10364 | 93.73 | -5.838 | -0.9796 | -0.1745 |
+#&gt; |.....................| 2.166 | 2.329 | 1.281 | 0.6871 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10364</span> | 93.73 | 0.002916 | 0.2730 | 0.8399 |
+#&gt; |.....................| 8.719 | 2.329 | 1.281 | 0.6871 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | -2.727 | 0.2108 | 0.1771 | -0.1339 |
+#&gt; |.....................| -0.6094 | -0.7304 | 0.6317 | 1.376 |
+#&gt; |.....................| -1.443 | 0.2644 | 0.2580 | -0.4629 |
+#&gt; |<span style='font-weight: bold;'> 62</span>| 458.10286 | 0.9974 | -1.438 | -0.9008 | -0.8699 |
+#&gt; |.....................| -0.7835 | -0.5221 | -0.7316 | -0.9647 |
+#&gt; |.....................| -1.026 | -0.5908 | -0.6803 | -0.7141 |
+#&gt; | U| 458.10286 | 93.75 | -5.838 | -0.9796 | -0.1745 |
+#&gt; |.....................| 2.166 | 2.329 | 1.281 | 0.6869 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10286</span> | 93.75 | 0.002915 | 0.2730 | 0.8399 |
+#&gt; |.....................| 8.720 | 2.329 | 1.281 | 0.6869 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | 1.225 | 0.2118 | 0.1898 | -0.1294 |
+#&gt; |.....................| -0.5932 | -0.6493 | 0.6517 | 1.411 |
+#&gt; |.....................| -0.1402 | 0.3233 | 0.2428 | -0.3732 |
+#&gt; |<span style='font-weight: bold;'> 63</span>| 458.10253 | 0.9971 | -1.438 | -0.9009 | -0.8698 |
+#&gt; |.....................| -0.7834 | -0.5219 | -0.7318 | -0.9650 |
+#&gt; |.....................| -1.026 | -0.5909 | -0.6803 | -0.7141 |
+#&gt; | U| 458.10253 | 93.73 | -5.838 | -0.9797 | -0.1745 |
+#&gt; |.....................| 2.166 | 2.329 | 1.281 | 0.6867 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10253</span> | 93.73 | 0.002915 | 0.2730 | 0.8399 |
+#&gt; |.....................| 8.721 | 2.329 | 1.281 | 0.6867 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | -2.449 | 0.2099 | 0.1736 | -0.1338 |
+#&gt; |.....................| -0.6049 | -0.7015 | 0.6330 | 1.384 |
+#&gt; |.....................| -0.1863 | 0.2615 | 0.2563 | -0.4532 |
+#&gt; |<span style='font-weight: bold;'> 64</span>| 458.10167 | 0.9974 | -1.438 | -0.9009 | -0.8698 |
+#&gt; |.....................| -0.7832 | -0.5218 | -0.7320 | -0.9653 |
+#&gt; |.....................| -1.026 | -0.5909 | -0.6804 | -0.7140 |
+#&gt; | U| 458.10167 | 93.76 | -5.838 | -0.9797 | -0.1744 |
+#&gt; |.....................| 2.166 | 2.329 | 1.281 | 0.6864 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10167</span> | 93.76 | 0.002915 | 0.2729 | 0.8399 |
+#&gt; |.....................| 8.722 | 2.329 | 1.281 | 0.6864 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | 1.422 | 0.2110 | 0.1849 | -0.1293 |
+#&gt; |.....................| -0.5889 | -0.5964 | 0.6731 | 1.405 |
+#&gt; |.....................| -0.1535 | 0.3114 | 0.2496 | -0.4521 |
+#&gt; |<span style='font-weight: bold;'> 65</span>| 458.10133 | 0.9971 | -1.438 | -0.9009 | -0.8698 |
+#&gt; |.....................| -0.7831 | -0.5217 | -0.7321 | -0.9657 |
+#&gt; |.....................| -1.026 | -0.5909 | -0.6804 | -0.7139 |
+#&gt; | U| 458.10133 | 93.73 | -5.838 | -0.9798 | -0.1744 |
+#&gt; |.....................| 2.166 | 2.329 | 1.281 | 0.6862 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.300 | 1.301 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10133</span> | 93.73 | 0.002915 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.723 | 2.329 | 1.281 | 0.6862 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.300 | 1.301 |
+#&gt; | F| Forward Diff. | -2.461 | 0.2094 | 0.1688 | -0.1332 |
+#&gt; |.....................| -0.6003 | -0.7109 | 0.5914 | 1.349 |
+#&gt; |.....................| -1.404 | 0.2951 | 0.2552 | -0.4331 |
+#&gt; |<span style='font-weight: bold;'> 66</span>| 458.10059 | 0.9974 | -1.438 | -0.9009 | -0.8698 |
+#&gt; |.....................| -0.7830 | -0.5215 | -0.7323 | -0.9660 |
+#&gt; |.....................| -1.026 | -0.5909 | -0.6804 | -0.7138 |
+#&gt; | U| 458.10059 | 93.75 | -5.838 | -0.9798 | -0.1744 |
+#&gt; |.....................| 2.166 | 2.330 | 1.281 | 0.6860 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.300 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10059</span> | 93.75 | 0.002915 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.724 | 2.330 | 1.281 | 0.6860 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.300 | 1.302 |
+#&gt; | F| Forward Diff. | 1.228 | 0.2101 | 0.1802 | -0.1294 |
+#&gt; |.....................| -0.5857 | -0.2287 | 0.9339 | 1.558 |
+#&gt; |.....................| -1.376 | 0.3488 | 0.2665 | -0.4324 |
+#&gt; |<span style='font-weight: bold;'> 67</span>| 458.10050 | 0.9972 | -1.438 | -0.9010 | -0.8697 |
+#&gt; |.....................| -0.7829 | -0.5215 | -0.7325 | -0.9663 |
+#&gt; |.....................| -1.025 | -0.5910 | -0.6804 | -0.7137 |
+#&gt; | U| 458.1005 | 93.73 | -5.838 | -0.9798 | -0.1744 |
+#&gt; |.....................| 2.166 | 2.330 | 1.281 | 0.6857 |
+#&gt; |.....................| 0.7430 | 1.518 | 1.300 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.1005</span> | 93.73 | 0.002915 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.725 | 2.330 | 1.281 | 0.6857 |
+#&gt; |.....................| 0.7430 | 1.518 | 1.300 | 1.302 |
+#&gt; | C| Central Diff. | -2.045 | 0.2058 | 0.1327 | -0.1461 |
+#&gt; |.....................| -0.6105 | -0.6040 | 0.6130 | 0.9518 |
+#&gt; |.....................| 0.01902 | 0.3702 | 0.4676 | -0.4886 |
+#&gt; |<span style='font-weight: bold;'> 68</span>| 458.10013 | 0.9974 | -1.438 | -0.9010 | -0.8697 |
+#&gt; |.....................| -0.7829 | -0.5214 | -0.7325 | -0.9664 |
+#&gt; |.....................| -1.025 | -0.5910 | -0.6805 | -0.7136 |
+#&gt; | U| 458.10013 | 93.75 | -5.838 | -0.9798 | -0.1744 |
+#&gt; |.....................| 2.166 | 2.330 | 1.281 | 0.6857 |
+#&gt; |.....................| 0.7430 | 1.518 | 1.300 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10013</span> | 93.75 | 0.002914 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.725 | 2.330 | 1.281 | 0.6857 |
+#&gt; |.....................| 0.7430 | 1.518 | 1.300 | 1.302 |
+#&gt; | F| Forward Diff. | 0.8557 | 0.2088 | 0.1747 | -0.1300 |
+#&gt; |.....................| -0.5847 | -0.2393 | 0.9114 | 1.536 |
+#&gt; |.....................| -1.367 | 0.3016 | 0.2557 | -0.4123 |
+#&gt; |<span style='font-weight: bold;'> 69</span>| 458.10002 | 0.9973 | -1.438 | -0.9010 | -0.8697 |
+#&gt; |.....................| -0.7828 | -0.5214 | -0.7326 | -0.9665 |
+#&gt; |.....................| -1.025 | -0.5911 | -0.6805 | -0.7136 |
+#&gt; | U| 458.10002 | 93.74 | -5.838 | -0.9798 | -0.1744 |
+#&gt; |.....................| 2.166 | 2.330 | 1.281 | 0.6856 |
+#&gt; |.....................| 0.7432 | 1.518 | 1.300 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.10002</span> | 93.74 | 0.002914 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.726 | 2.330 | 1.281 | 0.6856 |
+#&gt; |.....................| 0.7432 | 1.518 | 1.300 | 1.302 |
+#&gt; | C| Central Diff. | -0.5131 | 0.2058 | 0.1358 | -0.1441 |
+#&gt; |.....................| -0.6029 | -0.6262 | 0.5998 | 1.158 |
+#&gt; |.....................| -1.373 | 0.3470 | 0.4566 | -0.4872 |
+#&gt; |<span style='font-weight: bold;'> 70</span>| 458.09992 | 0.9973 | -1.438 | -0.9010 | -0.8697 |
+#&gt; |.....................| -0.7827 | -0.5214 | -0.7327 | -0.9666 |
+#&gt; |.....................| -1.025 | -0.5911 | -0.6806 | -0.7135 |
+#&gt; | U| 458.09992 | 93.75 | -5.838 | -0.9799 | -0.1743 |
+#&gt; |.....................| 2.166 | 2.330 | 1.281 | 0.6855 |
+#&gt; |.....................| 0.7433 | 1.518 | 1.300 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.09992</span> | 93.75 | 0.002914 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.726 | 2.330 | 1.281 | 0.6855 |
+#&gt; |.....................| 0.7433 | 1.518 | 1.300 | 1.302 |
+#&gt; | C| Central Diff. | 0.2584 | 0.2056 | 0.1371 | -0.1438 |
+#&gt; |.....................| -0.5991 | -0.6198 | 0.6082 | 0.9676 |
+#&gt; |.....................| 1.295 | 0.3221 | 0.4533 | -0.4750 |
+#&gt; |<span style='font-weight: bold;'> 71</span>| 458.09944 | 0.9973 | -1.438 | -0.9010 | -0.8697 |
+#&gt; |.....................| -0.7827 | -0.5213 | -0.7328 | -0.9668 |
+#&gt; |.....................| -1.025 | -0.5911 | -0.6806 | -0.7135 |
+#&gt; | U| 458.09944 | 93.75 | -5.838 | -0.9799 | -0.1743 |
+#&gt; |.....................| 2.166 | 2.330 | 1.281 | 0.6854 |
+#&gt; |.....................| 0.7431 | 1.518 | 1.300 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.09944</span> | 93.75 | 0.002914 | 0.2729 | 0.8400 |
+#&gt; |.....................| 8.727 | 2.330 | 1.281 | 0.6854 |
+#&gt; |.....................| 0.7431 | 1.518 | 1.300 | 1.302 |
+#&gt; |<span style='font-weight: bold;'> 72</span>| 458.09825 | 0.9974 | -1.438 | -0.9011 | -0.8697 |
+#&gt; |.....................| -0.7824 | -0.5210 | -0.7332 | -0.9672 |
+#&gt; |.....................| -1.025 | -0.5911 | -0.6808 | -0.7131 |
+#&gt; | U| 458.09825 | 93.76 | -5.838 | -0.9799 | -0.1743 |
+#&gt; |.....................| 2.167 | 2.330 | 1.280 | 0.6851 |
+#&gt; |.....................| 0.7430 | 1.518 | 1.299 | 1.302 |
+#&gt; | X|<span style='font-weight: bold;'> 458.09825</span> | 93.76 | 0.002914 | 0.2729 | 0.8401 |
+#&gt; |.....................| 8.729 | 2.330 | 1.280 | 0.6851 |
+#&gt; |.....................| 0.7430 | 1.518 | 1.299 | 1.302 |
+#&gt; |<span style='font-weight: bold;'> 73</span>| 458.09793 | 0.9981 | -1.438 | -0.9013 | -0.8695 |
+#&gt; |.....................| -0.7815 | -0.5202 | -0.7349 | -0.9686 |
+#&gt; |.....................| -1.026 | -0.5909 | -0.6812 | -0.7117 |
+#&gt; | U| 458.09793 | 93.82 | -5.838 | -0.9801 | -0.1741 |
+#&gt; |.....................| 2.168 | 2.331 | 1.279 | 0.6840 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.299 | 1.304 |
+#&gt; | X|<span style='font-weight: bold;'> 458.09793</span> | 93.82 | 0.002913 | 0.2729 | 0.8402 |
+#&gt; |.....................| 8.737 | 2.331 | 1.279 | 0.6840 |
+#&gt; |.....................| 0.7428 | 1.518 | 1.299 | 1.304 |
+#&gt; | F| Forward Diff. | 10.76 | 0.2116 | 0.1923 | -0.1162 |
+#&gt; |.....................| -0.5255 | -0.5796 | 0.3777 | 1.210 |
+#&gt; |.....................| -1.409 | 0.2855 | 0.1875 | -0.3085 |
+#&gt; |<span style='font-weight: bold;'> 74</span>| 458.08987 | 0.9971 | -1.438 | -0.9013 | -0.8695 |
+#&gt; |.....................| -0.7808 | -0.5187 | -0.7369 | -0.9692 |
+#&gt; |.....................| -1.026 | -0.5907 | -0.6832 | -0.7095 |
+#&gt; | U| 458.08987 | 93.72 | -5.838 | -0.9802 | -0.1741 |
+#&gt; |.....................| 2.168 | 2.332 | 1.278 | 0.6836 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.297 | 1.306 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08987</span> | 93.72 | 0.002914 | 0.2729 | 0.8402 |
+#&gt; |.....................| 8.743 | 2.332 | 1.278 | 0.6836 |
+#&gt; |.....................| 0.7427 | 1.518 | 1.297 | 1.306 |
+#&gt; | F| Forward Diff. | -2.512 | 0.2078 | 0.1434 | -0.1372 |
+#&gt; |.....................| -0.5667 | -0.8061 | 0.1467 | 1.033 |
+#&gt; |.....................| 1.202 | -0.4065 | 0.09417 | -0.1935 |
+#&gt; |<span style='font-weight: bold;'> 75</span>| 458.08564 | 0.9973 | -1.438 | -0.9016 | -0.8695 |
+#&gt; |.....................| -0.7801 | -0.5170 | -0.7384 | -0.9704 |
+#&gt; |.....................| -1.026 | -0.5898 | -0.6859 | -0.7082 |
+#&gt; | U| 458.08564 | 93.74 | -5.838 | -0.9804 | -0.1741 |
+#&gt; |.....................| 2.169 | 2.334 | 1.277 | 0.6827 |
+#&gt; |.....................| 0.7424 | 1.519 | 1.294 | 1.308 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08564</span> | 93.74 | 0.002914 | 0.2728 | 0.8402 |
+#&gt; |.....................| 8.749 | 2.334 | 1.277 | 0.6827 |
+#&gt; |.....................| 0.7424 | 1.519 | 1.294 | 1.308 |
+#&gt; |<span style='font-weight: bold;'> 76</span>| 458.08078 | 0.9972 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7788 | -0.5136 | -0.7416 | -0.9727 |
+#&gt; |.....................| -1.027 | -0.5879 | -0.6916 | -0.7053 |
+#&gt; | U| 458.08078 | 93.73 | -5.838 | -0.9809 | -0.1742 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6809 |
+#&gt; |.....................| 0.7420 | 1.522 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08078</span> | 93.73 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.761 | 2.338 | 1.275 | 0.6809 |
+#&gt; |.....................| 0.7420 | 1.522 | 1.288 | 1.311 |
+#&gt; | F| Forward Diff. | -0.8456 | 0.2109 | 0.1052 | -0.1453 |
+#&gt; |.....................| -0.5381 | -0.2225 | -0.1274 | 0.8336 |
+#&gt; |.....................| -0.2653 | 0.4698 | -0.4321 | 0.07917 |
+#&gt; |<span style='font-weight: bold;'> 77</span>| 458.08109 | 0.9983 | -1.445 | -0.9066 | -0.8702 |
+#&gt; |.....................| -0.7727 | -0.5143 | -0.7362 | -0.9770 |
+#&gt; |.....................| -1.027 | -0.5885 | -0.6915 | -0.7058 |
+#&gt; | U| 458.08109 | 93.84 | -5.845 | -0.9853 | -0.1748 |
+#&gt; |.....................| 2.176 | 2.337 | 1.279 | 0.6777 |
+#&gt; |.....................| 0.7418 | 1.521 | 1.288 | 1.310 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08109</span> | 93.84 | 0.002894 | 0.2718 | 0.8396 |
+#&gt; |.....................| 8.815 | 2.337 | 1.279 | 0.6777 |
+#&gt; |.....................| 0.7418 | 1.521 | 1.288 | 1.310 |
+#&gt; |<span style='font-weight: bold;'> 78</span>| 458.08775 | 0.9985 | -1.441 | -0.9040 | -0.8696 |
+#&gt; |.....................| -0.7757 | -0.5136 | -0.7393 | -0.9753 |
+#&gt; |.....................| -1.026 | -0.5887 | -0.6911 | -0.7056 |
+#&gt; | U| 458.08775 | 93.86 | -5.841 | -0.9828 | -0.1743 |
+#&gt; |.....................| 2.173 | 2.338 | 1.277 | 0.6789 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08775</span> | 93.86 | 0.002906 | 0.2723 | 0.8401 |
+#&gt; |.....................| 8.788 | 2.338 | 1.277 | 0.6789 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 79</span>| 458.08407 | 0.9980 | -1.438 | -0.9022 | -0.8694 |
+#&gt; |.....................| -0.7783 | -0.5133 | -0.7415 | -0.9736 |
+#&gt; |.....................| -1.026 | -0.5884 | -0.6912 | -0.7054 |
+#&gt; | U| 458.08407 | 93.81 | -5.838 | -0.9810 | -0.1740 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6802 |
+#&gt; |.....................| 0.7422 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08407</span> | 93.81 | 0.002915 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.766 | 2.338 | 1.275 | 0.6802 |
+#&gt; |.....................| 0.7422 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 80</span>| 458.08069 | 0.9973 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7787 | -0.5135 | -0.7416 | -0.9729 |
+#&gt; |.....................| -1.026 | -0.5880 | -0.6915 | -0.7053 |
+#&gt; | U| 458.08069 | 93.75 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08069</span> | 93.75 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.762 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | F| Forward Diff. | 1.424 | 0.2112 | 0.1114 | -0.1426 |
+#&gt; |.....................| -0.5267 | -0.3290 | -0.02249 | 0.9218 |
+#&gt; |.....................| -1.516 | 0.4273 | -0.4325 | 0.09748 |
+#&gt; |<span style='font-weight: bold;'> 81</span>| 458.08076 | 0.9972 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7786 | -0.5134 | -0.7416 | -0.9730 |
+#&gt; |.....................| -1.026 | -0.5880 | -0.6914 | -0.7055 |
+#&gt; | U| 458.08076 | 93.74 | -5.838 | -0.9810 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08076</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.763 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 82</span>| 458.08078 | 0.9973 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7787 | -0.5135 | -0.7416 | -0.9730 |
+#&gt; |.....................| -1.026 | -0.5880 | -0.6915 | -0.7053 |
+#&gt; | U| 458.08078 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08078</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.762 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 83</span>| 458.08068 | 0.9973 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7787 | -0.5135 | -0.7416 | -0.9729 |
+#&gt; |.....................| -1.026 | -0.5880 | -0.6915 | -0.7053 |
+#&gt; | U| 458.08068 | 93.75 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08068</span> | 93.75 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.762 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.7458 | 0.2086 | 0.07146 | -0.1568 |
+#&gt; |.....................| -0.5453 | -0.1723 | 0.1066 | 0.6006 |
+#&gt; |.....................| -0.05957 | 0.1717 | -0.3314 | 0.06442 |
+#&gt; |<span style='font-weight: bold;'> 84</span>| 458.08065 | 0.9973 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7787 | -0.5135 | -0.7416 | -0.9729 |
+#&gt; |.....................| -1.026 | -0.5880 | -0.6915 | -0.7053 |
+#&gt; | U| 458.08065 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08065</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.762 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.5271 | 0.2085 | 0.07055 | -0.1570 |
+#&gt; |.....................| -0.5454 | -0.3138 | 0.09492 | 0.7765 |
+#&gt; |.....................| 1.192 | 0.4934 | -0.3382 | 0.1071 |
+#&gt; |<span style='font-weight: bold;'> 85</span>| 458.08062 | 0.9973 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7786 | -0.5135 | -0.7416 | -0.9730 |
+#&gt; |.....................| -1.026 | -0.5880 | -0.6915 | -0.7054 |
+#&gt; | U| 458.08062 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08062</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.762 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7420 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.1077 | 0.2083 | 0.06880 | -0.1572 |
+#&gt; |.....................| -0.5469 | -0.1727 | 0.1219 | 0.9565 |
+#&gt; |.....................| -1.457 | 0.5128 | -0.3399 | 0.1022 |
+#&gt; |<span style='font-weight: bold;'> 86</span>| 458.08061 | 0.9972 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7786 | -0.5135 | -0.7416 | -0.9730 |
+#&gt; |.....................| -1.026 | -0.5881 | -0.6914 | -0.7054 |
+#&gt; | U| 458.08061 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.170 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08061</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.763 | 2.338 | 1.275 | 0.6807 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | -0.6930 | 0.2078 | 0.06712 | -0.1577 |
+#&gt; |.....................| -0.5484 | -0.1767 | 0.1148 | 0.9863 |
+#&gt; |.....................| -0.2038 | 0.5855 | -0.3296 | 0.1002 |
+#&gt; |<span style='font-weight: bold;'> 87</span>| 458.08058 | 0.9972 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7786 | -0.5135 | -0.7416 | -0.9731 |
+#&gt; |.....................| -1.026 | -0.5881 | -0.6914 | -0.7054 |
+#&gt; | U| 458.08058 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6806 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08058</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.763 | 2.338 | 1.275 | 0.6806 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | -0.3701 | 0.2079 | 0.06808 | -0.1573 |
+#&gt; |.....................| -0.5470 | -0.1729 | 0.005725 | 0.9526 |
+#&gt; |.....................| -1.465 | 0.5101 | -0.1466 | -0.02770 |
+#&gt; |<span style='font-weight: bold;'> 88</span>| 458.08052 | 0.9973 | -1.438 | -0.9021 | -0.8695 |
+#&gt; |.....................| -0.7785 | -0.5135 | -0.7416 | -0.9731 |
+#&gt; |.....................| -1.026 | -0.5881 | -0.6914 | -0.7053 |
+#&gt; | U| 458.08052 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6806 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08052</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.763 | 2.338 | 1.275 | 0.6806 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.2062 | 0.2080 | 0.06837 | -0.1566 |
+#&gt; |.....................| -0.5439 | -0.1704 | 0.09858 | 0.5928 |
+#&gt; |.....................| -0.05984 | 0.5131 | -0.3447 | 0.06046 |
+#&gt; |<span style='font-weight: bold;'> 89</span>| 458.08047 | 0.9972 | -1.438 | -0.9021 | -0.8694 |
+#&gt; |.....................| -0.7785 | -0.5134 | -0.7416 | -0.9732 |
+#&gt; |.....................| -1.026 | -0.5882 | -0.6914 | -0.7054 |
+#&gt; | U| 458.08047 | 93.74 | -5.838 | -0.9809 | -0.1741 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6805 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08047</span> | 93.74 | 0.002915 | 0.2727 | 0.8402 |
+#&gt; |.....................| 8.764 | 2.338 | 1.275 | 0.6805 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | -0.06148 | 0.2077 | 0.06828 | -0.1566 |
+#&gt; |.....................| -0.5434 | -0.1748 | 0.1045 | 0.7316 |
+#&gt; |.....................| -0.7607 | 0.4924 | -0.3350 | 0.1046 |
+#&gt; |<span style='font-weight: bold;'> 90</span>| 458.08041 | 0.9972 | -1.438 | -0.9021 | -0.8694 |
+#&gt; |.....................| -0.7784 | -0.5134 | -0.7417 | -0.9733 |
+#&gt; |.....................| -1.026 | -0.5883 | -0.6913 | -0.7054 |
+#&gt; | U| 458.08041 | 93.74 | -5.838 | -0.9810 | -0.1740 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6804 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08041</span> | 93.74 | 0.002915 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.765 | 2.338 | 1.275 | 0.6804 |
+#&gt; |.....................| 0.7421 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | -0.5076 | 0.2073 | 0.06528 | -0.1564 |
+#&gt; |.....................| -0.5454 | -0.1802 | 0.1061 | 0.9740 |
+#&gt; |.....................| -0.1992 | 0.5430 | -0.2714 | 0.1031 |
+#&gt; |<span style='font-weight: bold;'> 91</span>| 458.08026 | 0.9972 | -1.438 | -0.9022 | -0.8694 |
+#&gt; |.....................| -0.7782 | -0.5133 | -0.7417 | -0.9736 |
+#&gt; |.....................| -1.026 | -0.5884 | -0.6912 | -0.7055 |
+#&gt; | U| 458.08026 | 93.74 | -5.838 | -0.9810 | -0.1740 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6802 |
+#&gt; |.....................| 0.7422 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08026</span> | 93.74 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.766 | 2.338 | 1.275 | 0.6802 |
+#&gt; |.....................| 0.7422 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | -0.3779 | 0.2092 | 0.07455 | -0.1547 |
+#&gt; |.....................| -0.5349 | 0.4172 | -0.5362 | 0.7903 |
+#&gt; |.....................| -1.451 | 0.5182 | -0.2163 | -0.4361 |
+#&gt; |<span style='font-weight: bold;'> 92</span>| 458.08039 | 0.9975 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7778 | -0.5133 | -0.7416 | -0.9742 |
+#&gt; |.....................| -1.026 | -0.5887 | -0.6910 | -0.7056 |
+#&gt; | U| 458.08039 | 93.76 | -5.838 | -0.9811 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6798 |
+#&gt; |.....................| 0.7424 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08039</span> | 93.76 | 0.002914 | 0.2727 | 0.8404 |
+#&gt; |.....................| 8.769 | 2.338 | 1.275 | 0.6798 |
+#&gt; |.....................| 0.7424 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 93</span>| 458.08025 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08025 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08025</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 1.019 | 0.2066 | 0.06601 | -0.1530 |
+#&gt; |.....................| -0.5270 | -0.1637 | 0.1163 | 0.9184 |
+#&gt; |.....................| -1.439 | 0.4715 | -0.2217 | 0.03756 |
+#&gt; |<span style='font-weight: bold;'> 94</span>| 458.08029 | 0.9972 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08029 | 93.74 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7424 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08029</span> | 93.74 | 0.002914 | 0.2727 | 0.8404 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7424 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 95</span>| 458.08025 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08025 | 93.74 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7424 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08025</span> | 93.74 | 0.002914 | 0.2727 | 0.8404 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7424 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 96</span>| 458.08029 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08029 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08029</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 97</span>| 458.08024 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08024 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08024</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.9275 | 0.2065 | 0.06562 | -0.1530 |
+#&gt; |.....................| -0.5278 | -0.1682 | 0.1168 | 0.9523 |
+#&gt; |.....................| -0.1838 | 0.4888 | -0.3154 | 0.09539 |
+#&gt; |<span style='font-weight: bold;'> 98</span>| 458.08024 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08024 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08024</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.8715 | 0.2065 | 0.06540 | -0.1531 |
+#&gt; |.....................| -0.5308 | -0.07756 | 0.1164 | 0.5595 |
+#&gt; |.....................| -0.04465 | -0.2577 | -0.3240 | 0.1066 |
+#&gt; |<span style='font-weight: bold;'> 99</span>| 458.08023 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08023 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08023</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 100</span>| 458.08013 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08013 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08013</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | C| Central Diff. | 0.7255 | 0.2064 | 0.06482 | -0.1531 |
+#&gt; |.....................| -0.5283 | -0.1617 | 0.1081 | 0.9192 |
+#&gt; |.....................| -1.441 | 0.4906 | -0.2900 | 0.1161 |
+#&gt; |<span style='font-weight: bold;'> 101</span>| 458.08017 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5885 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08017 | 93.74 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08017</span> | 93.74 | 0.002914 | 0.2727 | 0.8404 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 102</span>| 458.08021 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08021 | 93.74 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08021</span> | 93.74 | 0.002914 | 0.2727 | 0.8404 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 103</span>| 458.08029 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08029 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08029</span> | 93.75 | 0.002914 | 0.2727 | 0.8404 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 104</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 105</span>| 458.08033 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08033 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08033</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 106</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 107</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 108</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 109</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 110</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 111</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; |<span style='font-weight: bold;'> 112</span>| 458.08032 | 0.9973 | -1.438 | -0.9022 | -0.8693 |
+#&gt; |.....................| -0.7780 | -0.5133 | -0.7416 | -0.9739 |
+#&gt; |.....................| -1.026 | -0.5886 | -0.6911 | -0.7055 |
+#&gt; | U| 458.08032 | 93.75 | -5.838 | -0.9810 | -0.1739 |
+#&gt; |.....................| 2.171 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; | X|<span style='font-weight: bold;'> 458.08032</span> | 93.75 | 0.002914 | 0.2727 | 0.8403 |
+#&gt; |.....................| 8.768 | 2.338 | 1.275 | 0.6800 |
+#&gt; |.....................| 0.7423 | 1.521 | 1.288 | 1.311 |
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_saem_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_obs</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; 1: 93.0952 -5.6337 -1.8988 -4.1294 -1.2035 0.1038 5.2152 1.6150 1.0450 2.6377 0.5035 0.5225 20.0768 11.4566
+#&gt; 2: 93.1464 -5.6948 -1.8729 -4.2029 -1.1302 0.1295 5.5478 1.5342 0.9927 2.5059 0.4783 0.5147 11.2089 8.1577
+#&gt; 3: 93.1719 -5.7029 -1.8810 -4.2024 -1.0686 0.1063 5.2764 1.5217 0.9431 2.3806 0.4544 0.5587 9.3753 5.7166
+#&gt; 4: 92.8647 -5.8139 -1.8979 -4.1992 -1.0168 0.1122 5.4892 1.7893 0.8960 2.2615 0.4317 0.5307 9.4134 4.7166
+#&gt; 5: 92.7759 -5.8627 -1.8873 -4.1402 -1.0347 0.1243 6.2028 2.1819 0.8795 2.1485 0.4101 0.5042 9.5964 4.7340
+#&gt; 6: 92.8080 -5.8954 -1.9186 -4.1772 -0.9727 0.1311 5.8926 2.0728 0.8633 2.0410 0.3896 0.4790 8.7334 4.1957
+#&gt; 7: 92.9042 -5.9034 -1.9603 -4.1854 -0.9717 0.1630 5.5980 2.2068 0.8672 1.9390 0.3701 0.4550 8.7213 3.3409
+#&gt; 8: 92.9302 -5.8545 -1.9240 -4.2343 -0.9748 0.1686 5.3181 2.3934 0.8239 1.9533 0.3516 0.4323 7.6950 2.9174
+#&gt; 9: 92.9518 -5.5561 -1.9734 -4.1856 -0.9322 0.2129 5.0522 2.2738 0.7830 2.0138 0.3340 0.4689 7.9230 2.1930
+#&gt; 10: 93.0672 -5.5564 -1.9633 -4.1456 -0.9343 0.2049 4.7996 2.1601 0.7438 2.0517 0.3173 0.4771 8.0644 2.0682
+#&gt; 11: 92.6849 -5.6187 -1.9773 -4.1793 -0.9342 0.2290 4.5596 2.0521 0.7123 2.0774 0.3015 0.5052 8.2355 1.9349
+#&gt; 12: 92.6425 -5.6989 -2.0144 -4.1395 -0.9342 0.2669 4.3316 2.2634 0.7142 2.3008 0.2864 0.5728 7.5188 1.8028
+#&gt; 13: 92.2996 -5.6700 -1.9885 -4.0443 -0.9202 0.2750 4.5787 2.1608 0.7019 2.7515 0.2721 0.6641 7.0744 1.8958
+#&gt; 14: 92.2457 -5.5825 -2.0314 -3.9788 -0.9142 0.2908 6.3744 2.0527 0.7018 3.2703 0.2585 0.6387 6.9499 1.8421
+#&gt; 15: 92.1741 -5.5333 -2.0318 -3.9664 -0.9059 0.2894 6.0557 1.9501 0.7179 3.2869 0.2455 0.6068 7.0951 1.6824
+#&gt; 16: 92.5772 -5.4982 -2.0352 -3.9471 -0.9063 0.2930 5.7529 1.8526 0.7244 3.6994 0.2333 0.5764 7.2138 1.7042
+#&gt; 17: 92.7024 -5.4902 -2.0438 -4.0347 -0.9079 0.2959 5.4652 1.7600 0.7393 3.5144 0.2216 0.5765 7.0258 1.6793
+#&gt; 18: 92.0240 -5.5539 -2.0520 -3.9601 -0.9079 0.2884 6.5142 1.9232 0.7320 3.9052 0.2157 0.5521 7.2568 1.6151
+#&gt; 19: 92.6532 -5.6325 -2.0456 -3.9091 -0.9179 0.3047 6.5743 2.3363 0.7405 4.5825 0.2049 0.5425 7.6201 1.6565
+#&gt; 20: 92.3488 -5.6617 -2.0554 -3.9501 -0.9216 0.3056 6.7080 2.7562 0.7218 4.7569 0.2083 0.5432 7.3481 1.8059
+#&gt; 21: 92.5679 -5.7469 -2.0614 -4.0829 -0.8890 0.3158 6.6510 3.1993 0.7136 4.5191 0.1978 0.5281 7.3723 1.7461
+#&gt; 22: 92.4785 -5.9527 -2.0657 -4.0580 -0.8971 0.3084 6.3184 4.1791 0.7144 4.2931 0.1929 0.5157 7.1922 1.6984
+#&gt; 23: 92.5594 -5.8590 -2.0723 -4.0580 -0.9020 0.2952 6.0025 3.9702 0.7335 4.0784 0.1833 0.5129 7.7560 1.6302
+#&gt; 24: 92.6152 -5.9488 -2.0658 -4.1187 -0.9050 0.2997 5.7024 4.5381 0.7215 3.8745 0.1875 0.5129 7.6182 1.6362
+#&gt; 25: 92.4658 -5.8715 -2.0791 -4.0949 -0.8922 0.3074 6.1428 4.3112 0.7353 3.6808 0.1896 0.5157 7.2703 1.5633
+#&gt; 26: 92.2507 -5.9797 -2.0707 -4.0834 -0.8868 0.3266 6.4124 4.7125 0.7334 3.5368 0.1851 0.5217 7.3085 1.5828
+#&gt; 27: 92.7055 -5.9792 -2.0779 -4.2066 -0.8887 0.2993 6.0918 4.8624 0.7659 3.7456 0.1841 0.4956 7.3534 1.5240
+#&gt; 28: 92.3971 -6.0253 -2.0648 -4.1406 -0.9042 0.2897 5.7872 4.7690 0.7449 3.5583 0.1823 0.4709 7.2479 1.5008
+#&gt; 29: 92.4045 -5.9045 -2.0730 -4.1407 -0.8969 0.3103 5.6683 4.5306 0.7349 3.3816 0.1849 0.5054 7.1719 1.6004
+#&gt; 30: 92.1714 -5.8598 -2.0645 -4.0913 -0.8964 0.2743 5.3849 4.3040 0.7538 3.3509 0.1757 0.4801 7.3739 1.5736
+#&gt; 31: 91.9134 -5.7867 -2.0367 -4.0563 -0.8957 0.2280 5.1156 4.0888 0.7299 3.3452 0.1749 0.4673 6.5991 1.5909
+#&gt; 32: 92.3743 -5.9967 -2.0255 -4.0668 -0.9025 0.2247 4.8599 4.6666 0.7256 3.3271 0.1714 0.5008 6.4693 1.5458
+#&gt; 33: 92.5239 -5.9301 -2.0387 -4.0365 -0.9033 0.2558 4.6169 4.4333 0.7492 3.6109 0.1688 0.5424 6.7730 1.5771
+#&gt; 34: 92.6892 -6.1135 -2.0587 -4.0280 -0.8993 0.2430 4.3860 6.0227 0.7798 3.5725 0.1672 0.5153 6.8110 1.5417
+#&gt; 35: 92.7276 -6.0815 -2.0629 -4.0833 -0.8943 0.2375 4.6811 5.7216 0.8010 3.3939 0.1715 0.4895 6.6812 1.5478
+#&gt; 36: 92.7316 -6.0691 -2.0882 -4.0626 -0.9030 0.2405 4.4614 5.4355 0.8355 3.2242 0.1789 0.4650 6.8443 1.4806
+#&gt; 37: 92.6685 -5.7905 -2.0666 -4.0663 -0.8998 0.2784 5.1916 5.1637 0.7937 3.0641 0.1823 0.4418 6.5421 1.6284
+#&gt; 38: 93.0325 -5.6829 -2.0674 -4.0772 -0.9167 0.2499 4.9320 4.9055 0.7768 3.1213 0.1887 0.4290 6.8220 1.5224
+#&gt; 39: 93.0378 -5.5554 -2.0743 -4.0772 -0.9189 0.2361 4.6854 4.6603 0.7822 3.1213 0.1813 0.4242 7.1137 1.5021
+#&gt; 40: 93.3297 -5.6270 -2.0591 -4.1200 -0.9167 0.2035 4.4511 4.4272 0.8128 2.9653 0.1829 0.4030 7.3894 1.5064
+#&gt; 41: 93.3408 -5.5437 -2.0344 -4.1042 -0.9078 0.1744 4.2286 4.2059 0.8228 2.8170 0.1881 0.3829 7.2734 1.5519
+#&gt; 42: 93.1691 -5.4436 -2.0551 -4.1048 -0.8984 0.1732 4.0172 3.9956 0.7816 2.6762 0.1853 0.3637 6.9712 1.5332
+#&gt; 43: 93.2443 -5.5247 -2.0722 -4.0980 -0.8992 0.1756 3.8163 3.7958 0.7781 2.7200 0.1956 0.3455 6.7012 1.5344
+#&gt; 44: 92.9509 -5.5020 -2.0495 -4.0961 -0.8964 0.1777 3.6255 3.6060 0.7555 2.8172 0.1994 0.3283 6.2180 1.6137
+#&gt; 45: 92.8898 -5.4913 -2.0462 -4.1079 -0.9003 0.1701 4.1177 3.4257 0.7491 2.8491 0.1989 0.3372 6.2876 1.6205
+#&gt; 46: 92.6044 -5.6429 -2.0499 -4.1079 -0.9069 0.1999 4.2103 3.2544 0.7657 2.8491 0.1921 0.3532 6.2261 1.6435
+#&gt; 47: 92.7740 -5.6128 -2.0804 -4.1186 -0.8976 0.1864 5.2188 3.0917 0.7381 2.9036 0.2030 0.3391 6.6803 1.6177
+#&gt; 48: 92.4691 -5.6645 -2.0600 -4.1288 -0.8796 0.1913 6.2045 2.9371 0.7774 2.9223 0.1966 0.3396 6.7169 1.6215
+#&gt; 49: 92.4128 -5.7079 -2.0802 -4.1166 -0.8798 0.1741 5.8943 3.1446 0.7854 2.8715 0.1935 0.3369 6.9151 1.4834
+#&gt; 50: 91.8883 -5.7713 -2.0932 -4.0899 -0.8886 0.1758 5.5996 3.5478 0.8033 2.8192 0.2014 0.3201 7.0775 1.4635
+#&gt; 51: 92.1187 -5.7306 -2.0903 -4.0878 -0.8923 0.2024 5.3196 3.6534 0.7823 2.7891 0.1969 0.3140 6.9879 1.5430
+#&gt; 52: 92.3209 -5.7897 -2.0903 -4.1622 -0.9072 0.2261 5.3781 3.4707 0.8001 3.0801 0.2063 0.3088 6.7047 1.4499
+#&gt; 53: 92.4318 -5.6954 -2.0950 -4.1866 -0.9082 0.2131 7.1200 3.2972 0.7711 3.3398 0.2034 0.3186 6.6152 1.5123
+#&gt; 54: 92.5380 -5.6975 -2.0782 -4.2394 -0.8976 0.2118 6.7640 3.1323 0.7744 3.5385 0.2175 0.3296 6.4402 1.5403
+#&gt; 55: 92.7213 -5.6663 -2.0427 -4.3288 -0.9028 0.2032 8.1796 2.9757 0.7748 4.4495 0.2142 0.3316 6.4111 1.5369
+#&gt; 56: 92.7219 -5.6865 -2.0557 -4.3434 -0.9084 0.2021 7.7706 2.8269 0.7989 4.6691 0.2174 0.3433 6.4256 1.4639
+#&gt; 57: 92.8932 -5.5736 -2.0497 -4.3955 -0.9216 0.1694 7.3821 2.6856 0.8205 4.9791 0.2142 0.3500 6.5378 1.5406
+#&gt; 58: 92.9219 -5.5789 -2.0547 -4.3094 -0.9183 0.1838 7.0130 2.5513 0.7958 4.7302 0.2193 0.3495 6.2662 1.4940
+#&gt; 59: 93.0432 -5.6201 -2.0395 -4.2527 -0.9199 0.2302 6.6623 2.4237 0.8241 4.4937 0.2241 0.3321 5.8693 1.6176
+#&gt; 60: 92.9724 -5.5971 -2.0537 -4.3509 -0.9219 0.2118 7.5905 2.3026 0.8418 4.4546 0.2177 0.3155 5.5960 1.5040
+#&gt; 61: 93.1235 -5.6332 -2.0671 -4.3572 -0.9219 0.1917 7.2521 2.3037 0.8527 4.5707 0.2230 0.2997 5.8136 1.4516
+#&gt; 62: 93.5431 -5.6373 -2.0371 -4.3384 -0.9276 0.1997 8.5187 2.3895 0.8575 4.4378 0.2258 0.3041 5.5746 1.4572
+#&gt; 63: 93.5009 -5.5634 -2.0224 -4.3560 -0.9339 0.2167 8.0927 2.2700 0.8462 4.4449 0.2266 0.3162 5.4922 1.5233
+#&gt; 64: 93.7369 -5.6032 -2.0362 -4.2323 -0.9355 0.2159 9.6684 2.1949 0.8514 4.2227 0.2300 0.3318 5.7597 1.4866
+#&gt; 65: 93.5021 -5.5769 -2.0311 -4.3204 -0.9375 0.1927 9.5537 2.0852 0.8559 4.6151 0.2208 0.3550 5.6975 1.5031
+#&gt; 66: 93.4211 -5.7184 -2.0384 -4.3041 -0.9228 0.2121 9.0760 2.6390 0.8430 4.3843 0.2098 0.3755 5.8990 1.5133
+#&gt; 67: 93.3435 -5.6579 -2.0456 -4.2222 -0.9183 0.1825 8.6222 2.5071 0.8719 4.1651 0.2152 0.3567 5.9004 1.4874
+#&gt; 68: 93.3914 -5.6554 -2.0420 -4.1618 -0.9303 0.1714 8.1911 2.3817 0.8856 3.9569 0.2272 0.3388 6.1793 1.4917
+#&gt; 69: 93.5112 -5.6834 -2.0349 -4.1591 -0.9331 0.1759 8.9900 2.5191 0.9184 3.7590 0.2236 0.3219 6.1618 1.4697
+#&gt; 70: 93.4289 -5.6576 -2.0273 -4.1763 -0.9399 0.1738 8.5405 2.4302 0.8725 3.5711 0.2149 0.3288 6.5324 1.5410
+#&gt; 71: 93.2936 -5.6699 -2.0256 -4.1405 -0.9370 0.1922 8.1134 2.3831 0.8289 3.3925 0.2080 0.3548 5.9794 1.5904
+#&gt; 72: 92.9152 -5.6742 -2.0382 -4.1523 -0.9411 0.1991 7.7078 2.4322 0.7875 3.2916 0.2007 0.3456 6.0999 1.6022
+#&gt; 73: 92.8129 -5.8099 -2.0372 -4.1735 -0.9377 0.1605 8.2752 2.8931 0.7737 3.4015 0.2057 0.3283 6.0140 1.5472
+#&gt; 74: 92.7806 -5.7269 -2.0315 -4.1877 -0.9399 0.1675 8.4688 2.7484 0.7773 3.4620 0.2174 0.3249 5.8495 1.5779
+#&gt; 75: 92.9128 -5.8680 -2.0304 -4.1459 -0.9387 0.1567 8.0454 3.2365 0.7681 3.2935 0.2198 0.3187 5.8539 1.5815
+#&gt; 76: 92.8931 -5.8483 -2.0253 -4.1815 -0.9387 0.1540 9.6800 3.0747 0.8007 3.5838 0.2198 0.3291 5.9005 1.5053
+#&gt; 77: 92.7474 -5.7995 -2.0202 -4.1904 -0.9333 0.1724 10.0488 2.9210 0.7841 3.7255 0.2148 0.3465 5.9418 1.5569
+#&gt; 78: 92.8150 -5.9608 -2.0025 -4.1583 -0.9511 0.1566 9.5464 3.5249 0.7858 3.6988 0.2246 0.3292 5.7737 1.5904
+#&gt; 79: 92.6663 -6.0485 -2.0245 -4.1437 -0.9446 0.1786 9.0690 4.1252 0.7803 3.6526 0.2155 0.3335 5.9109 1.5521
+#&gt; 80: 92.5932 -6.1001 -2.0304 -4.1969 -0.9409 0.1424 8.6156 4.6478 0.8007 4.0379 0.2114 0.3168 6.1732 1.5544
+#&gt; 81: 92.6789 -6.3510 -2.0062 -4.2272 -0.9541 0.1360 8.3363 5.9861 0.7719 3.8800 0.2202 0.3010 5.6841 1.6317
+#&gt; 82: 92.9996 -6.5680 -2.0048 -4.1609 -0.9578 0.1367 10.6901 7.4391 0.7962 3.6860 0.2092 0.2859 5.7335 1.6391
+#&gt; 83: 93.1087 -6.5298 -1.9757 -4.1694 -0.9596 0.1323 10.5524 7.4660 0.8237 3.8009 0.2134 0.2716 5.9664 1.6316
+#&gt; 84: 93.1929 -6.5844 -2.0191 -4.2021 -0.9616 0.1384 10.0248 7.7313 0.8230 3.6109 0.2110 0.2580 5.7854 1.5609
+#&gt; 85: 92.9161 -6.4934 -2.0281 -4.2008 -0.9600 0.1107 9.5236 7.4269 0.8448 3.5630 0.2110 0.2451 5.6111 1.5333
+#&gt; 86: 92.9816 -6.5397 -2.0234 -4.1830 -0.9694 0.1111 9.1945 7.4382 0.8481 3.3849 0.2166 0.2329 5.8375 1.5263
+#&gt; 87: 93.0930 -6.5749 -2.0168 -4.1986 -0.9816 0.0926 8.7348 8.4431 0.8646 3.3032 0.2155 0.2212 5.7542 1.5736
+#&gt; 88: 93.0765 -6.4914 -2.0274 -4.2274 -0.9870 0.1148 8.4666 8.0209 0.8666 3.5292 0.2048 0.2102 5.8988 1.5329
+#&gt; 89: 92.8699 -6.6431 -2.0199 -4.2175 -0.9463 0.1011 8.4648 7.7973 0.8908 3.3980 0.1945 0.2102 5.6876 1.5177
+#&gt; 90: 92.8225 -6.6932 -2.0211 -4.2175 -0.9505 0.0887 10.1862 8.7787 0.8730 3.3980 0.1877 0.1997 5.9135 1.4821
+#&gt; 91: 92.7874 -6.7007 -2.0420 -4.2936 -0.9468 0.0927 11.2275 8.3397 0.8600 3.9490 0.1885 0.2147 6.1108 1.4315
+#&gt; 92: 93.2320 -6.8088 -2.0341 -4.2817 -0.9582 0.1270 12.4029 9.6204 0.8503 3.7516 0.1950 0.2070 5.9434 1.5251
+#&gt; 93: 93.8996 -6.5471 -2.0440 -4.2123 -0.9543 0.1140 11.7828 9.1394 0.8493 3.5640 0.1988 0.2017 6.1302 1.5568
+#&gt; 94: 93.4416 -6.4623 -2.0448 -4.2188 -0.9595 0.1174 12.1277 8.6824 0.8568 3.3858 0.1975 0.1938 5.9173 1.5204
+#&gt; 95: 93.2953 -6.1521 -2.0477 -4.2216 -0.9551 0.1152 11.5213 8.2483 0.8356 3.2165 0.1979 0.1855 5.8298 1.5357
+#&gt; 96: 92.9577 -6.0477 -2.0579 -4.2534 -0.9465 0.1284 10.9452 7.8359 0.8202 3.3357 0.1937 0.1917 5.8590 1.5738
+#&gt; 97: 92.8703 -6.1037 -2.0745 -4.1960 -0.9405 0.1417 10.4858 7.4441 0.8488 3.1690 0.1969 0.2016 5.7948 1.4759
+#&gt; 98: 92.9728 -6.3534 -2.0868 -4.2155 -0.9444 0.1069 9.9615 7.1788 0.8736 3.1913 0.1998 0.2114 5.6533 1.4322
+#&gt; 99: 93.4116 -6.1712 -2.0837 -4.2280 -0.9473 0.1197 9.4634 6.8198 0.8959 3.1806 0.1899 0.2167 5.9149 1.3768
+#&gt; 100: 93.2598 -6.1345 -2.0645 -4.2237 -0.9575 0.1099 8.9903 6.4788 0.9204 3.2429 0.1903 0.2058 5.7085 1.4133
+#&gt; 101: 93.3082 -6.1574 -2.0474 -4.2315 -0.9619 0.1161 9.0819 6.1549 0.8744 3.2049 0.1891 0.2278 5.6493 1.4894
+#&gt; 102: 93.5741 -6.2923 -2.0484 -4.2853 -0.9665 0.1325 10.4108 5.8522 0.8804 3.5370 0.2024 0.2324 5.6995 1.4594
+#&gt; 103: 92.9199 -6.1797 -2.0522 -4.2940 -0.9568 0.1289 9.8903 5.5596 0.8722 3.6682 0.1975 0.2398 5.5536 1.4510
+#&gt; 104: 93.1139 -6.1630 -2.0546 -4.2912 -0.9613 0.1115 9.3958 5.2816 0.8648 3.6673 0.2010 0.2278 5.5768 1.4812
+#&gt; 105: 93.4085 -6.0359 -2.0450 -4.2889 -0.9591 0.1258 8.9260 5.0175 0.8412 3.7286 0.1917 0.2171 5.6780 1.5203
+#&gt; 106: 93.3103 -6.1029 -2.0425 -4.2948 -0.9579 0.0934 8.4797 4.7667 0.8539 3.6947 0.1947 0.2234 5.7210 1.4760
+#&gt; 107: 93.6389 -5.9750 -2.0309 -4.2630 -0.9660 0.1110 8.0557 4.5283 0.8470 3.5100 0.2044 0.2299 5.6280 1.5525
+#&gt; 108: 93.8641 -5.8551 -2.0360 -4.2311 -0.9629 0.0900 7.6529 4.3019 0.8567 3.3345 0.2014 0.2302 5.7841 1.5978
+#&gt; 109: 93.6274 -6.0268 -2.0445 -4.3047 -0.9488 0.0979 7.2703 4.7807 0.8565 3.7665 0.1929 0.2271 5.7941 1.5580
+#&gt; 110: 93.6320 -5.8321 -2.0413 -4.2855 -0.9477 0.1143 6.9068 4.5417 0.8412 3.6165 0.1901 0.2199 5.8169 1.5477
+#&gt; 111: 93.6245 -5.8256 -2.0157 -4.2797 -0.9612 0.0940 6.5774 4.3146 0.8460 3.5782 0.1837 0.2182 5.6157 1.6424
+#&gt; 112: 93.8512 -5.9045 -2.0116 -4.2409 -0.9708 0.0883 6.2486 4.0989 0.8658 3.5059 0.1761 0.2073 5.8852 1.6073
+#&gt; 113: 93.7080 -5.9935 -2.0306 -4.1884 -0.9690 0.0740 5.9361 4.0088 0.9072 3.3400 0.1957 0.2169 6.3792 1.4770
+#&gt; 114: 93.8574 -5.9185 -2.0233 -4.2030 -0.9588 0.1137 5.6393 3.8084 0.9322 3.2878 0.1939 0.2098 5.8891 1.5325
+#&gt; 115: 93.7414 -5.8789 -2.0183 -4.2256 -0.9701 0.1105 5.6148 3.6180 0.9222 3.5507 0.1921 0.1993 5.6441 1.5458
+#&gt; 116: 93.4104 -5.9704 -2.0428 -4.2091 -0.9807 0.1099 5.3341 4.1157 0.9363 3.4004 0.1968 0.2134 5.7764 1.4617
+#&gt; 117: 93.5239 -5.9057 -2.0518 -4.2494 -0.9812 0.1127 6.8839 3.9099 0.9151 3.6604 0.1921 0.2095 5.4753 1.4249
+#&gt; 118: 93.7599 -5.9418 -2.0482 -4.2272 -0.9822 0.1094 6.8133 3.7144 0.9198 3.5160 0.1971 0.2039 5.6467 1.4116
+#&gt; 119: 93.6617 -6.0020 -2.0483 -4.2146 -0.9816 0.1003 6.4727 3.8251 0.9103 3.4716 0.1950 0.2109 5.8513 1.4268
+#&gt; 120: 93.5436 -5.9804 -2.0458 -4.1906 -0.9819 0.1065 6.1490 3.6756 0.9088 3.2980 0.1989 0.2123 5.8268 1.4689
+#&gt; 121: 93.4880 -5.9047 -2.0452 -4.1957 -0.9640 0.1349 5.8416 3.4918 0.8824 3.2437 0.1889 0.2017 5.7152 1.4382
+#&gt; 122: 93.7406 -5.9844 -2.0596 -4.2328 -0.9558 0.1563 5.5495 3.7606 0.8489 3.3043 0.1795 0.2015 5.5095 1.5112
+#&gt; 123: 93.6728 -6.0394 -2.0372 -4.2812 -0.9592 0.1507 5.2720 4.2004 0.8341 3.5274 0.1817 0.2008 5.6936 1.6011
+#&gt; 124: 93.9591 -6.0483 -2.0280 -4.2613 -0.9594 0.1463 5.3846 4.1913 0.8351 3.4341 0.1870 0.2193 5.5694 1.5684
+#&gt; 125: 94.0201 -5.9102 -2.0507 -4.2686 -0.9697 0.1455 5.1154 3.9818 0.8512 3.3475 0.1859 0.2165 5.6224 1.5643
+#&gt; 126: 93.8825 -5.8970 -2.0543 -4.2569 -0.9663 0.1493 4.9144 3.7827 0.8907 3.3030 0.1876 0.2180 5.7351 1.4722
+#&gt; 127: 93.9893 -5.8955 -2.0624 -4.2430 -0.9802 0.1476 7.2413 3.5935 0.8915 3.2740 0.1851 0.2110 5.7614 1.4305
+#&gt; 128: 94.1849 -5.9123 -2.0624 -4.2385 -0.9786 0.1523 7.9575 3.4139 0.9094 3.2656 0.1807 0.2198 5.7366 1.4264
+#&gt; 129: 94.0812 -6.0044 -2.0696 -4.3056 -0.9770 0.1693 8.7809 3.7526 0.9111 3.6172 0.1859 0.2255 5.8064 1.4718
+#&gt; 130: 93.6046 -6.1387 -2.0718 -4.3056 -0.9821 0.1477 8.3419 4.3029 0.9177 3.6172 0.1867 0.2143 5.8893 1.4447
+#&gt; 131: 93.5216 -6.1347 -2.0740 -4.3114 -0.9766 0.1288 8.2937 4.3407 0.9250 3.5298 0.1881 0.2293 5.8054 1.4219
+#&gt; 132: 93.6142 -6.2789 -2.0786 -4.3297 -0.9716 0.1288 8.3731 5.1225 0.9236 3.6683 0.1929 0.2295 5.8064 1.4194
+#&gt; 133: 93.4410 -5.9177 -2.0916 -4.3557 -0.9798 0.1066 7.9544 4.8663 0.9537 3.7076 0.1937 0.2279 5.9844 1.4297
+#&gt; 134: 93.4716 -5.9152 -2.0838 -4.3611 -0.9818 0.1332 7.5567 4.6230 0.9161 3.7833 0.2017 0.2308 6.0611 1.5717
+#&gt; 135: 93.3787 -6.0381 -2.0728 -4.2627 -0.9719 0.1051 7.2396 4.3919 0.8970 3.5941 0.1916 0.2193 5.8837 1.6057
+#&gt; 136: 93.4339 -5.9876 -2.0801 -4.3002 -0.9690 0.1214 6.8776 4.1723 0.8888 3.4144 0.2002 0.2227 6.0141 1.5231
+#&gt; 137: 93.7639 -6.0411 -2.0803 -4.2799 -0.9646 0.1484 6.5337 3.9765 0.8969 3.2437 0.1995 0.2115 5.9404 1.6402
+#&gt; 138: 93.6414 -6.0122 -2.0714 -4.2666 -0.9755 0.1506 7.4057 3.7962 0.9242 3.1524 0.1934 0.2010 6.0666 1.5001
+#&gt; 139: 93.7743 -5.7966 -2.0613 -4.2289 -0.9722 0.1383 7.9358 3.6064 0.9015 2.9948 0.1946 0.2029 5.9655 1.5250
+#&gt; 140: 93.1082 -5.7994 -2.0388 -4.2289 -0.9659 0.1382 8.0282 3.4261 0.9053 2.9079 0.1909 0.2138 5.9183 1.5191
+#&gt; 141: 93.2122 -6.0181 -2.0396 -4.2398 -0.9587 0.1016 8.9769 3.9426 0.9028 2.9136 0.1941 0.2195 6.1560 1.4902
+#&gt; 142: 93.4684 -6.1438 -2.0273 -4.2541 -0.9508 0.0848 8.5281 4.8727 0.9056 2.9875 0.1901 0.2233 6.2546 1.4695
+#&gt; 143: 93.0059 -6.0964 -2.0145 -4.2760 -0.9563 0.0826 8.1017 4.6291 0.9312 3.1063 0.1850 0.2138 6.5768 1.4391
+#&gt; 144: 93.0612 -6.1127 -1.9951 -4.2589 -0.9539 0.0904 7.6966 4.6160 0.9623 3.1681 0.1824 0.2032 6.1506 1.4497
+#&gt; 145: 93.5170 -6.1066 -1.9951 -4.3574 -0.9478 0.1040 7.3118 4.6263 0.9639 3.6914 0.1986 0.2292 5.9389 1.4867
+#&gt; 146: 93.4915 -6.3235 -2.0006 -4.3866 -0.9579 0.1202 6.9462 6.0529 0.9514 3.9899 0.1887 0.2335 5.9265 1.4978
+#&gt; 147: 93.8963 -6.1119 -2.0055 -4.3446 -0.9682 0.1242 7.1711 5.7503 0.9315 3.7904 0.1923 0.2332 5.9346 1.5021
+#&gt; 148: 93.6758 -5.9705 -2.0137 -4.2906 -0.9614 0.1125 6.8125 5.4628 0.9506 3.6009 0.1913 0.2371 6.2579 1.4384
+#&gt; 149: 93.6499 -6.0049 -2.0246 -4.2730 -0.9776 0.0996 6.4719 5.1896 0.9736 3.4209 0.1817 0.2252 6.3224 1.3878
+#&gt; 150: 94.0242 -5.9760 -2.0176 -4.2182 -0.9773 0.1032 6.1483 4.9301 0.9944 3.2498 0.1807 0.2290 6.5662 1.3618
+#&gt; 151: 93.9234 -5.8772 -2.0132 -4.2362 -0.9651 0.1058 7.2453 4.6836 0.9824 3.4860 0.1806 0.2175 6.2575 1.4370
+#&gt; 152: 94.2513 -5.9391 -2.0814 -4.2278 -0.9753 0.1221 4.9753 3.4013 0.9808 3.3265 0.1836 0.1897 6.6966 1.3457
+#&gt; 153: 93.9434 -6.1294 -2.0570 -4.2447 -0.9761 0.1527 5.0454 4.3115 0.9494 3.3663 0.1684 0.1680 5.9106 1.4777
+#&gt; 154: 93.8141 -6.2749 -2.0366 -4.2383 -0.9835 0.1440 5.5466 5.3351 0.9320 3.3337 0.1731 0.1913 5.8842 1.4325
+#&gt; 155: 94.1987 -6.1029 -2.0252 -4.2520 -0.9780 0.1132 7.1508 4.2713 0.9457 3.3428 0.1727 0.1691 6.1632 1.4658
+#&gt; 156: 94.0626 -6.2640 -2.0263 -4.2461 -0.9854 0.1346 5.6296 5.1645 0.9423 3.3987 0.1697 0.1778 5.9631 1.4483
+#&gt; 157: 93.9319 -6.1392 -2.0388 -4.2294 -0.9921 0.1265 5.6768 4.7366 0.9210 3.3673 0.1733 0.1789 5.9114 1.4976
+#&gt; 158: 93.9123 -6.1970 -2.0165 -4.2241 -0.9924 0.1540 7.2552 4.7537 0.9369 3.2727 0.1805 0.1923 5.9324 1.5351
+#&gt; 159: 93.9704 -6.4018 -2.0455 -4.2127 -0.9919 0.1413 7.7561 6.0732 0.9802 3.3376 0.1806 0.2260 6.4511 1.4227
+#&gt; 160: 94.1967 -6.2985 -2.0412 -4.2264 -0.9795 0.1206 8.3836 6.1319 0.9689 3.4685 0.1792 0.2150 6.5116 1.4706
+#&gt; 161: 94.3500 -6.1427 -2.0189 -4.2242 -1.0022 0.0837 8.0282 4.5505 0.9524 3.3269 0.1859 0.1816 6.0642 1.4746
+#&gt; 162: 94.2711 -5.9578 -2.0215 -4.2078 -1.0110 0.0946 7.8634 3.3072 0.9559 3.2374 0.1876 0.1791 6.0798 1.4903
+#&gt; 163: 93.9824 -5.8794 -2.0409 -4.2367 -0.9970 0.1150 9.3872 3.0498 0.9830 3.3179 0.1880 0.1828 5.8091 1.4852
+#&gt; 164: 94.2013 -5.8651 -2.0122 -4.2257 -0.9906 0.1267 7.1953 3.0510 0.9697 3.2713 0.1871 0.1832 5.8741 1.5313
+#&gt; 165: 94.1804 -5.7868 -2.0200 -4.2053 -0.9812 0.1219 6.7375 2.4769 0.9688 3.2706 0.1910 0.1859 5.7890 1.5188
+#&gt; 166: 93.9790 -5.8156 -2.0311 -4.2438 -0.9784 0.1247 5.7617 2.6907 0.9533 3.5342 0.1953 0.1872 5.8816 1.5243
+#&gt; 167: 93.2524 -5.8603 -2.0497 -4.2594 -0.9787 0.1265 4.7086 2.9121 0.9117 3.4696 0.1943 0.1832 5.9672 1.4567
+#&gt; 168: 93.2924 -6.0371 -2.0528 -4.2607 -0.9727 0.1201 5.5273 4.0286 0.9177 3.4501 0.1918 0.1908 5.7790 1.4701
+#&gt; 169: 93.4838 -6.1497 -2.0389 -4.2716 -0.9639 0.1127 5.4524 4.2700 0.9544 3.4329 0.1940 0.1871 5.7795 1.4575
+#&gt; 170: 93.3951 -6.2298 -2.0438 -4.4133 -0.9939 0.1088 6.1460 4.6552 0.9645 4.5240 0.1978 0.2091 5.7549 1.5233
+#&gt; 171: 93.4113 -6.1187 -2.0536 -4.4019 -0.9771 0.0899 6.8123 4.0073 0.9531 4.4290 0.1878 0.1970 5.9067 1.4857
+#&gt; 172: 93.1140 -5.9515 -2.0530 -4.3250 -0.9723 0.1094 5.1247 3.4502 0.9572 3.8504 0.1954 0.1944 5.8583 1.4867
+#&gt; 173: 92.9782 -6.0415 -2.0633 -4.2887 -0.9608 0.1081 4.1020 3.8967 0.9478 3.7222 0.1890 0.1812 5.9473 1.4583
+#&gt; 174: 92.9661 -5.9295 -2.0457 -4.2907 -0.9626 0.0991 5.7954 3.3581 0.9785 3.7311 0.1867 0.2026 5.8087 1.4797
+#&gt; 175: 93.2577 -5.8895 -2.0281 -4.2845 -0.9560 0.0829 7.3434 3.1501 0.9975 3.6334 0.1920 0.2151 5.4717 1.4832
+#&gt; 176: 93.1210 -5.9567 -2.0370 -4.2848 -0.9488 0.0787 6.8946 3.4999 0.9983 3.6159 0.1922 0.2233 5.8426 1.4096
+#&gt; 177: 92.5456 -6.1797 -2.0319 -4.2684 -0.9401 0.0873 6.9744 5.2939 0.9928 3.4880 0.1989 0.2213 5.9613 1.4367
+#&gt; 178: 92.6854 -6.1483 -2.0278 -4.2705 -0.9504 0.0630 5.0582 5.0622 0.9953 3.4915 0.1930 0.2238 5.9775 1.4263
+#&gt; 179: 93.1323 -6.1739 -2.0353 -4.2590 -0.9455 0.0584 4.9914 4.7898 0.9817 3.4163 0.1899 0.2124 5.9579 1.4242
+#&gt; 180: 93.0611 -6.2228 -2.0441 -4.2977 -0.9387 0.0320 4.0323 5.5685 0.9890 3.7202 0.1940 0.2335 6.2224 1.4194
+#&gt; 181: 92.7741 -6.1462 -2.0477 -4.3335 -0.9454 0.1011 3.7007 5.1590 0.9807 3.8469 0.1939 0.2463 5.9703 1.4343
+#&gt; 182: 93.0775 -6.0640 -2.0496 -4.3171 -0.9444 0.0897 5.0266 4.5597 0.9792 3.7741 0.1931 0.2186 5.6727 1.4858
+#&gt; 183: 93.2566 -6.1757 -2.0368 -4.2888 -0.9560 0.0809 5.8284 5.2504 0.9636 3.7078 0.1939 0.2262 5.5170 1.4560
+#&gt; 184: 93.0357 -6.1158 -2.0217 -4.3111 -0.9453 0.0901 6.7209 5.4048 0.9503 3.8949 0.1967 0.2209 5.3578 1.4704
+#&gt; 185: 93.0173 -6.1998 -2.0371 -4.3713 -0.9451 0.0752 6.1040 5.8272 0.9333 4.4038 0.1951 0.2238 5.5896 1.4202
+#&gt; 186: 93.2835 -6.1217 -2.0383 -4.3308 -0.9574 0.1110 6.0519 4.7669 0.9400 4.0265 0.1972 0.2274 5.4560 1.4602
+#&gt; 187: 93.5312 -6.3356 -2.0253 -4.3418 -0.9583 0.1166 6.7561 5.8784 0.9346 4.0264 0.2038 0.2281 5.5024 1.4994
+#&gt; 188: 93.6460 -5.8426 -2.0237 -4.4519 -0.9594 0.1283 6.3492 3.4189 0.9091 4.9358 0.2086 0.2348 5.4301 1.5893
+#&gt; 189: 93.8538 -6.0183 -2.0178 -4.3911 -0.9797 0.1262 8.7939 3.7358 0.9008 4.4894 0.2125 0.2199 5.6613 1.5073
+#&gt; 190: 93.1543 -6.1364 -2.0451 -4.4389 -0.9708 0.1584 9.9803 4.2747 0.8922 4.8507 0.2084 0.2607 5.9136 1.4572
+#&gt; 191: 93.4334 -6.1466 -2.0389 -4.4661 -0.9678 0.1565 7.8390 4.4393 0.9022 4.7857 0.2105 0.2634 5.7161 1.5325
+#&gt; 192: 93.3623 -6.0940 -2.0240 -4.4569 -0.9673 0.1420 8.0856 4.3185 0.8895 4.4721 0.2113 0.2350 5.5282 1.5221
+#&gt; 193: 93.1990 -5.9864 -2.0301 -4.4538 -0.9563 0.1515 8.4425 3.7598 0.8814 4.4376 0.2013 0.2257 5.4205 1.4820
+#&gt; 194: 93.3165 -6.0045 -2.0353 -4.4314 -0.9525 0.1486 8.2370 3.6742 0.8947 4.4594 0.1960 0.2248 5.4579 1.4767
+#&gt; 195: 93.1288 -6.1006 -2.0551 -4.5184 -0.9503 0.1583 9.6259 4.2294 0.9040 5.1981 0.1950 0.1962 5.5602 1.4254
+#&gt; 196: 93.1943 -5.9871 -2.0607 -4.4728 -0.9446 0.1482 9.3401 3.5579 0.8925 4.7901 0.1892 0.1879 5.7296 1.4172
+#&gt; 197: 93.5803 -5.9131 -2.0522 -4.3675 -0.9476 0.1571 7.2599 3.4241 0.8857 3.8551 0.1886 0.1793 5.4832 1.6006
+#&gt; 198: 93.5703 -5.9980 -2.0550 -4.3578 -0.9519 0.1491 7.0416 3.8805 0.8563 3.7930 0.1882 0.1896 5.4355 1.5402
+#&gt; 199: 93.2909 -5.8288 -2.0532 -4.3605 -0.9518 0.1692 8.3926 3.0173 0.8566 3.8610 0.1902 0.2033 5.5735 1.5647
+#&gt; 200: 93.4049 -5.7474 -2.0447 -4.3548 -0.9517 0.1812 7.4977 2.8256 0.8520 3.8236 0.1897 0.2060 5.5092 1.5699
+#&gt; 201: 93.3386 -5.8209 -2.0398 -4.4174 -0.9597 0.1738 6.3555 3.0871 0.8431 4.3211 0.1853 0.2062 5.5460 1.5925
+#&gt; 202: 93.3397 -5.8313 -2.0387 -4.4364 -0.9580 0.1669 6.0946 3.1018 0.8460 4.5093 0.1821 0.2068 5.6622 1.5740
+#&gt; 203: 93.3071 -5.8276 -2.0384 -4.4758 -0.9571 0.1639 5.7815 3.0575 0.8608 4.9441 0.1826 0.2052 5.6855 1.5570
+#&gt; 204: 93.3138 -5.8477 -2.0368 -4.4714 -0.9541 0.1658 5.7526 3.1322 0.8704 4.9129 0.1816 0.2057 5.6642 1.5606
+#&gt; 205: 93.3066 -5.8537 -2.0395 -4.4842 -0.9521 0.1642 5.6045 3.1633 0.8748 5.0053 0.1805 0.2036 5.6633 1.5550
+#&gt; 206: 93.3042 -5.8790 -2.0453 -4.4977 -0.9501 0.1633 5.7219 3.3320 0.8807 5.1121 0.1793 0.1999 5.6888 1.5413
+#&gt; 207: 93.3281 -5.9005 -2.0504 -4.5109 -0.9480 0.1629 5.8004 3.4696 0.8865 5.2248 0.1789 0.1961 5.7206 1.5357
+#&gt; 208: 93.3437 -5.8972 -2.0569 -4.5200 -0.9452 0.1641 5.7523 3.4604 0.8875 5.2848 0.1787 0.1933 5.7450 1.5288
+#&gt; 209: 93.3265 -5.8864 -2.0628 -4.5092 -0.9440 0.1639 5.5355 3.4138 0.8882 5.1586 0.1791 0.1916 5.7744 1.5283
+#&gt; 210: 93.3087 -5.8812 -2.0671 -4.5004 -0.9426 0.1677 5.3488 3.3975 0.8895 5.0589 0.1798 0.1924 5.7781 1.5307
+#&gt; 211: 93.2807 -5.8760 -2.0703 -4.5009 -0.9413 0.1709 5.2654 3.3770 0.8894 5.0377 0.1805 0.1927 5.7808 1.5282
+#&gt; 212: 93.2815 -5.8637 -2.0711 -4.4955 -0.9409 0.1708 5.3028 3.3250 0.8914 4.9702 0.1819 0.1941 5.7827 1.5274
+#&gt; 213: 93.2828 -5.8481 -2.0709 -4.4895 -0.9396 0.1702 5.3840 3.2614 0.8913 4.9108 0.1826 0.1953 5.7744 1.5301
+#&gt; 214: 93.2645 -5.8422 -2.0704 -4.4882 -0.9384 0.1710 5.3939 3.2358 0.8931 4.8944 0.1828 0.1955 5.7797 1.5351
+#&gt; 215: 93.2591 -5.8519 -2.0709 -4.4858 -0.9380 0.1713 5.5142 3.2959 0.8953 4.8587 0.1822 0.1960 5.7853 1.5369
+#&gt; 216: 93.2595 -5.8523 -2.0715 -4.4827 -0.9376 0.1723 5.5563 3.3077 0.8964 4.8306 0.1817 0.1973 5.7975 1.5396
+#&gt; 217: 93.2503 -5.8512 -2.0732 -4.4737 -0.9373 0.1734 5.5036 3.3182 0.8959 4.7582 0.1817 0.1992 5.7940 1.5365
+#&gt; 218: 93.2345 -5.8463 -2.0749 -4.4639 -0.9372 0.1747 5.5046 3.2959 0.8959 4.6771 0.1817 0.2008 5.7889 1.5340
+#&gt; 219: 93.2264 -5.8439 -2.0757 -4.4549 -0.9364 0.1759 5.4970 3.2802 0.8966 4.6015 0.1819 0.2027 5.7804 1.5321
+#&gt; 220: 93.2259 -5.8464 -2.0758 -4.4493 -0.9363 0.1771 5.4793 3.2944 0.8950 4.5498 0.1823 0.2049 5.7745 1.5344
+#&gt; 221: 93.2243 -5.8505 -2.0768 -4.4443 -0.9367 0.1785 5.5360 3.3132 0.8924 4.5028 0.1829 0.2068 5.7556 1.5329
+#&gt; 222: 93.2385 -5.8603 -2.0776 -4.4371 -0.9376 0.1800 5.5401 3.3878 0.8903 4.4416 0.1834 0.2096 5.7522 1.5317
+#&gt; 223: 93.2339 -5.8634 -2.0780 -4.4309 -0.9377 0.1803 5.5522 3.4132 0.8882 4.3844 0.1838 0.2118 5.7457 1.5323
+#&gt; 224: 93.2379 -5.8686 -2.0778 -4.4262 -0.9374 0.1803 5.5469 3.4421 0.8848 4.3375 0.1842 0.2137 5.7429 1.5323
+#&gt; 225: 93.2329 -5.8654 -2.0784 -4.4222 -0.9373 0.1811 5.5553 3.4255 0.8843 4.2952 0.1848 0.2160 5.7452 1.5295
+#&gt; 226: 93.2330 -5.8621 -2.0789 -4.4182 -0.9366 0.1816 5.5838 3.4123 0.8838 4.2565 0.1858 0.2176 5.7453 1.5284
+#&gt; 227: 93.2309 -5.8549 -2.0794 -4.4153 -0.9365 0.1823 5.6720 3.3787 0.8827 4.2227 0.1866 0.2181 5.7339 1.5287
+#&gt; 228: 93.2248 -5.8556 -2.0794 -4.4116 -0.9372 0.1832 5.7344 3.3780 0.8830 4.1863 0.1873 0.2200 5.7232 1.5308
+#&gt; 229: 93.2215 -5.8615 -2.0798 -4.4081 -0.9373 0.1844 5.8478 3.4087 0.8821 4.1558 0.1878 0.2217 5.7174 1.5283
+#&gt; 230: 93.2122 -5.8646 -2.0807 -4.4053 -0.9372 0.1858 5.8987 3.4233 0.8800 4.1288 0.1881 0.2233 5.7073 1.5272
+#&gt; 231: 93.2080 -5.8665 -2.0816 -4.4025 -0.9372 0.1872 5.9544 3.4381 0.8782 4.1008 0.1883 0.2250 5.7006 1.5283
+#&gt; 232: 93.1921 -5.8677 -2.0829 -4.3997 -0.9370 0.1887 5.9768 3.4440 0.8770 4.0748 0.1883 0.2268 5.7012 1.5261
+#&gt; 233: 93.1794 -5.8674 -2.0840 -4.3972 -0.9363 0.1892 6.0074 3.4397 0.8757 4.0495 0.1884 0.2281 5.6997 1.5235
+#&gt; 234: 93.1623 -5.8677 -2.0853 -4.3959 -0.9358 0.1898 5.9759 3.4442 0.8750 4.0330 0.1887 0.2295 5.7000 1.5223
+#&gt; 235: 93.1499 -5.8709 -2.0862 -4.3918 -0.9356 0.1900 5.9951 3.4709 0.8747 4.0020 0.1891 0.2309 5.7002 1.5219
+#&gt; 236: 93.1408 -5.8764 -2.0875 -4.3879 -0.9349 0.1898 6.0359 3.5027 0.8752 3.9720 0.1895 0.2321 5.7098 1.5196
+#&gt; 237: 93.1307 -5.8766 -2.0887 -4.3843 -0.9344 0.1896 6.0589 3.5108 0.8755 3.9437 0.1900 0.2330 5.7176 1.5174
+#&gt; 238: 93.1233 -5.8767 -2.0889 -4.3806 -0.9341 0.1891 6.0959 3.5158 0.8745 3.9173 0.1907 0.2339 5.7198 1.5169
+#&gt; 239: 93.1245 -5.8810 -2.0889 -4.3775 -0.9337 0.1885 6.1196 3.5614 0.8746 3.8935 0.1915 0.2349 5.7177 1.5172
+#&gt; 240: 93.1180 -5.8836 -2.0893 -4.3745 -0.9332 0.1883 6.1647 3.6004 0.8741 3.8709 0.1921 0.2360 5.7150 1.5192
+#&gt; 241: 93.1096 -5.8838 -2.0898 -4.3714 -0.9327 0.1883 6.2283 3.6196 0.8743 3.8487 0.1927 0.2366 5.7177 1.5202
+#&gt; 242: 93.1058 -5.8804 -2.0912 -4.3684 -0.9320 0.1888 6.2553 3.6018 0.8723 3.8274 0.1933 0.2378 5.7265 1.5198
+#&gt; 243: 93.0953 -5.8762 -2.0924 -4.3668 -0.9315 0.1892 6.2692 3.5785 0.8705 3.8130 0.1940 0.2391 5.7353 1.5205
+#&gt; 244: 93.0840 -5.8758 -2.0928 -4.3658 -0.9310 0.1889 6.2702 3.5746 0.8695 3.8007 0.1947 0.2401 5.7382 1.5205
+#&gt; 245: 93.0720 -5.8795 -2.0933 -4.3647 -0.9306 0.1895 6.3022 3.5971 0.8685 3.7886 0.1953 0.2407 5.7367 1.5192
+#&gt; 246: 93.0626 -5.8798 -2.0933 -4.3637 -0.9301 0.1898 6.2987 3.5992 0.8680 3.7781 0.1957 0.2410 5.7331 1.5184
+#&gt; 247: 93.0526 -5.8805 -2.0934 -4.3610 -0.9298 0.1903 6.3067 3.6060 0.8682 3.7618 0.1963 0.2414 5.7329 1.5189
+#&gt; 248: 93.0481 -5.8780 -2.0933 -4.3583 -0.9296 0.1911 6.3135 3.6007 0.8683 3.7460 0.1967 0.2420 5.7344 1.5191
+#&gt; 249: 93.0483 -5.8762 -2.0933 -4.3558 -0.9294 0.1913 6.3095 3.5961 0.8685 3.7298 0.1970 0.2422 5.7414 1.5179
+#&gt; 250: 93.0520 -5.8768 -2.0931 -4.3538 -0.9292 0.1912 6.2900 3.6003 0.8692 3.7176 0.1973 0.2424 5.7547 1.5148
+#&gt; 251: 93.0430 -5.8769 -2.0930 -4.3516 -0.9291 0.1905 6.2815 3.6041 0.8704 3.7045 0.1975 0.2427 5.7653 1.5123
+#&gt; 252: 93.0300 -5.8743 -2.0928 -4.3490 -0.9291 0.1901 6.2896 3.5885 0.8716 3.6919 0.1978 0.2428 5.7797 1.5106
+#&gt; 253: 93.0217 -5.8740 -2.0926 -4.3468 -0.9289 0.1898 6.3238 3.5875 0.8731 3.6817 0.1981 0.2429 5.7885 1.5102
+#&gt; 254: 93.0147 -5.8729 -2.0924 -4.3439 -0.9289 0.1892 6.3418 3.5857 0.8732 3.6683 0.1980 0.2426 5.7912 1.5102
+#&gt; 255: 93.0144 -5.8743 -2.0922 -4.3407 -0.9290 0.1885 6.3755 3.5933 0.8735 3.6580 0.1979 0.2420 5.7932 1.5086
+#&gt; 256: 93.0136 -5.8778 -2.0919 -4.3376 -0.9290 0.1876 6.3932 3.6240 0.8741 3.6481 0.1980 0.2418 5.7969 1.5066
+#&gt; 257: 93.0116 -5.8792 -2.0917 -4.3345 -0.9291 0.1862 6.4096 3.6459 0.8744 3.6385 0.1980 0.2414 5.7990 1.5065
+#&gt; 258: 93.0084 -5.8812 -2.0913 -4.3319 -0.9290 0.1842 6.4231 3.6686 0.8753 3.6281 0.1980 0.2414 5.8024 1.5050
+#&gt; 259: 93.0090 -5.8866 -2.0909 -4.3293 -0.9287 0.1825 6.4361 3.7063 0.8762 3.6181 0.1981 0.2413 5.8106 1.5030
+#&gt; 260: 93.0067 -5.8911 -2.0902 -4.3265 -0.9283 0.1811 6.4128 3.7384 0.8765 3.6076 0.1981 0.2412 5.8102 1.5026
+#&gt; 261: 93.0060 -5.8933 -2.0894 -4.3237 -0.9284 0.1799 6.4253 3.7604 0.8765 3.5968 0.1981 0.2410 5.8080 1.5026
+#&gt; 262: 93.0051 -5.8934 -2.0884 -4.3208 -0.9285 0.1789 6.4008 3.7597 0.8762 3.5855 0.1981 0.2412 5.8046 1.5020
+#&gt; 263: 93.0019 -5.8945 -2.0875 -4.3182 -0.9287 0.1781 6.3788 3.7644 0.8758 3.5756 0.1982 0.2411 5.8048 1.5023
+#&gt; 264: 93.0021 -5.8959 -2.0870 -4.3158 -0.9293 0.1773 6.3614 3.7682 0.8749 3.5667 0.1983 0.2410 5.8017 1.5021
+#&gt; 265: 93.0053 -5.8989 -2.0866 -4.3130 -0.9296 0.1766 6.3506 3.7814 0.8739 3.5567 0.1982 0.2409 5.7995 1.5018
+#&gt; 266: 93.0061 -5.8992 -2.0864 -4.3104 -0.9300 0.1757 6.3307 3.7730 0.8733 3.5471 0.1982 0.2408 5.7994 1.5012
+#&gt; 267: 93.0098 -5.9009 -2.0861 -4.3077 -0.9302 0.1749 6.3326 3.7738 0.8730 3.5388 0.1983 0.2407 5.7964 1.5004
+#&gt; 268: 93.0144 -5.9000 -2.0853 -4.3054 -0.9304 0.1740 6.3487 3.7623 0.8729 3.5290 0.1985 0.2405 5.7897 1.5014
+#&gt; 269: 93.0146 -5.8984 -2.0847 -4.3032 -0.9306 0.1731 6.3716 3.7485 0.8735 3.5197 0.1985 0.2402 5.7867 1.5016
+#&gt; 270: 93.0159 -5.8950 -2.0842 -4.3013 -0.9307 0.1722 6.3630 3.7266 0.8743 3.5098 0.1986 0.2400 5.7837 1.5016
+#&gt; 271: 93.0161 -5.8925 -2.0837 -4.2995 -0.9309 0.1715 6.3539 3.7068 0.8744 3.5001 0.1986 0.2400 5.7843 1.5020
+#&gt; 272: 93.0195 -5.8919 -2.0837 -4.2977 -0.9314 0.1710 6.3430 3.6964 0.8744 3.4922 0.1985 0.2400 5.7859 1.5031
+#&gt; 273: 93.0184 -5.8923 -2.0837 -4.2961 -0.9318 0.1705 6.3531 3.6914 0.8743 3.4854 0.1984 0.2402 5.7880 1.5030
+#&gt; 274: 93.0178 -5.8927 -2.0834 -4.2951 -0.9320 0.1701 6.3818 3.6865 0.8749 3.4824 0.1984 0.2403 5.7928 1.5020
+#&gt; 275: 93.0204 -5.8937 -2.0833 -4.2942 -0.9324 0.1700 6.3961 3.6842 0.8754 3.4790 0.1984 0.2402 5.7949 1.5011
+#&gt; 276: 93.0228 -5.8958 -2.0833 -4.2932 -0.9327 0.1699 6.3965 3.6870 0.8760 3.4752 0.1984 0.2402 5.7934 1.5002
+#&gt; 277: 93.0251 -5.9000 -2.0833 -4.2921 -0.9329 0.1695 6.4076 3.7032 0.8766 3.4712 0.1985 0.2400 5.7979 1.4989
+#&gt; 278: 93.0297 -5.9021 -2.0833 -4.2912 -0.9331 0.1690 6.4279 3.7073 0.8771 3.4671 0.1986 0.2399 5.7978 1.4981
+#&gt; 279: 93.0273 -5.9021 -2.0832 -4.2902 -0.9332 0.1684 6.4349 3.7003 0.8779 3.4622 0.1988 0.2400 5.7993 1.4972
+#&gt; 280: 93.0236 -5.9030 -2.0831 -4.2892 -0.9334 0.1674 6.4776 3.6986 0.8787 3.4576 0.1990 0.2401 5.8026 1.4963
+#&gt; 281: 93.0172 -5.9037 -2.0829 -4.2881 -0.9337 0.1665 6.4942 3.6984 0.8797 3.4536 0.1992 0.2402 5.8056 1.4955
+#&gt; 282: 93.0147 -5.9055 -2.0827 -4.2872 -0.9339 0.1656 6.4861 3.7031 0.8810 3.4492 0.1992 0.2403 5.8107 1.4954
+#&gt; 283: 93.0138 -5.9053 -2.0824 -4.2865 -0.9341 0.1646 6.4962 3.6967 0.8822 3.4451 0.1993 0.2406 5.8142 1.4959
+#&gt; 284: 93.0132 -5.9067 -2.0821 -4.2864 -0.9343 0.1636 6.5021 3.7013 0.8838 3.4437 0.1993 0.2406 5.8146 1.4955
+#&gt; 285: 93.0138 -5.9081 -2.0819 -4.2859 -0.9343 0.1628 6.5037 3.7043 0.8851 3.4406 0.1994 0.2406 5.8146 1.4945
+#&gt; 286: 93.0119 -5.9086 -2.0815 -4.2858 -0.9342 0.1620 6.5068 3.7037 0.8864 3.4395 0.1994 0.2404 5.8133 1.4936
+#&gt; 287: 93.0122 -5.9089 -2.0813 -4.2860 -0.9342 0.1614 6.5202 3.7044 0.8872 3.4399 0.1997 0.2401 5.8096 1.4929
+#&gt; 288: 93.0104 -5.9083 -2.0812 -4.2858 -0.9342 0.1609 6.5237 3.6997 0.8876 3.4376 0.1999 0.2398 5.8041 1.4924
+#&gt; 289: 93.0076 -5.9066 -2.0812 -4.2854 -0.9342 0.1604 6.5121 3.6893 0.8881 3.4342 0.1999 0.2394 5.8021 1.4922
+#&gt; 290: 93.0064 -5.9052 -2.0813 -4.2851 -0.9343 0.1602 6.5106 3.6772 0.8886 3.4309 0.2000 0.2389 5.7988 1.4915
+#&gt; 291: 93.0071 -5.9031 -2.0813 -4.2849 -0.9345 0.1601 6.5031 3.6628 0.8891 3.4284 0.2000 0.2384 5.7959 1.4908
+#&gt; 292: 93.0114 -5.9023 -2.0809 -4.2841 -0.9346 0.1594 6.4930 3.6538 0.8894 3.4237 0.2001 0.2383 5.7923 1.4902
+#&gt; 293: 93.0148 -5.9032 -2.0807 -4.2834 -0.9348 0.1589 6.4836 3.6542 0.8898 3.4206 0.2002 0.2380 5.7893 1.4893
+#&gt; 294: 93.0161 -5.9026 -2.0806 -4.2826 -0.9349 0.1582 6.4719 3.6469 0.8901 3.4176 0.2005 0.2375 5.7898 1.4886
+#&gt; 295: 93.0212 -5.9008 -2.0806 -4.2817 -0.9350 0.1576 6.4649 3.6372 0.8904 3.4145 0.2007 0.2370 5.7885 1.4890
+#&gt; 296: 93.0270 -5.8989 -2.0805 -4.2809 -0.9351 0.1569 6.4835 3.6279 0.8911 3.4124 0.2010 0.2366 5.7886 1.4884
+#&gt; 297: 93.0291 -5.8969 -2.0803 -4.2800 -0.9352 0.1560 6.5014 3.6177 0.8915 3.4094 0.2012 0.2364 5.7873 1.4880
+#&gt; 298: 93.0332 -5.8963 -2.0801 -4.2790 -0.9352 0.1551 6.5168 3.6111 0.8919 3.4065 0.2014 0.2361 5.7855 1.4875
+#&gt; 299: 93.0339 -5.8961 -2.0799 -4.2782 -0.9352 0.1542 6.5288 3.6081 0.8927 3.4038 0.2015 0.2358 5.7844 1.4869
+#&gt; 300: 93.0335 -5.8971 -2.0797 -4.2772 -0.9351 0.1533 6.5409 3.6097 0.8937 3.4009 0.2017 0.2356 5.7844 1.4859
+#&gt; 301: 93.0320 -5.8979 -2.0796 -4.2762 -0.9350 0.1522 6.5553 3.6126 0.8945 3.3977 0.2020 0.2354 5.7898 1.4847
+#&gt; 302: 93.0321 -5.8997 -2.0795 -4.2751 -0.9351 0.1513 6.5737 3.6195 0.8956 3.3943 0.2023 0.2351 5.7917 1.4835
+#&gt; 303: 93.0328 -5.8984 -2.0792 -4.2739 -0.9351 0.1504 6.5888 3.6111 0.8964 3.3912 0.2025 0.2350 5.7915 1.4825
+#&gt; 304: 93.0357 -5.8969 -2.0790 -4.2728 -0.9350 0.1494 6.5907 3.6018 0.8975 3.3882 0.2026 0.2348 5.7929 1.4813
+#&gt; 305: 93.0351 -5.8953 -2.0786 -4.2718 -0.9349 0.1484 6.5764 3.5916 0.8986 3.3858 0.2027 0.2345 5.7937 1.4816
+#&gt; 306: 93.0352 -5.8950 -2.0784 -4.2707 -0.9350 0.1475 6.5727 3.5890 0.8999 3.3835 0.2028 0.2341 5.7981 1.4810
+#&gt; 307: 93.0354 -5.8947 -2.0784 -4.2699 -0.9351 0.1466 6.5759 3.5853 0.9010 3.3820 0.2030 0.2339 5.8028 1.4799
+#&gt; 308: 93.0336 -5.8938 -2.0783 -4.2690 -0.9351 0.1459 6.5855 3.5776 0.9022 3.3809 0.2031 0.2333 5.8014 1.4788
+#&gt; 309: 93.0311 -5.8931 -2.0780 -4.2683 -0.9351 0.1452 6.5799 3.5717 0.9038 3.3805 0.2033 0.2328 5.8048 1.4779
+#&gt; 310: 93.0303 -5.8915 -2.0778 -4.2675 -0.9352 0.1447 6.5716 3.5609 0.9046 3.3797 0.2033 0.2323 5.8060 1.4774
+#&gt; 311: 93.0275 -5.8915 -2.0776 -4.2668 -0.9352 0.1441 6.5679 3.5581 0.9052 3.3788 0.2034 0.2319 5.8056 1.4770
+#&gt; 312: 93.0258 -5.8920 -2.0775 -4.2659 -0.9352 0.1435 6.5573 3.5571 0.9058 3.3775 0.2033 0.2314 5.8053 1.4766
+#&gt; 313: 93.0234 -5.8928 -2.0773 -4.2649 -0.9353 0.1431 6.5510 3.5573 0.9065 3.3761 0.2033 0.2309 5.8046 1.4757
+#&gt; 314: 93.0237 -5.8937 -2.0771 -4.2639 -0.9355 0.1425 6.5488 3.5578 0.9074 3.3747 0.2033 0.2303 5.8029 1.4751
+#&gt; 315: 93.0237 -5.8940 -2.0769 -4.2629 -0.9357 0.1420 6.5480 3.5565 0.9081 3.3730 0.2034 0.2299 5.8010 1.4746
+#&gt; 316: 93.0218 -5.8936 -2.0767 -4.2617 -0.9358 0.1413 6.5424 3.5517 0.9087 3.3705 0.2034 0.2296 5.7992 1.4741
+#&gt; 317: 93.0218 -5.8932 -2.0766 -4.2606 -0.9359 0.1406 6.5576 3.5474 0.9091 3.3679 0.2034 0.2292 5.7965 1.4736
+#&gt; 318: 93.0215 -5.8927 -2.0765 -4.2597 -0.9361 0.1402 6.5884 3.5420 0.9096 3.3661 0.2034 0.2288 5.7960 1.4727
+#&gt; 319: 93.0201 -5.8938 -2.0764 -4.2588 -0.9361 0.1397 6.6095 3.5439 0.9101 3.3642 0.2034 0.2283 5.7943 1.4719
+#&gt; 320: 93.0188 -5.8926 -2.0763 -4.2579 -0.9361 0.1392 6.6170 3.5368 0.9103 3.3622 0.2034 0.2282 5.7930 1.4711
+#&gt; 321: 93.0155 -5.8908 -2.0762 -4.2569 -0.9361 0.1385 6.6328 3.5268 0.9105 3.3598 0.2033 0.2282 5.7921 1.4702
+#&gt; 322: 93.0133 -5.8894 -2.0760 -4.2561 -0.9360 0.1378 6.6415 3.5192 0.9110 3.3580 0.2032 0.2282 5.7903 1.4698
+#&gt; 323: 93.0089 -5.8888 -2.0759 -4.2555 -0.9360 0.1372 6.6480 3.5131 0.9107 3.3563 0.2031 0.2285 5.7915 1.4691
+#&gt; 324: 93.0038 -5.8881 -2.0758 -4.2547 -0.9359 0.1364 6.6639 3.5076 0.9106 3.3547 0.2029 0.2287 5.7912 1.4687
+#&gt; 325: 93.0011 -5.8871 -2.0756 -4.2540 -0.9359 0.1361 6.6587 3.5005 0.9102 3.3531 0.2028 0.2289 5.7896 1.4686
+#&gt; 326: 93.0033 -5.8874 -2.0755 -4.2535 -0.9360 0.1360 6.6621 3.4995 0.9098 3.3510 0.2026 0.2294 5.7883 1.4686
+#&gt; 327: 93.0039 -5.8885 -2.0754 -4.2532 -0.9361 0.1359 6.6589 3.5051 0.9093 3.3497 0.2025 0.2297 5.7869 1.4687
+#&gt; 328: 93.0061 -5.8896 -2.0753 -4.2529 -0.9362 0.1355 6.6671 3.5132 0.9088 3.3484 0.2024 0.2299 5.7854 1.4687
+#&gt; 329: 93.0077 -5.8915 -2.0755 -4.2525 -0.9363 0.1352 6.6719 3.5255 0.9085 3.3464 0.2024 0.2301 5.7850 1.4682
+#&gt; 330: 93.0061 -5.8942 -2.0757 -4.2518 -0.9365 0.1351 6.6696 3.5399 0.9083 3.3438 0.2023 0.2302 5.7840 1.4680
+#&gt; 331: 93.0032 -5.8953 -2.0759 -4.2513 -0.9366 0.1348 6.6554 3.5433 0.9080 3.3411 0.2022 0.2302 5.7839 1.4677
+#&gt; 332: 93.0013 -5.8956 -2.0761 -4.2507 -0.9367 0.1347 6.6298 3.5423 0.9079 3.3385 0.2021 0.2302 5.7851 1.4672
+#&gt; 333: 93.0026 -5.8950 -2.0764 -4.2502 -0.9368 0.1346 6.6207 3.5365 0.9078 3.3357 0.2021 0.2303 5.7849 1.4667
+#&gt; 334: 93.0019 -5.8933 -2.0767 -4.2497 -0.9369 0.1348 6.6145 3.5259 0.9077 3.3330 0.2021 0.2302 5.7856 1.4662
+#&gt; 335: 93.0038 -5.8930 -2.0768 -4.2492 -0.9370 0.1348 6.6200 3.5227 0.9078 3.3307 0.2020 0.2303 5.7845 1.4654
+#&gt; 336: 93.0038 -5.8923 -2.0765 -4.2488 -0.9371 0.1348 6.6316 3.5180 0.9081 3.3291 0.2019 0.2304 5.7837 1.4654
+#&gt; 337: 93.0074 -5.8927 -2.0764 -4.2485 -0.9373 0.1349 6.6509 3.5187 0.9083 3.3275 0.2018 0.2304 5.7808 1.4655
+#&gt; 338: 93.0117 -5.8950 -2.0761 -4.2483 -0.9377 0.1349 6.6559 3.5291 0.9087 3.3263 0.2018 0.2303 5.7770 1.4657
+#&gt; 339: 93.0172 -5.8960 -2.0759 -4.2482 -0.9380 0.1349 6.6610 3.5304 0.9090 3.3260 0.2017 0.2302 5.7744 1.4657
+#&gt; 340: 93.0179 -5.8977 -2.0757 -4.2481 -0.9383 0.1349 6.6583 3.5340 0.9093 3.3263 0.2017 0.2301 5.7749 1.4650
+#&gt; 341: 93.0201 -5.8986 -2.0755 -4.2484 -0.9386 0.1348 6.6603 3.5337 0.9092 3.3283 0.2018 0.2300 5.7738 1.4650
+#&gt; 342: 93.0245 -5.8990 -2.0752 -4.2484 -0.9389 0.1348 6.6680 3.5324 0.9093 3.3297 0.2018 0.2300 5.7727 1.4649
+#&gt; 343: 93.0302 -5.9006 -2.0751 -4.2484 -0.9391 0.1347 6.6715 3.5367 0.9093 3.3313 0.2017 0.2300 5.7729 1.4645
+#&gt; 344: 93.0340 -5.9026 -2.0749 -4.2484 -0.9394 0.1346 6.6793 3.5438 0.9093 3.3326 0.2017 0.2301 5.7709 1.4646
+#&gt; 345: 93.0372 -5.9049 -2.0746 -4.2484 -0.9397 0.1347 6.6874 3.5515 0.9090 3.3340 0.2017 0.2301 5.7688 1.4648
+#&gt; 346: 93.0372 -5.9063 -2.0743 -4.2483 -0.9399 0.1348 6.6963 3.5592 0.9090 3.3348 0.2018 0.2299 5.7680 1.4656
+#&gt; 347: 93.0383 -5.9075 -2.0742 -4.2481 -0.9402 0.1350 6.7101 3.5658 0.9093 3.3353 0.2018 0.2299 5.7672 1.4649
+#&gt; 348: 93.0412 -5.9084 -2.0742 -4.2479 -0.9405 0.1351 6.7183 3.5707 0.9095 3.3356 0.2019 0.2297 5.7657 1.4645
+#&gt; 349: 93.0436 -5.9097 -2.0742 -4.2477 -0.9407 0.1351 6.7143 3.5783 0.9098 3.3359 0.2019 0.2295 5.7646 1.4643
+#&gt; 350: 93.0476 -5.9105 -2.0742 -4.2474 -0.9409 0.1351 6.7239 3.5808 0.9100 3.3354 0.2019 0.2294 5.7628 1.4639
+#&gt; 351: 93.0506 -5.9113 -2.0741 -4.2473 -0.9411 0.1352 6.7270 3.5825 0.9103 3.3356 0.2019 0.2292 5.7604 1.4637
+#&gt; 352: 93.0529 -5.9127 -2.0740 -4.2471 -0.9413 0.1353 6.7312 3.5886 0.9107 3.3358 0.2019 0.2290 5.7594 1.4634
+#&gt; 353: 93.0580 -5.9139 -2.0739 -4.2470 -0.9415 0.1354 6.7315 3.5922 0.9111 3.3357 0.2019 0.2288 5.7571 1.4636
+#&gt; 354: 93.0639 -5.9129 -2.0738 -4.2468 -0.9417 0.1354 6.7390 3.5876 0.9112 3.3356 0.2018 0.2286 5.7541 1.4642
+#&gt; 355: 93.0671 -5.9131 -2.0737 -4.2467 -0.9417 0.1353 6.7348 3.5906 0.9113 3.3354 0.2017 0.2284 5.7520 1.4648
+#&gt; 356: 93.0682 -5.9134 -2.0737 -4.2465 -0.9418 0.1352 6.7329 3.5962 0.9113 3.3353 0.2017 0.2283 5.7505 1.4649
+#&gt; 357: 93.0698 -5.9128 -2.0738 -4.2471 -0.9418 0.1354 6.7397 3.5933 0.9115 3.3388 0.2016 0.2280 5.7512 1.4651
+#&gt; 358: 93.0709 -5.9129 -2.0740 -4.2475 -0.9419 0.1355 6.7379 3.5915 0.9119 3.3416 0.2016 0.2278 5.7526 1.4644
+#&gt; 359: 93.0718 -5.9128 -2.0742 -4.2478 -0.9419 0.1358 6.7428 3.5886 0.9123 3.3432 0.2015 0.2275 5.7516 1.4641
+#&gt; 360: 93.0693 -5.9136 -2.0743 -4.2481 -0.9419 0.1360 6.7385 3.5930 0.9125 3.3443 0.2015 0.2272 5.7511 1.4636
+#&gt; 361: 93.0674 -5.9148 -2.0744 -4.2484 -0.9419 0.1361 6.7230 3.6002 0.9127 3.3458 0.2015 0.2270 5.7514 1.4634
+#&gt; 362: 93.0660 -5.9168 -2.0745 -4.2486 -0.9420 0.1361 6.7313 3.6117 0.9130 3.3473 0.2014 0.2270 5.7506 1.4636
+#&gt; 363: 93.0635 -5.9196 -2.0746 -4.2490 -0.9421 0.1360 6.7388 3.6275 0.9132 3.3500 0.2014 0.2269 5.7493 1.4636
+#&gt; 364: 93.0631 -5.9210 -2.0747 -4.2497 -0.9421 0.1361 6.7383 3.6323 0.9135 3.3548 0.2015 0.2268 5.7483 1.4634
+#&gt; 365: 93.0635 -5.9219 -2.0747 -4.2504 -0.9421 0.1361 6.7402 3.6341 0.9137 3.3590 0.2015 0.2268 5.7461 1.4635
+#&gt; 366: 93.0640 -5.9232 -2.0746 -4.2511 -0.9422 0.1362 6.7477 3.6409 0.9142 3.3624 0.2015 0.2267 5.7451 1.4641
+#&gt; 367: 93.0616 -5.9247 -2.0746 -4.2518 -0.9422 0.1364 6.7557 3.6473 0.9148 3.3653 0.2015 0.2269 5.7472 1.4640
+#&gt; 368: 93.0601 -5.9247 -2.0746 -4.2522 -0.9422 0.1366 6.7632 3.6452 0.9150 3.3678 0.2015 0.2270 5.7482 1.4639
+#&gt; 369: 93.0583 -5.9240 -2.0748 -4.2527 -0.9423 0.1369 6.7737 3.6395 0.9148 3.3695 0.2015 0.2273 5.7499 1.4636
+#&gt; 370: 93.0591 -5.9236 -2.0752 -4.2532 -0.9423 0.1373 6.7721 3.6352 0.9145 3.3718 0.2015 0.2276 5.7513 1.4636
+#&gt; 371: 93.0607 -5.9235 -2.0755 -4.2540 -0.9424 0.1378 6.7682 3.6330 0.9143 3.3754 0.2015 0.2280 5.7535 1.4635
+#&gt; 372: 93.0615 -5.9229 -2.0759 -4.2549 -0.9424 0.1382 6.7640 3.6288 0.9142 3.3795 0.2014 0.2284 5.7553 1.4633
+#&gt; 373: 93.0612 -5.9237 -2.0763 -4.2557 -0.9424 0.1385 6.7641 3.6327 0.9140 3.3832 0.2012 0.2288 5.7570 1.4629
+#&gt; 374: 93.0611 -5.9240 -2.0766 -4.2565 -0.9424 0.1389 6.7701 3.6341 0.9137 3.3872 0.2011 0.2293 5.7599 1.4625
+#&gt; 375: 93.0615 -5.9247 -2.0770 -4.2573 -0.9424 0.1393 6.7729 3.6362 0.9134 3.3912 0.2009 0.2296 5.7629 1.4620
+#&gt; 376: 93.0621 -5.9248 -2.0772 -4.2578 -0.9425 0.1397 6.7732 3.6371 0.9132 3.3931 0.2008 0.2298 5.7654 1.4613
+#&gt; 377: 93.0622 -5.9255 -2.0774 -4.2582 -0.9426 0.1401 6.7681 3.6389 0.9130 3.3953 0.2007 0.2300 5.7678 1.4607
+#&gt; 378: 93.0609 -5.9256 -2.0775 -4.2585 -0.9426 0.1402 6.7705 3.6381 0.9128 3.3972 0.2006 0.2301 5.7673 1.4602
+#&gt; 379: 93.0590 -5.9262 -2.0776 -4.2589 -0.9426 0.1404 6.7777 3.6382 0.9127 3.3991 0.2005 0.2303 5.7668 1.4599
+#&gt; 380: 93.0607 -5.9258 -2.0777 -4.2595 -0.9427 0.1407 6.7836 3.6350 0.9127 3.4031 0.2004 0.2305 5.7665 1.4598
+#&gt; 381: 93.0617 -5.9251 -2.0777 -4.2596 -0.9427 0.1410 6.7880 3.6294 0.9125 3.4030 0.2003 0.2307 5.7651 1.4601
+#&gt; 382: 93.0631 -5.9252 -2.0777 -4.2599 -0.9428 0.1413 6.7912 3.6278 0.9123 3.4038 0.2002 0.2310 5.7649 1.4606
+#&gt; 383: 93.0621 -5.9253 -2.0778 -4.2602 -0.9429 0.1415 6.7834 3.6279 0.9119 3.4053 0.2000 0.2312 5.7657 1.4607
+#&gt; 384: 93.0614 -5.9254 -2.0779 -4.2604 -0.9430 0.1416 6.7853 3.6280 0.9115 3.4066 0.1999 0.2313 5.7662 1.4608
+#&gt; 385: 93.0613 -5.9259 -2.0780 -4.2605 -0.9430 0.1418 6.7757 3.6301 0.9112 3.4066 0.1997 0.2315 5.7678 1.4609
+#&gt; 386: 93.0614 -5.9264 -2.0780 -4.2607 -0.9431 0.1418 6.7610 3.6331 0.9110 3.4073 0.1995 0.2317 5.7696 1.4612
+#&gt; 387: 93.0631 -5.9276 -2.0780 -4.2610 -0.9432 0.1420 6.7595 3.6397 0.9108 3.4085 0.1993 0.2318 5.7716 1.4612
+#&gt; 388: 93.0650 -5.9282 -2.0779 -4.2613 -0.9433 0.1421 6.7552 3.6445 0.9106 3.4092 0.1992 0.2318 5.7731 1.4612
+#&gt; 389: 93.0644 -5.9286 -2.0779 -4.2616 -0.9434 0.1422 6.7488 3.6471 0.9104 3.4098 0.1991 0.2317 5.7724 1.4614
+#&gt; 390: 93.0653 -5.9297 -2.0778 -4.2619 -0.9435 0.1423 6.7412 3.6524 0.9101 3.4103 0.1990 0.2317 5.7722 1.4615
+#&gt; 391: 93.0647 -5.9297 -2.0778 -4.2623 -0.9435 0.1425 6.7508 3.6524 0.9101 3.4115 0.1989 0.2317 5.7729 1.4621
+#&gt; 392: 93.0637 -5.9293 -2.0778 -4.2624 -0.9436 0.1427 6.7572 3.6498 0.9102 3.4109 0.1988 0.2317 5.7727 1.4623
+#&gt; 393: 93.0657 -5.9294 -2.0778 -4.2632 -0.9436 0.1429 6.7607 3.6496 0.9104 3.4148 0.1987 0.2318 5.7719 1.4621
+#&gt; 394: 93.0689 -5.9293 -2.0779 -4.2635 -0.9438 0.1431 6.7635 3.6489 0.9108 3.4141 0.1987 0.2318 5.7724 1.4623
+#&gt; 395: 93.0705 -5.9295 -2.0780 -4.2640 -0.9438 0.1433 6.7753 3.6500 0.9110 3.4145 0.1986 0.2319 5.7724 1.4622
+#&gt; 396: 93.0704 -5.9296 -2.0780 -4.2648 -0.9438 0.1435 6.7793 3.6511 0.9112 3.4175 0.1985 0.2319 5.7720 1.4618
+#&gt; 397: 93.0715 -5.9302 -2.0781 -4.2656 -0.9438 0.1437 6.7782 3.6530 0.9114 3.4206 0.1985 0.2320 5.7706 1.4617
+#&gt; 398: 93.0719 -5.9297 -2.0781 -4.2666 -0.9438 0.1439 6.7774 3.6510 0.9120 3.4258 0.1984 0.2319 5.7709 1.4616
+#&gt; 399: 93.0720 -5.9296 -2.0781 -4.2678 -0.9438 0.1441 6.7819 3.6526 0.9126 3.4317 0.1984 0.2319 5.7717 1.4615
+#&gt; 400: 93.0730 -5.9296 -2.0783 -4.2691 -0.9438 0.1443 6.7786 3.6538 0.9129 3.4389 0.1983 0.2319 5.7716 1.4614
+#&gt; 401: 93.0728 -5.9292 -2.0783 -4.2706 -0.9437 0.1445 6.7731 3.6521 0.9133 3.4478 0.1982 0.2319 5.7701 1.4615
+#&gt; 402: 93.0732 -5.9289 -2.0784 -4.2718 -0.9438 0.1447 6.7698 3.6517 0.9137 3.4542 0.1981 0.2319 5.7689 1.4618
+#&gt; 403: 93.0732 -5.9301 -2.0785 -4.2730 -0.9438 0.1450 6.7640 3.6576 0.9142 3.4593 0.1980 0.2320 5.7693 1.4615
+#&gt; 404: 93.0710 -5.9316 -2.0787 -4.2740 -0.9439 0.1453 6.7544 3.6647 0.9147 3.4644 0.1979 0.2320 5.7708 1.4611
+#&gt; 405: 93.0687 -5.9322 -2.0788 -4.2750 -0.9440 0.1454 6.7547 3.6663 0.9153 3.4693 0.1978 0.2322 5.7714 1.4608
+#&gt; 406: 93.0673 -5.9337 -2.0789 -4.2760 -0.9440 0.1456 6.7563 3.6726 0.9163 3.4742 0.1977 0.2324 5.7718 1.4603
+#&gt; 407: 93.0653 -5.9345 -2.0791 -4.2769 -0.9440 0.1456 6.7601 3.6756 0.9169 3.4786 0.1976 0.2327 5.7732 1.4598
+#&gt; 408: 93.0640 -5.9357 -2.0793 -4.2779 -0.9440 0.1455 6.7547 3.6821 0.9177 3.4838 0.1974 0.2329 5.7751 1.4592
+#&gt; 409: 93.0646 -5.9371 -2.0795 -4.2784 -0.9440 0.1456 6.7486 3.6915 0.9184 3.4863 0.1973 0.2330 5.7766 1.4588
+#&gt; 410: 93.0639 -5.9391 -2.0797 -4.2791 -0.9441 0.1457 6.7523 3.7048 0.9192 3.4889 0.1972 0.2329 5.7770 1.4582
+#&gt; 411: 93.0628 -5.9401 -2.0799 -4.2799 -0.9442 0.1457 6.7529 3.7113 0.9199 3.4929 0.1972 0.2329 5.7761 1.4580
+#&gt; 412: 93.0620 -5.9402 -2.0801 -4.2808 -0.9443 0.1458 6.7502 3.7099 0.9207 3.4972 0.1971 0.2328 5.7767 1.4577
+#&gt; 413: 93.0628 -5.9403 -2.0804 -4.2816 -0.9443 0.1461 6.7466 3.7091 0.9214 3.5007 0.1970 0.2326 5.7771 1.4572
+#&gt; 414: 93.0627 -5.9405 -2.0807 -4.2825 -0.9443 0.1463 6.7480 3.7089 0.9221 3.5048 0.1969 0.2325 5.7774 1.4567
+#&gt; 415: 93.0614 -5.9402 -2.0810 -4.2836 -0.9443 0.1465 6.7474 3.7066 0.9226 3.5098 0.1969 0.2323 5.7780 1.4564
+#&gt; 416: 93.0610 -5.9408 -2.0813 -4.2848 -0.9443 0.1469 6.7544 3.7116 0.9229 3.5157 0.1968 0.2321 5.7786 1.4559
+#&gt; 417: 93.0601 -5.9413 -2.0815 -4.2860 -0.9443 0.1471 6.7592 3.7158 0.9234 3.5206 0.1967 0.2319 5.7793 1.4556
+#&gt; 418: 93.0606 -5.9424 -2.0817 -4.2868 -0.9444 0.1473 6.7589 3.7214 0.9238 3.5237 0.1966 0.2318 5.7787 1.4553
+#&gt; 419: 93.0605 -5.9433 -2.0818 -4.2877 -0.9444 0.1476 6.7641 3.7253 0.9242 3.5274 0.1965 0.2316 5.7780 1.4552
+#&gt; 420: 93.0623 -5.9427 -2.0819 -4.2886 -0.9445 0.1478 6.7593 3.7216 0.9246 3.5310 0.1965 0.2314 5.7772 1.4551
+#&gt; 421: 93.0630 -5.9418 -2.0819 -4.2895 -0.9445 0.1480 6.7489 3.7166 0.9250 3.5337 0.1964 0.2312 5.7764 1.4552
+#&gt; 422: 93.0626 -5.9410 -2.0820 -4.2900 -0.9445 0.1482 6.7452 3.7124 0.9253 3.5350 0.1963 0.2311 5.7758 1.4549
+#&gt; 423: 93.0629 -5.9407 -2.0822 -4.2906 -0.9446 0.1484 6.7409 3.7095 0.9256 3.5360 0.1963 0.2309 5.7753 1.4546
+#&gt; 424: 93.0637 -5.9404 -2.0821 -4.2912 -0.9446 0.1485 6.7387 3.7073 0.9258 3.5370 0.1962 0.2308 5.7733 1.4546
+#&gt; 425: 93.0625 -5.9402 -2.0821 -4.2917 -0.9447 0.1486 6.7330 3.7061 0.9258 3.5381 0.1961 0.2306 5.7722 1.4548
+#&gt; 426: 93.0624 -5.9399 -2.0820 -4.2921 -0.9447 0.1487 6.7256 3.7034 0.9259 3.5387 0.1961 0.2304 5.7719 1.4545
+#&gt; 427: 93.0606 -5.9397 -2.0821 -4.2925 -0.9447 0.1488 6.7139 3.7010 0.9257 3.5394 0.1961 0.2301 5.7730 1.4545
+#&gt; 428: 93.0601 -5.9394 -2.0822 -4.2929 -0.9447 0.1489 6.7062 3.6984 0.9256 3.5405 0.1961 0.2298 5.7723 1.4543
+#&gt; 429: 93.0615 -5.9391 -2.0821 -4.2933 -0.9447 0.1490 6.7040 3.6956 0.9254 3.5412 0.1960 0.2297 5.7714 1.4544
+#&gt; 430: 93.0654 -5.9389 -2.0820 -4.2934 -0.9448 0.1491 6.7016 3.6934 0.9253 3.5412 0.1960 0.2295 5.7710 1.4546
+#&gt; 431: 93.0674 -5.9392 -2.0819 -4.2936 -0.9449 0.1491 6.6946 3.6935 0.9252 3.5414 0.1960 0.2294 5.7699 1.4547
+#&gt; 432: 93.0683 -5.9401 -2.0818 -4.2938 -0.9450 0.1491 6.6895 3.6960 0.9250 3.5417 0.1961 0.2292 5.7687 1.4549
+#&gt; 433: 93.0693 -5.9411 -2.0815 -4.2942 -0.9451 0.1491 6.6826 3.7003 0.9254 3.5433 0.1961 0.2291 5.7679 1.4549
+#&gt; 434: 93.0720 -5.9410 -2.0813 -4.2945 -0.9452 0.1491 6.6842 3.6998 0.9258 3.5440 0.1960 0.2290 5.7662 1.4548
+#&gt; 435: 93.0735 -5.9417 -2.0811 -4.2947 -0.9453 0.1490 6.6907 3.7029 0.9261 3.5446 0.1960 0.2290 5.7651 1.4548
+#&gt; 436: 93.0752 -5.9430 -2.0809 -4.2949 -0.9454 0.1489 6.6939 3.7083 0.9266 3.5459 0.1959 0.2290 5.7638 1.4547
+#&gt; 437: 93.0774 -5.9442 -2.0807 -4.2952 -0.9455 0.1487 6.7016 3.7147 0.9270 3.5474 0.1960 0.2290 5.7624 1.4550
+#&gt; 438: 93.0795 -5.9453 -2.0805 -4.2954 -0.9456 0.1485 6.7089 3.7212 0.9275 3.5491 0.1959 0.2291 5.7614 1.4551
+#&gt; 439: 93.0816 -5.9467 -2.0802 -4.2956 -0.9457 0.1484 6.7230 3.7291 0.9281 3.5503 0.1959 0.2293 5.7616 1.4551
+#&gt; 440: 93.0834 -5.9475 -2.0800 -4.2957 -0.9458 0.1480 6.7306 3.7340 0.9287 3.5512 0.1960 0.2295 5.7631 1.4551
+#&gt; 441: 93.0855 -5.9480 -2.0797 -4.2961 -0.9459 0.1478 6.7436 3.7373 0.9292 3.5534 0.1960 0.2299 5.7642 1.4553
+#&gt; 442: 93.0885 -5.9488 -2.0793 -4.2963 -0.9460 0.1474 6.7533 3.7419 0.9297 3.5546 0.1960 0.2304 5.7630 1.4554
+#&gt; 443: 93.0907 -5.9497 -2.0789 -4.2967 -0.9461 0.1471 6.7641 3.7469 0.9304 3.5570 0.1960 0.2308 5.7616 1.4554
+#&gt; 444: 93.0905 -5.9504 -2.0785 -4.2972 -0.9462 0.1467 6.7570 3.7486 0.9312 3.5601 0.1960 0.2311 5.7604 1.4553
+#&gt; 445: 93.0903 -5.9515 -2.0782 -4.2977 -0.9462 0.1462 6.7547 3.7543 0.9319 3.5635 0.1960 0.2314 5.7595 1.4550
+#&gt; 446: 93.0902 -5.9530 -2.0778 -4.2982 -0.9462 0.1459 6.7562 3.7615 0.9325 3.5664 0.1960 0.2316 5.7580 1.4548
+#&gt; 447: 93.0905 -5.9541 -2.0775 -4.2990 -0.9463 0.1455 6.7639 3.7668 0.9333 3.5719 0.1960 0.2318 5.7574 1.4543
+#&gt; 448: 93.0912 -5.9555 -2.0772 -4.2999 -0.9463 0.1452 6.7671 3.7736 0.9340 3.5783 0.1960 0.2322 5.7572 1.4540
+#&gt; 449: 93.0918 -5.9570 -2.0769 -4.3004 -0.9464 0.1448 6.7824 3.7802 0.9345 3.5809 0.1960 0.2326 5.7561 1.4537
+#&gt; 450: 93.0901 -5.9579 -2.0766 -4.3011 -0.9464 0.1444 6.7866 3.7829 0.9351 3.5853 0.1959 0.2329 5.7551 1.4536
+#&gt; 451: 93.0899 -5.9594 -2.0763 -4.3016 -0.9465 0.1439 6.7875 3.7896 0.9356 3.5888 0.1959 0.2332 5.7550 1.4537
+#&gt; 452: 93.0902 -5.9603 -2.0759 -4.3023 -0.9465 0.1435 6.7953 3.7926 0.9363 3.5927 0.1958 0.2335 5.7537 1.4538
+#&gt; 453: 93.0906 -5.9615 -2.0755 -4.3026 -0.9465 0.1430 6.7996 3.7982 0.9372 3.5950 0.1958 0.2338 5.7531 1.4539
+#&gt; 454: 93.0909 -5.9614 -2.0751 -4.3029 -0.9465 0.1425 6.8016 3.7969 0.9381 3.5976 0.1958 0.2340 5.7532 1.4540
+#&gt; 455: 93.0909 -5.9610 -2.0749 -4.3035 -0.9464 0.1420 6.8022 3.7940 0.9391 3.6022 0.1957 0.2342 5.7532 1.4539
+#&gt; 456: 93.0916 -5.9600 -2.0746 -4.3045 -0.9463 0.1416 6.7942 3.7893 0.9398 3.6104 0.1957 0.2344 5.7540 1.4537
+#&gt; 457: 93.0905 -5.9595 -2.0744 -4.3058 -0.9463 0.1411 6.7931 3.7866 0.9407 3.6210 0.1956 0.2345 5.7551 1.4534
+#&gt; 458: 93.0905 -5.9597 -2.0742 -4.3071 -0.9462 0.1407 6.7877 3.7882 0.9416 3.6327 0.1955 0.2347 5.7566 1.4532
+#&gt; 459: 93.0895 -5.9598 -2.0741 -4.3078 -0.9461 0.1402 6.7884 3.7889 0.9425 3.6383 0.1955 0.2349 5.7601 1.4527
+#&gt; 460: 93.0871 -5.9602 -2.0741 -4.3086 -0.9460 0.1398 6.7889 3.7912 0.9434 3.6439 0.1954 0.2350 5.7619 1.4522
+#&gt; 461: 93.0854 -5.9613 -2.0739 -4.3091 -0.9459 0.1393 6.7813 3.7973 0.9440 3.6481 0.1953 0.2351 5.7620 1.4520
+#&gt; 462: 93.0838 -5.9623 -2.0737 -4.3093 -0.9458 0.1388 6.7791 3.8037 0.9445 3.6498 0.1953 0.2353 5.7616 1.4518
+#&gt; 463: 93.0816 -5.9629 -2.0734 -4.3095 -0.9457 0.1384 6.7733 3.8070 0.9451 3.6508 0.1952 0.2355 5.7626 1.4519
+#&gt; 464: 93.0792 -5.9631 -2.0731 -4.3095 -0.9457 0.1379 6.7697 3.8081 0.9460 3.6507 0.1951 0.2358 5.7638 1.4518
+#&gt; 465: 93.0775 -5.9633 -2.0728 -4.3095 -0.9456 0.1374 6.7717 3.8095 0.9466 3.6506 0.1950 0.2361 5.7647 1.4519
+#&gt; 466: 93.0774 -5.9640 -2.0725 -4.3097 -0.9455 0.1368 6.7686 3.8141 0.9473 3.6516 0.1949 0.2363 5.7662 1.4516
+#&gt; 467: 93.0773 -5.9646 -2.0722 -4.3100 -0.9454 0.1364 6.7668 3.8172 0.9480 3.6535 0.1948 0.2366 5.7671 1.4516
+#&gt; 468: 93.0777 -5.9653 -2.0719 -4.3106 -0.9453 0.1358 6.7648 3.8226 0.9487 3.6566 0.1947 0.2371 5.7681 1.4514
+#&gt; 469: 93.0778 -5.9657 -2.0717 -4.3112 -0.9453 0.1353 6.7617 3.8253 0.9495 3.6588 0.1947 0.2375 5.7686 1.4510
+#&gt; 470: 93.0769 -5.9663 -2.0715 -4.3117 -0.9452 0.1347 6.7650 3.8278 0.9503 3.6613 0.1947 0.2379 5.7688 1.4506
+#&gt; 471: 93.0749 -5.9664 -2.0714 -4.3123 -0.9451 0.1342 6.7708 3.8280 0.9510 3.6643 0.1947 0.2383 5.7699 1.4505
+#&gt; 472: 93.0721 -5.9668 -2.0713 -4.3127 -0.9450 0.1337 6.7756 3.8284 0.9517 3.6665 0.1947 0.2386 5.7710 1.4501
+#&gt; 473: 93.0696 -5.9670 -2.0713 -4.3133 -0.9449 0.1333 6.7784 3.8280 0.9522 3.6698 0.1947 0.2388 5.7716 1.4498
+#&gt; 474: 93.0674 -5.9673 -2.0714 -4.3138 -0.9448 0.1329 6.7761 3.8281 0.9527 3.6731 0.1947 0.2390 5.7729 1.4496
+#&gt; 475: 93.0655 -5.9679 -2.0714 -4.3143 -0.9447 0.1324 6.7779 3.8302 0.9531 3.6762 0.1947 0.2391 5.7743 1.4493
+#&gt; 476: 93.0643 -5.9682 -2.0713 -4.3144 -0.9447 0.1321 6.7776 3.8314 0.9536 3.6768 0.1946 0.2391 5.7762 1.4492
+#&gt; 477: 93.0631 -5.9684 -2.0714 -4.3146 -0.9446 0.1317 6.7725 3.8326 0.9540 3.6787 0.1945 0.2392 5.7768 1.4492
+#&gt; 478: 93.0630 -5.9693 -2.0715 -4.3148 -0.9447 0.1314 6.7626 3.8365 0.9543 3.6788 0.1944 0.2395 5.7785 1.4492
+#&gt; 479: 93.0634 -5.9710 -2.0714 -4.3148 -0.9447 0.1310 6.7499 3.8462 0.9547 3.6778 0.1943 0.2399 5.7798 1.4490
+#&gt; 480: 93.0651 -5.9732 -2.0715 -4.3147 -0.9447 0.1307 6.7463 3.8616 0.9548 3.6770 0.1943 0.2403 5.7810 1.4488
+#&gt; 481: 93.0664 -5.9747 -2.0715 -4.3149 -0.9447 0.1304 6.7442 3.8722 0.9550 3.6780 0.1941 0.2409 5.7811 1.4487
+#&gt; 482: 93.0647 -5.9762 -2.0714 -4.3151 -0.9447 0.1300 6.7389 3.8834 0.9554 3.6784 0.1941 0.2414 5.7816 1.4484
+#&gt; 483: 93.0628 -5.9778 -2.0714 -4.3153 -0.9447 0.1295 6.7352 3.8943 0.9557 3.6783 0.1940 0.2419 5.7820 1.4483
+#&gt; 484: 93.0614 -5.9787 -2.0715 -4.3153 -0.9447 0.1291 6.7314 3.8999 0.9559 3.6774 0.1939 0.2424 5.7819 1.4481
+#&gt; 485: 93.0593 -5.9789 -2.0715 -4.3153 -0.9447 0.1288 6.7293 3.9007 0.9561 3.6765 0.1938 0.2430 5.7815 1.4480
+#&gt; 486: 93.0575 -5.9793 -2.0716 -4.3152 -0.9447 0.1284 6.7331 3.9021 0.9563 3.6753 0.1938 0.2434 5.7806 1.4480
+#&gt; 487: 93.0555 -5.9796 -2.0716 -4.3152 -0.9447 0.1281 6.7342 3.9036 0.9566 3.6741 0.1937 0.2439 5.7805 1.4479
+#&gt; 488: 93.0545 -5.9795 -2.0716 -4.3152 -0.9447 0.1277 6.7365 3.9024 0.9569 3.6729 0.1937 0.2444 5.7795 1.4480
+#&gt; 489: 93.0550 -5.9800 -2.0716 -4.3152 -0.9447 0.1274 6.7336 3.9046 0.9571 3.6719 0.1937 0.2448 5.7778 1.4481
+#&gt; 490: 93.0571 -5.9793 -2.0715 -4.3152 -0.9447 0.1272 6.7331 3.9009 0.9573 3.6704 0.1936 0.2450 5.7767 1.4484
+#&gt; 491: 93.0584 -5.9787 -2.0714 -4.3151 -0.9447 0.1270 6.7280 3.8980 0.9575 3.6688 0.1936 0.2452 5.7764 1.4487
+#&gt; 492: 93.0589 -5.9786 -2.0714 -4.3150 -0.9447 0.1267 6.7264 3.8971 0.9578 3.6675 0.1936 0.2455 5.7759 1.4489
+#&gt; 493: 93.0593 -5.9790 -2.0711 -4.3149 -0.9447 0.1265 6.7273 3.8982 0.9584 3.6660 0.1935 0.2456 5.7759 1.4490
+#&gt; 494: 93.0594 -5.9805 -2.0710 -4.3149 -0.9448 0.1263 6.7291 3.9066 0.9590 3.6650 0.1935 0.2457 5.7758 1.4489
+#&gt; 495: 93.0596 -5.9816 -2.0709 -4.3148 -0.9448 0.1261 6.7281 3.9123 0.9593 3.6639 0.1936 0.2459 5.7745 1.4490
+#&gt; 496: 93.0590 -5.9829 -2.0707 -4.3148 -0.9448 0.1259 6.7319 3.9227 0.9597 3.6628 0.1936 0.2461 5.7740 1.4491
+#&gt; 497: 93.0580 -5.9842 -2.0706 -4.3148 -0.9448 0.1257 6.7388 3.9326 0.9600 3.6623 0.1936 0.2463 5.7732 1.4492
+#&gt; 498: 93.0578 -5.9848 -2.0705 -4.3148 -0.9448 0.1255 6.7447 3.9368 0.9605 3.6618 0.1936 0.2464 5.7726 1.4494
+#&gt; 499: 93.0568 -5.9843 -2.0704 -4.3147 -0.9447 0.1253 6.7475 3.9341 0.9609 3.6612 0.1937 0.2467 5.7718 1.4495
+#&gt; 500: 93.0563 -5.9831 -2.0703 -4.3147 -0.9447 0.1251 6.7500 3.9292 0.9614 3.6607 0.1937 0.2469 5.7712 1.4496</div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_focei_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_obs</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_k1 |
+#&gt; |.....................| log_k2 | g_qlogis |sigma_parent | sigma_A1 |
+#&gt; |.....................| o1 | o2 | o3 | o4 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o5 | o6 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 488.98943 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 488.98943 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 488.98943</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | G| Gill Diff. | -27.68 | 2.403 | -0.1248 | -0.3242 |
+#&gt; |.....................| -0.3705 | 0.07384 | -31.92 | -15.13 |
+#&gt; |.....................| 14.74 | 13.03 | -12.01 | -2.072 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 5.553 | -10.09 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 1205.4696 | 1.534 | -1.046 | -0.9091 | -0.9266 |
+#&gt; |.....................| -0.9745 | -0.8897 | -0.2358 | -0.5780 |
+#&gt; |.....................| -1.162 | -1.126 | -0.6367 | -0.8323 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.9817 | -0.6738 |...........|...........|</span>
+#&gt; | U| 1205.4696 | 142.6 | -5.346 | -0.9477 | -1.994 |
+#&gt; |.....................| -4.393 | 0.1897 | 2.616 | 1.260 |
+#&gt; |.....................| 0.5160 | 0.6557 | 1.444 | 1.015 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7709 | 1.387 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 1205.4696</span> | 142.6 | 0.004766 | 0.2793 | 0.1362 |
+#&gt; |.....................| 0.01237 | 0.5473 | 2.616 | 1.260 |
+#&gt; |.....................| 0.5160 | 0.6557 | 1.444 | 1.015 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7709 | 1.387 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 510.70816 | 1.053 | -1.005 | -0.9113 | -0.9322 |
+#&gt; |.....................| -0.9810 | -0.8884 | -0.7899 | -0.8406 |
+#&gt; |.....................| -0.9059 | -0.8995 | -0.8452 | -0.8683 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8853 | -0.8491 |...........|...........|</span>
+#&gt; | U| 510.70816 | 97.96 | -5.305 | -0.9498 | -1.999 |
+#&gt; |.....................| -4.399 | 0.1900 | 2.062 | 1.116 |
+#&gt; |.....................| 0.7005 | 0.8538 | 1.199 | 0.9804 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8541 | 1.184 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 510.70816</span> | 97.96 | 0.004969 | 0.2789 | 0.1354 |
+#&gt; |.....................| 0.01229 | 0.5474 | 2.062 | 1.116 |
+#&gt; |.....................| 0.7005 | 0.8538 | 1.199 | 0.9804 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8541 | 1.184 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 494.11470 | 1.005 | -1.000 | -0.9115 | -0.9328 |
+#&gt; |.....................| -0.9816 | -0.8883 | -0.8453 | -0.8669 |
+#&gt; |.....................| -0.8803 | -0.8769 | -0.8660 | -0.8719 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8757 | -0.8666 |...........|...........|</span>
+#&gt; | U| 494.1147 | 93.50 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.006 | 1.102 |
+#&gt; |.....................| 0.7190 | 0.8736 | 1.175 | 0.9768 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8624 | 1.163 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.1147</span> | 93.50 | 0.004989 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.006 | 1.102 |
+#&gt; |.....................| 0.7190 | 0.8736 | 1.175 | 0.9768 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8624 | 1.163 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 494.35784 | 1.001 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8509 | -0.8695 |
+#&gt; |.....................| -0.8778 | -0.8746 | -0.8681 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8747 | -0.8683 |...........|...........|</span>
+#&gt; | U| 494.35784 | 93.05 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.001 | 1.100 |
+#&gt; |.....................| 0.7208 | 0.8755 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8632 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.35784</span> | 93.05 | 0.004991 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.001 | 1.100 |
+#&gt; |.....................| 0.7208 | 0.8755 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8632 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 494.40319 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8514 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8744 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40319 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8757 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40319</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8757 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 494.40793 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8744 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40793 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40793</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 494.40830 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.4083 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.4083</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 494.40832 | 1.000 | -1.000 | -0.9115 | -0.9329 |
+#&gt; |.....................| -0.9817 | -0.8883 | -0.8515 | -0.8698 |
+#&gt; |.....................| -0.8775 | -0.8743 | -0.8683 | -0.8723 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8746 | -0.8685 |...........|...........|</span>
+#&gt; | U| 494.40832 | 93.00 | -5.300 | -0.9500 | -2.000 |
+#&gt; |.....................| -4.400 | 0.1900 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.40832</span> | 93.00 | 0.004992 | 0.2789 | 0.1353 |
+#&gt; |.....................| 0.01228 | 0.5474 | 2.000 | 1.100 |
+#&gt; |.....................| 0.7210 | 0.8758 | 1.172 | 0.9765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.161 |...........|...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: using R matrix to calculate covariance, can check sandwich or S matrix with $covRS and $covS</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='co'># Identical two-component error for all variables is only possible with</span>
+<span class='co'># est = 'focei' in nlmixr</span>
+<span class='va'>f_nlmixr_fomc_sfo_focei_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_tc</span><span class='op'>[</span><span class='st'>"FOMC-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_alpha |
+#&gt; |.....................| log_beta | sigma_low | rsd_high | o1 |
+#&gt; |.....................| o2 | o3 | o4 | o5 |
+#&gt; |<span style='font-weight: bold;'> 1</span>| 500.20030 | 1.000 | -1.000 | -0.9113 | -0.8944 |
+#&gt; |.....................| -0.8454 | -0.8678 | -0.8916 | -0.8767 |
+#&gt; |.....................| -0.8743 | -0.8675 | -0.8704 | -0.8704 |
+#&gt; | U| 500.2003 | 93.00 | -5.300 | -0.9400 | -0.1100 |
+#&gt; |.....................| 2.300 | 1.200 | 0.03000 | 0.7598 |
+#&gt; |.....................| 0.8758 | 1.214 | 1.068 | 1.071 |
+#&gt; | X|<span style='font-weight: bold;'> 500.2003</span> | 93.00 | 0.004992 | 0.2809 | 0.8958 |
+#&gt; |.....................| 9.974 | 1.200 | 0.03000 | 0.7598 |
+#&gt; |.....................| 0.8758 | 1.214 | 1.068 | 1.071 |
+#&gt; | G| Gill Diff. | 48.88 | 2.383 | 0.1231 | 0.1986 |
+#&gt; |.....................| 0.1571 | -64.31 | -21.89 | 0.6250 |
+#&gt; |.....................| 11.41 | -12.48 | -9.903 | -10.91 |
+#&gt; |<span style='font-weight: bold;'> 2</span>| 2909.4393 | 0.4361 | -1.027 | -0.9127 | -0.8967 |
+#&gt; |.....................| -0.8472 | -0.1258 | -0.6390 | -0.8839 |
+#&gt; |.....................| -1.006 | -0.7235 | -0.7562 | -0.7445 |
+#&gt; | U| 2909.4393 | 40.56 | -5.327 | -0.9413 | -0.1123 |
+#&gt; |.....................| 2.298 | 1.645 | 0.03379 | 0.7544 |
+#&gt; |.....................| 0.7605 | 1.389 | 1.189 | 1.206 |
+#&gt; | X|<span style='font-weight: bold;'> 2909.4393</span> | 40.56 | 0.004856 | 0.2806 | 0.8938 |
+#&gt; |.....................| 9.956 | 1.645 | 0.03379 | 0.7544 |
+#&gt; |.....................| 0.7605 | 1.389 | 1.189 | 1.206 |
+#&gt; |<span style='font-weight: bold;'> 3</span>| 515.24373 | 0.9436 | -1.003 | -0.9114 | -0.8946 |
+#&gt; |.....................| -0.8456 | -0.7936 | -0.8663 | -0.8774 |
+#&gt; |.....................| -0.8875 | -0.8531 | -0.8590 | -0.8578 |
+#&gt; | U| 515.24373 | 87.76 | -5.303 | -0.9401 | -0.1102 |
+#&gt; |.....................| 2.300 | 1.245 | 0.03038 | 0.7593 |
+#&gt; |.....................| 0.8642 | 1.232 | 1.080 | 1.084 |
+#&gt; | X|<span style='font-weight: bold;'> 515.24373</span> | 87.76 | 0.004978 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.972 | 1.245 | 0.03038 | 0.7593 |
+#&gt; |.....................| 0.8642 | 1.232 | 1.080 | 1.084 |
+#&gt; |<span style='font-weight: bold;'> 4</span>| 499.40695 | 0.9897 | -1.001 | -0.9113 | -0.8944 |
+#&gt; |.....................| -0.8454 | -0.8542 | -0.8869 | -0.8768 |
+#&gt; |.....................| -0.8768 | -0.8648 | -0.8684 | -0.8681 |
+#&gt; | U| 499.40695 | 92.04 | -5.301 | -0.9400 | -0.1100 |
+#&gt; |.....................| 2.300 | 1.208 | 0.03007 | 0.7597 |
+#&gt; |.....................| 0.8737 | 1.217 | 1.070 | 1.073 |
+#&gt; | X|<span style='font-weight: bold;'> 499.40695</span> | 92.04 | 0.004989 | 0.2809 | 0.8958 |
+#&gt; |.....................| 9.974 | 1.208 | 0.03007 | 0.7597 |
+#&gt; |.....................| 0.8737 | 1.217 | 1.070 | 1.073 |
+#&gt; | F| Forward Diff. | -99.71 | 2.245 | -0.1707 | 0.1202 |
+#&gt; |.....................| -0.1546 | -61.69 | -22.54 | 1.475 |
+#&gt; |.....................| 7.677 | -11.72 | -9.584 | -10.53 |
+#&gt; |<span style='font-weight: bold;'> 5</span>| 498.17135 | 1.001 | -1.001 | -0.9113 | -0.8945 |
+#&gt; |.....................| -0.8454 | -0.8410 | -0.8822 | -0.8771 |
+#&gt; |.....................| -0.8786 | -0.8623 | -0.8663 | -0.8658 |
+#&gt; | U| 498.17135 | 93.06 | -5.301 | -0.9400 | -0.1101 |
+#&gt; |.....................| 2.300 | 1.216 | 0.03014 | 0.7595 |
+#&gt; |.....................| 0.8720 | 1.221 | 1.072 | 1.076 |
+#&gt; | X|<span style='font-weight: bold;'> 498.17135</span> | 93.06 | 0.004987 | 0.2809 | 0.8958 |
+#&gt; |.....................| 9.974 | 1.216 | 0.03014 | 0.7595 |
+#&gt; |.....................| 0.8720 | 1.221 | 1.072 | 1.076 |
+#&gt; | F| Forward Diff. | 55.25 | 2.349 | 0.1359 | 0.2180 |
+#&gt; |.....................| 0.1993 | -60.48 | -20.28 | 1.106 |
+#&gt; |.....................| 9.662 | -11.74 | -9.501 | -10.55 |
+#&gt; |<span style='font-weight: bold;'> 6</span>| 497.33758 | 0.9906 | -1.002 | -0.9113 | -0.8945 |
+#&gt; |.....................| -0.8454 | -0.8273 | -0.8776 | -0.8773 |
+#&gt; |.....................| -0.8808 | -0.8596 | -0.8642 | -0.8634 |
+#&gt; | U| 497.33758 | 92.12 | -5.302 | -0.9400 | -0.1101 |
+#&gt; |.....................| 2.300 | 1.224 | 0.03021 | 0.7594 |
+#&gt; |.....................| 0.8701 | 1.224 | 1.074 | 1.078 |
+#&gt; | X|<span style='font-weight: bold;'> 497.33758</span> | 92.12 | 0.004984 | 0.2809 | 0.8957 |
+#&gt; |.....................| 9.974 | 1.224 | 0.03021 | 0.7594 |
+#&gt; |.....................| 0.8701 | 1.224 | 1.074 | 1.078 |
+#&gt; | F| Forward Diff. | -88.13 | 2.220 | -0.1371 | 0.1382 |
+#&gt; |.....................| -0.1101 | -57.44 | -20.90 | 1.111 |
+#&gt; |.....................| 7.358 | -11.52 | -9.371 | -10.34 |
+#&gt; |<span style='font-weight: bold;'> 7</span>| 496.20963 | 1.001 | -1.002 | -0.9113 | -0.8946 |
+#&gt; |.....................| -0.8454 | -0.8137 | -0.8728 | -0.8776 |
+#&gt; |.....................| -0.8827 | -0.8569 | -0.8620 | -0.8610 |
+#&gt; | U| 496.20963 | 93.07 | -5.302 | -0.9400 | -0.1102 |
+#&gt; |.....................| 2.300 | 1.232 | 0.03028 | 0.7592 |
+#&gt; |.....................| 0.8684 | 1.227 | 1.077 | 1.081 |
+#&gt; | X|<span style='font-weight: bold;'> 496.20963</span> | 93.07 | 0.004981 | 0.2809 | 0.8957 |
+#&gt; |.....................| 9.974 | 1.232 | 0.03028 | 0.7592 |
+#&gt; |.....................| 0.8684 | 1.227 | 1.077 | 1.081 |
+#&gt; | F| Forward Diff. | 55.31 | 2.316 | 0.1573 | 0.2363 |
+#&gt; |.....................| 0.2327 | -56.27 | -18.79 | 0.9054 |
+#&gt; |.....................| 9.277 | -11.53 | -9.283 | -10.35 |
+#&gt; |<span style='font-weight: bold;'> 8</span>| 495.35926 | 0.9914 | -1.003 | -0.9113 | -0.8946 |
+#&gt; |.....................| -0.8455 | -0.7996 | -0.8680 | -0.8778 |
+#&gt; |.....................| -0.8850 | -0.8541 | -0.8597 | -0.8584 |
+#&gt; | U| 495.35926 | 92.20 | -5.303 | -0.9401 | -0.1102 |
+#&gt; |.....................| 2.300 | 1.241 | 0.03035 | 0.7590 |
+#&gt; |.....................| 0.8664 | 1.231 | 1.079 | 1.084 |
+#&gt; | X|<span style='font-weight: bold;'> 495.35926</span> | 92.20 | 0.004979 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.973 | 1.241 | 0.03035 | 0.7590 |
+#&gt; |.....................| 0.8664 | 1.231 | 1.079 | 1.084 |
+#&gt; | F| Forward Diff. | -77.78 | 2.194 | -0.1077 | 0.1552 |
+#&gt; |.....................| -0.06714 | -52.97 | -19.27 | 0.8916 |
+#&gt; |.....................| 7.037 | -11.29 | -9.130 | -10.15 |
+#&gt; |<span style='font-weight: bold;'> 9</span>| 494.33654 | 1.001 | -1.003 | -0.9113 | -0.8947 |
+#&gt; |.....................| -0.8455 | -0.7857 | -0.8631 | -0.8780 |
+#&gt; |.....................| -0.8870 | -0.8511 | -0.8573 | -0.8558 |
+#&gt; | U| 494.33654 | 93.09 | -5.303 | -0.9400 | -0.1103 |
+#&gt; |.....................| 2.300 | 1.249 | 0.03043 | 0.7588 |
+#&gt; |.....................| 0.8647 | 1.234 | 1.082 | 1.087 |
+#&gt; | X|<span style='font-weight: bold;'> 494.33654</span> | 93.09 | 0.004976 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.973 | 1.249 | 0.03043 | 0.7588 |
+#&gt; |.....................| 0.8647 | 1.234 | 1.082 | 1.087 |
+#&gt; | F| Forward Diff. | 55.95 | 2.282 | 0.1850 | 0.2507 |
+#&gt; |.....................| 0.2656 | -51.81 | -17.28 | 0.8212 |
+#&gt; |.....................| 7.543 | -11.27 | -9.029 | -10.13 |
+#&gt; |<span style='font-weight: bold;'> 10</span>| 493.47922 | 0.9922 | -1.004 | -0.9114 | -0.8947 |
+#&gt; |.....................| -0.8455 | -0.7714 | -0.8582 | -0.8782 |
+#&gt; |.....................| -0.8891 | -0.8480 | -0.8548 | -0.8530 |
+#&gt; | U| 493.47922 | 92.28 | -5.304 | -0.9401 | -0.1103 |
+#&gt; |.....................| 2.300 | 1.258 | 0.03050 | 0.7587 |
+#&gt; |.....................| 0.8629 | 1.238 | 1.084 | 1.090 |
+#&gt; | X|<span style='font-weight: bold;'> 493.47922</span> | 92.28 | 0.004973 | 0.2809 | 0.8955 |
+#&gt; |.....................| 9.973 | 1.258 | 0.03050 | 0.7587 |
+#&gt; |.....................| 0.8629 | 1.238 | 1.084 | 1.090 |
+#&gt; | F| Forward Diff. | -67.18 | 2.173 | -0.07166 | 0.1818 |
+#&gt; |.....................| -0.01313 | -49.19 | -17.69 | 0.7047 |
+#&gt; |.....................| 8.114 | -11.03 | -8.882 | -9.923 |
+#&gt; |<span style='font-weight: bold;'> 11</span>| 492.53845 | 1.001 | -1.004 | -0.9114 | -0.8948 |
+#&gt; |.....................| -0.8456 | -0.7572 | -0.8532 | -0.8784 |
+#&gt; |.....................| -0.8914 | -0.8448 | -0.8522 | -0.8501 |
+#&gt; | U| 492.53845 | 93.09 | -5.304 | -0.9401 | -0.1104 |
+#&gt; |.....................| 2.300 | 1.266 | 0.03057 | 0.7585 |
+#&gt; |.....................| 0.8608 | 1.242 | 1.087 | 1.093 |
+#&gt; | X|<span style='font-weight: bold;'> 492.53845</span> | 93.09 | 0.004969 | 0.2809 | 0.8955 |
+#&gt; |.....................| 9.972 | 1.266 | 0.03057 | 0.7585 |
+#&gt; |.....................| 0.8608 | 1.242 | 1.087 | 1.093 |
+#&gt; | F| Forward Diff. | 53.38 | 2.243 | 0.1941 | 0.2566 |
+#&gt; |.....................| 0.2879 | -47.96 | -15.83 | 0.7595 |
+#&gt; |.....................| 8.537 | -10.98 | -8.771 | -9.890 |
+#&gt; |<span style='font-weight: bold;'> 12</span>| 491.72645 | 0.9926 | -1.005 | -0.9114 | -0.8949 |
+#&gt; |.....................| -0.8456 | -0.7429 | -0.8484 | -0.8786 |
+#&gt; |.....................| -0.8941 | -0.8415 | -0.8496 | -0.8471 |
+#&gt; | U| 491.72645 | 92.31 | -5.305 | -0.9401 | -0.1105 |
+#&gt; |.....................| 2.300 | 1.275 | 0.03065 | 0.7584 |
+#&gt; |.....................| 0.8584 | 1.246 | 1.090 | 1.096 |
+#&gt; | X|<span style='font-weight: bold;'> 491.72645</span> | 92.31 | 0.004966 | 0.2809 | 0.8954 |
+#&gt; |.....................| 9.972 | 1.275 | 0.03065 | 0.7584 |
+#&gt; |.....................| 0.8584 | 1.246 | 1.090 | 1.096 |
+#&gt; | F| Forward Diff. | -63.56 | 2.131 | -0.05387 | 0.1833 |
+#&gt; |.....................| 0.0009134 | -45.55 | -16.30 | 0.3872 |
+#&gt; |.....................| 9.447 | -10.76 | -8.612 | -9.684 |
+#&gt; |<span style='font-weight: bold;'> 13</span>| 490.83850 | 1.001 | -1.006 | -0.9114 | -0.8949 |
+#&gt; |.....................| -0.8457 | -0.7286 | -0.8435 | -0.8787 |
+#&gt; |.....................| -0.8974 | -0.8380 | -0.8468 | -0.8440 |
+#&gt; | U| 490.8385 | 93.07 | -5.306 | -0.9401 | -0.1105 |
+#&gt; |.....................| 2.300 | 1.283 | 0.03072 | 0.7583 |
+#&gt; |.....................| 0.8556 | 1.250 | 1.093 | 1.099 |
+#&gt; | X|<span style='font-weight: bold;'> 490.8385</span> | 93.07 | 0.004963 | 0.2809 | 0.8954 |
+#&gt; |.....................| 9.971 | 1.283 | 0.03072 | 0.7583 |
+#&gt; |.....................| 0.8556 | 1.250 | 1.093 | 1.099 |
+#&gt; | F| Forward Diff. | 49.01 | 2.198 | 0.2057 | 0.2666 |
+#&gt; |.....................| 0.3102 | -44.06 | -14.52 | 0.5614 |
+#&gt; |.....................| 8.039 | -10.72 | -8.482 | -9.628 |
+#&gt; |<span style='font-weight: bold;'> 14</span>| 490.09324 | 0.9928 | -1.007 | -0.9115 | -0.8950 |
+#&gt; |.....................| -0.8458 | -0.7143 | -0.8387 | -0.8788 |
+#&gt; |.....................| -0.9004 | -0.8343 | -0.8439 | -0.8407 |
+#&gt; | U| 490.09324 | 92.33 | -5.307 | -0.9402 | -0.1106 |
+#&gt; |.....................| 2.300 | 1.292 | 0.03079 | 0.7582 |
+#&gt; |.....................| 0.8529 | 1.254 | 1.096 | 1.103 |
+#&gt; | X|<span style='font-weight: bold;'> 490.09324</span> | 92.33 | 0.004959 | 0.2809 | 0.8953 |
+#&gt; |.....................| 9.970 | 1.292 | 0.03079 | 0.7582 |
+#&gt; |.....................| 0.8529 | 1.254 | 1.096 | 1.103 |
+#&gt; | F| Forward Diff. | -62.13 | 2.095 | -0.03472 | 0.1999 |
+#&gt; |.....................| 0.03562 | -41.55 | -14.84 | 0.5236 |
+#&gt; |.....................| 7.264 | -10.46 | -8.310 | -9.412 |
+#&gt; |<span style='font-weight: bold;'> 15</span>| 489.25271 | 1.001 | -1.007 | -0.9115 | -0.8951 |
+#&gt; |.....................| -0.8458 | -0.7001 | -0.8338 | -0.8789 |
+#&gt; |.....................| -0.9032 | -0.8304 | -0.8408 | -0.8372 |
+#&gt; | U| 489.25271 | 93.06 | -5.307 | -0.9402 | -0.1107 |
+#&gt; |.....................| 2.300 | 1.301 | 0.03087 | 0.7581 |
+#&gt; |.....................| 0.8505 | 1.259 | 1.099 | 1.107 |
+#&gt; | X|<span style='font-weight: bold;'> 489.25271</span> | 93.06 | 0.004955 | 0.2809 | 0.8952 |
+#&gt; |.....................| 9.970 | 1.301 | 0.03087 | 0.7581 |
+#&gt; |.....................| 0.8505 | 1.259 | 1.099 | 1.107 |
+#&gt; | F| Forward Diff. | 44.98 | 2.155 | 0.2191 | 0.2769 |
+#&gt; |.....................| 0.3339 | -40.42 | -13.24 | 0.4473 |
+#&gt; |.....................| 7.595 | -10.35 | -8.165 | -9.335 |
+#&gt; |<span style='font-weight: bold;'> 16</span>| 488.54089 | 0.9934 | -1.008 | -0.9116 | -0.8952 |
+#&gt; |.....................| -0.8459 | -0.6857 | -0.8290 | -0.8790 |
+#&gt; |.....................| -0.9061 | -0.8262 | -0.8376 | -0.8335 |
+#&gt; | U| 488.54089 | 92.38 | -5.308 | -0.9403 | -0.1108 |
+#&gt; |.....................| 2.299 | 1.309 | 0.03094 | 0.7581 |
+#&gt; |.....................| 0.8479 | 1.264 | 1.103 | 1.111 |
+#&gt; | X|<span style='font-weight: bold;'> 488.54089</span> | 92.38 | 0.004951 | 0.2808 | 0.8951 |
+#&gt; |.....................| 9.968 | 1.309 | 0.03094 | 0.7581 |
+#&gt; |.....................| 0.8479 | 1.264 | 1.103 | 1.111 |
+#&gt; | F| Forward Diff. | -55.81 | 2.061 | -0.02096 | 0.2050 |
+#&gt; |.....................| 0.07367 | -38.08 | -13.50 | 0.4111 |
+#&gt; |.....................| 6.904 | -10.08 | -7.981 | -9.106 |
+#&gt; |<span style='font-weight: bold;'> 17</span>| 487.77387 | 1.001 | -1.009 | -0.9116 | -0.8953 |
+#&gt; |.....................| -0.8461 | -0.6716 | -0.8243 | -0.8791 |
+#&gt; |.....................| -0.9092 | -0.8218 | -0.8341 | -0.8294 |
+#&gt; | U| 487.77387 | 93.07 | -5.309 | -0.9403 | -0.1109 |
+#&gt; |.....................| 2.299 | 1.318 | 0.03101 | 0.7580 |
+#&gt; |.....................| 0.8453 | 1.270 | 1.106 | 1.115 |
+#&gt; | X|<span style='font-weight: bold;'> 487.77387</span> | 93.07 | 0.004946 | 0.2808 | 0.8950 |
+#&gt; |.....................| 9.967 | 1.318 | 0.03101 | 0.7580 |
+#&gt; |.....................| 0.8453 | 1.270 | 1.106 | 1.115 |
+#&gt; | F| Forward Diff. | 43.45 | 2.114 | 0.2402 | 0.2940 |
+#&gt; |.....................| 0.3672 | -36.87 | -12.03 | 0.3081 |
+#&gt; |.....................| 7.143 | -10.02 | -7.799 | -9.000 |
+#&gt; |<span style='font-weight: bold;'> 18</span>| 487.09815 | 0.9939 | -1.010 | -0.9118 | -0.8955 |
+#&gt; |.....................| -0.8463 | -0.6575 | -0.8197 | -0.8791 |
+#&gt; |.....................| -0.9124 | -0.8169 | -0.8304 | -0.8251 |
+#&gt; | U| 487.09815 | 92.43 | -5.310 | -0.9404 | -0.1111 |
+#&gt; |.....................| 2.299 | 1.326 | 0.03108 | 0.7580 |
+#&gt; |.....................| 0.8425 | 1.276 | 1.110 | 1.120 |
+#&gt; | X|<span style='font-weight: bold;'> 487.09815</span> | 92.43 | 0.004941 | 0.2808 | 0.8948 |
+#&gt; |.....................| 9.965 | 1.326 | 0.03108 | 0.7580 |
+#&gt; |.....................| 0.8425 | 1.276 | 1.110 | 1.120 |
+#&gt; | F| Forward Diff. | -50.03 | 2.024 | 0.005993 | 0.2193 |
+#&gt; |.....................| 0.1119 | -34.69 | -12.26 | 0.2072 |
+#&gt; |.....................| 6.453 | -9.722 | -7.597 | -8.758 |
+#&gt; |<span style='font-weight: bold;'> 19</span>| 486.39882 | 1.001 | -1.011 | -0.9119 | -0.8957 |
+#&gt; |.....................| -0.8465 | -0.6438 | -0.8151 | -0.8789 |
+#&gt; |.....................| -0.9156 | -0.8116 | -0.8264 | -0.8203 |
+#&gt; | U| 486.39882 | 93.07 | -5.311 | -0.9405 | -0.1113 |
+#&gt; |.....................| 2.299 | 1.334 | 0.03115 | 0.7582 |
+#&gt; |.....................| 0.8396 | 1.282 | 1.114 | 1.125 |
+#&gt; | X|<span style='font-weight: bold;'> 486.39882</span> | 93.07 | 0.004935 | 0.2808 | 0.8947 |
+#&gt; |.....................| 9.963 | 1.334 | 0.03115 | 0.7582 |
+#&gt; |.....................| 0.8396 | 1.282 | 1.114 | 1.125 |
+#&gt; | F| Forward Diff. | 41.24 | 2.069 | 0.2581 | 0.3038 |
+#&gt; |.....................| 0.3965 | -33.71 | -10.93 | 0.1523 |
+#&gt; |.....................| 5.279 | -9.597 | -7.397 | -8.617 |
+#&gt; |<span style='font-weight: bold;'> 20</span>| 485.77269 | 0.9943 | -1.013 | -0.9120 | -0.8959 |
+#&gt; |.....................| -0.8467 | -0.6301 | -0.8107 | -0.8786 |
+#&gt; |.....................| -0.9175 | -0.8058 | -0.8222 | -0.8151 |
+#&gt; | U| 485.77269 | 92.47 | -5.313 | -0.9407 | -0.1115 |
+#&gt; |.....................| 2.299 | 1.343 | 0.03121 | 0.7584 |
+#&gt; |.....................| 0.8380 | 1.289 | 1.119 | 1.130 |
+#&gt; | X|<span style='font-weight: bold;'> 485.77269</span> | 92.47 | 0.004928 | 0.2808 | 0.8945 |
+#&gt; |.....................| 9.960 | 1.343 | 0.03121 | 0.7584 |
+#&gt; |.....................| 0.8380 | 1.289 | 1.119 | 1.130 |
+#&gt; | F| Forward Diff. | -45.38 | 1.992 | 0.03513 | 0.2356 |
+#&gt; |.....................| 0.1513 | -31.62 | -11.12 | 0.08802 |
+#&gt; |.....................| 6.113 | -9.278 | -7.167 | -8.332 |
+#&gt; |<span style='font-weight: bold;'> 21</span>| 485.13787 | 1.001 | -1.014 | -0.9122 | -0.8962 |
+#&gt; |.....................| -0.8471 | -0.6169 | -0.8065 | -0.8780 |
+#&gt; |.....................| -0.9196 | -0.7993 | -0.8176 | -0.8094 |
+#&gt; | U| 485.13787 | 93.06 | -5.314 | -0.9409 | -0.1118 |
+#&gt; |.....................| 2.298 | 1.351 | 0.03128 | 0.7588 |
+#&gt; |.....................| 0.8361 | 1.297 | 1.124 | 1.136 |
+#&gt; | X|<span style='font-weight: bold;'> 485.13787</span> | 93.06 | 0.004921 | 0.2807 | 0.8942 |
+#&gt; |.....................| 9.957 | 1.351 | 0.03128 | 0.7588 |
+#&gt; |.....................| 0.8361 | 1.297 | 1.124 | 1.136 |
+#&gt; | F| Forward Diff. | 37.95 | 2.033 | 0.2726 | 0.3147 |
+#&gt; |.....................| 0.4223 | -30.68 | -9.906 | 0.05100 |
+#&gt; |.....................| 4.975 | -9.039 | -6.928 | -8.144 |
+#&gt; |<span style='font-weight: bold;'> 22</span>| 484.56781 | 0.9947 | -1.016 | -0.9125 | -0.8965 |
+#&gt; |.....................| -0.8476 | -0.6040 | -0.8026 | -0.8774 |
+#&gt; |.....................| -0.9219 | -0.7925 | -0.8127 | -0.8032 |
+#&gt; | U| 484.56781 | 92.51 | -5.316 | -0.9411 | -0.1121 |
+#&gt; |.....................| 2.298 | 1.358 | 0.03133 | 0.7593 |
+#&gt; |.....................| 0.8341 | 1.305 | 1.129 | 1.143 |
+#&gt; | X|<span style='font-weight: bold;'> 484.56781</span> | 92.51 | 0.004912 | 0.2807 | 0.8939 |
+#&gt; |.....................| 9.952 | 1.358 | 0.03133 | 0.7593 |
+#&gt; |.....................| 0.8341 | 1.305 | 1.129 | 1.143 |
+#&gt; | F| Forward Diff. | -42.28 | 1.959 | 0.05438 | 0.2483 |
+#&gt; |.....................| 0.1829 | -28.95 | -10.12 | -0.04344 |
+#&gt; |.....................| 4.379 | -8.677 | -6.653 | -7.817 |
+#&gt; |<span style='font-weight: bold;'> 23</span>| 484.00832 | 1.000 | -1.018 | -0.9128 | -0.8970 |
+#&gt; |.....................| -0.8481 | -0.5915 | -0.7988 | -0.8764 |
+#&gt; |.....................| -0.9214 | -0.7852 | -0.8076 | -0.7966 |
+#&gt; | U| 484.00832 | 93.05 | -5.318 | -0.9414 | -0.1125 |
+#&gt; |.....................| 2.297 | 1.366 | 0.03139 | 0.7601 |
+#&gt; |.....................| 0.8346 | 1.314 | 1.135 | 1.150 |
+#&gt; | X|<span style='font-weight: bold;'> 484.00832</span> | 93.05 | 0.004901 | 0.2806 | 0.8936 |
+#&gt; |.....................| 9.947 | 1.366 | 0.03139 | 0.7601 |
+#&gt; |.....................| 0.8346 | 1.314 | 1.135 | 1.150 |
+#&gt; | F| Forward Diff. | 34.54 | 2.001 | 0.2786 | 0.3182 |
+#&gt; |.....................| 0.4381 | -28.02 | -9.026 | -0.09975 |
+#&gt; |.....................| 6.146 | -8.496 | -6.417 | -7.602 |
+#&gt; |<span style='font-weight: bold;'> 24</span>| 483.48726 | 0.9952 | -1.021 | -0.9132 | -0.8975 |
+#&gt; |.....................| -0.8489 | -0.5798 | -0.7955 | -0.8750 |
+#&gt; |.....................| -0.9256 | -0.7775 | -0.8025 | -0.7898 |
+#&gt; | U| 483.48726 | 92.55 | -5.321 | -0.9418 | -0.1131 |
+#&gt; |.....................| 2.296 | 1.373 | 0.03144 | 0.7611 |
+#&gt; |.....................| 0.8309 | 1.323 | 1.140 | 1.157 |
+#&gt; | X|<span style='font-weight: bold;'> 483.48726</span> | 92.55 | 0.004889 | 0.2805 | 0.8931 |
+#&gt; |.....................| 9.939 | 1.373 | 0.03144 | 0.7611 |
+#&gt; |.....................| 0.8309 | 1.323 | 1.140 | 1.157 |
+#&gt; | F| Forward Diff. | -37.52 | 1.926 | 0.07054 | 0.2526 |
+#&gt; |.....................| 0.2102 | -26.43 | -9.184 | -0.1123 |
+#&gt; |.....................| 5.591 | -8.057 | -6.119 | -7.239 |
+#&gt; |<span style='font-weight: bold;'> 25</span>| 482.99669 | 1.001 | -1.023 | -0.9136 | -0.8980 |
+#&gt; |.....................| -0.8497 | -0.5700 | -0.7928 | -0.8735 |
+#&gt; |.....................| -0.9342 | -0.7702 | -0.7978 | -0.7834 |
+#&gt; | U| 482.99669 | 93.05 | -5.323 | -0.9422 | -0.1136 |
+#&gt; |.....................| 2.296 | 1.379 | 0.03148 | 0.7623 |
+#&gt; |.....................| 0.8234 | 1.332 | 1.145 | 1.164 |
+#&gt; | X|<span style='font-weight: bold;'> 482.99669</span> | 93.05 | 0.004876 | 0.2805 | 0.8926 |
+#&gt; |.....................| 9.932 | 1.379 | 0.03148 | 0.7623 |
+#&gt; |.....................| 0.8234 | 1.332 | 1.145 | 1.164 |
+#&gt; | F| Forward Diff. | 33.56 | 1.934 | 0.3091 | 0.3219 |
+#&gt; |.....................| 0.4700 | -25.85 | -8.255 | -0.09267 |
+#&gt; |.....................| 5.467 | -7.833 | -5.883 | -7.031 |
+#&gt; |<span style='font-weight: bold;'> 26</span>| 482.53338 | 0.9957 | -1.027 | -0.9143 | -0.8987 |
+#&gt; |.....................| -0.8507 | -0.5600 | -0.7904 | -0.8719 |
+#&gt; |.....................| -0.9423 | -0.7626 | -0.7931 | -0.7767 |
+#&gt; | U| 482.53338 | 92.60 | -5.327 | -0.9428 | -0.1143 |
+#&gt; |.....................| 2.295 | 1.385 | 0.03152 | 0.7635 |
+#&gt; |.....................| 0.8163 | 1.342 | 1.150 | 1.171 |
+#&gt; | X|<span style='font-weight: bold;'> 482.53338</span> | 92.60 | 0.004861 | 0.2803 | 0.8920 |
+#&gt; |.....................| 9.921 | 1.385 | 0.03152 | 0.7635 |
+#&gt; |.....................| 0.8163 | 1.342 | 1.150 | 1.171 |
+#&gt; | F| Forward Diff. | -33.71 | 1.852 | 0.1405 | 0.2615 |
+#&gt; |.....................| 0.2476 | -24.53 | -8.462 | -0.2274 |
+#&gt; |.....................| 4.657 | -7.455 | -5.599 | -6.689 |
+#&gt; |<span style='font-weight: bold;'> 27</span>| 482.07760 | 1.001 | -1.030 | -0.9154 | -0.8996 |
+#&gt; |.....................| -0.8522 | -0.5495 | -0.7881 | -0.8694 |
+#&gt; |.....................| -0.9481 | -0.7546 | -0.7885 | -0.7696 |
+#&gt; | U| 482.0776 | 93.06 | -5.330 | -0.9439 | -0.1152 |
+#&gt; |.....................| 2.293 | 1.391 | 0.03155 | 0.7654 |
+#&gt; |.....................| 0.8112 | 1.351 | 1.155 | 1.179 |
+#&gt; | X|<span style='font-weight: bold;'> 482.0776</span> | 93.06 | 0.004842 | 0.2801 | 0.8912 |
+#&gt; |.....................| 9.906 | 1.391 | 0.03155 | 0.7654 |
+#&gt; |.....................| 0.8112 | 1.351 | 1.155 | 1.179 |
+#&gt; | F| Forward Diff. | 31.51 | 1.862 | 0.3171 | 0.3253 |
+#&gt; |.....................| 0.4890 | -23.74 | -7.570 | -0.1627 |
+#&gt; |.....................| 4.673 | -7.176 | -5.365 | -6.441 |
+#&gt; |<span style='font-weight: bold;'> 28</span>| 481.65018 | 0.9960 | -1.035 | -0.9168 | -0.9007 |
+#&gt; |.....................| -0.8541 | -0.5386 | -0.7859 | -0.8662 |
+#&gt; |.....................| -0.9515 | -0.7465 | -0.7840 | -0.7624 |
+#&gt; | U| 481.65018 | 92.63 | -5.335 | -0.9452 | -0.1163 |
+#&gt; |.....................| 2.291 | 1.398 | 0.03158 | 0.7678 |
+#&gt; |.....................| 0.8082 | 1.361 | 1.160 | 1.187 |
+#&gt; | X|<span style='font-weight: bold;'> 481.65018</span> | 92.63 | 0.004820 | 0.2799 | 0.8902 |
+#&gt; |.....................| 9.887 | 1.398 | 0.03158 | 0.7678 |
+#&gt; |.....................| 0.8082 | 1.361 | 1.160 | 1.187 |
+#&gt; | F| Forward Diff. | -31.18 | 1.794 | 0.1244 | 0.2518 |
+#&gt; |.....................| 0.2479 | -22.54 | -7.736 | -0.2537 |
+#&gt; |.....................| 4.155 | -6.794 | -5.094 | -6.088 |
+#&gt; |<span style='font-weight: bold;'> 29</span>| 481.23911 | 1.000 | -1.041 | -0.9182 | -0.9020 |
+#&gt; |.....................| -0.8564 | -0.5274 | -0.7840 | -0.8624 |
+#&gt; |.....................| -0.9539 | -0.7386 | -0.7800 | -0.7556 |
+#&gt; | U| 481.23911 | 93.04 | -5.341 | -0.9465 | -0.1176 |
+#&gt; |.....................| 2.289 | 1.404 | 0.03161 | 0.7707 |
+#&gt; |.....................| 0.8061 | 1.371 | 1.164 | 1.194 |
+#&gt; | X|<span style='font-weight: bold;'> 481.23911</span> | 93.04 | 0.004792 | 0.2796 | 0.8890 |
+#&gt; |.....................| 9.865 | 1.404 | 0.03161 | 0.7707 |
+#&gt; |.....................| 0.8061 | 1.371 | 1.164 | 1.194 |
+#&gt; |<span style='font-weight: bold;'> 30</span>| 480.84332 | 1.001 | -1.048 | -0.9201 | -0.9037 |
+#&gt; |.....................| -0.8593 | -0.5164 | -0.7829 | -0.8573 |
+#&gt; |.....................| -0.9562 | -0.7293 | -0.7754 | -0.7475 |
+#&gt; | U| 480.84332 | 93.06 | -5.348 | -0.9483 | -0.1193 |
+#&gt; |.....................| 2.286 | 1.411 | 0.03163 | 0.7746 |
+#&gt; |.....................| 0.8041 | 1.382 | 1.169 | 1.203 |
+#&gt; | X|<span style='font-weight: bold;'> 480.84332</span> | 93.06 | 0.004757 | 0.2792 | 0.8875 |
+#&gt; |.....................| 9.836 | 1.411 | 0.03163 | 0.7746 |
+#&gt; |.....................| 0.8041 | 1.382 | 1.169 | 1.203 |
+#&gt; |<span style='font-weight: bold;'> 31</span>| 479.47395 | 1.001 | -1.077 | -0.9274 | -0.9105 |
+#&gt; |.....................| -0.8708 | -0.4737 | -0.7785 | -0.8375 |
+#&gt; |.....................| -0.9655 | -0.6927 | -0.7575 | -0.7158 |
+#&gt; | U| 479.47395 | 93.12 | -5.377 | -0.9551 | -0.1261 |
+#&gt; |.....................| 2.275 | 1.436 | 0.03170 | 0.7896 |
+#&gt; |.....................| 0.7959 | 1.426 | 1.188 | 1.237 |
+#&gt; | X|<span style='font-weight: bold;'> 479.47395</span> | 93.12 | 0.004620 | 0.2779 | 0.8816 |
+#&gt; |.....................| 9.723 | 1.436 | 0.03170 | 0.7896 |
+#&gt; |.....................| 0.7959 | 1.426 | 1.188 | 1.237 |
+#&gt; |<span style='font-weight: bold;'> 32</span>| 477.01144 | 1.003 | -1.162 | -0.9485 | -0.9300 |
+#&gt; |.....................| -0.9044 | -0.3493 | -0.7656 | -0.7799 |
+#&gt; |.....................| -0.9925 | -0.5865 | -0.7057 | -0.6237 |
+#&gt; | U| 477.01144 | 93.31 | -5.462 | -0.9750 | -0.1456 |
+#&gt; |.....................| 2.241 | 1.511 | 0.03189 | 0.8334 |
+#&gt; |.....................| 0.7723 | 1.555 | 1.243 | 1.335 |
+#&gt; | X|<span style='font-weight: bold;'> 477.01144</span> | 93.31 | 0.004245 | 0.2739 | 0.8645 |
+#&gt; |.....................| 9.403 | 1.511 | 0.03189 | 0.8334 |
+#&gt; |.....................| 0.7723 | 1.555 | 1.243 | 1.335 |
+#&gt; | F| Forward Diff. | 48.38 | 1.353 | -0.3553 | -0.05530 |
+#&gt; |.....................| -0.006768 | -8.661 | -2.325 | -0.1540 |
+#&gt; |.....................| 2.503 | -0.2811 | -0.6438 | -0.5229 |
+#&gt; |<span style='font-weight: bold;'> 33</span>| 477.99463 | 1.002 | -1.284 | -0.8933 | -0.9162 |
+#&gt; |.....................| -0.8846 | -0.1951 | -0.7385 | -0.7367 |
+#&gt; |.....................| -1.093 | -0.7697 | -0.8046 | -0.7596 |
+#&gt; | U| 477.99463 | 93.20 | -5.584 | -0.9231 | -0.1318 |
+#&gt; |.....................| 2.261 | 1.604 | 0.03230 | 0.8662 |
+#&gt; |.....................| 0.6840 | 1.333 | 1.138 | 1.190 |
+#&gt; | X|<span style='font-weight: bold;'> 477.99463</span> | 93.20 | 0.003757 | 0.2843 | 0.8766 |
+#&gt; |.....................| 9.591 | 1.604 | 0.03230 | 0.8662 |
+#&gt; |.....................| 0.6840 | 1.333 | 1.138 | 1.190 |
+#&gt; |<span style='font-weight: bold;'> 34</span>| 476.67952 | 1.000 | -1.201 | -0.9310 | -0.9256 |
+#&gt; |.....................| -0.8981 | -0.3000 | -0.7569 | -0.7662 |
+#&gt; |.....................| -1.025 | -0.6445 | -0.7370 | -0.6668 |
+#&gt; | U| 476.67952 | 93.04 | -5.501 | -0.9585 | -0.1412 |
+#&gt; |.....................| 2.247 | 1.541 | 0.03202 | 0.8438 |
+#&gt; |.....................| 0.7442 | 1.485 | 1.210 | 1.289 |
+#&gt; | X|<span style='font-weight: bold;'> 476.67952</span> | 93.04 | 0.004084 | 0.2772 | 0.8683 |
+#&gt; |.....................| 9.462 | 1.541 | 0.03202 | 0.8438 |
+#&gt; |.....................| 0.7442 | 1.485 | 1.210 | 1.289 |
+#&gt; | F| Forward Diff. | 3.308 | 1.138 | 0.3206 | 0.007327 |
+#&gt; |.....................| -0.005220 | -6.420 | -1.952 | -0.8085 |
+#&gt; |.....................| -0.4295 | -3.531 | -2.349 | -2.485 |
+#&gt; |<span style='font-weight: bold;'> 35</span>| 477.00015 | 0.9939 | -1.268 | -0.9234 | -0.9152 |
+#&gt; |.....................| -0.8823 | -0.2647 | -0.7585 | -0.7168 |
+#&gt; |.....................| -0.9725 | -0.6365 | -0.7310 | -0.6853 |
+#&gt; | U| 477.00015 | 92.43 | -5.568 | -0.9514 | -0.1308 |
+#&gt; |.....................| 2.263 | 1.562 | 0.03200 | 0.8813 |
+#&gt; |.....................| 0.7898 | 1.495 | 1.216 | 1.269 |
+#&gt; | X|<span style='font-weight: bold;'> 477.00015</span> | 92.43 | 0.003818 | 0.2786 | 0.8774 |
+#&gt; |.....................| 9.613 | 1.562 | 0.03200 | 0.8813 |
+#&gt; |.....................| 0.7898 | 1.495 | 1.216 | 1.269 |
+#&gt; |<span style='font-weight: bold;'> 36</span>| 476.87328 | 0.9941 | -1.216 | -0.9300 | -0.9236 |
+#&gt; |.....................| -0.8950 | -0.2832 | -0.7542 | -0.7554 |
+#&gt; |.....................| -1.014 | -0.6375 | -0.7322 | -0.6666 |
+#&gt; | U| 476.87328 | 92.45 | -5.516 | -0.9576 | -0.1392 |
+#&gt; |.....................| 2.250 | 1.551 | 0.03206 | 0.8520 |
+#&gt; |.....................| 0.7536 | 1.493 | 1.215 | 1.289 |
+#&gt; | X|<span style='font-weight: bold;'> 476.87328</span> | 92.45 | 0.004024 | 0.2774 | 0.8700 |
+#&gt; |.....................| 9.491 | 1.551 | 0.03206 | 0.8520 |
+#&gt; |.....................| 0.7536 | 1.493 | 1.215 | 1.289 |
+#&gt; |<span style='font-weight: bold;'> 37</span>| 476.68202 | 0.9977 | -1.202 | -0.9313 | -0.9256 |
+#&gt; |.....................| -0.8981 | -0.2947 | -0.7553 | -0.7655 |
+#&gt; |.....................| -1.024 | -0.6416 | -0.7351 | -0.6648 |
+#&gt; | U| 476.68202 | 92.79 | -5.502 | -0.9588 | -0.1412 |
+#&gt; |.....................| 2.247 | 1.544 | 0.03204 | 0.8443 |
+#&gt; |.....................| 0.7445 | 1.488 | 1.212 | 1.291 |
+#&gt; | X|<span style='font-weight: bold;'> 476.68202</span> | 92.79 | 0.004080 | 0.2771 | 0.8683 |
+#&gt; |.....................| 9.462 | 1.544 | 0.03204 | 0.8443 |
+#&gt; |.....................| 0.7445 | 1.488 | 1.212 | 1.291 |
+#&gt; |<span style='font-weight: bold;'> 38</span>| 476.66620 | 0.9991 | -1.201 | -0.9311 | -0.9256 |
+#&gt; |.....................| -0.8981 | -0.2974 | -0.7561 | -0.7659 |
+#&gt; |.....................| -1.024 | -0.6431 | -0.7361 | -0.6658 |
+#&gt; | U| 476.6662 | 92.92 | -5.501 | -0.9587 | -0.1412 |
+#&gt; |.....................| 2.247 | 1.542 | 0.03203 | 0.8441 |
+#&gt; |.....................| 0.7443 | 1.487 | 1.211 | 1.290 |
+#&gt; | X|<span style='font-weight: bold;'> 476.6662</span> | 92.92 | 0.004082 | 0.2771 | 0.8683 |
+#&gt; |.....................| 9.462 | 1.542 | 0.03203 | 0.8441 |
+#&gt; |.....................| 0.7443 | 1.487 | 1.211 | 1.290 |
+#&gt; | F| Forward Diff. | -16.67 | 1.127 | 0.2138 | -0.01630 |
+#&gt; |.....................| -0.1134 | -4.869 | -1.703 | -0.03057 |
+#&gt; |.....................| -0.03000 | -2.848 | -2.302 | -2.432 |
+#&gt; |<span style='font-weight: bold;'> 39</span>| 476.65034 | 1.001 | -1.204 | -0.9308 | -0.9253 |
+#&gt; |.....................| -0.8974 | -0.2967 | -0.7561 | -0.7660 |
+#&gt; |.....................| -1.024 | -0.6432 | -0.7350 | -0.6655 |
+#&gt; | U| 476.65034 | 93.06 | -5.504 | -0.9584 | -0.1409 |
+#&gt; |.....................| 2.248 | 1.543 | 0.03203 | 0.8440 |
+#&gt; |.....................| 0.7448 | 1.487 | 1.212 | 1.290 |
+#&gt; | X|<span style='font-weight: bold;'> 476.65034</span> | 93.06 | 0.004070 | 0.2772 | 0.8686 |
+#&gt; |.....................| 9.468 | 1.543 | 0.03203 | 0.8440 |
+#&gt; |.....................| 0.7448 | 1.487 | 1.212 | 1.290 |
+#&gt; | F| Forward Diff. | 7.111 | 1.131 | 0.3498 | 0.02199 |
+#&gt; |.....................| 0.03596 | -6.336 | -1.893 | -0.8646 |
+#&gt; |.....................| -0.4089 | -3.511 | -2.253 | -2.437 |
+#&gt; |<span style='font-weight: bold;'> 40</span>| 476.63921 | 0.9998 | -1.207 | -0.9306 | -0.9249 |
+#&gt; |.....................| -0.8968 | -0.2957 | -0.7561 | -0.7661 |
+#&gt; |.....................| -1.024 | -0.6430 | -0.7338 | -0.6650 |
+#&gt; | U| 476.63921 | 92.98 | -5.507 | -0.9581 | -0.1405 |
+#&gt; |.....................| 2.249 | 1.543 | 0.03203 | 0.8439 |
+#&gt; |.....................| 0.7451 | 1.487 | 1.213 | 1.291 |
+#&gt; | X|<span style='font-weight: bold;'> 476.63921</span> | 92.98 | 0.004058 | 0.2773 | 0.8689 |
+#&gt; |.....................| 9.474 | 1.543 | 0.03203 | 0.8439 |
+#&gt; |.....................| 0.7451 | 1.487 | 1.213 | 1.291 |
+#&gt; | F| Forward Diff. | -6.837 | 1.116 | 0.2875 | 0.01149 |
+#&gt; |.....................| -0.02542 | -4.741 | -1.572 | 0.01643 |
+#&gt; |.....................| -1.427 | -2.805 | -2.162 | -2.393 |
+#&gt; |<span style='font-weight: bold;'> 41</span>| 476.63321 | 1.001 | -1.209 | -0.9304 | -0.9247 |
+#&gt; |.....................| -0.8965 | -0.2943 | -0.7557 | -0.7669 |
+#&gt; |.....................| -1.022 | -0.6432 | -0.7330 | -0.6644 |
+#&gt; | U| 476.63321 | 93.07 | -5.509 | -0.9580 | -0.1403 |
+#&gt; |.....................| 2.249 | 1.544 | 0.03204 | 0.8433 |
+#&gt; |.....................| 0.7468 | 1.487 | 1.214 | 1.292 |
+#&gt; | X|<span style='font-weight: bold;'> 476.63321</span> | 93.07 | 0.004050 | 0.2773 | 0.8691 |
+#&gt; |.....................| 9.477 | 1.544 | 0.03204 | 0.8433 |
+#&gt; |.....................| 0.7468 | 1.487 | 1.214 | 1.292 |
+#&gt; | F| Forward Diff. | 8.780 | 1.119 | 0.3715 | 0.03544 |
+#&gt; |.....................| 0.06786 | -4.773 | -1.470 | -0.02124 |
+#&gt; |.....................| -1.265 | -2.850 | -2.132 | -2.390 |
+#&gt; |<span style='font-weight: bold;'> 42</span>| 476.62737 | 0.9998 | -1.211 | -0.9303 | -0.9246 |
+#&gt; |.....................| -0.8963 | -0.2932 | -0.7554 | -0.7683 |
+#&gt; |.....................| -1.020 | -0.6436 | -0.7322 | -0.6637 |
+#&gt; | U| 476.62737 | 92.98 | -5.511 | -0.9578 | -0.1402 |
+#&gt; |.....................| 2.249 | 1.545 | 0.03204 | 0.8422 |
+#&gt; |.....................| 0.7485 | 1.486 | 1.215 | 1.292 |
+#&gt; | X|<span style='font-weight: bold;'> 476.62737</span> | 92.98 | 0.004043 | 0.2773 | 0.8692 |
+#&gt; |.....................| 9.479 | 1.545 | 0.03204 | 0.8422 |
+#&gt; |.....................| 0.7485 | 1.486 | 1.215 | 1.292 |
+#&gt; | F| Forward Diff. | -5.468 | 1.108 | 0.2964 | 0.01787 |
+#&gt; |.....................| -0.01029 | -4.584 | -1.512 | -0.04750 |
+#&gt; |.....................| -1.233 | -2.839 | -2.097 | -2.338 |
+#&gt; |<span style='font-weight: bold;'> 43</span>| 476.62183 | 1.001 | -1.213 | -0.9301 | -0.9245 |
+#&gt; |.....................| -0.8960 | -0.2918 | -0.7549 | -0.7696 |
+#&gt; |.....................| -1.018 | -0.6438 | -0.7313 | -0.6628 |
+#&gt; | U| 476.62183 | 93.07 | -5.513 | -0.9577 | -0.1401 |
+#&gt; |.....................| 2.249 | 1.546 | 0.03205 | 0.8412 |
+#&gt; |.....................| 0.7501 | 1.486 | 1.216 | 1.293 |
+#&gt; | X|<span style='font-weight: bold;'> 476.62183</span> | 93.07 | 0.004035 | 0.2773 | 0.8693 |
+#&gt; |.....................| 9.481 | 1.546 | 0.03205 | 0.8412 |
+#&gt; |.....................| 0.7501 | 1.486 | 1.216 | 1.293 |
+#&gt; | F| Forward Diff. | 8.726 | 1.111 | 0.3721 | 0.03969 |
+#&gt; |.....................| 0.07339 | -4.588 | -1.391 | -0.04583 |
+#&gt; |.....................| -1.059 | -2.851 | -2.052 | -2.306 |
+#&gt; |<span style='font-weight: bold;'> 44</span>| 476.61645 | 0.9998 | -1.215 | -0.9300 | -0.9243 |
+#&gt; |.....................| -0.8958 | -0.2908 | -0.7546 | -0.7711 |
+#&gt; |.....................| -1.016 | -0.6442 | -0.7306 | -0.6621 |
+#&gt; | U| 476.61645 | 92.98 | -5.515 | -0.9576 | -0.1399 |
+#&gt; |.....................| 2.250 | 1.546 | 0.03205 | 0.8401 |
+#&gt; |.....................| 0.7517 | 1.485 | 1.217 | 1.294 |
+#&gt; | X|<span style='font-weight: bold;'> 476.61645</span> | 92.98 | 0.004027 | 0.2774 | 0.8694 |
+#&gt; |.....................| 9.484 | 1.546 | 0.03205 | 0.8401 |
+#&gt; |.....................| 0.7517 | 1.485 | 1.217 | 1.294 |
+#&gt; | F| Forward Diff. | -5.224 | 1.099 | 0.2980 | 0.02349 |
+#&gt; |.....................| -0.002638 | -4.438 | -1.447 | -0.09166 |
+#&gt; |.....................| 0.4490 | -2.896 | -2.021 | -2.267 |
+#&gt; |<span style='font-weight: bold;'> 45</span>| 476.60491 | 1.001 | -1.217 | -0.9300 | -0.9242 |
+#&gt; |.....................| -0.8956 | -0.2899 | -0.7543 | -0.7729 |
+#&gt; |.....................| -1.016 | -0.6437 | -0.7294 | -0.6608 |
+#&gt; | U| 476.60491 | 93.08 | -5.517 | -0.9576 | -0.1398 |
+#&gt; |.....................| 2.250 | 1.547 | 0.03206 | 0.8387 |
+#&gt; |.....................| 0.7514 | 1.486 | 1.218 | 1.295 |
+#&gt; | X|<span style='font-weight: bold;'> 476.60491</span> | 93.08 | 0.004018 | 0.2774 | 0.8695 |
+#&gt; |.....................| 9.485 | 1.547 | 0.03206 | 0.8387 |
+#&gt; |.....................| 0.7514 | 1.486 | 1.218 | 1.295 |
+#&gt; | F| Forward Diff. | 9.891 | 1.101 | 0.3805 | 0.04781 |
+#&gt; |.....................| 0.09121 | -4.602 | -1.355 | -0.1211 |
+#&gt; |.....................| -0.9908 | -2.875 | -1.954 | -2.212 |
+#&gt; |<span style='font-weight: bold;'> 46</span>| 476.59275 | 0.9999 | -1.219 | -0.9301 | -0.9241 |
+#&gt; |.....................| -0.8954 | -0.2896 | -0.7542 | -0.7748 |
+#&gt; |.....................| -1.017 | -0.6434 | -0.7284 | -0.6597 |
+#&gt; | U| 476.59275 | 92.99 | -5.519 | -0.9576 | -0.1397 |
+#&gt; |.....................| 2.250 | 1.547 | 0.03206 | 0.8373 |
+#&gt; |.....................| 0.7512 | 1.486 | 1.219 | 1.297 |
+#&gt; | X|<span style='font-weight: bold;'> 476.59275</span> | 92.99 | 0.004009 | 0.2774 | 0.8696 |
+#&gt; |.....................| 9.487 | 1.547 | 0.03206 | 0.8373 |
+#&gt; |.....................| 0.7512 | 1.486 | 1.219 | 1.297 |
+#&gt; | F| Forward Diff. | -4.741 | 1.086 | 0.3018 | 0.02978 |
+#&gt; |.....................| 0.01334 | -4.300 | -1.393 | -0.08082 |
+#&gt; |.....................| 0.4335 | -2.821 | -1.884 | -2.156 |
+#&gt; |<span style='font-weight: bold;'> 47</span>| 476.58049 | 1.001 | -1.222 | -0.9302 | -0.9241 |
+#&gt; |.....................| -0.8953 | -0.2889 | -0.7541 | -0.7767 |
+#&gt; |.....................| -1.017 | -0.6427 | -0.7275 | -0.6585 |
+#&gt; | U| 476.58049 | 93.06 | -5.522 | -0.9577 | -0.1397 |
+#&gt; |.....................| 2.250 | 1.547 | 0.03206 | 0.8359 |
+#&gt; |.....................| 0.7507 | 1.487 | 1.220 | 1.298 |
+#&gt; | X|<span style='font-weight: bold;'> 476.58049</span> | 93.06 | 0.003999 | 0.2773 | 0.8697 |
+#&gt; |.....................| 9.488 | 1.547 | 0.03206 | 0.8359 |
+#&gt; |.....................| 0.7507 | 1.487 | 1.220 | 1.298 |
+#&gt; |<span style='font-weight: bold;'> 48</span>| 476.57085 | 1.001 | -1.225 | -0.9302 | -0.9239 |
+#&gt; |.....................| -0.8951 | -0.2891 | -0.7542 | -0.7796 |
+#&gt; |.....................| -1.018 | -0.6424 | -0.7265 | -0.6573 |
+#&gt; | U| 476.57085 | 93.06 | -5.525 | -0.9578 | -0.1395 |
+#&gt; |.....................| 2.250 | 1.547 | 0.03206 | 0.8336 |
+#&gt; |.....................| 0.7502 | 1.488 | 1.221 | 1.299 |
+#&gt; | X|<span style='font-weight: bold;'> 476.57085</span> | 93.06 | 0.003985 | 0.2773 | 0.8698 |
+#&gt; |.....................| 9.490 | 1.547 | 0.03206 | 0.8336 |
+#&gt; |.....................| 0.7502 | 1.488 | 1.221 | 1.299 |
+#&gt; |<span style='font-weight: bold;'> 49</span>| 476.52700 | 1.000 | -1.243 | -0.9306 | -0.9233 |
+#&gt; |.....................| -0.8940 | -0.2898 | -0.7549 | -0.7948 |
+#&gt; |.....................| -1.021 | -0.6409 | -0.7216 | -0.6509 |
+#&gt; | U| 476.527 | 93.02 | -5.543 | -0.9582 | -0.1389 |
+#&gt; |.....................| 2.251 | 1.547 | 0.03205 | 0.8221 |
+#&gt; |.....................| 0.7475 | 1.489 | 1.226 | 1.306 |
+#&gt; | X|<span style='font-weight: bold;'> 476.527</span> | 93.02 | 0.003915 | 0.2772 | 0.8703 |
+#&gt; |.....................| 9.501 | 1.547 | 0.03205 | 0.8221 |
+#&gt; |.....................| 0.7475 | 1.489 | 1.226 | 1.306 |
+#&gt; |<span style='font-weight: bold;'> 50</span>| 476.45166 | 0.9988 | -1.314 | -0.9321 | -0.9209 |
+#&gt; |.....................| -0.8895 | -0.2927 | -0.7576 | -0.8554 |
+#&gt; |.....................| -1.033 | -0.6351 | -0.7022 | -0.6254 |
+#&gt; | U| 476.45166 | 92.89 | -5.614 | -0.9596 | -0.1365 |
+#&gt; |.....................| 2.256 | 1.545 | 0.03201 | 0.7760 |
+#&gt; |.....................| 0.7365 | 1.496 | 1.247 | 1.333 |
+#&gt; | X|<span style='font-weight: bold;'> 476.45166</span> | 92.89 | 0.003648 | 0.2770 | 0.8724 |
+#&gt; |.....................| 9.543 | 1.545 | 0.03201 | 0.7760 |
+#&gt; |.....................| 0.7365 | 1.496 | 1.247 | 1.333 |
+#&gt; | F| Forward Diff. | -21.31 | 0.8191 | 0.2022 | 0.1018 |
+#&gt; |.....................| 0.1327 | -4.505 | -1.303 | -1.202 |
+#&gt; |.....................| -2.080 | -2.304 | -0.3706 | -0.4948 |
+#&gt; |<span style='font-weight: bold;'> 51</span>| 476.56836 | 1.004 | -1.424 | -0.9336 | -0.9183 |
+#&gt; |.....................| -0.8856 | -0.2810 | -0.7637 | -0.9206 |
+#&gt; |.....................| -1.004 | -0.6303 | -0.6962 | -0.6148 |
+#&gt; | U| 476.56836 | 93.36 | -5.724 | -0.9609 | -0.1338 |
+#&gt; |.....................| 2.260 | 1.552 | 0.03192 | 0.7265 |
+#&gt; |.....................| 0.7619 | 1.502 | 1.254 | 1.345 |
+#&gt; | X|<span style='font-weight: bold;'> 476.56836</span> | 93.36 | 0.003266 | 0.2767 | 0.8747 |
+#&gt; |.....................| 9.581 | 1.552 | 0.03192 | 0.7265 |
+#&gt; |.....................| 0.7619 | 1.502 | 1.254 | 1.345 |
+#&gt; |<span style='font-weight: bold;'> 52</span>| 476.44457 | 1.002 | -1.351 | -0.9326 | -0.9200 |
+#&gt; |.....................| -0.8882 | -0.2885 | -0.7595 | -0.8773 |
+#&gt; |.....................| -1.024 | -0.6333 | -0.7001 | -0.6218 |
+#&gt; | U| 476.44457 | 93.15 | -5.651 | -0.9600 | -0.1356 |
+#&gt; |.....................| 2.257 | 1.548 | 0.03198 | 0.7594 |
+#&gt; |.....................| 0.7451 | 1.499 | 1.249 | 1.337 |
+#&gt; | X|<span style='font-weight: bold;'> 476.44457</span> | 93.15 | 0.003514 | 0.2769 | 0.8732 |
+#&gt; |.....................| 9.556 | 1.548 | 0.03198 | 0.7594 |
+#&gt; |.....................| 0.7451 | 1.499 | 1.249 | 1.337 |
+#&gt; | F| Forward Diff. | 15.82 | 0.7276 | 0.3571 | 0.1746 |
+#&gt; |.....................| 0.4004 | -4.436 | -0.9222 | -1.572 |
+#&gt; |.....................| -1.287 | -2.164 | -0.2873 | -0.3883 |
+#&gt; |<span style='font-weight: bold;'> 53</span>| 476.40417 | 1.000 | -1.371 | -0.9349 | -0.9209 |
+#&gt; |.....................| -0.8904 | -0.2869 | -0.7634 | -0.8782 |
+#&gt; |.....................| -1.024 | -0.6262 | -0.7046 | -0.6250 |
+#&gt; | U| 476.40417 | 93.02 | -5.671 | -0.9622 | -0.1365 |
+#&gt; |.....................| 2.255 | 1.549 | 0.03192 | 0.7587 |
+#&gt; |.....................| 0.7444 | 1.507 | 1.245 | 1.334 |
+#&gt; | X|<span style='font-weight: bold;'> 476.40417</span> | 93.02 | 0.003446 | 0.2764 | 0.8724 |
+#&gt; |.....................| 9.535 | 1.549 | 0.03192 | 0.7587 |
+#&gt; |.....................| 0.7444 | 1.507 | 1.245 | 1.334 |
+#&gt; |<span style='font-weight: bold;'> 54</span>| 476.37918 | 1.000 | -1.391 | -0.9372 | -0.9218 |
+#&gt; |.....................| -0.8927 | -0.2856 | -0.7675 | -0.8792 |
+#&gt; |.....................| -1.025 | -0.6191 | -0.7092 | -0.6283 |
+#&gt; | U| 476.37918 | 93.03 | -5.691 | -0.9644 | -0.1374 |
+#&gt; |.....................| 2.253 | 1.549 | 0.03186 | 0.7580 |
+#&gt; |.....................| 0.7434 | 1.516 | 1.240 | 1.330 |
+#&gt; | X|<span style='font-weight: bold;'> 476.37918</span> | 93.03 | 0.003376 | 0.2760 | 0.8716 |
+#&gt; |.....................| 9.513 | 1.549 | 0.03186 | 0.7580 |
+#&gt; |.....................| 0.7434 | 1.516 | 1.240 | 1.330 |
+#&gt; |<span style='font-weight: bold;'> 55</span>| 476.33357 | 1.001 | -1.461 | -0.9453 | -0.9249 |
+#&gt; |.....................| -0.9004 | -0.2814 | -0.7818 | -0.8827 |
+#&gt; |.....................| -1.029 | -0.5944 | -0.7253 | -0.6399 |
+#&gt; | U| 476.33357 | 93.07 | -5.761 | -0.9719 | -0.1405 |
+#&gt; |.....................| 2.245 | 1.552 | 0.03165 | 0.7553 |
+#&gt; |.....................| 0.7403 | 1.546 | 1.222 | 1.318 |
+#&gt; | X|<span style='font-weight: bold;'> 476.33357</span> | 93.07 | 0.003146 | 0.2745 | 0.8689 |
+#&gt; |.....................| 9.440 | 1.552 | 0.03165 | 0.7553 |
+#&gt; |.....................| 0.7403 | 1.546 | 1.222 | 1.318 |
+#&gt; | F| Forward Diff. | -1.553 | 0.4475 | -0.2195 | 0.07220 |
+#&gt; |.....................| 0.05655 | -4.350 | -1.061 | -1.750 |
+#&gt; |.....................| 0.1436 | -0.4527 | -1.673 | -1.245 |
+#&gt; |<span style='font-weight: bold;'> 56</span>| 476.20746 | 1.002 | -1.571 | -0.9452 | -0.9313 |
+#&gt; |.....................| -0.9123 | -0.2680 | -0.8139 | -0.8382 |
+#&gt; |.....................| -1.032 | -0.6009 | -0.7081 | -0.6381 |
+#&gt; | U| 476.20746 | 93.20 | -5.871 | -0.9719 | -0.1469 |
+#&gt; |.....................| 2.233 | 1.560 | 0.03117 | 0.7891 |
+#&gt; |.....................| 0.7373 | 1.538 | 1.241 | 1.320 |
+#&gt; | X|<span style='font-weight: bold;'> 476.20746</span> | 93.20 | 0.002821 | 0.2745 | 0.8634 |
+#&gt; |.....................| 9.328 | 1.560 | 0.03117 | 0.7891 |
+#&gt; |.....................| 0.7373 | 1.538 | 1.241 | 1.320 |
+#&gt; | F| Forward Diff. | 12.15 | 0.1791 | -0.01894 | -0.004675 |
+#&gt; |.....................| -0.06593 | -5.850 | -1.512 | -1.794 |
+#&gt; |.....................| -1.396 | -1.647 | -0.7085 | -1.309 |
+#&gt; |<span style='font-weight: bold;'> 57</span>| 476.15444 | 1.000 | -1.669 | -0.9317 | -0.9229 |
+#&gt; |.....................| -0.8889 | -0.2480 | -0.8424 | -0.7961 |
+#&gt; |.....................| -1.030 | -0.6117 | -0.7275 | -0.5959 |
+#&gt; | U| 476.15444 | 93.03 | -5.969 | -0.9591 | -0.1385 |
+#&gt; |.....................| 2.256 | 1.572 | 0.03074 | 0.8211 |
+#&gt; |.....................| 0.7395 | 1.525 | 1.220 | 1.365 |
+#&gt; | X|<span style='font-weight: bold;'> 476.15444</span> | 93.03 | 0.002558 | 0.2771 | 0.8707 |
+#&gt; |.....................| 9.549 | 1.572 | 0.03074 | 0.8211 |
+#&gt; |.....................| 0.7395 | 1.525 | 1.220 | 1.365 |
+#&gt; | F| Forward Diff. | -13.97 | -0.09883 | 0.5245 | 0.1410 |
+#&gt; |.....................| 0.5845 | -3.407 | -1.272 | -0.2800 |
+#&gt; |.....................| 0.9652 | -1.487 | -1.684 | 0.3572 |
+#&gt; |<span style='font-weight: bold;'> 58</span>| 476.18235 | 1.000 | -1.690 | -0.9781 | -0.8961 |
+#&gt; |.....................| -0.8818 | -0.1915 | -0.8548 | -0.7635 |
+#&gt; |.....................| -1.041 | -0.6068 | -0.6702 | -0.6625 |
+#&gt; | U| 476.18235 | 93.04 | -5.990 | -1.003 | -0.1117 |
+#&gt; |.....................| 2.264 | 1.606 | 0.03055 | 0.8458 |
+#&gt; |.....................| 0.7299 | 1.531 | 1.281 | 1.294 |
+#&gt; | X|<span style='font-weight: bold;'> 476.18235</span> | 93.04 | 0.002505 | 0.2684 | 0.8943 |
+#&gt; |.....................| 9.617 | 1.606 | 0.03055 | 0.8458 |
+#&gt; |.....................| 0.7299 | 1.531 | 1.281 | 1.294 |
+#&gt; |<span style='font-weight: bold;'> 59</span>| 476.08231 | 1.003 | -1.678 | -0.9530 | -0.9107 |
+#&gt; |.....................| -0.8858 | -0.2215 | -0.8479 | -0.7811 |
+#&gt; |.....................| -1.035 | -0.6092 | -0.7010 | -0.6265 |
+#&gt; | U| 476.08231 | 93.25 | -5.978 | -0.9792 | -0.1263 |
+#&gt; |.....................| 2.260 | 1.588 | 0.03066 | 0.8325 |
+#&gt; |.....................| 0.7350 | 1.528 | 1.248 | 1.332 |
+#&gt; | X|<span style='font-weight: bold;'> 476.08231</span> | 93.25 | 0.002533 | 0.2730 | 0.8814 |
+#&gt; |.....................| 9.579 | 1.588 | 0.03066 | 0.8325 |
+#&gt; |.....................| 0.7350 | 1.528 | 1.248 | 1.332 |
+#&gt; | F| Forward Diff. | 18.25 | -0.08933 | -0.2508 | 0.5157 |
+#&gt; |.....................| 0.8830 | -3.835 | -1.133 | -1.026 |
+#&gt; |.....................| -1.010 | -2.153 | -0.2439 | -1.007 |
+#&gt; |<span style='font-weight: bold;'> 60</span>| 476.03808 | 1.001 | -1.672 | -0.9320 | -0.9310 |
+#&gt; |.....................| -0.9291 | -0.2079 | -0.8419 | -0.7733 |
+#&gt; |.....................| -1.039 | -0.6026 | -0.6913 | -0.6380 |
+#&gt; | U| 476.03808 | 93.13 | -5.972 | -0.9594 | -0.1466 |
+#&gt; |.....................| 2.216 | 1.596 | 0.03074 | 0.8384 |
+#&gt; |.....................| 0.7314 | 1.536 | 1.259 | 1.320 |
+#&gt; | X|<span style='font-weight: bold;'> 476.03808</span> | 93.13 | 0.002548 | 0.2770 | 0.8636 |
+#&gt; |.....................| 9.173 | 1.596 | 0.03074 | 0.8384 |
+#&gt; |.....................| 0.7314 | 1.536 | 1.259 | 1.320 |
+#&gt; | F| Forward Diff. | -5.407 | -0.06545 | 0.6727 | 0.05373 |
+#&gt; |.....................| -0.4541 | -1.330 | -0.5709 | -0.1224 |
+#&gt; |.....................| -0.8702 | -1.228 | 0.2640 | -1.506 |
+#&gt; |<span style='font-weight: bold;'> 61</span>| 476.03300 | 1.003 | -1.664 | -0.9621 | -0.9598 |
+#&gt; |.....................| -0.9520 | -0.2020 | -0.8337 | -0.7650 |
+#&gt; |.....................| -1.042 | -0.6106 | -0.7076 | -0.6154 |
+#&gt; | U| 476.033 | 93.29 | -5.964 | -0.9878 | -0.1754 |
+#&gt; |.....................| 2.193 | 1.599 | 0.03087 | 0.8447 |
+#&gt; |.....................| 0.7289 | 1.526 | 1.241 | 1.344 |
+#&gt; | X|<span style='font-weight: bold;'> 476.033</span> | 93.29 | 0.002569 | 0.2714 | 0.8391 |
+#&gt; |.....................| 8.966 | 1.599 | 0.03087 | 0.8447 |
+#&gt; |.....................| 0.7289 | 1.526 | 1.241 | 1.344 |
+#&gt; | F| Forward Diff. | 15.25 | -0.008049 | -0.5780 | -0.5632 |
+#&gt; |.....................| -0.9601 | -0.9870 | -0.1614 | -0.08306 |
+#&gt; |.....................| 0.3446 | -1.564 | -0.5735 | -0.5777 |
+#&gt; |<span style='font-weight: bold;'> 62</span>| 475.98457 | 1.001 | -1.657 | -0.9620 | -0.9650 |
+#&gt; |.....................| -0.9284 | -0.2016 | -0.8312 | -0.7567 |
+#&gt; |.....................| -1.045 | -0.6004 | -0.7091 | -0.6133 |
+#&gt; | U| 475.98457 | 93.13 | -5.957 | -0.9877 | -0.1806 |
+#&gt; |.....................| 2.217 | 1.600 | 0.03091 | 0.8511 |
+#&gt; |.....................| 0.7262 | 1.538 | 1.240 | 1.346 |
+#&gt; | X|<span style='font-weight: bold;'> 475.98457</span> | 93.13 | 0.002588 | 0.2714 | 0.8347 |
+#&gt; |.....................| 9.180 | 1.600 | 0.03091 | 0.8511 |
+#&gt; |.....................| 0.7262 | 1.538 | 1.240 | 1.346 |
+#&gt; |<span style='font-weight: bold;'> 63</span>| 475.96536 | 1.003 | -1.649 | -0.9620 | -0.9705 |
+#&gt; |.....................| -0.9043 | -0.2014 | -0.8286 | -0.7480 |
+#&gt; |.....................| -1.048 | -0.5903 | -0.7109 | -0.6113 |
+#&gt; | U| 475.96536 | 93.24 | -5.949 | -0.9876 | -0.1861 |
+#&gt; |.....................| 2.241 | 1.600 | 0.03094 | 0.8576 |
+#&gt; |.....................| 0.7235 | 1.551 | 1.238 | 1.349 |
+#&gt; | X|<span style='font-weight: bold;'> 475.96536</span> | 93.24 | 0.002608 | 0.2714 | 0.8302 |
+#&gt; |.....................| 9.403 | 1.600 | 0.03094 | 0.8576 |
+#&gt; |.....................| 0.7235 | 1.551 | 1.238 | 1.349 |
+#&gt; |<span style='font-weight: bold;'> 64</span>| 476.05821 | 1.003 | -1.627 | -0.9618 | -0.9866 |
+#&gt; |.....................| -0.8332 | -0.2007 | -0.8211 | -0.7226 |
+#&gt; |.....................| -1.057 | -0.5602 | -0.7159 | -0.6052 |
+#&gt; | U| 476.05821 | 93.28 | -5.927 | -0.9874 | -0.2022 |
+#&gt; |.....................| 2.312 | 1.600 | 0.03106 | 0.8769 |
+#&gt; |.....................| 0.7156 | 1.587 | 1.233 | 1.355 |
+#&gt; | X|<span style='font-weight: bold;'> 476.05821</span> | 93.28 | 0.002666 | 0.2714 | 0.8169 |
+#&gt; |.....................| 10.10 | 1.600 | 0.03106 | 0.8769 |
+#&gt; |.....................| 0.7156 | 1.587 | 1.233 | 1.355 |
+#&gt; | F| Forward Diff. | 11.90 | 0.05098 | -0.6601 | -0.8657 |
+#&gt; |.....................| 0.4347 | -0.9523 | -0.3178 | -0.1283 |
+#&gt; |.....................| -0.1024 | -0.7800 | -0.7284 | -0.4981 |
+#&gt; |<span style='font-weight: bold;'> 65</span>| 476.00714 | 1.001 | -1.643 | -0.9512 | -0.8390 |
+#&gt; |.....................| -0.8932 | -0.2051 | -0.7956 | -0.7365 |
+#&gt; |.....................| -1.045 | -0.5599 | -0.7127 | -0.5744 |
+#&gt; | U| 476.00714 | 93.11 | -5.943 | -0.9775 | -0.05460 |
+#&gt; |.....................| 2.252 | 1.598 | 0.03144 | 0.8663 |
+#&gt; |.....................| 0.7264 | 1.588 | 1.236 | 1.388 |
+#&gt; | X|<span style='font-weight: bold;'> 476.00714</span> | 93.11 | 0.002624 | 0.2734 | 0.9469 |
+#&gt; |.....................| 9.508 | 1.598 | 0.03144 | 0.8663 |
+#&gt; |.....................| 0.7264 | 1.588 | 1.236 | 1.388 |
+#&gt; |<span style='font-weight: bold;'> 66</span>| 475.93814 | 1.000 | -1.647 | -0.9575 | -0.9171 |
+#&gt; |.....................| -0.8999 | -0.2027 | -0.8152 | -0.7434 |
+#&gt; |.....................| -1.047 | -0.5779 | -0.7115 | -0.5963 |
+#&gt; | U| 475.93814 | 93.01 | -5.947 | -0.9834 | -0.1327 |
+#&gt; |.....................| 2.245 | 1.599 | 0.03115 | 0.8612 |
+#&gt; |.....................| 0.7247 | 1.566 | 1.237 | 1.365 |
+#&gt; | X|<span style='font-weight: bold;'> 475.93814</span> | 93.01 | 0.002614 | 0.2722 | 0.8757 |
+#&gt; |.....................| 9.445 | 1.599 | 0.03115 | 0.8612 |
+#&gt; |.....................| 0.7247 | 1.566 | 1.237 | 1.365 |
+#&gt; | F| Forward Diff. | -23.67 | 0.03897 | -0.7058 | 0.2979 |
+#&gt; |.....................| 0.2507 | -0.5051 | -0.4675 | -0.05050 |
+#&gt; |.....................| -1.329 | -0.1594 | -0.7628 | 0.1885 |
+#&gt; |<span style='font-weight: bold;'> 67</span>| 475.98668 | 1.003 | -1.653 | -0.9119 | -0.8938 |
+#&gt; |.....................| -0.8940 | -0.2050 | -0.7980 | -0.7479 |
+#&gt; |.....................| -1.040 | -0.5617 | -0.7056 | -0.5853 |
+#&gt; | U| 475.98668 | 93.26 | -5.953 | -0.9406 | -0.1094 |
+#&gt; |.....................| 2.251 | 1.598 | 0.03140 | 0.8577 |
+#&gt; |.....................| 0.7310 | 1.586 | 1.243 | 1.376 |
+#&gt; | X|<span style='font-weight: bold;'> 475.98668</span> | 93.26 | 0.002598 | 0.2808 | 0.8964 |
+#&gt; |.....................| 9.501 | 1.598 | 0.03140 | 0.8577 |
+#&gt; |.....................| 0.7310 | 1.586 | 1.243 | 1.376 |
+#&gt; |<span style='font-weight: bold;'> 68</span>| 475.93401 | 1.003 | -1.649 | -0.9419 | -0.9092 |
+#&gt; |.....................| -0.8979 | -0.2035 | -0.8093 | -0.7449 |
+#&gt; |.....................| -1.044 | -0.5723 | -0.7094 | -0.5925 |
+#&gt; | U| 475.93401 | 93.26 | -5.949 | -0.9687 | -0.1248 |
+#&gt; |.....................| 2.247 | 1.599 | 0.03123 | 0.8600 |
+#&gt; |.....................| 0.7270 | 1.573 | 1.239 | 1.369 |
+#&gt; | X|<span style='font-weight: bold;'> 475.93401</span> | 93.26 | 0.002609 | 0.2751 | 0.8827 |
+#&gt; |.....................| 9.464 | 1.599 | 0.03123 | 0.8600 |
+#&gt; |.....................| 0.7270 | 1.573 | 1.239 | 1.369 |
+#&gt; | F| Forward Diff. | 21.62 | 0.03755 | 0.3553 | 0.5344 |
+#&gt; |.....................| 0.5780 | -0.8226 | -0.2181 | -0.2167 |
+#&gt; |.....................| -1.049 | 0.002537 | -0.7279 | 0.2347 |
+#&gt; |<span style='font-weight: bold;'> 69</span>| 475.92580 | 1.001 | -1.653 | -0.9417 | -0.9124 |
+#&gt; |.....................| -0.8966 | -0.2037 | -0.8058 | -0.7501 |
+#&gt; |.....................| -1.041 | -0.5739 | -0.7048 | -0.5926 |
+#&gt; | U| 475.9258 | 93.12 | -5.953 | -0.9686 | -0.1280 |
+#&gt; |.....................| 2.249 | 1.598 | 0.03129 | 0.8560 |
+#&gt; |.....................| 0.7297 | 1.571 | 1.244 | 1.369 |
+#&gt; | X|<span style='font-weight: bold;'> 475.9258</span> | 93.12 | 0.002598 | 0.2752 | 0.8798 |
+#&gt; |.....................| 9.476 | 1.598 | 0.03129 | 0.8560 |
+#&gt; |.....................| 0.7297 | 1.571 | 1.244 | 1.369 |
+#&gt; | F| Forward Diff. | -1.238 | 0.003180 | 0.2025 | 0.4289 |
+#&gt; |.....................| 0.4493 | -0.2935 | -0.2270 | -0.1209 |
+#&gt; |.....................| 0.3327 | -0.04065 | -0.4864 | 0.2705 |
+#&gt; |<span style='font-weight: bold;'> 70</span>| 475.92421 | 1.002 | -1.655 | -0.9475 | -0.9180 |
+#&gt; |.....................| -0.8971 | -0.2051 | -0.8017 | -0.7499 |
+#&gt; |.....................| -1.041 | -0.5760 | -0.7024 | -0.5951 |
+#&gt; | U| 475.92421 | 93.14 | -5.955 | -0.9740 | -0.1336 |
+#&gt; |.....................| 2.248 | 1.598 | 0.03135 | 0.8562 |
+#&gt; |.....................| 0.7299 | 1.568 | 1.247 | 1.366 |
+#&gt; | X|<span style='font-weight: bold;'> 475.92421</span> | 93.14 | 0.002593 | 0.2741 | 0.8749 |
+#&gt; |.....................| 9.472 | 1.598 | 0.03135 | 0.8562 |
+#&gt; |.....................| 0.7299 | 1.568 | 1.247 | 1.366 |
+#&gt; | F| Forward Diff. | 1.572 | 0.0005078 | -0.07939 | 0.3039 |
+#&gt; |.....................| 0.4520 | -0.5123 | -0.2298 | -0.1955 |
+#&gt; |.....................| 0.3506 | -0.1759 | -0.3471 | 0.1717 |
+#&gt; |<span style='font-weight: bold;'> 71</span>| 475.91356 | 1.001 | -1.654 | -0.9476 | -0.9223 |
+#&gt; |.....................| -0.8992 | -0.2071 | -0.7965 | -0.7440 |
+#&gt; |.....................| -1.043 | -0.5749 | -0.7035 | -0.5974 |
+#&gt; | U| 475.91356 | 93.12 | -5.954 | -0.9741 | -0.1379 |
+#&gt; |.....................| 2.246 | 1.596 | 0.03143 | 0.8607 |
+#&gt; |.....................| 0.7278 | 1.569 | 1.246 | 1.363 |
+#&gt; | X|<span style='font-weight: bold;'> 475.91356</span> | 93.12 | 0.002596 | 0.2741 | 0.8712 |
+#&gt; |.....................| 9.452 | 1.596 | 0.03143 | 0.8607 |
+#&gt; |.....................| 0.7278 | 1.569 | 1.246 | 1.363 |
+#&gt; |<span style='font-weight: bold;'> 72</span>| 475.89054 | 1.001 | -1.650 | -0.9479 | -0.9349 |
+#&gt; |.....................| -0.9054 | -0.2136 | -0.7808 | -0.7261 |
+#&gt; |.....................| -1.051 | -0.5716 | -0.7071 | -0.6043 |
+#&gt; | U| 475.89054 | 93.11 | -5.950 | -0.9744 | -0.1505 |
+#&gt; |.....................| 2.240 | 1.592 | 0.03166 | 0.8742 |
+#&gt; |.....................| 0.7214 | 1.574 | 1.242 | 1.356 |
+#&gt; | X|<span style='font-weight: bold;'> 475.89054</span> | 93.11 | 0.002606 | 0.2740 | 0.8602 |
+#&gt; |.....................| 9.393 | 1.592 | 0.03166 | 0.8742 |
+#&gt; |.....................| 0.7214 | 1.574 | 1.242 | 1.356 |
+#&gt; | F| Forward Diff. | -3.467 | 0.05330 | -0.1133 | -0.1045 |
+#&gt; |.....................| 0.1362 | -0.3304 | -0.2172 | 0.04726 |
+#&gt; |.....................| -1.416 | 0.08323 | -0.4566 | -0.2851 |
+#&gt; |<span style='font-weight: bold;'> 73</span>| 476.06529 | 1.002 | -1.688 | -0.8959 | -0.9784 |
+#&gt; |.....................| -0.9076 | -0.2354 | -0.6823 | -0.7302 |
+#&gt; |.....................| -1.035 | -0.5603 | -0.6700 | -0.6079 |
+#&gt; | U| 476.06529 | 93.20 | -5.988 | -0.9255 | -0.1940 |
+#&gt; |.....................| 2.238 | 1.579 | 0.03314 | 0.8712 |
+#&gt; |.....................| 0.7347 | 1.587 | 1.281 | 1.352 |
+#&gt; | X|<span style='font-weight: bold;'> 476.06529</span> | 93.20 | 0.002510 | 0.2838 | 0.8236 |
+#&gt; |.....................| 9.372 | 1.579 | 0.03314 | 0.8712 |
+#&gt; |.....................| 0.7347 | 1.587 | 1.281 | 1.352 |
+#&gt; |<span style='font-weight: bold;'> 74</span>| 475.89054 | 1.001 | -1.650 | -0.9479 | -0.9349 |
+#&gt; |.....................| -0.9054 | -0.2136 | -0.7808 | -0.7261 |
+#&gt; |.....................| -1.051 | -0.5716 | -0.7071 | -0.6043 |
+#&gt; | U| 475.89054 | 93.11 | -5.950 | -0.9744 | -0.1505 |
+#&gt; |.....................| 2.240 | 1.592 | 0.03166 | 0.8742 |
+#&gt; |.....................| 0.7214 | 1.574 | 1.242 | 1.356 |
+#&gt; | X|<span style='font-weight: bold;'> 475.89054</span> | 93.11 | 0.002606 | 0.2740 | 0.8602 |
+#&gt; |.....................| 9.393 | 1.592 | 0.03166 | 0.8742 |
+#&gt; |.....................| 0.7214 | 1.574 | 1.242 | 1.356 |
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_focei_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_tc</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_k1 |
+#&gt; |.....................| log_k2 | g_qlogis | sigma_low | rsd_high |
+#&gt; |.....................| o1 | o2 | o3 | o4 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o5 | o6 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 495.48573 | 1.000 | -1.000 | -0.9104 | -0.9376 |
+#&gt; |.....................| -0.9875 | -0.8823 | -0.8746 | -0.8907 |
+#&gt; |.....................| -0.8767 | -0.8731 | -0.8673 | -0.8720 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8739 | -0.8666 |...........|...........|</span>
+#&gt; | U| 495.48573 | 91.00 | -5.200 | -0.8900 | -2.200 |
+#&gt; |.....................| -4.600 | 0.4600 | 0.8300 | 0.05800 |
+#&gt; |.....................| 0.7311 | 0.9036 | 1.183 | 0.9554 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 495.48573</span> | 91.00 | 0.005517 | 0.2911 | 0.1108 |
+#&gt; |.....................| 0.01005 | 0.6130 | 0.8300 | 0.05800 |
+#&gt; |.....................| 0.7311 | 0.9036 | 1.183 | 0.9554 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.8633 | 1.214 |...........|...........|</span>
+#&gt; | G| Gill Diff. | -0.9650 | 2.223 | -0.3153 | -0.01817 |
+#&gt; |.....................| -0.3350 | 0.6789 | -29.17 | -19.58 |
+#&gt; |.....................| 0.9642 | 9.851 | -11.94 | -1.319 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 8.578 | -12.45 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 487.27153 | 1.023 | -1.054 | -0.9028 | -0.9372 |
+#&gt; |.....................| -0.9794 | -0.8987 | -0.1695 | -0.4175 |
+#&gt; |.....................| -0.9000 | -1.111 | -0.5788 | -0.8401 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.081 | -0.5657 |...........|...........|</span>
+#&gt; | U| 487.27153 | 93.12 | -5.254 | -0.8832 | -2.200 |
+#&gt; |.....................| -4.592 | 0.4525 | 1.123 | 0.07172 |
+#&gt; |.....................| 0.7141 | 0.6884 | 1.525 | 0.9859 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6843 | 1.580 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 487.27153</span> | 93.12 | 0.005228 | 0.2925 | 0.1109 |
+#&gt; |.....................| 0.01013 | 0.6112 | 1.123 | 0.07172 |
+#&gt; |.....................| 0.7141 | 0.6884 | 1.525 | 0.9859 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6843 | 1.580 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 131.2 | 1.375 | 2.844 | -0.2311 |
+#&gt; |.....................| 0.2724 | 0.4206 | 9.234 | 14.82 |
+#&gt; |.....................| -0.3432 | -1.547 | -2.137 | 2.699 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -4.845 | -6.389 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 3806.3530 | 0.1967 | -1.082 | -0.9181 | -0.9356 |
+#&gt; |.....................| -0.9782 | -0.9073 | 0.02635 | -0.3409 |
+#&gt; |.....................| -0.9062 | -1.204 | -0.4610 | -0.8458 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.125 | -0.4164 |...........|...........|</span>
+#&gt; | U| 3806.353 | 17.90 | -5.282 | -0.8969 | -2.198 |
+#&gt; |.....................| -4.591 | 0.4485 | 1.204 | 0.07394 |
+#&gt; |.....................| 0.7095 | 0.6043 | 1.664 | 0.9805 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6463 | 1.761 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 3806.353</span> | 17.90 | 0.005083 | 0.2897 | 0.1110 |
+#&gt; |.....................| 0.01015 | 0.6103 | 1.204 | 0.07394 |
+#&gt; |.....................| 0.7095 | 0.6043 | 1.664 | 0.9805 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6463 | 1.761 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 498.29847 | 0.9363 | -1.055 | -0.9047 | -0.9370 |
+#&gt; |.....................| -0.9796 | -0.8990 | -0.1756 | -0.4273 |
+#&gt; |.....................| -0.8998 | -1.110 | -0.5773 | -0.8419 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.078 | -0.5615 |...........|...........|</span>
+#&gt; | U| 498.29847 | 85.20 | -5.255 | -0.8849 | -2.199 |
+#&gt; |.....................| -4.592 | 0.4523 | 1.120 | 0.07144 |
+#&gt; |.....................| 0.7142 | 0.6894 | 1.526 | 0.9842 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6871 | 1.585 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 498.29847</span> | 85.20 | 0.005223 | 0.2922 | 0.1109 |
+#&gt; |.....................| 0.01013 | 0.6112 | 1.120 | 0.07144 |
+#&gt; |.....................| 0.7142 | 0.6894 | 1.526 | 0.9842 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6871 | 1.585 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 485.66266 | 1.001 | -1.054 | -0.9033 | -0.9372 |
+#&gt; |.....................| -0.9795 | -0.8988 | -0.1711 | -0.4200 |
+#&gt; |.....................| -0.8999 | -1.111 | -0.5784 | -0.8406 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.080 | -0.5646 |...........|...........|</span>
+#&gt; | U| 485.66266 | 91.08 | -5.254 | -0.8836 | -2.200 |
+#&gt; |.....................| -4.592 | 0.4524 | 1.122 | 0.07165 |
+#&gt; |.....................| 0.7141 | 0.6887 | 1.525 | 0.9855 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6850 | 1.581 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 485.66266</span> | 91.08 | 0.005227 | 0.2924 | 0.1109 |
+#&gt; |.....................| 0.01013 | 0.6112 | 1.122 | 0.07165 |
+#&gt; |.....................| 0.7141 | 0.6887 | 1.525 | 0.9855 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6850 | 1.581 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.221 | 1.276 | 0.8286 | 0.07146 |
+#&gt; |.....................| 0.3378 | 0.6177 | 8.950 | 14.42 |
+#&gt; |.....................| -2.232 | -2.934 | -2.090 | 2.822 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -4.031 | -6.085 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 485.32609 | 0.9950 | -1.055 | -0.9042 | -0.9372 |
+#&gt; |.....................| -0.9799 | -0.8995 | -0.1813 | -0.4364 |
+#&gt; |.....................| -0.8974 | -1.108 | -0.5760 | -0.8438 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.076 | -0.5577 |...........|...........|</span>
+#&gt; | U| 485.32609 | 90.54 | -5.255 | -0.8845 | -2.200 |
+#&gt; |.....................| -4.592 | 0.4521 | 1.118 | 0.07117 |
+#&gt; |.....................| 0.7160 | 0.6917 | 1.528 | 0.9824 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6890 | 1.589 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 485.32609</span> | 90.54 | 0.005219 | 0.2922 | 0.1108 |
+#&gt; |.....................| 0.01013 | 0.6111 | 1.118 | 0.07117 |
+#&gt; |.....................| 0.7160 | 0.6917 | 1.528 | 0.9824 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6890 | 1.589 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -30.72 | 1.256 | 0.2407 | 0.1468 |
+#&gt; |.....................| 0.3576 | 0.6982 | 8.550 | 13.79 |
+#&gt; |.....................| -2.152 | -3.092 | -1.869 | 2.672 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -3.399 | -5.827 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 484.94767 | 1.003 | -1.055 | -0.9045 | -0.9373 |
+#&gt; |.....................| -0.9801 | -0.8996 | -0.1956 | -0.4497 |
+#&gt; |.....................| -0.8963 | -1.103 | -0.5795 | -0.8455 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.071 | -0.5595 |...........|...........|</span>
+#&gt; | U| 484.94767 | 91.28 | -5.255 | -0.8848 | -2.200 |
+#&gt; |.....................| -4.593 | 0.4521 | 1.112 | 0.07079 |
+#&gt; |.....................| 0.7168 | 0.6961 | 1.524 | 0.9808 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6930 | 1.587 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 484.94767</span> | 91.28 | 0.005220 | 0.2922 | 0.1108 |
+#&gt; |.....................| 0.01013 | 0.6111 | 1.112 | 0.07079 |
+#&gt; |.....................| 0.7168 | 0.6961 | 1.524 | 0.9808 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6930 | 1.587 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 16.95 | 1.308 | 0.9181 | 0.03760 |
+#&gt; |.....................| 0.3308 | 0.6549 | 8.124 | 13.74 |
+#&gt; |.....................| -1.975 | -2.369 | -2.107 | 2.437 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -3.334 | -5.928 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 484.63747 | 0.9965 | -1.055 | -0.9051 | -0.9373 |
+#&gt; |.....................| -0.9805 | -0.8998 | -0.2100 | -0.4642 |
+#&gt; |.....................| -0.8952 | -1.098 | -0.5823 | -0.8472 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.5602 |...........|...........|</span>
+#&gt; | U| 484.63747 | 90.68 | -5.255 | -0.8853 | -2.200 |
+#&gt; |.....................| -4.593 | 0.4520 | 1.106 | 0.07037 |
+#&gt; |.....................| 0.7176 | 0.7002 | 1.521 | 0.9792 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6968 | 1.586 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 484.63747</span> | 90.68 | 0.005220 | 0.2921 | 0.1108 |
+#&gt; |.....................| 0.01012 | 0.6111 | 1.106 | 0.07037 |
+#&gt; |.....................| 0.7176 | 0.7002 | 1.521 | 0.9792 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6968 | 1.586 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -22.67 | 1.288 | 0.2773 | 0.1211 |
+#&gt; |.....................| 0.3459 | 0.7203 | 8.028 | 13.24 |
+#&gt; |.....................| -1.967 | -2.555 | -2.117 | 2.333 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.789 | -5.812 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 484.31288 | 1.003 | -1.055 | -0.9054 | -0.9374 |
+#&gt; |.....................| -0.9808 | -0.9000 | -0.2248 | -0.4783 |
+#&gt; |.....................| -0.8942 | -1.094 | -0.5856 | -0.8486 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.063 | -0.5617 |...........|...........|</span>
+#&gt; | U| 484.31288 | 91.27 | -5.255 | -0.8855 | -2.200 |
+#&gt; |.....................| -4.593 | 0.4519 | 1.100 | 0.06996 |
+#&gt; |.....................| 0.7183 | 0.7043 | 1.517 | 0.9778 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7003 | 1.585 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 484.31288</span> | 91.27 | 0.005220 | 0.2920 | 0.1108 |
+#&gt; |.....................| 0.01012 | 0.6111 | 1.100 | 0.06996 |
+#&gt; |.....................| 0.7183 | 0.7043 | 1.517 | 0.9778 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7003 | 1.585 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 16.32 | 1.333 | 0.8110 | 0.03416 |
+#&gt; |.....................| 0.3225 | 0.6774 | 7.502 | 12.95 |
+#&gt; |.....................| -1.990 | -1.849 | -2.190 | 2.193 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.714 | -5.891 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 484.03445 | 0.9966 | -1.055 | -0.9058 | -0.9374 |
+#&gt; |.....................| -0.9811 | -0.9003 | -0.2393 | -0.4932 |
+#&gt; |.....................| -0.8929 | -1.090 | -0.5881 | -0.8501 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.059 | -0.5620 |...........|...........|</span>
+#&gt; | U| 484.03445 | 90.69 | -5.255 | -0.8859 | -2.200 |
+#&gt; |.....................| -4.594 | 0.4517 | 1.094 | 0.06953 |
+#&gt; |.....................| 0.7192 | 0.7079 | 1.514 | 0.9764 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7034 | 1.584 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 484.03445</span> | 90.69 | 0.005219 | 0.2919 | 0.1108 |
+#&gt; |.....................| 0.01012 | 0.6110 | 1.094 | 0.06953 |
+#&gt; |.....................| 0.7192 | 0.7079 | 1.514 | 0.9764 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7034 | 1.584 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -23.34 | 1.311 | 0.1997 | 0.1136 |
+#&gt; |.....................| 0.3397 | 0.7422 | 7.043 | 12.17 |
+#&gt; |.....................| -1.843 | -2.075 | -2.300 | 2.141 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.235 | -5.778 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 483.72794 | 1.003 | -1.056 | -0.9061 | -0.9374 |
+#&gt; |.....................| -0.9815 | -0.9008 | -0.2540 | -0.5081 |
+#&gt; |.....................| -0.8918 | -1.086 | -0.5906 | -0.8514 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.056 | -0.5623 |...........|...........|</span>
+#&gt; | U| 483.72794 | 91.28 | -5.256 | -0.8861 | -2.200 |
+#&gt; |.....................| -4.594 | 0.4515 | 1.088 | 0.06909 |
+#&gt; |.....................| 0.7200 | 0.7113 | 1.511 | 0.9751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7061 | 1.584 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 483.72794</span> | 91.28 | 0.005217 | 0.2919 | 0.1108 |
+#&gt; |.....................| 0.01011 | 0.6110 | 1.088 | 0.06909 |
+#&gt; |.....................| 0.7200 | 0.7113 | 1.511 | 0.9751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7061 | 1.584 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 16.56 | 1.355 | 0.7367 | 0.03002 |
+#&gt; |.....................| 0.3166 | 0.7021 | 6.528 | 11.89 |
+#&gt; |.....................| -1.880 | -1.512 | -2.404 | 1.917 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.215 | -5.846 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 483.44272 | 0.9974 | -1.057 | -0.9064 | -0.9375 |
+#&gt; |.....................| -0.9820 | -0.9016 | -0.2678 | -0.5243 |
+#&gt; |.....................| -0.8904 | -1.083 | -0.5914 | -0.8528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.054 | -0.5601 |...........|...........|</span>
+#&gt; | U| 483.44272 | 90.76 | -5.257 | -0.8865 | -2.200 |
+#&gt; |.....................| -4.594 | 0.4511 | 1.082 | 0.06862 |
+#&gt; |.....................| 0.7211 | 0.7141 | 1.510 | 0.9738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7081 | 1.587 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 483.44272</span> | 90.76 | 0.005212 | 0.2918 | 0.1108 |
+#&gt; |.....................| 0.01011 | 0.6109 | 1.082 | 0.06862 |
+#&gt; |.....................| 0.7211 | 0.7141 | 1.510 | 0.9738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7081 | 1.587 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -19.50 | 1.332 | 0.2061 | 0.1022 |
+#&gt; |.....................| 0.3336 | 0.7519 | 5.944 | 11.09 |
+#&gt; |.....................| -1.878 | -1.675 | -2.404 | 1.054 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.833 | -5.715 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 483.13758 | 1.003 | -1.059 | -0.9067 | -0.9375 |
+#&gt; |.....................| -0.9826 | -0.9029 | -0.2791 | -0.5415 |
+#&gt; |.....................| -0.8881 | -1.081 | -0.5896 | -0.8508 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.053 | -0.5541 |...........|...........|</span>
+#&gt; | U| 483.13758 | 91.30 | -5.259 | -0.8867 | -2.200 |
+#&gt; |.....................| -4.595 | 0.4505 | 1.077 | 0.06813 |
+#&gt; |.....................| 0.7227 | 0.7157 | 1.512 | 0.9758 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7089 | 1.594 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 483.13758</span> | 91.30 | 0.005202 | 0.2918 | 0.1108 |
+#&gt; |.....................| 0.01010 | 0.6108 | 1.077 | 0.06813 |
+#&gt; |.....................| 0.7227 | 0.7157 | 1.512 | 0.9758 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7089 | 1.594 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 16.83 | 1.368 | 0.7006 | 0.02276 |
+#&gt; |.....................| 0.3159 | 0.7144 | 5.487 | 10.74 |
+#&gt; |.....................| -1.773 | -1.125 | -2.251 | 1.956 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.882 | -5.671 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 482.85180 | 0.9981 | -1.062 | -0.9072 | -0.9376 |
+#&gt; |.....................| -0.9834 | -0.9050 | -0.2850 | -0.5582 |
+#&gt; |.....................| -0.8853 | -1.082 | -0.5852 | -0.8503 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.053 | -0.5428 |...........|...........|</span>
+#&gt; | U| 482.8518 | 90.83 | -5.262 | -0.8872 | -2.200 |
+#&gt; |.....................| -4.596 | 0.4496 | 1.075 | 0.06764 |
+#&gt; |.....................| 0.7248 | 0.7152 | 1.517 | 0.9762 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7084 | 1.607 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 482.8518</span> | 90.83 | 0.005184 | 0.2917 | 0.1108 |
+#&gt; |.....................| 0.01009 | 0.6105 | 1.075 | 0.06764 |
+#&gt; |.....................| 0.7248 | 0.7152 | 1.517 | 0.9762 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7084 | 1.607 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -16.64 | 1.337 | 0.2421 | 0.09047 |
+#&gt; |.....................| 0.3389 | 0.7643 | 5.051 | 10.06 |
+#&gt; |.....................| -1.787 | -1.445 | -2.047 | 2.073 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.627 | -5.410 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 482.60290 | 1.003 | -1.066 | -0.9079 | -0.9377 |
+#&gt; |.....................| -0.9844 | -0.9075 | -0.2858 | -0.5723 |
+#&gt; |.....................| -0.8822 | -1.083 | -0.5806 | -0.8571 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.055 | -0.5294 |...........|...........|</span>
+#&gt; | U| 482.6029 | 91.28 | -5.266 | -0.8878 | -2.200 |
+#&gt; |.....................| -4.597 | 0.4484 | 1.074 | 0.06723 |
+#&gt; |.....................| 0.7271 | 0.7136 | 1.523 | 0.9697 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7072 | 1.624 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 482.6029</span> | 91.28 | 0.005162 | 0.2916 | 0.1108 |
+#&gt; |.....................| 0.01008 | 0.6103 | 1.074 | 0.06723 |
+#&gt; |.....................| 0.7271 | 0.7136 | 1.523 | 0.9697 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7072 | 1.624 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 14.50 | 1.352 | 0.6742 | 0.02192 |
+#&gt; |.....................| 0.3317 | 0.7297 | 4.803 | 9.894 |
+#&gt; |.....................| -1.694 | -1.220 | -2.031 | 1.506 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.722 | -5.269 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 482.37953 | 0.9987 | -1.071 | -0.9090 | -0.9377 |
+#&gt; |.....................| -0.9857 | -0.9106 | -0.2840 | -0.5862 |
+#&gt; |.....................| -0.8787 | -1.084 | -0.5758 | -0.8611 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.056 | -0.5150 |...........|...........|</span>
+#&gt; | U| 482.37953 | 90.88 | -5.271 | -0.8888 | -2.200 |
+#&gt; |.....................| -4.598 | 0.4470 | 1.075 | 0.06683 |
+#&gt; |.....................| 0.7296 | 0.7132 | 1.528 | 0.9659 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7058 | 1.641 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 482.37953</span> | 90.88 | 0.005137 | 0.2914 | 0.1108 |
+#&gt; |.....................| 0.01007 | 0.6099 | 1.075 | 0.06683 |
+#&gt; |.....................| 0.7296 | 0.7132 | 1.528 | 0.9659 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7058 | 1.641 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 482.17662 | 0.9986 | -1.077 | -0.9102 | -0.9378 |
+#&gt; |.....................| -0.9871 | -0.9141 | -0.2800 | -0.5994 |
+#&gt; |.....................| -0.8750 | -1.085 | -0.5707 | -0.8654 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.059 | -0.4996 |...........|...........|</span>
+#&gt; | U| 482.17662 | 90.88 | -5.277 | -0.8898 | -2.200 |
+#&gt; |.....................| -4.600 | 0.4454 | 1.077 | 0.06645 |
+#&gt; |.....................| 0.7323 | 0.7123 | 1.534 | 0.9618 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7037 | 1.660 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 482.17662</span> | 90.88 | 0.005108 | 0.2911 | 0.1108 |
+#&gt; |.....................| 0.01006 | 0.6095 | 1.077 | 0.06645 |
+#&gt; |.....................| 0.7323 | 0.7123 | 1.534 | 0.9618 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7037 | 1.660 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 18</span>| 481.54428 | 0.9984 | -1.097 | -0.9142 | -0.9379 |
+#&gt; |.....................| -0.9921 | -0.9262 | -0.2660 | -0.6456 |
+#&gt; |.....................| -0.8623 | -1.088 | -0.5530 | -0.8805 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.068 | -0.4457 |...........|...........|</span>
+#&gt; | U| 481.54428 | 90.86 | -5.297 | -0.8934 | -2.200 |
+#&gt; |.....................| -4.605 | 0.4398 | 1.083 | 0.06511 |
+#&gt; |.....................| 0.7417 | 0.7091 | 1.555 | 0.9473 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6961 | 1.725 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 481.54428</span> | 90.86 | 0.005009 | 0.2904 | 0.1108 |
+#&gt; |.....................| 0.01001 | 0.6082 | 1.083 | 0.06511 |
+#&gt; |.....................| 0.7417 | 0.7091 | 1.555 | 0.9473 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6961 | 1.725 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 19</span>| 480.42060 | 0.9980 | -1.149 | -0.9249 | -0.9384 |
+#&gt; |.....................| -1.006 | -0.9588 | -0.2285 | -0.7695 |
+#&gt; |.....................| -0.8280 | -1.098 | -0.5055 | -0.9211 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.091 | -0.3011 |...........|...........|</span>
+#&gt; | U| 480.4206 | 90.81 | -5.349 | -0.9029 | -2.201 |
+#&gt; |.....................| -4.618 | 0.4248 | 1.098 | 0.06151 |
+#&gt; |.....................| 0.7667 | 0.7005 | 1.611 | 0.9085 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6759 | 1.901 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 480.4206</span> | 90.81 | 0.004753 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009872 | 0.6046 | 1.098 | 0.06151 |
+#&gt; |.....................| 0.7667 | 0.7005 | 1.611 | 0.9085 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6759 | 1.901 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -36.54 | 1.160 | -0.4282 | 0.02550 |
+#&gt; |.....................| 0.4248 | 0.7330 | 2.572 | 4.769 |
+#&gt; |.....................| -1.047 | -1.982 | 1.244 | -3.305 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.792 | -2.494 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 20</span>| 480.52888 | 1.003 | -1.232 | -0.9300 | -0.9345 |
+#&gt; |.....................| -1.037 | -1.013 | -0.2660 | -0.9542 |
+#&gt; |.....................| -0.7770 | -1.021 | -0.6177 | -0.7306 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.035 | -0.1927 |...........|...........|</span>
+#&gt; | U| 480.52888 | 91.28 | -5.432 | -0.9075 | -2.197 |
+#&gt; |.....................| -4.649 | 0.3997 | 1.083 | 0.05616 |
+#&gt; |.....................| 0.8040 | 0.7699 | 1.479 | 1.091 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7247 | 2.033 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 480.52888</span> | 91.28 | 0.004374 | 0.2875 | 0.1111 |
+#&gt; |.....................| 0.009571 | 0.5986 | 1.083 | 0.05616 |
+#&gt; |.....................| 0.8040 | 0.7699 | 1.479 | 1.091 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7247 | 2.033 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 21</span>| 479.69850 | 1.004 | -1.189 | -0.9273 | -0.9365 |
+#&gt; |.....................| -1.020 | -0.9850 | -0.2467 | -0.8583 |
+#&gt; |.....................| -0.8035 | -1.061 | -0.5593 | -0.8297 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2490 |...........|...........|</span>
+#&gt; | U| 479.6985 | 91.34 | -5.389 | -0.9050 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4128 | 1.091 | 0.05894 |
+#&gt; |.....................| 0.7846 | 0.7338 | 1.548 | 0.9959 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6994 | 1.964 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.6985</span> | 91.34 | 0.004567 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009727 | 0.6018 | 1.091 | 0.05894 |
+#&gt; |.....................| 0.7846 | 0.7338 | 1.548 | 0.9959 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6994 | 1.964 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.264 | 1.163 | -0.05494 | -0.06753 |
+#&gt; |.....................| 0.3641 | 0.6248 | 0.1998 | 1.877 |
+#&gt; |.....................| -0.5696 | 0.3809 | 0.8989 | 3.758 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2123 | -1.578 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 22</span>| 479.87893 | 1.001 | -1.256 | -0.9150 | -0.9312 |
+#&gt; |.....................| -1.045 | -1.024 | -0.2268 | -0.8946 |
+#&gt; |.....................| -0.7799 | -1.052 | -0.6825 | -0.8629 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.056 | -0.2060 |...........|...........|</span>
+#&gt; | U| 479.87893 | 91.06 | -5.456 | -0.8941 | -2.194 |
+#&gt; |.....................| -4.658 | 0.3949 | 1.099 | 0.05789 |
+#&gt; |.....................| 0.8019 | 0.7416 | 1.402 | 0.9642 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7063 | 2.016 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.87893</span> | 91.06 | 0.004269 | 0.2903 | 0.1115 |
+#&gt; |.....................| 0.009490 | 0.5975 | 1.099 | 0.05789 |
+#&gt; |.....................| 0.8019 | 0.7416 | 1.402 | 0.9642 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7063 | 2.016 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 23</span>| 479.70356 | 0.9996 | -1.214 | -0.9229 | -0.9346 |
+#&gt; |.....................| -1.029 | -0.9992 | -0.2397 | -0.8723 |
+#&gt; |.....................| -0.7947 | -1.058 | -0.6038 | -0.8437 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.061 | -0.2328 |...........|...........|</span>
+#&gt; | U| 479.70356 | 90.96 | -5.414 | -0.9011 | -2.197 |
+#&gt; |.....................| -4.642 | 0.4062 | 1.093 | 0.05853 |
+#&gt; |.....................| 0.7910 | 0.7364 | 1.495 | 0.9825 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7017 | 1.984 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.70356</span> | 90.96 | 0.004455 | 0.2888 | 0.1111 |
+#&gt; |.....................| 0.009639 | 0.6002 | 1.093 | 0.05853 |
+#&gt; |.....................| 0.7910 | 0.7364 | 1.495 | 0.9825 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7017 | 1.984 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 24</span>| 479.71523 | 0.9993 | -1.201 | -0.9253 | -0.9356 |
+#&gt; |.....................| -1.025 | -0.9918 | -0.2436 | -0.8656 |
+#&gt; |.....................| -0.7992 | -1.060 | -0.5801 | -0.8379 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.063 | -0.2408 |...........|...........|</span>
+#&gt; | U| 479.71523 | 90.93 | -5.401 | -0.9032 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4096 | 1.092 | 0.05873 |
+#&gt; |.....................| 0.7877 | 0.7349 | 1.523 | 0.9880 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7004 | 1.974 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.71523</span> | 90.93 | 0.004513 | 0.2884 | 0.1110 |
+#&gt; |.....................| 0.009685 | 0.6010 | 1.092 | 0.05873 |
+#&gt; |.....................| 0.7877 | 0.7349 | 1.523 | 0.9880 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.7004 | 1.974 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 25</span>| 479.73471 | 0.9991 | -1.194 | -0.9266 | -0.9362 |
+#&gt; |.....................| -1.022 | -0.9877 | -0.2457 | -0.8619 |
+#&gt; |.....................| -0.8017 | -1.061 | -0.5670 | -0.8347 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2453 |...........|...........|</span>
+#&gt; | U| 479.73471 | 90.92 | -5.394 | -0.9044 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4115 | 1.091 | 0.05884 |
+#&gt; |.....................| 0.7859 | 0.7340 | 1.539 | 0.9911 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6996 | 1.969 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.73471</span> | 90.92 | 0.004545 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009710 | 0.6015 | 1.091 | 0.05884 |
+#&gt; |.....................| 0.7859 | 0.7340 | 1.539 | 0.9911 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6996 | 1.969 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 26</span>| 479.71271 | 1.001 | -1.190 | -0.9273 | -0.9365 |
+#&gt; |.....................| -1.021 | -0.9854 | -0.2468 | -0.8594 |
+#&gt; |.....................| -0.8032 | -1.061 | -0.5599 | -0.8320 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2481 |...........|...........|</span>
+#&gt; | U| 479.71271 | 91.05 | -5.390 | -0.9050 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4126 | 1.091 | 0.05891 |
+#&gt; |.....................| 0.7849 | 0.7336 | 1.547 | 0.9937 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6993 | 1.965 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.71271</span> | 91.05 | 0.004564 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009725 | 0.6017 | 1.091 | 0.05891 |
+#&gt; |.....................| 0.7849 | 0.7336 | 1.547 | 0.9937 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6993 | 1.965 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 27</span>| 479.69386 | 1.003 | -1.189 | -0.9273 | -0.9365 |
+#&gt; |.....................| -1.020 | -0.9851 | -0.2467 | -0.8587 |
+#&gt; |.....................| -0.8034 | -1.061 | -0.5595 | -0.8305 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2487 |...........|...........|</span>
+#&gt; | U| 479.69386 | 91.24 | -5.389 | -0.9050 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4127 | 1.091 | 0.05893 |
+#&gt; |.....................| 0.7847 | 0.7338 | 1.548 | 0.9951 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6994 | 1.965 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.69386</span> | 91.24 | 0.004566 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009726 | 0.6017 | 1.091 | 0.05893 |
+#&gt; |.....................| 0.7847 | 0.7338 | 1.548 | 0.9951 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6994 | 1.965 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.722 | 1.155 | -0.1645 | -0.05121 |
+#&gt; |.....................| 0.3669 | 0.6376 | 0.06785 | 1.772 |
+#&gt; |.....................| -0.5854 | 0.2936 | 0.9229 | 3.709 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2520 | -1.579 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 28</span>| 479.68901 | 1.004 | -1.189 | -0.9273 | -0.9365 |
+#&gt; |.....................| -1.021 | -0.9853 | -0.2467 | -0.8591 |
+#&gt; |.....................| -0.8033 | -1.061 | -0.5597 | -0.8314 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2483 |...........|...........|</span>
+#&gt; | U| 479.68901 | 91.32 | -5.389 | -0.9050 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4126 | 1.091 | 0.05892 |
+#&gt; |.....................| 0.7848 | 0.7337 | 1.547 | 0.9942 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6993 | 1.965 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.68901</span> | 91.32 | 0.004565 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009725 | 0.6017 | 1.091 | 0.05892 |
+#&gt; |.....................| 0.7848 | 0.7337 | 1.547 | 0.9942 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6993 | 1.965 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.772 | 1.160 | -0.07003 | -0.06455 |
+#&gt; |.....................| 0.3646 | 0.6238 | 0.08418 | 1.806 |
+#&gt; |.....................| -0.5672 | 0.3711 | 0.9250 | 3.651 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2161 | -1.579 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 29</span>| 479.68474 | 1.003 | -1.190 | -0.9272 | -0.9365 |
+#&gt; |.....................| -1.021 | -0.9854 | -0.2468 | -0.8595 |
+#&gt; |.....................| -0.8031 | -1.061 | -0.5600 | -0.8323 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2479 |...........|...........|</span>
+#&gt; | U| 479.68474 | 91.24 | -5.390 | -0.9050 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4126 | 1.091 | 0.05890 |
+#&gt; |.....................| 0.7849 | 0.7336 | 1.547 | 0.9934 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6993 | 1.966 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.68474</span> | 91.24 | 0.004563 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009724 | 0.6017 | 1.091 | 0.05890 |
+#&gt; |.....................| 0.7849 | 0.7336 | 1.547 | 0.9934 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6993 | 1.966 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.834 | 1.153 | -0.1599 | -0.05010 |
+#&gt; |.....................| 0.3669 | 0.6355 | 0.09191 | 1.764 |
+#&gt; |.....................| -0.5796 | 0.2889 | 1.006 | 3.561 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2610 | -1.565 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 30</span>| 479.68016 | 1.004 | -1.190 | -0.9272 | -0.9365 |
+#&gt; |.....................| -1.021 | -0.9856 | -0.2468 | -0.8600 |
+#&gt; |.....................| -0.8030 | -1.061 | -0.5602 | -0.8332 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2475 |...........|...........|</span>
+#&gt; | U| 479.68016 | 91.32 | -5.390 | -0.9050 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4125 | 1.091 | 0.05889 |
+#&gt; |.....................| 0.7850 | 0.7336 | 1.547 | 0.9926 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6992 | 1.966 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.68016</span> | 91.32 | 0.004562 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009723 | 0.6017 | 1.091 | 0.05889 |
+#&gt; |.....................| 0.7850 | 0.7336 | 1.547 | 0.9926 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6992 | 1.966 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.891 | 1.158 | -0.06530 | -0.06447 |
+#&gt; |.....................| 0.3645 | 0.6207 | 0.1821 | 1.812 |
+#&gt; |.....................| -0.5486 | 0.3656 | 1.002 | 3.562 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2233 | -1.574 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 31</span>| 479.67614 | 1.003 | -1.190 | -0.9272 | -0.9365 |
+#&gt; |.....................| -1.021 | -0.9857 | -0.2468 | -0.8604 |
+#&gt; |.....................| -0.8028 | -1.061 | -0.5604 | -0.8341 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2472 |...........|...........|</span>
+#&gt; | U| 479.67614 | 91.24 | -5.390 | -0.9049 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4124 | 1.091 | 0.05888 |
+#&gt; |.....................| 0.7851 | 0.7335 | 1.546 | 0.9917 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6992 | 1.966 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.67614</span> | 91.24 | 0.004561 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009722 | 0.6017 | 1.091 | 0.05888 |
+#&gt; |.....................| 0.7851 | 0.7335 | 1.546 | 0.9917 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6992 | 1.966 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.915 | 1.151 | -0.1574 | -0.04977 |
+#&gt; |.....................| 0.3672 | 0.6321 | 0.06058 | 1.705 |
+#&gt; |.....................| -0.5691 | 0.2601 | 0.8724 | 3.420 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2638 | -1.562 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 32</span>| 479.67180 | 1.004 | -1.191 | -0.9271 | -0.9364 |
+#&gt; |.....................| -1.021 | -0.9859 | -0.2469 | -0.8608 |
+#&gt; |.....................| -0.8027 | -1.061 | -0.5607 | -0.8349 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2468 |...........|...........|</span>
+#&gt; | U| 479.6718 | 91.33 | -5.391 | -0.9049 | -2.199 |
+#&gt; |.....................| -4.633 | 0.4124 | 1.091 | 0.05887 |
+#&gt; |.....................| 0.7852 | 0.7334 | 1.546 | 0.9909 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6991 | 1.967 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.6718</span> | 91.33 | 0.004560 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009722 | 0.6017 | 1.091 | 0.05887 |
+#&gt; |.....................| 0.7852 | 0.7334 | 1.546 | 0.9909 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6991 | 1.967 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.074 | 1.157 | -0.05990 | -0.06452 |
+#&gt; |.....................| 0.3645 | 0.6170 | 0.1286 | 1.744 |
+#&gt; |.....................| -0.5576 | 0.3161 | 0.9007 | 3.345 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2216 | -1.572 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 33</span>| 479.66809 | 1.003 | -1.191 | -0.9271 | -0.9364 |
+#&gt; |.....................| -1.021 | -0.9860 | -0.2469 | -0.8613 |
+#&gt; |.....................| -0.8026 | -1.062 | -0.5609 | -0.8357 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2464 |...........|...........|</span>
+#&gt; | U| 479.66809 | 91.23 | -5.391 | -0.9049 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4123 | 1.091 | 0.05885 |
+#&gt; |.....................| 0.7853 | 0.7334 | 1.546 | 0.9901 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6991 | 1.967 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.66809</span> | 91.23 | 0.004558 | 0.2880 | 0.1109 |
+#&gt; |.....................| 0.009721 | 0.6016 | 1.091 | 0.05885 |
+#&gt; |.....................| 0.7853 | 0.7334 | 1.546 | 0.9901 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6991 | 1.967 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.161 | 1.149 | -0.1570 | -0.04911 |
+#&gt; |.....................| 0.3674 | 0.6293 | 0.04215 | 1.668 |
+#&gt; |.....................| -0.5621 | 0.2625 | 0.8940 | 3.313 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2611 | -1.561 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 34</span>| 479.66397 | 1.004 | -1.191 | -0.9271 | -0.9364 |
+#&gt; |.....................| -1.021 | -0.9862 | -0.2469 | -0.8617 |
+#&gt; |.....................| -0.8024 | -1.062 | -0.5611 | -0.8366 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2460 |...........|...........|</span>
+#&gt; | U| 479.66397 | 91.33 | -5.391 | -0.9049 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4122 | 1.091 | 0.05884 |
+#&gt; |.....................| 0.7854 | 0.7333 | 1.546 | 0.9893 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6990 | 1.968 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.66397</span> | 91.33 | 0.004557 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009720 | 0.6016 | 1.091 | 0.05884 |
+#&gt; |.....................| 0.7854 | 0.7333 | 1.546 | 0.9893 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6990 | 1.968 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.197 | 1.155 | -0.05534 | -0.06448 |
+#&gt; |.....................| 0.3644 | 0.6140 | 0.1526 | 1.765 |
+#&gt; |.....................| -0.5340 | 0.3555 | 0.9900 | 3.325 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2199 | -1.571 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 35</span>| 479.66043 | 1.003 | -1.191 | -0.9271 | -0.9364 |
+#&gt; |.....................| -1.021 | -0.9863 | -0.2469 | -0.8621 |
+#&gt; |.....................| -0.8023 | -1.062 | -0.5613 | -0.8374 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2456 |...........|...........|</span>
+#&gt; | U| 479.66043 | 91.23 | -5.391 | -0.9048 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4122 | 1.090 | 0.05883 |
+#&gt; |.....................| 0.7855 | 0.7332 | 1.545 | 0.9886 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6989 | 1.968 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.66043</span> | 91.23 | 0.004556 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009719 | 0.6016 | 1.090 | 0.05883 |
+#&gt; |.....................| 0.7855 | 0.7332 | 1.545 | 0.9886 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6989 | 1.968 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.161 | 1.147 | -0.1538 | -0.04891 |
+#&gt; |.....................| 0.3674 | 0.6262 | 0.06581 | 1.677 |
+#&gt; |.....................| -0.5453 | 0.2828 | 1.029 | 3.251 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2683 | -1.555 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 36</span>| 479.65652 | 1.004 | -1.192 | -0.9270 | -0.9364 |
+#&gt; |.....................| -1.021 | -0.9865 | -0.2469 | -0.8625 |
+#&gt; |.....................| -0.8022 | -1.062 | -0.5616 | -0.8382 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2452 |...........|...........|</span>
+#&gt; | U| 479.65652 | 91.33 | -5.392 | -0.9048 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4121 | 1.090 | 0.05882 |
+#&gt; |.....................| 0.7856 | 0.7332 | 1.545 | 0.9878 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6989 | 1.969 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.65652</span> | 91.33 | 0.004554 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009718 | 0.6016 | 1.090 | 0.05882 |
+#&gt; |.....................| 0.7856 | 0.7332 | 1.545 | 0.9878 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6989 | 1.969 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.221 | 1.153 | -0.05203 | -0.06424 |
+#&gt; |.....................| 0.3643 | 0.6104 | 0.04854 | 1.680 |
+#&gt; |.....................| -0.5365 | 0.2999 | 0.7877 | 3.080 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2284 | -1.566 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 37</span>| 479.65328 | 1.003 | -1.192 | -0.9270 | -0.9364 |
+#&gt; |.....................| -1.021 | -0.9866 | -0.2470 | -0.8629 |
+#&gt; |.....................| -0.8020 | -1.062 | -0.5618 | -0.8389 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.064 | -0.2448 |...........|...........|</span>
+#&gt; | U| 479.65328 | 91.23 | -5.392 | -0.9048 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4120 | 1.090 | 0.05880 |
+#&gt; |.....................| 0.7857 | 0.7331 | 1.545 | 0.9871 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6988 | 1.969 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.65328</span> | 91.23 | 0.004553 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009717 | 0.6016 | 1.090 | 0.05880 |
+#&gt; |.....................| 0.7857 | 0.7331 | 1.545 | 0.9871 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6988 | 1.969 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.438 | 1.145 | -0.1538 | -0.04822 |
+#&gt; |.....................| 0.3675 | 0.6235 | 0.0004265 | 1.625 |
+#&gt; |.....................| -0.5487 | 0.2329 | 0.8499 | 3.058 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2658 | -1.554 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 38</span>| 479.64923 | 1.004 | -1.192 | -0.9270 | -0.9364 |
+#&gt; |.....................| -1.022 | -0.9868 | -0.2469 | -0.8633 |
+#&gt; |.....................| -0.8019 | -1.062 | -0.5621 | -0.8396 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2444 |...........|...........|</span>
+#&gt; | U| 479.64923 | 91.32 | -5.392 | -0.9048 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4119 | 1.091 | 0.05879 |
+#&gt; |.....................| 0.7858 | 0.7330 | 1.544 | 0.9864 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6988 | 1.970 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.64923</span> | 91.32 | 0.004551 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009716 | 0.6015 | 1.091 | 0.05879 |
+#&gt; |.....................| 0.7858 | 0.7330 | 1.544 | 0.9864 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6988 | 1.970 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.878 | 1.150 | -0.05277 | -0.06333 |
+#&gt; |.....................| 0.3643 | 0.6074 | 0.07271 | 1.651 |
+#&gt; |.....................| -0.5369 | 0.2992 | 0.8896 | 2.970 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2314 | -1.562 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 39</span>| 479.64621 | 1.003 | -1.193 | -0.9270 | -0.9363 |
+#&gt; |.....................| -1.022 | -0.9870 | -0.2469 | -0.8638 |
+#&gt; |.....................| -0.8017 | -1.062 | -0.5623 | -0.8404 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2440 |...........|...........|</span>
+#&gt; | U| 479.64621 | 91.23 | -5.393 | -0.9047 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4119 | 1.091 | 0.05878 |
+#&gt; |.....................| 0.7859 | 0.7330 | 1.544 | 0.9856 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6987 | 1.970 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.64621</span> | 91.23 | 0.004550 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009715 | 0.6015 | 1.091 | 0.05878 |
+#&gt; |.....................| 0.7859 | 0.7330 | 1.544 | 0.9856 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6987 | 1.970 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.471 | 1.143 | -0.1506 | -0.04802 |
+#&gt; |.....................| 0.3674 | 0.6203 | -0.003354 | 1.603 |
+#&gt; |.....................| -0.5429 | 0.2243 | 0.9025 | 2.920 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2732 | -1.548 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 40</span>| 479.64228 | 1.004 | -1.193 | -0.9269 | -0.9363 |
+#&gt; |.....................| -1.022 | -0.9872 | -0.2468 | -0.8642 |
+#&gt; |.....................| -0.8016 | -1.062 | -0.5627 | -0.8411 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2435 |...........|...........|</span>
+#&gt; | U| 479.64228 | 91.32 | -5.393 | -0.9047 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4118 | 1.091 | 0.05877 |
+#&gt; |.....................| 0.7860 | 0.7329 | 1.544 | 0.9850 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6987 | 1.971 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.64228</span> | 91.32 | 0.004548 | 0.2881 | 0.1109 |
+#&gt; |.....................| 0.009714 | 0.6015 | 1.091 | 0.05877 |
+#&gt; |.....................| 0.7860 | 0.7329 | 1.544 | 0.9850 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6987 | 1.971 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.744 | 1.148 | -0.05088 | -0.06289 |
+#&gt; |.....................| 0.3642 | 0.6037 | 0.03047 | 1.629 |
+#&gt; |.....................| -0.5287 | 0.2733 | 0.8334 | 2.850 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2290 | -1.558 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 41</span>| 479.63935 | 1.003 | -1.193 | -0.9269 | -0.9363 |
+#&gt; |.....................| -1.022 | -0.9874 | -0.2468 | -0.8646 |
+#&gt; |.....................| -0.8014 | -1.062 | -0.5630 | -0.8419 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2431 |...........|...........|</span>
+#&gt; | U| 479.63935 | 91.23 | -5.393 | -0.9047 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4117 | 1.091 | 0.05876 |
+#&gt; |.....................| 0.7861 | 0.7329 | 1.543 | 0.9843 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6986 | 1.971 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.63935</span> | 91.23 | 0.004547 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009713 | 0.6015 | 1.091 | 0.05876 |
+#&gt; |.....................| 0.7861 | 0.7329 | 1.543 | 0.9843 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6986 | 1.971 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.432 | 1.140 | -0.1464 | -0.04798 |
+#&gt; |.....................| 0.3672 | 0.6157 | -0.06295 | 1.547 |
+#&gt; |.....................| -0.5341 | 0.1919 | 0.7582 | 2.801 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2698 | -1.544 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 42</span>| 479.63543 | 1.004 | -1.194 | -0.9268 | -0.9363 |
+#&gt; |.....................| -1.022 | -0.9876 | -0.2467 | -0.8650 |
+#&gt; |.....................| -0.8013 | -1.062 | -0.5633 | -0.8425 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2426 |...........|...........|</span>
+#&gt; | U| 479.63543 | 91.32 | -5.394 | -0.9046 | -2.199 |
+#&gt; |.....................| -4.634 | 0.4116 | 1.091 | 0.05874 |
+#&gt; |.....................| 0.7863 | 0.7328 | 1.543 | 0.9837 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6985 | 1.972 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.63543</span> | 91.32 | 0.004545 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009712 | 0.6015 | 1.091 | 0.05874 |
+#&gt; |.....................| 0.7863 | 0.7328 | 1.543 | 0.9837 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6985 | 1.972 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.612 | 1.146 | -0.04876 | -0.06242 |
+#&gt; |.....................| 0.3640 | 0.6002 | 0.04743 | 1.619 |
+#&gt; |.....................| -0.5199 | 0.2573 | 0.7734 | 2.739 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2298 | -1.553 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 43</span>| 479.63248 | 1.003 | -1.194 | -0.9268 | -0.9363 |
+#&gt; |.....................| -1.022 | -0.9878 | -0.2466 | -0.8655 |
+#&gt; |.....................| -0.8011 | -1.062 | -0.5636 | -0.8432 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2421 |...........|...........|</span>
+#&gt; | U| 479.63248 | 91.23 | -5.394 | -0.9046 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4115 | 1.091 | 0.05873 |
+#&gt; |.....................| 0.7864 | 0.7328 | 1.543 | 0.9830 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6985 | 1.973 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.63248</span> | 91.23 | 0.004543 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009710 | 0.6014 | 1.091 | 0.05873 |
+#&gt; |.....................| 0.7864 | 0.7328 | 1.543 | 0.9830 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6985 | 1.973 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.237 | 1.138 | -0.1400 | -0.04830 |
+#&gt; |.....................| 0.3668 | 0.6108 | -0.07665 | 1.521 |
+#&gt; |.....................| -0.5353 | 0.1893 | 0.7456 | 2.704 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2668 | -1.543 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 44</span>| 479.62869 | 1.004 | -1.195 | -0.9268 | -0.9362 |
+#&gt; |.....................| -1.022 | -0.9880 | -0.2464 | -0.8659 |
+#&gt; |.....................| -0.8009 | -1.062 | -0.5639 | -0.8438 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2415 |...........|...........|</span>
+#&gt; | U| 479.62869 | 91.32 | -5.395 | -0.9046 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4114 | 1.091 | 0.05872 |
+#&gt; |.....................| 0.7865 | 0.7327 | 1.542 | 0.9824 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6984 | 1.973 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.62869</span> | 91.32 | 0.004541 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009709 | 0.6014 | 1.091 | 0.05872 |
+#&gt; |.....................| 0.7865 | 0.7327 | 1.542 | 0.9824 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6984 | 1.973 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.552 | 1.143 | -0.04554 | -0.06221 |
+#&gt; |.....................| 0.3637 | 0.5952 | -0.01323 | 1.563 |
+#&gt; |.....................| -0.3448 | 0.2470 | 0.7924 | 2.643 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2272 | -1.550 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 45</span>| 479.62584 | 1.003 | -1.195 | -0.9268 | -0.9362 |
+#&gt; |.....................| -1.022 | -0.9883 | -0.2463 | -0.8663 |
+#&gt; |.....................| -0.8008 | -1.062 | -0.5642 | -0.8446 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2410 |...........|...........|</span>
+#&gt; | U| 479.62584 | 91.24 | -5.395 | -0.9046 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4113 | 1.091 | 0.05871 |
+#&gt; |.....................| 0.7866 | 0.7326 | 1.542 | 0.9817 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6983 | 1.974 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.62584</span> | 91.24 | 0.004539 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009708 | 0.6014 | 1.091 | 0.05871 |
+#&gt; |.....................| 0.7866 | 0.7326 | 1.542 | 0.9817 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6983 | 1.974 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.148 | 1.135 | -0.1348 | -0.04846 |
+#&gt; |.....................| 0.3664 | 0.6063 | -0.009834 | 1.510 |
+#&gt; |.....................| -0.5271 | 0.1803 | 0.7932 | 2.587 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2684 | -1.536 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 46</span>| 479.62216 | 1.004 | -1.195 | -0.9267 | -0.9362 |
+#&gt; |.....................| -1.023 | -0.9885 | -0.2462 | -0.8667 |
+#&gt; |.....................| -0.8007 | -1.062 | -0.5646 | -0.8451 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2404 |...........|...........|</span>
+#&gt; | U| 479.62216 | 91.32 | -5.395 | -0.9045 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4112 | 1.091 | 0.05870 |
+#&gt; |.....................| 0.7867 | 0.7326 | 1.541 | 0.9811 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6983 | 1.975 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.62216</span> | 91.32 | 0.004537 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009706 | 0.6014 | 1.091 | 0.05870 |
+#&gt; |.....................| 0.7867 | 0.7326 | 1.541 | 0.9811 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6983 | 1.975 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.404 | 1.140 | -0.04564 | -0.06187 |
+#&gt; |.....................| 0.3633 | 0.5903 | -0.01970 | 1.541 |
+#&gt; |.....................| -0.5054 | 0.2303 | 0.6483 | 2.528 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2288 | -1.542 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 47</span>| 479.61938 | 1.003 | -1.196 | -0.9267 | -0.9362 |
+#&gt; |.....................| -1.023 | -0.9887 | -0.2461 | -0.8672 |
+#&gt; |.....................| -0.8005 | -1.062 | -0.5649 | -0.8458 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2398 |...........|...........|</span>
+#&gt; | U| 479.61938 | 91.24 | -5.396 | -0.9045 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4111 | 1.091 | 0.05868 |
+#&gt; |.....................| 0.7868 | 0.7325 | 1.541 | 0.9805 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6982 | 1.975 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.61938</span> | 91.24 | 0.004535 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009705 | 0.6013 | 1.091 | 0.05868 |
+#&gt; |.....................| 0.7868 | 0.7325 | 1.541 | 0.9805 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6982 | 1.975 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.197 | 1.132 | -0.1312 | -0.04839 |
+#&gt; |.....................| 0.3660 | 0.6012 | 0.05916 | 1.560 |
+#&gt; |.....................| -0.4869 | 0.2015 | 0.8305 | 2.573 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2666 | -1.531 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 48</span>| 479.61563 | 1.003 | -1.196 | -0.9266 | -0.9361 |
+#&gt; |.....................| -1.023 | -0.9890 | -0.2459 | -0.8676 |
+#&gt; |.....................| -0.8003 | -1.062 | -0.5653 | -0.8464 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2392 |...........|...........|</span>
+#&gt; | U| 479.61563 | 91.32 | -5.396 | -0.9044 | -2.199 |
+#&gt; |.....................| -4.635 | 0.4109 | 1.091 | 0.05867 |
+#&gt; |.....................| 0.7870 | 0.7325 | 1.541 | 0.9799 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6981 | 1.976 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.61563</span> | 91.32 | 0.004533 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009703 | 0.6013 | 1.091 | 0.05867 |
+#&gt; |.....................| 0.7870 | 0.7325 | 1.541 | 0.9799 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6981 | 1.976 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.024 | 1.137 | -0.04591 | -0.06118 |
+#&gt; |.....................| 0.3629 | 0.5856 | 0.004035 | 1.536 |
+#&gt; |.....................| -0.4978 | 0.2329 | 0.6617 | 2.436 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2318 | -1.535 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 49</span>| 479.61337 | 1.003 | -1.197 | -0.9266 | -0.9361 |
+#&gt; |.....................| -1.023 | -0.9892 | -0.2459 | -0.8680 |
+#&gt; |.....................| -0.8001 | -1.063 | -0.5655 | -0.8471 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.065 | -0.2388 |...........|...........|</span>
+#&gt; | U| 479.61337 | 91.23 | -5.397 | -0.9044 | -2.198 |
+#&gt; |.....................| -4.635 | 0.4109 | 1.091 | 0.05866 |
+#&gt; |.....................| 0.7871 | 0.7324 | 1.540 | 0.9792 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6980 | 1.977 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.61337</span> | 91.23 | 0.004531 | 0.2881 | 0.1110 |
+#&gt; |.....................| 0.009702 | 0.6013 | 1.091 | 0.05866 |
+#&gt; |.....................| 0.7871 | 0.7324 | 1.540 | 0.9792 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6980 | 1.977 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.815 | 1.129 | -0.1342 | -0.04706 |
+#&gt; |.....................| 0.3660 | 0.5971 | -0.07697 | 1.438 |
+#&gt; |.....................| -0.5059 | 0.1462 | 0.6633 | 2.381 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2676 | -1.522 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 50</span>| 479.60932 | 1.003 | -1.197 | -0.9266 | -0.9361 |
+#&gt; |.....................| -1.023 | -0.9894 | -0.2456 | -0.8684 |
+#&gt; |.....................| -0.8000 | -1.063 | -0.5659 | -0.8476 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2381 |...........|...........|</span>
+#&gt; | U| 479.60932 | 91.31 | -5.397 | -0.9044 | -2.198 |
+#&gt; |.....................| -4.636 | 0.4107 | 1.091 | 0.05865 |
+#&gt; |.....................| 0.7872 | 0.7324 | 1.540 | 0.9788 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6979 | 1.977 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.60932</span> | 91.31 | 0.004529 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009700 | 0.6013 | 1.091 | 0.05865 |
+#&gt; |.....................| 0.7872 | 0.7324 | 1.540 | 0.9788 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6979 | 1.977 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.699 | 1.134 | -0.04549 | -0.06017 |
+#&gt; |.....................| 0.3630 | 0.5814 | -0.04512 | 1.484 |
+#&gt; |.....................| -0.4915 | 0.2556 | 0.7248 | 2.322 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2317 | -1.529 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 51</span>| 479.60706 | 1.003 | -1.198 | -0.9265 | -0.9361 |
+#&gt; |.....................| -1.023 | -0.9896 | -0.2455 | -0.8689 |
+#&gt; |.....................| -0.7998 | -1.063 | -0.5661 | -0.8484 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2376 |...........|...........|</span>
+#&gt; | U| 479.60706 | 91.23 | -5.398 | -0.9044 | -2.198 |
+#&gt; |.....................| -4.636 | 0.4106 | 1.091 | 0.05863 |
+#&gt; |.....................| 0.7873 | 0.7323 | 1.540 | 0.9781 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6979 | 1.978 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.60706</span> | 91.23 | 0.004527 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009699 | 0.6012 | 1.091 | 0.05863 |
+#&gt; |.....................| 0.7873 | 0.7323 | 1.540 | 0.9781 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6979 | 1.978 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.618 | 1.127 | -0.1276 | -0.04760 |
+#&gt; |.....................| 0.3656 | 0.5915 | -0.08622 | 1.415 |
+#&gt; |.....................| -0.5531 | 0.1512 | 0.6569 | 2.298 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2620 | -1.540 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 52</span>| 479.60314 | 1.003 | -1.198 | -0.9265 | -0.9360 |
+#&gt; |.....................| -1.023 | -0.9899 | -0.2452 | -0.8692 |
+#&gt; |.....................| -0.7996 | -1.063 | -0.5665 | -0.8488 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2369 |...........|...........|</span>
+#&gt; | U| 479.60314 | 91.31 | -5.398 | -0.9043 | -2.198 |
+#&gt; |.....................| -4.636 | 0.4105 | 1.091 | 0.05862 |
+#&gt; |.....................| 0.7875 | 0.7322 | 1.539 | 0.9776 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.979 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.60314</span> | 91.31 | 0.004525 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009698 | 0.6012 | 1.091 | 0.05862 |
+#&gt; |.....................| 0.7875 | 0.7322 | 1.539 | 0.9776 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.979 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.641 | 1.131 | -0.04213 | -0.06002 |
+#&gt; |.....................| 0.3627 | 0.5770 | -0.05114 | 1.464 |
+#&gt; |.....................| -0.4913 | 0.1735 | 0.5980 | 2.238 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2116 | -1.521 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 53</span>| 479.60093 | 1.003 | -1.199 | -0.9265 | -0.9360 |
+#&gt; |.....................| -1.024 | -0.9901 | -0.2452 | -0.8697 |
+#&gt; |.....................| -0.7994 | -1.063 | -0.5667 | -0.8495 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2363 |...........|...........|</span>
+#&gt; | U| 479.60093 | 91.23 | -5.399 | -0.9043 | -2.198 |
+#&gt; |.....................| -4.636 | 0.4104 | 1.091 | 0.05861 |
+#&gt; |.....................| 0.7876 | 0.7322 | 1.539 | 0.9769 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6977 | 1.980 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.60093</span> | 91.23 | 0.004523 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009696 | 0.6012 | 1.091 | 0.05861 |
+#&gt; |.....................| 0.7876 | 0.7322 | 1.539 | 0.9769 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6977 | 1.980 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.657 | 1.124 | -0.1240 | -0.04721 |
+#&gt; |.....................| 0.3655 | 0.5872 | -0.09119 | 1.382 |
+#&gt; |.....................| -0.4948 | 0.1646 | 0.6965 | 2.186 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2747 | -1.512 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 54</span>| 479.59701 | 1.003 | -1.199 | -0.9264 | -0.9360 |
+#&gt; |.....................| -1.024 | -0.9904 | -0.2448 | -0.8700 |
+#&gt; |.....................| -0.7992 | -1.063 | -0.5670 | -0.8499 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2356 |...........|...........|</span>
+#&gt; | U| 479.59701 | 91.31 | -5.399 | -0.9043 | -2.198 |
+#&gt; |.....................| -4.636 | 0.4103 | 1.091 | 0.05860 |
+#&gt; |.....................| 0.7877 | 0.7321 | 1.539 | 0.9766 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6976 | 1.980 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.59701</span> | 91.31 | 0.004520 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009695 | 0.6012 | 1.091 | 0.05860 |
+#&gt; |.....................| 0.7877 | 0.7321 | 1.539 | 0.9766 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6976 | 1.980 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.447 | 1.128 | -0.03826 | -0.05934 |
+#&gt; |.....................| 0.3628 | 0.5721 | -0.04376 | 1.440 |
+#&gt; |.....................| -0.4844 | 0.2233 | -0.3355 | 1.410 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3677 | -1.539 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 55</span>| 479.59436 | 1.003 | -1.200 | -0.9264 | -0.9360 |
+#&gt; |.....................| -1.024 | -0.9907 | -0.2446 | -0.8705 |
+#&gt; |.....................| -0.7990 | -1.063 | -0.5669 | -0.8504 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2349 |...........|...........|</span>
+#&gt; | U| 479.59436 | 91.23 | -5.400 | -0.9042 | -2.198 |
+#&gt; |.....................| -4.636 | 0.4102 | 1.091 | 0.05858 |
+#&gt; |.....................| 0.7879 | 0.7320 | 1.539 | 0.9761 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6977 | 1.981 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.59436</span> | 91.23 | 0.004518 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009693 | 0.6011 | 1.091 | 0.05858 |
+#&gt; |.....................| 0.7879 | 0.7320 | 1.539 | 0.9761 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6977 | 1.981 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.478 | 1.121 | -0.1165 | -0.04761 |
+#&gt; |.....................| 0.3651 | 0.5835 | -0.09604 | 1.373 |
+#&gt; |.....................| -0.4943 | 0.1086 | -0.4551 | 1.395 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3088 | -1.502 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 56</span>| 479.58979 | 1.003 | -1.200 | -0.9263 | -0.9359 |
+#&gt; |.....................| -1.024 | -0.9910 | -0.2442 | -0.8708 |
+#&gt; |.....................| -0.7988 | -1.063 | -0.5665 | -0.8506 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2341 |...........|...........|</span>
+#&gt; | U| 479.58979 | 91.30 | -5.400 | -0.9042 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4100 | 1.092 | 0.05858 |
+#&gt; |.....................| 0.7880 | 0.7319 | 1.539 | 0.9759 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.982 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.58979</span> | 91.30 | 0.004516 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009691 | 0.6011 | 1.092 | 0.05858 |
+#&gt; |.....................| 0.7880 | 0.7319 | 1.539 | 0.9759 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.982 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 1.813 | 1.125 | -0.03904 | -0.05862 |
+#&gt; |.....................| 0.3624 | 0.5728 | -0.008587 | 1.448 |
+#&gt; |.....................| -0.2657 | 0.1639 | 0.6610 | 2.108 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2622 | -1.501 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 57</span>| 479.58727 | 1.003 | -1.201 | -0.9263 | -0.9359 |
+#&gt; |.....................| -1.024 | -0.9912 | -0.2441 | -0.8713 |
+#&gt; |.....................| -0.7987 | -1.063 | -0.5668 | -0.8514 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2335 |...........|...........|</span>
+#&gt; | U| 479.58727 | 91.24 | -5.401 | -0.9042 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4099 | 1.092 | 0.05856 |
+#&gt; |.....................| 0.7881 | 0.7318 | 1.539 | 0.9751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.983 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.58727</span> | 91.24 | 0.004513 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009690 | 0.6011 | 1.092 | 0.05856 |
+#&gt; |.....................| 0.7881 | 0.7318 | 1.539 | 0.9751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.983 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.987 | 1.119 | -0.1055 | -0.04878 |
+#&gt; |.....................| 0.3644 | 0.5797 | -0.03160 | 1.359 |
+#&gt; |.....................| -0.4809 | 0.09403 | -0.4184 | 1.337 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2770 | -1.489 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 58</span>| 479.58366 | 1.004 | -1.201 | -0.9263 | -0.9359 |
+#&gt; |.....................| -1.024 | -0.9915 | -0.2438 | -0.8717 |
+#&gt; |.....................| -0.7986 | -1.063 | -0.5667 | -0.8517 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2327 |...........|...........|</span>
+#&gt; | U| 479.58366 | 91.32 | -5.401 | -0.9041 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4098 | 1.092 | 0.05855 |
+#&gt; |.....................| 0.7882 | 0.7317 | 1.539 | 0.9749 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.984 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.58366</span> | 91.32 | 0.004511 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009688 | 0.6010 | 1.092 | 0.05855 |
+#&gt; |.....................| 0.7882 | 0.7317 | 1.539 | 0.9749 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6978 | 1.984 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.434 | 1.122 | -0.01954 | -0.06326 |
+#&gt; |.....................| 0.3597 | 0.5645 | -0.03484 | 1.404 |
+#&gt; |.....................| -0.4782 | 0.1697 | -0.05991 | 1.573 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2504 | -1.489 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 59</span>| 479.57994 | 1.003 | -1.202 | -0.9262 | -0.9358 |
+#&gt; |.....................| -1.025 | -0.9918 | -0.2433 | -0.8720 |
+#&gt; |.....................| -0.7984 | -1.063 | -0.5664 | -0.8520 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2319 |...........|...........|</span>
+#&gt; | U| 479.57994 | 91.26 | -5.402 | -0.9041 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4096 | 1.092 | 0.05854 |
+#&gt; |.....................| 0.7884 | 0.7316 | 1.539 | 0.9746 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6977 | 1.985 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.57994</span> | 91.26 | 0.004508 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009686 | 0.6010 | 1.092 | 0.05854 |
+#&gt; |.....................| 0.7884 | 0.7316 | 1.539 | 0.9746 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6977 | 1.985 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -2.328 | 1.117 | -0.07952 | -0.05137 |
+#&gt; |.....................| 0.3636 | 0.5738 | 0.02815 | 1.418 |
+#&gt; |.....................| -0.4669 | 0.1345 | 0.7258 | 2.078 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2949 | -1.476 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 60</span>| 479.57683 | 1.004 | -1.202 | -0.9262 | -0.9358 |
+#&gt; |.....................| -1.025 | -0.9921 | -0.2431 | -0.8724 |
+#&gt; |.....................| -0.7982 | -1.064 | -0.5667 | -0.8526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2311 |...........|...........|</span>
+#&gt; | U| 479.57683 | 91.32 | -5.402 | -0.9041 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4095 | 1.092 | 0.05853 |
+#&gt; |.....................| 0.7885 | 0.7315 | 1.539 | 0.9740 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6976 | 1.986 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.57683</span> | 91.32 | 0.004505 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009684 | 0.6010 | 1.092 | 0.05853 |
+#&gt; |.....................| 0.7885 | 0.7315 | 1.539 | 0.9740 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6976 | 1.986 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.369 | 1.121 | -0.01236 | -0.06033 |
+#&gt; |.....................| 0.3618 | 0.5608 | -0.009614 | 1.424 |
+#&gt; |.....................| -0.4677 | 0.1416 | 0.6194 | 1.932 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2634 | -1.483 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 61</span>| 479.57433 | 1.003 | -1.203 | -0.9262 | -0.9358 |
+#&gt; |.....................| -1.025 | -0.9924 | -0.2429 | -0.8728 |
+#&gt; |.....................| -0.7980 | -1.064 | -0.5671 | -0.8530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2304 |...........|...........|</span>
+#&gt; | U| 479.57433 | 91.25 | -5.403 | -0.9041 | -2.198 |
+#&gt; |.....................| -4.637 | 0.4094 | 1.092 | 0.05852 |
+#&gt; |.....................| 0.7886 | 0.7315 | 1.539 | 0.9736 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6975 | 1.987 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.57433</span> | 91.25 | 0.004503 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009683 | 0.6009 | 1.092 | 0.05852 |
+#&gt; |.....................| 0.7886 | 0.7315 | 1.539 | 0.9736 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6975 | 1.987 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.507 | 1.111 | -0.09183 | -0.05192 |
+#&gt; |.....................| 0.3614 | 0.5665 | -0.03887 | 1.349 |
+#&gt; |.....................| -0.4753 | 0.07826 | 0.5528 | 1.905 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2844 | -1.468 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 62</span>| 479.57116 | 1.003 | -1.204 | -0.9262 | -0.9357 |
+#&gt; |.....................| -1.025 | -0.9927 | -0.2425 | -0.8732 |
+#&gt; |.....................| -0.7978 | -1.064 | -0.5674 | -0.8534 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2297 |...........|...........|</span>
+#&gt; | U| 479.57116 | 91.32 | -5.404 | -0.9040 | -2.198 |
+#&gt; |.....................| -4.638 | 0.4092 | 1.092 | 0.05851 |
+#&gt; |.....................| 0.7888 | 0.7315 | 1.538 | 0.9732 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6973 | 1.988 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.57116</span> | 91.32 | 0.004500 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009681 | 0.6009 | 1.092 | 0.05851 |
+#&gt; |.....................| 0.7888 | 0.7315 | 1.538 | 0.9732 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6973 | 1.988 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.953 | 1.117 | -0.01332 | -0.05913 |
+#&gt; |.....................| 0.3618 | 0.5550 | -0.01942 | 1.377 |
+#&gt; |.....................| -0.4588 | 0.1396 | 0.5378 | 1.901 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2564 | -1.475 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 63</span>| 479.56857 | 1.003 | -1.204 | -0.9261 | -0.9357 |
+#&gt; |.....................| -1.025 | -0.9930 | -0.2422 | -0.8735 |
+#&gt; |.....................| -0.7976 | -1.064 | -0.5677 | -0.8539 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.2289 |...........|...........|</span>
+#&gt; | U| 479.56857 | 91.25 | -5.404 | -0.9040 | -2.198 |
+#&gt; |.....................| -4.638 | 0.4091 | 1.092 | 0.05850 |
+#&gt; |.....................| 0.7889 | 0.7314 | 1.538 | 0.9728 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6972 | 1.989 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.56857</span> | 91.25 | 0.004497 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009679 | 0.6009 | 1.092 | 0.05850 |
+#&gt; |.....................| 0.7889 | 0.7314 | 1.538 | 0.9728 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6972 | 1.989 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.279 | 1.109 | -0.08378 | -0.05051 |
+#&gt; |.....................| 0.3625 | 0.5609 | -0.06234 | 1.320 |
+#&gt; |.....................| -0.5093 | 0.06989 | -1.266 | 1.852 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2753 | -1.463 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 64</span>| 479.56430 | 1.003 | -1.205 | -0.9261 | -0.9357 |
+#&gt; |.....................| -1.026 | -0.9933 | -0.2419 | -0.8738 |
+#&gt; |.....................| -0.7974 | -1.064 | -0.5672 | -0.8543 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2281 |...........|...........|</span>
+#&gt; | U| 479.5643 | 91.31 | -5.405 | -0.9040 | -2.198 |
+#&gt; |.....................| -4.638 | 0.4090 | 1.093 | 0.05849 |
+#&gt; |.....................| 0.7891 | 0.7314 | 1.538 | 0.9724 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6971 | 1.990 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.5643</span> | 91.31 | 0.004495 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009677 | 0.6008 | 1.093 | 0.05849 |
+#&gt; |.....................| 0.7891 | 0.7314 | 1.538 | 0.9724 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6971 | 1.990 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.181 | 1.113 | -0.01711 | -0.05862 |
+#&gt; |.....................| 0.3610 | 0.5490 | -0.06295 | 1.399 |
+#&gt; |.....................| -0.4495 | 0.1474 | 0.6781 | 1.913 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2455 | -1.468 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 65</span>| 479.56239 | 1.003 | -1.205 | -0.9261 | -0.9356 |
+#&gt; |.....................| -1.026 | -0.9935 | -0.2417 | -0.8744 |
+#&gt; |.....................| -0.7972 | -1.064 | -0.5674 | -0.8549 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2275 |...........|...........|</span>
+#&gt; | U| 479.56239 | 91.24 | -5.405 | -0.9040 | -2.198 |
+#&gt; |.....................| -4.638 | 0.4089 | 1.093 | 0.05847 |
+#&gt; |.....................| 0.7892 | 0.7313 | 1.538 | 0.9718 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6970 | 1.990 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.56239</span> | 91.24 | 0.004493 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009675 | 0.6008 | 1.093 | 0.05847 |
+#&gt; |.....................| 0.7892 | 0.7313 | 1.538 | 0.9718 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6970 | 1.990 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.516 | 1.106 | -0.09308 | -0.04714 |
+#&gt; |.....................| 0.3636 | 0.5580 | -0.04406 | 1.488 |
+#&gt; |.....................| -0.4662 | 0.05187 | 0.6104 | 1.787 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2769 | -1.453 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 66</span>| 479.55877 | 1.003 | -1.206 | -0.9261 | -0.9356 |
+#&gt; |.....................| -1.026 | -0.9938 | -0.2414 | -0.8747 |
+#&gt; |.....................| -0.7970 | -1.064 | -0.5678 | -0.8553 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2268 |...........|...........|</span>
+#&gt; | U| 479.55877 | 91.31 | -5.406 | -0.9039 | -2.198 |
+#&gt; |.....................| -4.638 | 0.4087 | 1.093 | 0.05846 |
+#&gt; |.....................| 0.7894 | 0.7313 | 1.538 | 0.9714 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6969 | 1.991 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.55877</span> | 91.31 | 0.004490 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009674 | 0.6008 | 1.093 | 0.05846 |
+#&gt; |.....................| 0.7894 | 0.7313 | 1.538 | 0.9714 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6969 | 1.991 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.254 | 1.111 | -0.01255 | -0.05783 |
+#&gt; |.....................| 0.3613 | 0.5437 | -0.01079 | 1.366 |
+#&gt; |.....................| -0.4954 | 0.1048 | 0.5565 | 1.745 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2417 | -1.458 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 67</span>| 479.55696 | 1.003 | -1.206 | -0.9261 | -0.9356 |
+#&gt; |.....................| -1.026 | -0.9940 | -0.2413 | -0.8753 |
+#&gt; |.....................| -0.7968 | -1.064 | -0.5681 | -0.8559 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2262 |...........|...........|</span>
+#&gt; | U| 479.55696 | 91.24 | -5.406 | -0.9039 | -2.198 |
+#&gt; |.....................| -4.639 | 0.4086 | 1.093 | 0.05845 |
+#&gt; |.....................| 0.7895 | 0.7312 | 1.537 | 0.9708 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6968 | 1.992 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.55696</span> | 91.24 | 0.004488 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009672 | 0.6008 | 1.093 | 0.05845 |
+#&gt; |.....................| 0.7895 | 0.7312 | 1.537 | 0.9708 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6968 | 1.992 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.420 | 1.104 | -0.08938 | -0.04652 |
+#&gt; |.....................| 0.3638 | 0.5524 | -0.03600 | 1.474 |
+#&gt; |.....................| -0.4537 | 0.08714 | 0.5943 | 1.686 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2777 | -1.443 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 68</span>| 479.55331 | 1.003 | -1.207 | -0.9260 | -0.9356 |
+#&gt; |.....................| -1.026 | -0.9943 | -0.2409 | -0.8756 |
+#&gt; |.....................| -0.7966 | -1.064 | -0.5684 | -0.8562 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2254 |...........|...........|</span>
+#&gt; | U| 479.55331 | 91.31 | -5.407 | -0.9039 | -2.198 |
+#&gt; |.....................| -4.639 | 0.4085 | 1.093 | 0.05844 |
+#&gt; |.....................| 0.7897 | 0.7312 | 1.537 | 0.9706 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 1.993 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.55331</span> | 91.31 | 0.004485 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009670 | 0.6007 | 1.093 | 0.05844 |
+#&gt; |.....................| 0.7897 | 0.7312 | 1.537 | 0.9706 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 1.993 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 1.940 | 1.107 | -0.01326 | -0.05734 |
+#&gt; |.....................| 0.3610 | 0.5380 | -0.03050 | 1.334 |
+#&gt; |.....................| -0.4419 | 0.09953 | 0.4758 | 1.660 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2363 | -1.448 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 69</span>| 479.55178 | 1.003 | -1.208 | -0.9260 | -0.9355 |
+#&gt; |.....................| -1.026 | -0.9945 | -0.2409 | -0.8762 |
+#&gt; |.....................| -0.7964 | -1.064 | -0.5686 | -0.8569 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2248 |...........|...........|</span>
+#&gt; | U| 479.55178 | 91.23 | -5.408 | -0.9039 | -2.198 |
+#&gt; |.....................| -4.639 | 0.4084 | 1.093 | 0.05842 |
+#&gt; |.....................| 0.7898 | 0.7311 | 1.537 | 0.9699 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.994 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.55178</span> | 91.23 | 0.004483 | 0.2882 | 0.1110 |
+#&gt; |.....................| 0.009668 | 0.6007 | 1.093 | 0.05842 |
+#&gt; |.....................| 0.7898 | 0.7311 | 1.537 | 0.9699 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.994 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.846 | 1.100 | -0.09130 | -0.04553 |
+#&gt; |.....................| 0.3638 | 0.5474 | -0.02936 | 1.430 |
+#&gt; |.....................| -0.4494 | 0.05105 | 0.6245 | 1.611 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2724 | -1.435 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 70</span>| 479.54790 | 1.003 | -1.208 | -0.9260 | -0.9355 |
+#&gt; |.....................| -1.027 | -0.9948 | -0.2405 | -0.8765 |
+#&gt; |.....................| -0.7962 | -1.064 | -0.5690 | -0.8571 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2240 |...........|...........|</span>
+#&gt; | U| 479.5479 | 91.30 | -5.408 | -0.9039 | -2.198 |
+#&gt; |.....................| -4.639 | 0.4083 | 1.093 | 0.05841 |
+#&gt; |.....................| 0.7899 | 0.7311 | 1.536 | 0.9697 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 1.995 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.5479</span> | 91.30 | 0.004480 | 0.2883 | 0.1110 |
+#&gt; |.....................| 0.009667 | 0.6007 | 1.093 | 0.05841 |
+#&gt; |.....................| 0.7899 | 0.7311 | 1.536 | 0.9697 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 1.995 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 1.570 | 1.104 | -0.01594 | -0.05674 |
+#&gt; |.....................| 0.3607 | 0.5327 | -0.02577 | 1.253 |
+#&gt; |.....................| -0.4401 | 0.07544 | -0.5163 | 0.8741 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3456 | -1.445 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 71</span>| 479.54587 | 1.003 | -1.209 | -0.9260 | -0.9355 |
+#&gt; |.....................| -1.027 | -0.9951 | -0.2405 | -0.8771 |
+#&gt; |.....................| -0.7960 | -1.064 | -0.5687 | -0.8576 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2233 |...........|...........|</span>
+#&gt; | U| 479.54587 | 91.23 | -5.409 | -0.9039 | -2.198 |
+#&gt; |.....................| -4.639 | 0.4081 | 1.093 | 0.05839 |
+#&gt; |.....................| 0.7901 | 0.7310 | 1.537 | 0.9693 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.995 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.54587</span> | 91.23 | 0.004478 | 0.2883 | 0.1110 |
+#&gt; |.....................| 0.009665 | 0.6006 | 1.093 | 0.05839 |
+#&gt; |.....................| 0.7901 | 0.7310 | 1.537 | 0.9693 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.995 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.902 | 1.097 | -0.08880 | -0.04568 |
+#&gt; |.....................| 0.3633 | 0.5436 | -0.03820 | 1.421 |
+#&gt; |.....................| -0.4438 | 0.04451 | 0.5507 | 1.558 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2862 | -1.423 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 72</span>| 479.54157 | 1.003 | -1.209 | -0.9260 | -0.9354 |
+#&gt; |.....................| -1.027 | -0.9954 | -0.2399 | -0.8773 |
+#&gt; |.....................| -0.7958 | -1.064 | -0.5687 | -0.8577 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2225 |...........|...........|</span>
+#&gt; | U| 479.54157 | 91.30 | -5.409 | -0.9038 | -2.198 |
+#&gt; |.....................| -4.639 | 0.4080 | 1.093 | 0.05839 |
+#&gt; |.....................| 0.7902 | 0.7309 | 1.537 | 0.9691 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.996 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.54157</span> | 91.30 | 0.004475 | 0.2883 | 0.1110 |
+#&gt; |.....................| 0.009663 | 0.6006 | 1.093 | 0.05839 |
+#&gt; |.....................| 0.7902 | 0.7309 | 1.537 | 0.9691 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.996 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 1.063 | 1.100 | -0.01768 | -0.05631 |
+#&gt; |.....................| 0.3603 | 0.5311 | -0.05904 | 1.468 |
+#&gt; |.....................| -0.4400 | 0.06384 | 0.5216 | 1.564 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2548 | -1.433 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 73</span>| 479.53906 | 1.003 | -1.210 | -0.9259 | -0.9354 |
+#&gt; |.....................| -1.027 | -0.9956 | -0.2399 | -0.8780 |
+#&gt; |.....................| -0.7956 | -1.064 | -0.5689 | -0.8584 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2218 |...........|...........|</span>
+#&gt; | U| 479.53906 | 91.25 | -5.410 | -0.9038 | -2.198 |
+#&gt; |.....................| -4.640 | 0.4079 | 1.093 | 0.05837 |
+#&gt; |.....................| 0.7904 | 0.7309 | 1.536 | 0.9684 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 1.997 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.53906</span> | 91.25 | 0.004472 | 0.2883 | 0.1110 |
+#&gt; |.....................| 0.009661 | 0.6006 | 1.093 | 0.05837 |
+#&gt; |.....................| 0.7904 | 0.7309 | 1.536 | 0.9684 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 1.997 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.131 | 1.095 | -0.06506 | -0.04908 |
+#&gt; |.....................| 0.3620 | 0.5356 | -0.007514 | 1.441 |
+#&gt; |.....................| -0.4274 | 0.08578 | -0.3543 | 0.8441 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2944 | -1.418 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 74</span>| 479.53616 | 1.004 | -1.210 | -0.9259 | -0.9354 |
+#&gt; |.....................| -1.027 | -0.9959 | -0.2396 | -0.8785 |
+#&gt; |.....................| -0.7954 | -1.064 | -0.5688 | -0.8586 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2210 |...........|...........|</span>
+#&gt; | U| 479.53616 | 91.33 | -5.410 | -0.9038 | -2.198 |
+#&gt; |.....................| -4.640 | 0.4077 | 1.094 | 0.05835 |
+#&gt; |.....................| 0.7905 | 0.7308 | 1.537 | 0.9682 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.998 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.53616</span> | 91.33 | 0.004470 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009659 | 0.6005 | 1.094 | 0.05835 |
+#&gt; |.....................| 0.7905 | 0.7308 | 1.537 | 0.9682 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 1.998 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.979 | 1.099 | 0.01619 | -0.06233 |
+#&gt; |.....................| 0.3580 | 0.5217 | -0.09749 | 1.245 |
+#&gt; |.....................| -0.4289 | 0.1115 | -0.5282 | 0.7580 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3266 | -1.417 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 75</span>| 479.53242 | 1.003 | -1.211 | -0.9259 | -0.9353 |
+#&gt; |.....................| -1.028 | -0.9962 | -0.2391 | -0.8787 |
+#&gt; |.....................| -0.7953 | -1.065 | -0.5685 | -0.8588 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2202 |...........|...........|</span>
+#&gt; | U| 479.53242 | 91.27 | -5.411 | -0.9038 | -2.198 |
+#&gt; |.....................| -4.640 | 0.4076 | 1.094 | 0.05835 |
+#&gt; |.....................| 0.7906 | 0.7307 | 1.537 | 0.9681 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 1.999 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.53242</span> | 91.27 | 0.004467 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009657 | 0.6005 | 1.094 | 0.05835 |
+#&gt; |.....................| 0.7906 | 0.7307 | 1.537 | 0.9681 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 1.999 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.679 | 1.093 | -0.04308 | -0.05224 |
+#&gt; |.....................| 0.3605 | 0.5318 | -0.002555 | 1.446 |
+#&gt; |.....................| -0.4215 | 0.05786 | 0.6079 | 1.538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2997 | -1.401 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 76</span>| 479.52958 | 1.004 | -1.212 | -0.9259 | -0.9353 |
+#&gt; |.....................| -1.028 | -0.9965 | -0.2388 | -0.8793 |
+#&gt; |.....................| -0.7951 | -1.065 | -0.5686 | -0.8593 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2194 |...........|...........|</span>
+#&gt; | U| 479.52958 | 91.33 | -5.412 | -0.9038 | -2.198 |
+#&gt; |.....................| -4.640 | 0.4075 | 1.094 | 0.05833 |
+#&gt; |.....................| 0.7908 | 0.7306 | 1.537 | 0.9676 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 2.000 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.52958</span> | 91.33 | 0.004464 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009655 | 0.6005 | 1.094 | 0.05833 |
+#&gt; |.....................| 0.7908 | 0.7306 | 1.537 | 0.9676 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 2.000 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.139 | 1.094 | 0.01046 | -0.06226 |
+#&gt; |.....................| 0.3570 | 0.5194 | -0.09592 | 1.421 |
+#&gt; |.....................| -0.4323 | 0.06052 | -0.5454 | 0.7071 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2962 | -1.410 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 77</span>| 479.52646 | 1.003 | -1.212 | -0.9259 | -0.9353 |
+#&gt; |.....................| -1.028 | -0.9968 | -0.2384 | -0.8797 |
+#&gt; |.....................| -0.7949 | -1.065 | -0.5684 | -0.8594 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2186 |...........|...........|</span>
+#&gt; | U| 479.52646 | 91.26 | -5.412 | -0.9038 | -2.198 |
+#&gt; |.....................| -4.640 | 0.4073 | 1.094 | 0.05832 |
+#&gt; |.....................| 0.7909 | 0.7304 | 1.537 | 0.9675 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 2.001 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.52646</span> | 91.26 | 0.004461 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009653 | 0.6005 | 1.094 | 0.05832 |
+#&gt; |.....................| 0.7909 | 0.7304 | 1.537 | 0.9675 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 2.001 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -2.758 | 1.088 | -0.05217 | -0.05158 |
+#&gt; |.....................| 0.3593 | 0.5291 | -0.05980 | 1.185 |
+#&gt; |.....................| -0.4227 | -2.218 | -0.3659 | 0.8223 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2423 | -1.392 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 78</span>| 479.52294 | 1.003 | -1.213 | -0.9258 | -0.9352 |
+#&gt; |.....................| -1.028 | -0.9971 | -0.2379 | -0.8800 |
+#&gt; |.....................| -0.7947 | -1.064 | -0.5681 | -0.8596 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2178 |...........|...........|</span>
+#&gt; | U| 479.52294 | 91.30 | -5.413 | -0.9037 | -2.198 |
+#&gt; |.....................| -4.641 | 0.4072 | 1.094 | 0.05831 |
+#&gt; |.....................| 0.7910 | 0.7311 | 1.537 | 0.9673 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6967 | 2.002 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.52294</span> | 91.30 | 0.004458 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009652 | 0.6004 | 1.094 | 0.05831 |
+#&gt; |.....................| 0.7910 | 0.7311 | 1.537 | 0.9673 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6967 | 2.002 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 0.7571 | 1.091 | -0.01328 | -0.05733 |
+#&gt; |.....................| 0.3573 | 0.5211 | 0.006105 | 1.423 |
+#&gt; |.....................| -0.4119 | 0.1268 | 0.6771 | 1.465 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.3146 | -1.386 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 79</span>| 479.52041 | 1.003 | -1.213 | -0.9258 | -0.9352 |
+#&gt; |.....................| -1.028 | -0.9973 | -0.2380 | -0.8807 |
+#&gt; |.....................| -0.7945 | -1.064 | -0.5684 | -0.8604 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2172 |...........|...........|</span>
+#&gt; | U| 479.52041 | 91.27 | -5.413 | -0.9037 | -2.198 |
+#&gt; |.....................| -4.641 | 0.4071 | 1.094 | 0.05829 |
+#&gt; |.....................| 0.7912 | 0.7311 | 1.537 | 0.9666 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 2.003 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.52041</span> | 91.27 | 0.004456 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009650 | 0.6004 | 1.094 | 0.05829 |
+#&gt; |.....................| 0.7912 | 0.7311 | 1.537 | 0.9666 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6965 | 2.003 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -2.400 | 1.087 | -0.04852 | -0.05189 |
+#&gt; |.....................| 0.3585 | 0.5236 | -0.05100 | 1.183 |
+#&gt; |.....................| -0.4319 | 0.01564 | 0.3566 | 1.324 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.3221 | -1.379 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 80</span>| 479.51911 | 1.004 | -1.214 | -0.9258 | -0.9352 |
+#&gt; |.....................| -1.029 | -0.9976 | -0.2379 | -0.8812 |
+#&gt; |.....................| -0.7944 | -1.064 | -0.5686 | -0.8609 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2166 |...........|...........|</span>
+#&gt; | U| 479.51911 | 91.35 | -5.414 | -0.9037 | -2.198 |
+#&gt; |.....................| -4.641 | 0.4070 | 1.094 | 0.05828 |
+#&gt; |.....................| 0.7913 | 0.7310 | 1.537 | 0.9661 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.004 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.51911</span> | 91.35 | 0.004454 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009648 | 0.6004 | 1.094 | 0.05828 |
+#&gt; |.....................| 0.7913 | 0.7310 | 1.537 | 0.9661 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.004 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.458 | 1.092 | 0.04306 | -0.06507 |
+#&gt; |.....................| 0.3552 | 0.5068 | -0.06807 | 1.418 |
+#&gt; |.....................| -0.4090 | 0.1358 | -0.5109 | 0.5676 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2804 | -1.390 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 81</span>| 479.51487 | 1.003 | -1.215 | -0.9258 | -0.9352 |
+#&gt; |.....................| -1.029 | -0.9978 | -0.2377 | -0.8817 |
+#&gt; |.....................| -0.7942 | -1.064 | -0.5685 | -0.8612 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2158 |...........|...........|</span>
+#&gt; | U| 479.51487 | 91.27 | -5.415 | -0.9037 | -2.198 |
+#&gt; |.....................| -4.641 | 0.4069 | 1.094 | 0.05826 |
+#&gt; |.....................| 0.7914 | 0.7307 | 1.537 | 0.9658 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6963 | 2.005 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.51487</span> | 91.27 | 0.004451 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009647 | 0.6003 | 1.094 | 0.05826 |
+#&gt; |.....................| 0.7914 | 0.7307 | 1.537 | 0.9658 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6963 | 2.005 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.582 | 1.084 | -0.03533 | -0.05340 |
+#&gt; |.....................| 0.3581 | 0.5175 | -0.06480 | 1.157 |
+#&gt; |.....................| -0.4224 | 0.03489 | -0.5536 | 0.6041 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2386 | -1.371 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 82</span>| 479.51208 | 1.004 | -1.215 | -0.9258 | -0.9351 |
+#&gt; |.....................| -1.029 | -0.9981 | -0.2375 | -0.8823 |
+#&gt; |.....................| -0.7939 | -1.065 | -0.5682 | -0.8615 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2150 |...........|...........|</span>
+#&gt; | U| 479.51208 | 91.34 | -5.415 | -0.9037 | -2.197 |
+#&gt; |.....................| -4.641 | 0.4067 | 1.094 | 0.05824 |
+#&gt; |.....................| 0.7916 | 0.7306 | 1.537 | 0.9655 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.006 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.51208</span> | 91.34 | 0.004449 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009645 | 0.6003 | 1.094 | 0.05824 |
+#&gt; |.....................| 0.7916 | 0.7306 | 1.537 | 0.9655 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.006 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.943 | 1.087 | 0.02817 | -0.06279 |
+#&gt; |.....................| 0.3555 | 0.5065 | -0.06060 | 1.305 |
+#&gt; |.....................| -0.4115 | 0.06912 | 0.4865 | 1.240 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2990 | -1.371 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 83</span>| 479.50842 | 1.003 | -1.216 | -0.9258 | -0.9351 |
+#&gt; |.....................| -1.029 | -0.9984 | -0.2372 | -0.8827 |
+#&gt; |.....................| -0.7937 | -1.065 | -0.5683 | -0.8618 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2141 |...........|...........|</span>
+#&gt; | U| 479.50842 | 91.29 | -5.416 | -0.9037 | -2.197 |
+#&gt; |.....................| -4.642 | 0.4066 | 1.095 | 0.05823 |
+#&gt; |.....................| 0.7918 | 0.7302 | 1.537 | 0.9652 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6962 | 2.007 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.50842</span> | 91.29 | 0.004446 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009643 | 0.6003 | 1.095 | 0.05823 |
+#&gt; |.....................| 0.7918 | 0.7302 | 1.537 | 0.9652 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6962 | 2.007 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.7463 | 1.081 | -0.02105 | -0.05532 |
+#&gt; |.....................| 0.3572 | 0.5118 | -0.07839 | 1.134 |
+#&gt; |.....................| -0.4206 | 0.01709 | -0.5616 | 0.5218 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2429 | -1.361 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 84</span>| 479.50515 | 1.004 | -1.216 | -0.9258 | -0.9351 |
+#&gt; |.....................| -1.029 | -0.9987 | -0.2372 | -0.8834 |
+#&gt; |.....................| -0.7935 | -1.065 | -0.5680 | -0.8621 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2133 |...........|...........|</span>
+#&gt; | U| 479.50515 | 91.33 | -5.416 | -0.9037 | -2.197 |
+#&gt; |.....................| -4.642 | 0.4065 | 1.095 | 0.05821 |
+#&gt; |.....................| 0.7919 | 0.7302 | 1.537 | 0.9649 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.008 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.50515</span> | 91.33 | 0.004443 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009641 | 0.6002 | 1.095 | 0.05821 |
+#&gt; |.....................| 0.7919 | 0.7302 | 1.537 | 0.9649 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.008 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 85</span>| 479.49887 | 1.004 | -1.219 | -0.9257 | -0.9350 |
+#&gt; |.....................| -1.030 | -0.9997 | -0.2363 | -0.8851 |
+#&gt; |.....................| -0.7928 | -1.066 | -0.5675 | -0.8630 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2104 |...........|...........|</span>
+#&gt; | U| 479.49887 | 91.39 | -5.419 | -0.9037 | -2.197 |
+#&gt; |.....................| -4.642 | 0.4060 | 1.095 | 0.05816 |
+#&gt; |.....................| 0.7925 | 0.7293 | 1.538 | 0.9641 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6963 | 2.011 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.49887</span> | 91.39 | 0.004434 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009634 | 0.6001 | 1.095 | 0.05816 |
+#&gt; |.....................| 0.7925 | 0.7293 | 1.538 | 0.9641 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6963 | 2.011 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 8.922 | 1.081 | 0.1004 | -0.07252 |
+#&gt; |.....................| 0.3520 | 0.4871 | 0.2543 | 1.578 |
+#&gt; |.....................| -0.3854 | 0.03465 | -0.5794 | 0.4083 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2550 | -1.344 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 86</span>| 479.48147 | 1.003 | -1.221 | -0.9257 | -0.9348 |
+#&gt; |.....................| -1.031 | -1.001 | -0.2344 | -0.8861 |
+#&gt; |.....................| -0.7921 | -1.067 | -0.5658 | -0.8636 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2068 |...........|...........|</span>
+#&gt; | U| 479.48147 | 91.29 | -5.421 | -0.9036 | -2.197 |
+#&gt; |.....................| -4.643 | 0.4054 | 1.096 | 0.05813 |
+#&gt; |.....................| 0.7930 | 0.7283 | 1.540 | 0.9635 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6963 | 2.016 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.48147</span> | 91.29 | 0.004421 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009626 | 0.6000 | 1.096 | 0.05813 |
+#&gt; |.....................| 0.7930 | 0.7283 | 1.540 | 0.9635 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6963 | 2.016 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 87</span>| 479.46291 | 1.003 | -1.226 | -0.9256 | -0.9345 |
+#&gt; |.....................| -1.032 | -1.003 | -0.2312 | -0.8874 |
+#&gt; |.....................| -0.7910 | -1.069 | -0.5631 | -0.8644 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.2012 |...........|...........|</span>
+#&gt; | U| 479.46291 | 91.29 | -5.426 | -0.9035 | -2.197 |
+#&gt; |.....................| -4.645 | 0.4045 | 1.097 | 0.05809 |
+#&gt; |.....................| 0.7937 | 0.7267 | 1.543 | 0.9627 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.022 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.46291</span> | 91.29 | 0.004402 | 0.2883 | 0.1111 |
+#&gt; |.....................| 0.009612 | 0.5998 | 1.097 | 0.05809 |
+#&gt; |.....................| 0.7937 | 0.7267 | 1.543 | 0.9627 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6964 | 2.022 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 88</span>| 479.38653 | 1.003 | -1.248 | -0.9250 | -0.9332 |
+#&gt; |.....................| -1.039 | -1.013 | -0.2154 | -0.8940 |
+#&gt; |.....................| -0.7859 | -1.078 | -0.5497 | -0.8687 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.067 | -0.1734 |...........|...........|</span>
+#&gt; | U| 479.38653 | 91.26 | -5.448 | -0.9030 | -2.196 |
+#&gt; |.....................| -4.652 | 0.4000 | 1.104 | 0.05790 |
+#&gt; |.....................| 0.7975 | 0.7188 | 1.559 | 0.9587 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 2.056 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.38653</span> | 91.26 | 0.004306 | 0.2884 | 0.1113 |
+#&gt; |.....................| 0.009547 | 0.5987 | 1.104 | 0.05790 |
+#&gt; |.....................| 0.7975 | 0.7188 | 1.559 | 0.9587 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6966 | 2.056 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 89</span>| 479.33405 | 1.002 | -1.333 | -0.9226 | -0.9281 |
+#&gt; |.....................| -1.066 | -1.051 | -0.1533 | -0.9198 |
+#&gt; |.....................| -0.7659 | -1.112 | -0.4971 | -0.8853 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.066 | -0.06439 |...........|...........|</span>
+#&gt; | U| 479.33405 | 91.15 | -5.533 | -0.9008 | -2.190 |
+#&gt; |.....................| -4.678 | 0.3823 | 1.129 | 0.05715 |
+#&gt; |.....................| 0.8121 | 0.6876 | 1.621 | 0.9427 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6975 | 2.188 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.33405</span> | 91.15 | 0.003953 | 0.2889 | 0.1119 |
+#&gt; |.....................| 0.009294 | 0.5944 | 1.129 | 0.05715 |
+#&gt; |.....................| 0.8121 | 0.6876 | 1.621 | 0.9427 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6975 | 2.188 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -22.35 | 0.8049 | 0.3265 | -0.06456 |
+#&gt; |.....................| 0.3038 | 0.2091 | 1.763 | 1.473 |
+#&gt; |.....................| -0.5535 | -2.463 | 1.244 | -0.6274 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.702 | -0.2760 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 90</span>| 479.70817 | 1.005 | -1.492 | -0.9504 | -0.9122 |
+#&gt; |.....................| -1.121 | -1.106 | -0.1774 | -0.9510 |
+#&gt; |.....................| -0.7305 | -1.145 | -0.4385 | -0.8800 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.177 | -0.01012 |...........|...........|</span>
+#&gt; | U| 479.70817 | 91.47 | -5.692 | -0.9256 | -2.175 |
+#&gt; |.....................| -4.734 | 0.3572 | 1.119 | 0.05625 |
+#&gt; |.....................| 0.8380 | 0.6579 | 1.691 | 0.9478 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6020 | 2.254 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.70817</span> | 91.47 | 0.003371 | 0.2838 | 0.1137 |
+#&gt; |.....................| 0.008794 | 0.5884 | 1.119 | 0.05625 |
+#&gt; |.....................| 0.8380 | 0.6579 | 1.691 | 0.9478 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6020 | 2.254 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 91</span>| 479.27063 | 1.005 | -1.375 | -0.9298 | -0.9240 |
+#&gt; |.....................| -1.080 | -1.065 | -0.1597 | -0.9281 |
+#&gt; |.....................| -0.7567 | -1.120 | -0.4820 | -0.8839 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.095 | -0.05030 |...........|...........|</span>
+#&gt; | U| 479.27063 | 91.42 | -5.575 | -0.9073 | -2.186 |
+#&gt; |.....................| -4.693 | 0.3758 | 1.127 | 0.05692 |
+#&gt; |.....................| 0.8189 | 0.6801 | 1.639 | 0.9441 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6726 | 2.206 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.27063</span> | 91.42 | 0.003793 | 0.2876 | 0.1123 |
+#&gt; |.....................| 0.009162 | 0.5929 | 1.127 | 0.05692 |
+#&gt; |.....................| 0.8189 | 0.6801 | 1.639 | 0.9441 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6726 | 2.206 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.862 | 0.7516 | 0.3576 | -0.07893 |
+#&gt; |.....................| 0.2806 | -0.4298 | 1.369 | 1.213 |
+#&gt; |.....................| -0.5227 | -2.562 | 2.801 | -1.010 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.234 | -0.5388 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 92</span>| 479.18239 | 1.005 | -1.423 | -0.9401 | -0.9189 |
+#&gt; |.....................| -1.098 | -1.064 | -0.1729 | -0.9195 |
+#&gt; |.....................| -0.7414 | -1.117 | -0.4967 | -0.8806 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04375 |...........|...........|</span>
+#&gt; | U| 479.18239 | 91.43 | -5.623 | -0.9165 | -2.181 |
+#&gt; |.....................| -4.710 | 0.3764 | 1.121 | 0.05716 |
+#&gt; |.....................| 0.8300 | 0.6834 | 1.622 | 0.9472 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6830 | 2.213 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.18239</span> | 91.43 | 0.003613 | 0.2857 | 0.1129 |
+#&gt; |.....................| 0.009001 | 0.5930 | 1.121 | 0.05716 |
+#&gt; |.....................| 0.8300 | 0.6834 | 1.622 | 0.9472 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6830 | 2.213 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.797 | 0.6564 | -0.1913 | -0.04289 |
+#&gt; |.....................| 0.2359 | -0.3012 | 1.209 | 1.124 |
+#&gt; |.....................| -0.4349 | -2.322 | 2.160 | -0.7215 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1578 | -0.4171 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 93</span>| 479.53483 | 0.9938 | -1.508 | -0.8927 | -0.9141 |
+#&gt; |.....................| -1.127 | -1.054 | -0.1802 | -0.9016 |
+#&gt; |.....................| -0.7110 | -1.089 | -0.5260 | -0.8567 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.093 | -0.01567 |...........|...........|</span>
+#&gt; | U| 479.53483 | 90.44 | -5.708 | -0.8742 | -2.177 |
+#&gt; |.....................| -4.740 | 0.3812 | 1.118 | 0.05768 |
+#&gt; |.....................| 0.8523 | 0.7081 | 1.587 | 0.9700 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6741 | 2.248 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.53483</span> | 90.44 | 0.003320 | 0.2944 | 0.1134 |
+#&gt; |.....................| 0.008741 | 0.5942 | 1.118 | 0.05768 |
+#&gt; |.....................| 0.8523 | 0.7081 | 1.587 | 0.9700 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6741 | 2.248 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 94</span>| 479.57437 | 0.9943 | -1.436 | -0.9336 | -0.9181 |
+#&gt; |.....................| -1.102 | -1.062 | -0.1777 | -0.9209 |
+#&gt; |.....................| -0.7362 | -1.106 | -0.5073 | -0.8753 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03890 |...........|...........|</span>
+#&gt; | U| 479.57437 | 90.49 | -5.636 | -0.9106 | -2.181 |
+#&gt; |.....................| -4.715 | 0.3775 | 1.119 | 0.05712 |
+#&gt; |.....................| 0.8338 | 0.6933 | 1.609 | 0.9523 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.219 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.57437</span> | 90.49 | 0.003567 | 0.2869 | 0.1130 |
+#&gt; |.....................| 0.008961 | 0.5933 | 1.119 | 0.05712 |
+#&gt; |.....................| 0.8338 | 0.6933 | 1.609 | 0.9523 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.219 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 95</span>| 479.18328 | 1.003 | -1.424 | -0.9400 | -0.9189 |
+#&gt; |.....................| -1.098 | -1.064 | -0.1736 | -0.9201 |
+#&gt; |.....................| -0.7412 | -1.115 | -0.4980 | -0.8802 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04351 |...........|...........|</span>
+#&gt; | U| 479.18328 | 91.28 | -5.624 | -0.9164 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3765 | 1.121 | 0.05715 |
+#&gt; |.....................| 0.8302 | 0.6847 | 1.620 | 0.9476 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.18328</span> | 91.28 | 0.003612 | 0.2857 | 0.1129 |
+#&gt; |.....................| 0.009000 | 0.5930 | 1.121 | 0.05715 |
+#&gt; |.....................| 0.8302 | 0.6847 | 1.620 | 0.9476 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 96</span>| 479.17990 | 1.004 | -1.423 | -0.9401 | -0.9189 |
+#&gt; |.....................| -1.098 | -1.064 | -0.1732 | -0.9198 |
+#&gt; |.....................| -0.7413 | -1.116 | -0.4973 | -0.8805 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04364 |...........|...........|</span>
+#&gt; | U| 479.1799 | 91.36 | -5.623 | -0.9164 | -2.181 |
+#&gt; |.....................| -4.710 | 0.3764 | 1.121 | 0.05716 |
+#&gt; |.....................| 0.8301 | 0.6840 | 1.621 | 0.9474 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.1799</span> | 91.36 | 0.003612 | 0.2857 | 0.1129 |
+#&gt; |.....................| 0.009001 | 0.5930 | 1.121 | 0.05716 |
+#&gt; |.....................| 0.8301 | 0.6840 | 1.621 | 0.9474 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.933 | 0.6514 | -0.2757 | -0.03244 |
+#&gt; |.....................| 0.2382 | -0.2823 | 1.183 | 1.090 |
+#&gt; |.....................| -0.4397 | -2.345 | 2.145 | -0.7620 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1240 | -0.3947 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 97</span>| 479.17667 | 1.005 | -1.424 | -0.9399 | -0.9189 |
+#&gt; |.....................| -1.098 | -1.064 | -0.1735 | -0.9200 |
+#&gt; |.....................| -0.7411 | -1.116 | -0.4978 | -0.8802 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04350 |...........|...........|</span>
+#&gt; | U| 479.17667 | 91.44 | -5.624 | -0.9162 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3765 | 1.121 | 0.05715 |
+#&gt; |.....................| 0.8302 | 0.6845 | 1.621 | 0.9476 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.17667</span> | 91.44 | 0.003611 | 0.2857 | 0.1129 |
+#&gt; |.....................| 0.009000 | 0.5930 | 1.121 | 0.05715 |
+#&gt; |.....................| 0.8302 | 0.6845 | 1.621 | 0.9476 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.521 | 0.6547 | -0.1751 | -0.04313 |
+#&gt; |.....................| 0.2353 | -0.2995 | 1.118 | 1.121 |
+#&gt; |.....................| -0.4506 | -2.323 | 2.084 | -0.7259 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1653 | -0.4503 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 98</span>| 479.17418 | 1.004 | -1.424 | -0.9398 | -0.9188 |
+#&gt; |.....................| -1.098 | -1.064 | -0.1738 | -0.9202 |
+#&gt; |.....................| -0.7410 | -1.115 | -0.4983 | -0.8800 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04335 |...........|...........|</span>
+#&gt; | U| 479.17418 | 91.36 | -5.624 | -0.9161 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3765 | 1.121 | 0.05714 |
+#&gt; |.....................| 0.8303 | 0.6850 | 1.620 | 0.9478 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.17418</span> | 91.36 | 0.003610 | 0.2857 | 0.1129 |
+#&gt; |.....................| 0.008999 | 0.5930 | 1.121 | 0.05714 |
+#&gt; |.....................| 0.8303 | 0.6850 | 1.620 | 0.9478 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.859 | 0.6491 | -0.2708 | -0.03145 |
+#&gt; |.....................| 0.2380 | -0.2786 | 1.113 | 1.074 |
+#&gt; |.....................| -0.4387 | -2.285 | 2.045 | -0.7498 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1354 | -0.4011 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 99</span>| 479.17107 | 1.005 | -1.424 | -0.9396 | -0.9188 |
+#&gt; |.....................| -1.098 | -1.064 | -0.1740 | -0.9204 |
+#&gt; |.....................| -0.7408 | -1.114 | -0.4988 | -0.8798 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04320 |...........|...........|</span>
+#&gt; | U| 479.17107 | 91.44 | -5.624 | -0.9160 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3766 | 1.121 | 0.05714 |
+#&gt; |.....................| 0.8305 | 0.6855 | 1.619 | 0.9480 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.17107</span> | 91.44 | 0.003609 | 0.2858 | 0.1129 |
+#&gt; |.....................| 0.008997 | 0.5930 | 1.121 | 0.05714 |
+#&gt; |.....................| 0.8305 | 0.6855 | 1.619 | 0.9480 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6831 | 2.214 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.569 | 0.6522 | -0.1642 | -0.04243 |
+#&gt; |.....................| 0.2349 | -0.2958 | 1.101 | 1.106 |
+#&gt; |.....................| -0.4222 | -2.201 | 1.058 | -0.2096 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2358 | -0.4015 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 100</span>| 479.16873 | 1.004 | -1.425 | -0.9393 | -0.9188 |
+#&gt; |.....................| -1.099 | -1.064 | -0.1743 | -0.9206 |
+#&gt; |.....................| -0.7406 | -1.114 | -0.4991 | -0.8797 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04303 |...........|...........|</span>
+#&gt; | U| 479.16873 | 91.36 | -5.625 | -0.9158 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3766 | 1.121 | 0.05713 |
+#&gt; |.....................| 0.8306 | 0.6860 | 1.619 | 0.9481 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6830 | 2.214 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.16873</span> | 91.36 | 0.003607 | 0.2858 | 0.1129 |
+#&gt; |.....................| 0.008996 | 0.5931 | 1.121 | 0.05713 |
+#&gt; |.....................| 0.8306 | 0.6860 | 1.619 | 0.9481 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6830 | 2.214 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.833 | 0.6464 | -0.2551 | -0.03020 |
+#&gt; |.....................| 0.2388 | -0.2745 | 1.092 | 1.036 |
+#&gt; |.....................| -0.4378 | -2.238 | 1.100 | -0.2036 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2823 | -0.3907 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 101</span>| 479.16547 | 1.005 | -1.426 | -0.9390 | -0.9187 |
+#&gt; |.....................| -1.099 | -1.063 | -0.1745 | -0.9206 |
+#&gt; |.....................| -0.7403 | -1.113 | -0.4993 | -0.8795 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04283 |...........|...........|</span>
+#&gt; | U| 479.16547 | 91.42 | -5.626 | -0.9155 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3767 | 1.121 | 0.05713 |
+#&gt; |.....................| 0.8308 | 0.6865 | 1.619 | 0.9483 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6830 | 2.215 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.16547</span> | 91.42 | 0.003605 | 0.2859 | 0.1129 |
+#&gt; |.....................| 0.008994 | 0.5931 | 1.121 | 0.05713 |
+#&gt; |.....................| 0.8308 | 0.6865 | 1.619 | 0.9483 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6830 | 2.215 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.367 | 0.6482 | -0.1602 | -0.03907 |
+#&gt; |.....................| 0.2347 | -0.2874 | 1.147 | 1.057 |
+#&gt; |.....................| -0.4142 | -2.141 | 1.081 | -0.1748 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2414 | -0.4049 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 102</span>| 479.16316 | 1.004 | -1.426 | -0.9389 | -0.9187 |
+#&gt; |.....................| -1.099 | -1.063 | -0.1748 | -0.9208 |
+#&gt; |.....................| -0.7401 | -1.113 | -0.4996 | -0.8794 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04264 |...........|...........|</span>
+#&gt; | U| 479.16316 | 91.36 | -5.626 | -0.9154 | -2.181 |
+#&gt; |.....................| -4.711 | 0.3768 | 1.120 | 0.05713 |
+#&gt; |.....................| 0.8310 | 0.6872 | 1.618 | 0.9484 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6829 | 2.215 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.16316</span> | 91.36 | 0.003603 | 0.2859 | 0.1129 |
+#&gt; |.....................| 0.008992 | 0.5931 | 1.120 | 0.05713 |
+#&gt; |.....................| 0.8310 | 0.6872 | 1.618 | 0.9484 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6829 | 2.215 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.810 | 0.6431 | -0.2376 | -0.02872 |
+#&gt; |.....................| 0.2384 | -0.2689 | 1.073 | 1.021 |
+#&gt; |.....................| -0.4195 | -2.179 | 2.025 | -0.6985 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1403 | -0.3873 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 103</span>| 479.15976 | 1.005 | -1.427 | -0.9385 | -0.9187 |
+#&gt; |.....................| -1.099 | -1.063 | -0.1751 | -0.9208 |
+#&gt; |.....................| -0.7399 | -1.112 | -0.5000 | -0.8792 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04242 |...........|...........|</span>
+#&gt; | U| 479.15976 | 91.41 | -5.627 | -0.9150 | -2.181 |
+#&gt; |.....................| -4.712 | 0.3768 | 1.120 | 0.05713 |
+#&gt; |.....................| 0.8311 | 0.6876 | 1.618 | 0.9486 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6829 | 2.215 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.15976</span> | 91.41 | 0.003601 | 0.2860 | 0.1129 |
+#&gt; |.....................| 0.008990 | 0.5931 | 1.120 | 0.05713 |
+#&gt; |.....................| 0.8311 | 0.6876 | 1.618 | 0.9486 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6829 | 2.215 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 1.385 | 0.6444 | -0.1513 | -0.03575 |
+#&gt; |.....................| 0.2363 | -0.2788 | 1.057 | 1.037 |
+#&gt; |.....................| -0.4304 | -2.135 | 1.940 | -0.6607 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1552 | -0.4034 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 104</span>| 479.15697 | 1.004 | -1.427 | -0.9385 | -0.9187 |
+#&gt; |.....................| -1.099 | -1.063 | -0.1754 | -0.9212 |
+#&gt; |.....................| -0.7397 | -1.111 | -0.5007 | -0.8790 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04228 |...........|...........|</span>
+#&gt; | U| 479.15697 | 91.37 | -5.627 | -0.9150 | -2.181 |
+#&gt; |.....................| -4.712 | 0.3769 | 1.120 | 0.05712 |
+#&gt; |.....................| 0.8312 | 0.6883 | 1.617 | 0.9488 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6829 | 2.215 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.15697</span> | 91.37 | 0.003600 | 0.2860 | 0.1129 |
+#&gt; |.....................| 0.008990 | 0.5931 | 1.120 | 0.05712 |
+#&gt; |.....................| 0.8312 | 0.6883 | 1.617 | 0.9488 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6829 | 2.215 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -2.828 | 0.6406 | -0.2090 | -0.02895 |
+#&gt; |.....................| 0.2376 | -0.2659 | 1.059 | 0.9695 |
+#&gt; |.....................| -0.4112 | -2.078 | 1.041 | -0.1304 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2608 | -0.3859 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 105</span>| 479.15524 | 1.005 | -1.427 | -0.9384 | -0.9187 |
+#&gt; |.....................| -1.099 | -1.063 | -0.1758 | -0.9215 |
+#&gt; |.....................| -0.7396 | -1.111 | -0.5010 | -0.8789 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04216 |...........|...........|</span>
+#&gt; | U| 479.15524 | 91.45 | -5.627 | -0.9149 | -2.181 |
+#&gt; |.....................| -4.712 | 0.3769 | 1.120 | 0.05711 |
+#&gt; |.....................| 0.8313 | 0.6888 | 1.617 | 0.9489 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6828 | 2.215 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.15524</span> | 91.45 | 0.003599 | 0.2860 | 0.1129 |
+#&gt; |.....................| 0.008989 | 0.5931 | 1.120 | 0.05711 |
+#&gt; |.....................| 0.8313 | 0.6888 | 1.617 | 0.9489 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6828 | 2.215 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.191 | 0.6447 | -0.1017 | -0.04048 |
+#&gt; |.....................| 0.2348 | -0.2858 | 1.095 | 1.009 |
+#&gt; |.....................| -0.3975 | -1.983 | 1.956 | -0.5702 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1591 | -0.3996 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 106</span>| 479.15192 | 1.004 | -1.428 | -0.9381 | -0.9186 |
+#&gt; |.....................| -1.100 | -1.063 | -0.1760 | -0.9214 |
+#&gt; |.....................| -0.7393 | -1.110 | -0.5013 | -0.8787 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04194 |...........|...........|</span>
+#&gt; | U| 479.15192 | 91.38 | -5.628 | -0.9146 | -2.181 |
+#&gt; |.....................| -4.712 | 0.3770 | 1.120 | 0.05711 |
+#&gt; |.....................| 0.8315 | 0.6892 | 1.616 | 0.9490 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6828 | 2.216 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.15192</span> | 91.38 | 0.003597 | 0.2861 | 0.1129 |
+#&gt; |.....................| 0.008987 | 0.5932 | 1.120 | 0.05711 |
+#&gt; |.....................| 0.8315 | 0.6892 | 1.616 | 0.9490 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6828 | 2.216 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.012 | 0.6390 | -0.1711 | -0.03027 |
+#&gt; |.....................| 0.2366 | -0.2653 | 1.098 | 0.9640 |
+#&gt; |.....................| -0.4101 | -2.024 | 0.9749 | -0.1142 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2645 | -0.3871 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 107</span>| 479.14897 | 1.005 | -1.428 | -0.9380 | -0.9186 |
+#&gt; |.....................| -1.100 | -1.063 | -0.1764 | -0.9218 |
+#&gt; |.....................| -0.7392 | -1.110 | -0.5017 | -0.8787 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04178 |...........|...........|</span>
+#&gt; | U| 479.14897 | 91.42 | -5.628 | -0.9146 | -2.181 |
+#&gt; |.....................| -4.712 | 0.3771 | 1.120 | 0.05710 |
+#&gt; |.....................| 0.8317 | 0.6900 | 1.616 | 0.9491 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6827 | 2.216 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.14897</span> | 91.42 | 0.003596 | 0.2861 | 0.1129 |
+#&gt; |.....................| 0.008986 | 0.5932 | 1.120 | 0.05710 |
+#&gt; |.....................| 0.8317 | 0.6900 | 1.616 | 0.9491 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6827 | 2.216 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 108</span>| 479.14773 | 1.005 | -1.428 | -0.9379 | -0.9186 |
+#&gt; |.....................| -1.100 | -1.062 | -0.1770 | -0.9223 |
+#&gt; |.....................| -0.7390 | -1.109 | -0.5022 | -0.8786 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04159 |...........|...........|</span>
+#&gt; | U| 479.14773 | 91.47 | -5.628 | -0.9145 | -2.181 |
+#&gt; |.....................| -4.712 | 0.3771 | 1.120 | 0.05708 |
+#&gt; |.....................| 0.8318 | 0.6909 | 1.615 | 0.9491 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6826 | 2.216 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.14773</span> | 91.47 | 0.003595 | 0.2861 | 0.1129 |
+#&gt; |.....................| 0.008985 | 0.5932 | 1.120 | 0.05708 |
+#&gt; |.....................| 0.8318 | 0.6909 | 1.615 | 0.9491 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6826 | 2.216 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 7.333 | 0.6414 | -0.06030 | -0.04156 |
+#&gt; |.....................| 0.2338 | -0.2836 | 1.014 | 1.002 |
+#&gt; |.....................| -0.3897 | -1.922 | 0.8816 | -0.1288 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1940 | -0.4011 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 109</span>| 479.14119 | 1.004 | -1.430 | -0.9374 | -0.9185 |
+#&gt; |.....................| -1.100 | -1.062 | -0.1775 | -0.9218 |
+#&gt; |.....................| -0.7383 | -1.108 | -0.5019 | -0.8783 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04112 |...........|...........|</span>
+#&gt; | U| 479.14119 | 91.39 | -5.630 | -0.9140 | -2.181 |
+#&gt; |.....................| -4.713 | 0.3774 | 1.119 | 0.05710 |
+#&gt; |.....................| 0.8323 | 0.6917 | 1.616 | 0.9495 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6826 | 2.217 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.14119</span> | 91.39 | 0.003588 | 0.2862 | 0.1129 |
+#&gt; |.....................| 0.008979 | 0.5933 | 1.119 | 0.05710 |
+#&gt; |.....................| 0.8323 | 0.6917 | 1.616 | 0.9495 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6826 | 2.217 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.4299 | 0.6321 | -0.1435 | -0.02760 |
+#&gt; |.....................| 0.2360 | -0.2479 | 1.019 | 0.9518 |
+#&gt; |.....................| -0.3967 | -1.860 | 1.900 | -0.5922 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1599 | -0.3806 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 110</span>| 479.13501 | 1.005 | -1.431 | -0.9373 | -0.9185 |
+#&gt; |.....................| -1.101 | -1.062 | -0.1783 | -0.9226 |
+#&gt; |.....................| -0.7379 | -1.106 | -0.5035 | -0.8778 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04080 |...........|...........|</span>
+#&gt; | U| 479.13501 | 91.42 | -5.631 | -0.9139 | -2.181 |
+#&gt; |.....................| -4.713 | 0.3775 | 1.119 | 0.05707 |
+#&gt; |.....................| 0.8326 | 0.6932 | 1.614 | 0.9500 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6827 | 2.217 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.13501</span> | 91.42 | 0.003586 | 0.2862 | 0.1129 |
+#&gt; |.....................| 0.008977 | 0.5933 | 1.119 | 0.05707 |
+#&gt; |.....................| 0.8326 | 0.6932 | 1.614 | 0.9500 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6827 | 2.217 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.960 | 0.6324 | -0.1010 | -0.03176 |
+#&gt; |.....................| 0.2344 | -0.2516 | 0.9454 | 0.8792 |
+#&gt; |.....................| -0.3822 | -1.742 | 0.9146 | -0.04263 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2425 | -0.3771 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 111</span>| 479.13244 | 1.004 | -1.432 | -0.9368 | -0.9184 |
+#&gt; |.....................| -1.101 | -1.061 | -0.1790 | -0.9224 |
+#&gt; |.....................| -0.7372 | -1.105 | -0.5036 | -0.8775 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.04025 |...........|...........|</span>
+#&gt; | U| 479.13244 | 91.33 | -5.632 | -0.9135 | -2.181 |
+#&gt; |.....................| -4.714 | 0.3778 | 1.119 | 0.05708 |
+#&gt; |.....................| 0.8331 | 0.6941 | 1.614 | 0.9502 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6825 | 2.218 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.13244</span> | 91.33 | 0.003580 | 0.2863 | 0.1130 |
+#&gt; |.....................| 0.008971 | 0.5933 | 1.119 | 0.05708 |
+#&gt; |.....................| 0.8331 | 0.6941 | 1.614 | 0.9502 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6825 | 2.218 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -5.808 | 0.6219 | -0.1958 | -0.01683 |
+#&gt; |.....................| 0.2369 | -0.2179 | 0.9347 | 0.8364 |
+#&gt; |.....................| -0.3987 | -1.797 | 0.8150 | -0.05765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2618 | -0.3704 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 112</span>| 479.12666 | 1.004 | -1.434 | -0.9365 | -0.9183 |
+#&gt; |.....................| -1.102 | -1.060 | -0.1796 | -0.9220 |
+#&gt; |.....................| -0.7365 | -1.104 | -0.5033 | -0.8772 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.03975 |...........|...........|</span>
+#&gt; | U| 479.12666 | 91.40 | -5.634 | -0.9132 | -2.181 |
+#&gt; |.....................| -4.714 | 0.3782 | 1.118 | 0.05709 |
+#&gt; |.....................| 0.8336 | 0.6951 | 1.614 | 0.9505 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.218 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.12666</span> | 91.40 | 0.003574 | 0.2863 | 0.1130 |
+#&gt; |.....................| 0.008965 | 0.5934 | 1.118 | 0.05709 |
+#&gt; |.....................| 0.8336 | 0.6951 | 1.614 | 0.9505 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.218 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 0.9955 | 0.6218 | -0.09617 | -0.02448 |
+#&gt; |.....................| 0.2342 | -0.2176 | 0.9924 | 0.8560 |
+#&gt; |.....................| -0.3772 | -1.645 | 1.883 | -0.4422 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1320 | -0.3750 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 113</span>| 479.12255 | 1.004 | -1.436 | -0.9361 | -0.9182 |
+#&gt; |.....................| -1.103 | -1.060 | -0.1805 | -0.9221 |
+#&gt; |.....................| -0.7358 | -1.103 | -0.5043 | -0.8768 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.03920 |...........|...........|</span>
+#&gt; | U| 479.12255 | 91.34 | -5.636 | -0.9129 | -2.181 |
+#&gt; |.....................| -4.715 | 0.3784 | 1.118 | 0.05709 |
+#&gt; |.....................| 0.8341 | 0.6962 | 1.613 | 0.9509 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.219 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.12255</span> | 91.34 | 0.003569 | 0.2864 | 0.1130 |
+#&gt; |.....................| 0.008960 | 0.5935 | 1.118 | 0.05709 |
+#&gt; |.....................| 0.8341 | 0.6962 | 1.613 | 0.9509 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.219 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.522 | 0.6133 | -0.1571 | -0.01492 |
+#&gt; |.....................| 0.2353 | -0.1923 | 0.9045 | 0.7846 |
+#&gt; |.....................| -0.3572 | -1.629 | 0.8508 | 0.03564 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2811 | -0.3561 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 114</span>| 479.11855 | 1.005 | -1.437 | -0.9356 | -0.9182 |
+#&gt; |.....................| -1.103 | -1.059 | -0.1812 | -0.9217 |
+#&gt; |.....................| -0.7351 | -1.102 | -0.5043 | -0.8766 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03859 |...........|...........|</span>
+#&gt; | U| 479.11855 | 91.41 | -5.637 | -0.9124 | -2.181 |
+#&gt; |.....................| -4.716 | 0.3787 | 1.118 | 0.05710 |
+#&gt; |.....................| 0.8346 | 0.6968 | 1.613 | 0.9510 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6823 | 2.220 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.11855</span> | 91.41 | 0.003562 | 0.2865 | 0.1130 |
+#&gt; |.....................| 0.008953 | 0.5936 | 1.118 | 0.05710 |
+#&gt; |.....................| 0.8346 | 0.6968 | 1.613 | 0.9510 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6823 | 2.220 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.813 | 0.6131 | -0.03713 | -0.02450 |
+#&gt; |.....................| 0.2319 | -0.1976 | 0.8863 | 0.8390 |
+#&gt; |.....................| -0.3589 | -1.516 | 0.8806 | -0.4426 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1647 | -0.3784 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 115</span>| 479.11487 | 1.004 | -1.439 | -0.9352 | -0.9181 |
+#&gt; |.....................| -1.104 | -1.058 | -0.1819 | -0.9213 |
+#&gt; |.....................| -0.7344 | -1.101 | -0.5040 | -0.8763 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03810 |...........|...........|</span>
+#&gt; | U| 479.11487 | 91.37 | -5.639 | -0.9121 | -2.180 |
+#&gt; |.....................| -4.716 | 0.3790 | 1.117 | 0.05711 |
+#&gt; |.....................| 0.8352 | 0.6977 | 1.613 | 0.9514 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6823 | 2.220 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.11487</span> | 91.37 | 0.003555 | 0.2866 | 0.1130 |
+#&gt; |.....................| 0.008947 | 0.5936 | 1.117 | 0.05711 |
+#&gt; |.....................| 0.8352 | 0.6977 | 1.613 | 0.9514 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6823 | 2.220 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.684 | 0.6054 | -0.08346 | -0.01559 |
+#&gt; |.....................| 0.2328 | -0.1708 | 0.9518 | 0.8099 |
+#&gt; |.....................| -0.3621 | -1.485 | 0.9267 | -0.3776 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1041 | -0.3537 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 116</span>| 479.11139 | 1.005 | -1.441 | -0.9347 | -0.9181 |
+#&gt; |.....................| -1.105 | -1.058 | -0.1829 | -0.9211 |
+#&gt; |.....................| -0.7337 | -1.100 | -0.5039 | -0.8760 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.083 | -0.03771 |...........|...........|</span>
+#&gt; | U| 479.11139 | 91.41 | -5.641 | -0.9117 | -2.180 |
+#&gt; |.....................| -4.717 | 0.3792 | 1.117 | 0.05712 |
+#&gt; |.....................| 0.8357 | 0.6988 | 1.613 | 0.9517 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.221 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.11139</span> | 91.41 | 0.003549 | 0.2867 | 0.1130 |
+#&gt; |.....................| 0.008941 | 0.5937 | 1.117 | 0.05712 |
+#&gt; |.....................| 0.8357 | 0.6988 | 1.613 | 0.9517 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6824 | 2.221 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.241 | 0.6036 | 0.0009951 | -0.02154 |
+#&gt; |.....................| 0.2300 | -0.1727 | 0.8524 | 0.8311 |
+#&gt; |.....................| -0.3642 | -1.386 | 1.866 | -0.3472 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1024 | -0.3634 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 117</span>| 479.10851 | 1.004 | -1.443 | -0.9342 | -0.9180 |
+#&gt; |.....................| -1.105 | -1.058 | -0.1837 | -0.9207 |
+#&gt; |.....................| -0.7329 | -1.100 | -0.5043 | -0.8759 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03710 |...........|...........|</span>
+#&gt; | U| 479.10851 | 91.37 | -5.643 | -0.9112 | -2.180 |
+#&gt; |.....................| -4.718 | 0.3794 | 1.117 | 0.05713 |
+#&gt; |.....................| 0.8363 | 0.6988 | 1.613 | 0.9517 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6823 | 2.222 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.10851</span> | 91.37 | 0.003542 | 0.2868 | 0.1130 |
+#&gt; |.....................| 0.008933 | 0.5937 | 1.117 | 0.05713 |
+#&gt; |.....................| 0.8363 | 0.6988 | 1.613 | 0.9517 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6823 | 2.222 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.500 | 0.5956 | -0.03344 | -0.01385 |
+#&gt; |.....................| 0.2306 | -0.1498 | 0.8910 | 0.8240 |
+#&gt; |.....................| -0.3570 | -1.405 | 0.8461 | -0.3572 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.08808 | -0.3487 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 118</span>| 479.10606 | 1.005 | -1.445 | -0.9338 | -0.9180 |
+#&gt; |.....................| -1.106 | -1.057 | -0.1846 | -0.9207 |
+#&gt; |.....................| -0.7320 | -1.099 | -0.5047 | -0.8757 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03650 |...........|...........|</span>
+#&gt; | U| 479.10606 | 91.43 | -5.645 | -0.9108 | -2.180 |
+#&gt; |.....................| -4.719 | 0.3796 | 1.116 | 0.05713 |
+#&gt; |.....................| 0.8369 | 0.6994 | 1.612 | 0.9519 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6822 | 2.222 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.10606</span> | 91.43 | 0.003535 | 0.2868 | 0.1130 |
+#&gt; |.....................| 0.008927 | 0.5938 | 1.116 | 0.05713 |
+#&gt; |.....................| 0.8369 | 0.6994 | 1.612 | 0.9519 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6822 | 2.222 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.260 | 0.5953 | 0.07226 | -0.02302 |
+#&gt; |.....................| 0.2275 | -0.1573 | 0.8150 | 0.8159 |
+#&gt; |.....................| -0.3410 | -1.340 | 0.8208 | 0.1422 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2750 | -0.3500 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 119</span>| 479.10199 | 1.004 | -1.447 | -0.9337 | -0.9181 |
+#&gt; |.....................| -1.107 | -1.057 | -0.1854 | -0.9204 |
+#&gt; |.....................| -0.7311 | -1.099 | -0.5045 | -0.8757 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03604 |...........|...........|</span>
+#&gt; | U| 479.10199 | 91.37 | -5.647 | -0.9107 | -2.180 |
+#&gt; |.....................| -4.720 | 0.3799 | 1.116 | 0.05714 |
+#&gt; |.....................| 0.8375 | 0.6999 | 1.613 | 0.9520 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6821 | 2.223 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.10199</span> | 91.37 | 0.003528 | 0.2869 | 0.1130 |
+#&gt; |.....................| 0.008919 | 0.5938 | 1.116 | 0.05714 |
+#&gt; |.....................| 0.8375 | 0.6999 | 1.613 | 0.9520 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6821 | 2.223 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.7698 | 0.5858 | -0.004343 | -0.01418 |
+#&gt; |.....................| 0.2278 | -0.1298 | 0.8244 | 0.7686 |
+#&gt; |.....................| -0.3575 | -1.372 | 0.8320 | -0.3359 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2977 | -0.3384 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 120</span>| 479.09844 | 1.005 | -1.448 | -0.9337 | -0.9180 |
+#&gt; |.....................| -1.108 | -1.056 | -0.1863 | -0.9208 |
+#&gt; |.....................| -0.7304 | -1.097 | -0.5051 | -0.8752 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.084 | -0.03534 |...........|...........|</span>
+#&gt; | U| 479.09844 | 91.43 | -5.648 | -0.9108 | -2.180 |
+#&gt; |.....................| -4.720 | 0.3801 | 1.116 | 0.05713 |
+#&gt; |.....................| 0.8381 | 0.7011 | 1.612 | 0.9524 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6817 | 2.224 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.09844</span> | 91.43 | 0.003523 | 0.2868 | 0.1130 |
+#&gt; |.....................| 0.008914 | 0.5939 | 1.116 | 0.05713 |
+#&gt; |.....................| 0.8381 | 0.7011 | 1.612 | 0.9524 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6817 | 2.224 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.894 | 0.5851 | 0.05981 | -0.02077 |
+#&gt; |.....................| 0.2261 | -0.1389 | 0.7622 | 0.7617 |
+#&gt; |.....................| -0.3411 | -1.236 | 0.7863 | 0.1583 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2091 | -0.3951 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 121</span>| 479.09485 | 1.004 | -1.450 | -0.9338 | -0.9180 |
+#&gt; |.....................| -1.108 | -1.056 | -0.1867 | -0.9202 |
+#&gt; |.....................| -0.7295 | -1.097 | -0.5051 | -0.8750 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.085 | -0.03445 |...........|...........|</span>
+#&gt; | U| 479.09485 | 91.37 | -5.650 | -0.9108 | -2.180 |
+#&gt; |.....................| -4.721 | 0.3803 | 1.116 | 0.05714 |
+#&gt; |.....................| 0.8388 | 0.7016 | 1.612 | 0.9526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6813 | 2.225 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.09485</span> | 91.37 | 0.003517 | 0.2868 | 0.1130 |
+#&gt; |.....................| 0.008907 | 0.5939 | 1.116 | 0.05714 |
+#&gt; |.....................| 0.8388 | 0.7016 | 1.612 | 0.9526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6813 | 2.225 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.077 | 0.5762 | -0.02502 | -0.01122 |
+#&gt; |.....................| 0.2275 | -0.1137 | 0.7953 | 0.7347 |
+#&gt; |.....................| -0.3473 | -1.249 | 0.8683 | 0.1895 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2333 | -0.3625 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 122</span>| 479.09211 | 1.005 | -1.452 | -0.9337 | -0.9180 |
+#&gt; |.....................| -1.109 | -1.055 | -0.1878 | -0.9202 |
+#&gt; |.....................| -0.7286 | -1.096 | -0.5055 | -0.8752 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.085 | -0.03372 |...........|...........|</span>
+#&gt; | U| 479.09211 | 91.41 | -5.652 | -0.9107 | -2.180 |
+#&gt; |.....................| -4.722 | 0.3805 | 1.115 | 0.05714 |
+#&gt; |.....................| 0.8394 | 0.7021 | 1.612 | 0.9524 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6810 | 2.226 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.09211</span> | 91.41 | 0.003510 | 0.2868 | 0.1130 |
+#&gt; |.....................| 0.008900 | 0.5940 | 1.115 | 0.05714 |
+#&gt; |.....................| 0.8394 | 0.7021 | 1.612 | 0.9524 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6810 | 2.226 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 3.651 | 0.5754 | 0.04071 | -0.01634 |
+#&gt; |.....................| 0.2261 | -0.1150 | 0.8084 | 0.7089 |
+#&gt; |.....................| -0.3268 | -1.156 | 0.8610 | 0.1793 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2137 | -0.3471 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 123</span>| 479.08947 | 1.004 | -1.454 | -0.9335 | -0.9181 |
+#&gt; |.....................| -1.110 | -1.055 | -0.1890 | -0.9199 |
+#&gt; |.....................| -0.7277 | -1.096 | -0.5056 | -0.8754 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.085 | -0.03307 |...........|...........|</span>
+#&gt; | U| 479.08947 | 91.37 | -5.654 | -0.9105 | -2.180 |
+#&gt; |.....................| -4.722 | 0.3808 | 1.115 | 0.05715 |
+#&gt; |.....................| 0.8401 | 0.7021 | 1.611 | 0.9522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6809 | 2.226 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.08947</span> | 91.37 | 0.003504 | 0.2869 | 0.1130 |
+#&gt; |.....................| 0.008893 | 0.5941 | 1.115 | 0.05715 |
+#&gt; |.....................| 0.8401 | 0.7021 | 1.611 | 0.9522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6809 | 2.226 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.8529 | 0.5679 | -0.006947 | -0.009666 |
+#&gt; |.....................| 0.2263 | -0.09399 | 0.7582 | 0.6848 |
+#&gt; |.....................| -0.3382 | -1.232 | 0.7736 | -0.3452 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1950 | -0.3796 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 124</span>| 479.08673 | 1.005 | -1.456 | -0.9331 | -0.9181 |
+#&gt; |.....................| -1.111 | -1.054 | -0.1901 | -0.9198 |
+#&gt; |.....................| -0.7269 | -1.095 | -0.5060 | -0.8751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.085 | -0.03242 |...........|...........|</span>
+#&gt; | U| 479.08673 | 91.42 | -5.656 | -0.9102 | -2.180 |
+#&gt; |.....................| -4.723 | 0.3808 | 1.114 | 0.05716 |
+#&gt; |.....................| 0.8406 | 0.7030 | 1.611 | 0.9525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6810 | 2.227 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.08673</span> | 91.42 | 0.003498 | 0.2870 | 0.1130 |
+#&gt; |.....................| 0.008887 | 0.5941 | 1.114 | 0.05716 |
+#&gt; |.....................| 0.8406 | 0.7030 | 1.611 | 0.9525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6810 | 2.227 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.055 | 0.5667 | 0.07240 | -0.01542 |
+#&gt; |.....................| 0.2241 | -0.1033 | 0.7160 | 0.6904 |
+#&gt; |.....................| -0.3260 | -1.123 | 0.7675 | 0.1856 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1986 | -0.4973 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 125</span>| 479.08385 | 1.004 | -1.457 | -0.9328 | -0.9181 |
+#&gt; |.....................| -1.112 | -1.054 | -0.1908 | -0.9191 |
+#&gt; |.....................| -0.7261 | -1.095 | -0.5059 | -0.8749 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.085 | -0.03140 |...........|...........|</span>
+#&gt; | U| 479.08385 | 91.37 | -5.657 | -0.9100 | -2.180 |
+#&gt; |.....................| -4.724 | 0.3808 | 1.114 | 0.05718 |
+#&gt; |.....................| 0.8412 | 0.7034 | 1.611 | 0.9527 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6808 | 2.228 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.08385</span> | 91.37 | 0.003491 | 0.2870 | 0.1130 |
+#&gt; |.....................| 0.008879 | 0.5941 | 1.114 | 0.05718 |
+#&gt; |.....................| 0.8412 | 0.7034 | 1.611 | 0.9527 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6808 | 2.228 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.7735 | 0.5583 | 0.01997 | -0.008335 |
+#&gt; |.....................| 0.2243 | -0.08958 | 0.6952 | 0.6337 |
+#&gt; |.....................| -0.3199 | -1.102 | 0.8222 | 0.2014 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2310 | -0.4538 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 126</span>| 479.08143 | 1.005 | -1.459 | -0.9328 | -0.9181 |
+#&gt; |.....................| -1.112 | -1.054 | -0.1918 | -0.9191 |
+#&gt; |.....................| -0.7254 | -1.094 | -0.5066 | -0.8749 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.086 | -0.03018 |...........|...........|</span>
+#&gt; | U| 479.08143 | 91.42 | -5.659 | -0.9100 | -2.180 |
+#&gt; |.....................| -4.725 | 0.3810 | 1.113 | 0.05718 |
+#&gt; |.....................| 0.8417 | 0.7042 | 1.610 | 0.9527 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6804 | 2.230 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.08143</span> | 91.42 | 0.003486 | 0.2870 | 0.1130 |
+#&gt; |.....................| 0.008874 | 0.5941 | 1.113 | 0.05718 |
+#&gt; |.....................| 0.8417 | 0.7042 | 1.610 | 0.9527 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6804 | 2.230 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 4.589 | 0.5568 | 0.08446 | -0.01637 |
+#&gt; |.....................| 0.2217 | -0.09943 | 0.6530 | 0.6713 |
+#&gt; |.....................| -0.3160 | -1.044 | 0.6971 | -0.3035 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2323 | -0.3746 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 127</span>| 479.07858 | 1.004 | -1.461 | -0.9326 | -0.9181 |
+#&gt; |.....................| -1.113 | -1.054 | -0.1923 | -0.9184 |
+#&gt; |.....................| -0.7246 | -1.093 | -0.5066 | -0.8747 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.086 | -0.02916 |...........|...........|</span>
+#&gt; | U| 479.07858 | 91.36 | -5.661 | -0.9098 | -2.181 |
+#&gt; |.....................| -4.725 | 0.3811 | 1.113 | 0.05720 |
+#&gt; |.....................| 0.8423 | 0.7045 | 1.610 | 0.9529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6802 | 2.231 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.07858</span> | 91.36 | 0.003479 | 0.2870 | 0.1130 |
+#&gt; |.....................| 0.008866 | 0.5941 | 1.113 | 0.05720 |
+#&gt; |.....................| 0.8423 | 0.7045 | 1.610 | 0.9529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6802 | 2.231 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.147 | 0.5485 | 0.01974 | -0.006990 |
+#&gt; |.....................| 0.2231 | -0.08394 | 0.6583 | 0.6424 |
+#&gt; |.....................| -0.3232 | -1.114 | 0.8219 | 0.1886 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1911 | -0.3375 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 128</span>| 479.07618 | 1.004 | -1.463 | -0.9323 | -0.9182 |
+#&gt; |.....................| -1.114 | -1.054 | -0.1929 | -0.9181 |
+#&gt; |.....................| -0.7237 | -1.093 | -0.5068 | -0.8746 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.086 | -0.02850 |...........|...........|</span>
+#&gt; | U| 479.07618 | 91.40 | -5.663 | -0.9095 | -2.181 |
+#&gt; |.....................| -4.726 | 0.3811 | 1.113 | 0.05721 |
+#&gt; |.....................| 0.8430 | 0.7050 | 1.610 | 0.9530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6800 | 2.232 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.07618</span> | 91.40 | 0.003472 | 0.2871 | 0.1130 |
+#&gt; |.....................| 0.008858 | 0.5941 | 1.113 | 0.05721 |
+#&gt; |.....................| 0.8430 | 0.7050 | 1.610 | 0.9530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6800 | 2.232 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.586 | 0.5458 | 0.07904 | -0.01251 |
+#&gt; |.....................| 0.2203 | -0.08960 | 0.6458 | 0.6586 |
+#&gt; |.....................| -0.3031 | -0.9906 | 0.7687 | 0.2646 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1721 | -0.3284 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 129</span>| 479.07405 | 1.004 | -1.465 | -0.9322 | -0.9183 |
+#&gt; |.....................| -1.115 | -1.053 | -0.1937 | -0.9179 |
+#&gt; |.....................| -0.7228 | -1.093 | -0.5070 | -0.8747 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.087 | -0.02798 |...........|...........|</span>
+#&gt; | U| 479.07405 | 91.36 | -5.665 | -0.9094 | -2.181 |
+#&gt; |.....................| -4.727 | 0.3813 | 1.113 | 0.05721 |
+#&gt; |.....................| 0.8437 | 0.7050 | 1.610 | 0.9529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6797 | 2.233 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.07405</span> | 91.36 | 0.003465 | 0.2871 | 0.1130 |
+#&gt; |.....................| 0.008850 | 0.5942 | 1.113 | 0.05721 |
+#&gt; |.....................| 0.8437 | 0.7050 | 1.610 | 0.9529 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6797 | 2.233 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.296 | 0.5389 | 0.03360 | -0.006173 |
+#&gt; |.....................| 0.2208 | -0.07255 | 0.6853 | 0.5995 |
+#&gt; |.....................| -0.2906 | -1.015 | 0.7685 | 0.2327 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1765 | -0.3245 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 130</span>| 479.07209 | 1.004 | -1.467 | -0.9321 | -0.9183 |
+#&gt; |.....................| -1.116 | -1.053 | -0.1949 | -0.9178 |
+#&gt; |.....................| -0.7220 | -1.093 | -0.5073 | -0.8750 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.087 | -0.02746 |...........|...........|</span>
+#&gt; | U| 479.07209 | 91.39 | -5.667 | -0.9093 | -2.181 |
+#&gt; |.....................| -4.728 | 0.3814 | 1.112 | 0.05721 |
+#&gt; |.....................| 0.8442 | 0.7050 | 1.609 | 0.9526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6796 | 2.233 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.07209</span> | 91.39 | 0.003458 | 0.2871 | 0.1130 |
+#&gt; |.....................| 0.008841 | 0.5942 | 1.112 | 0.05721 |
+#&gt; |.....................| 0.8442 | 0.7050 | 1.609 | 0.9526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6796 | 2.233 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.160 | 0.5372 | 0.08826 | -0.01153 |
+#&gt; |.....................| 0.2184 | -0.07756 | 0.6386 | 0.6404 |
+#&gt; |.....................| -0.2977 | -0.9812 | 0.7463 | 0.2047 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1647 | -0.3238 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 131</span>| 479.07029 | 1.004 | -1.469 | -0.9320 | -0.9184 |
+#&gt; |.....................| -1.117 | -1.053 | -0.1960 | -0.9175 |
+#&gt; |.....................| -0.7213 | -1.093 | -0.5075 | -0.8752 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.087 | -0.02689 |...........|...........|</span>
+#&gt; | U| 479.07029 | 91.35 | -5.669 | -0.9092 | -2.181 |
+#&gt; |.....................| -4.729 | 0.3815 | 1.112 | 0.05722 |
+#&gt; |.....................| 0.8447 | 0.7049 | 1.609 | 0.9524 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6795 | 2.234 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.07029</span> | 91.35 | 0.003451 | 0.2872 | 0.1130 |
+#&gt; |.....................| 0.008833 | 0.5942 | 1.112 | 0.05722 |
+#&gt; |.....................| 0.8447 | 0.7049 | 1.609 | 0.9524 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6795 | 2.234 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.487 | 0.5301 | 0.04502 | -0.006786 |
+#&gt; |.....................| 0.2180 | -0.06576 | 0.6433 | 0.5523 |
+#&gt; |.....................| -0.2822 | -1.039 | 1.637 | -0.2973 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2152 | -0.3175 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 132</span>| 479.06833 | 1.004 | -1.471 | -0.9316 | -0.9185 |
+#&gt; |.....................| -1.118 | -1.053 | -0.1965 | -0.9170 |
+#&gt; |.....................| -0.7207 | -1.093 | -0.5082 | -0.8751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.087 | -0.02616 |...........|...........|</span>
+#&gt; | U| 479.06833 | 91.38 | -5.671 | -0.9088 | -2.181 |
+#&gt; |.....................| -4.730 | 0.3814 | 1.111 | 0.05724 |
+#&gt; |.....................| 0.8452 | 0.7048 | 1.608 | 0.9525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6792 | 2.235 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.06833</span> | 91.38 | 0.003444 | 0.2872 | 0.1129 |
+#&gt; |.....................| 0.008825 | 0.5942 | 1.111 | 0.05724 |
+#&gt; |.....................| 0.8452 | 0.7048 | 1.608 | 0.9525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6792 | 2.235 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 0.6466 | 0.5255 | 0.09166 | -0.01288 |
+#&gt; |.....................| 0.2142 | -0.07904 | 0.5622 | 0.5865 |
+#&gt; |.....................| -0.2779 | -1.008 | 0.7011 | 0.1998 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.1404 | -0.3181 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 133</span>| 479.06868 | 1.003 | -1.472 | -0.9317 | -0.9185 |
+#&gt; |.....................| -1.118 | -1.053 | -0.1973 | -0.9180 |
+#&gt; |.....................| -0.7202 | -1.092 | -0.5093 | -0.8754 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.087 | -0.02567 |...........|...........|</span>
+#&gt; | U| 479.06868 | 91.29 | -5.672 | -0.9090 | -2.181 |
+#&gt; |.....................| -4.731 | 0.3814 | 1.111 | 0.05721 |
+#&gt; |.....................| 0.8455 | 0.7062 | 1.607 | 0.9522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6790 | 2.235 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.06868</span> | 91.29 | 0.003441 | 0.2872 | 0.1129 |
+#&gt; |.....................| 0.008822 | 0.5942 | 1.111 | 0.05721 |
+#&gt; |.....................| 0.8455 | 0.7062 | 1.607 | 0.9522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6790 | 2.235 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 134</span>| 479.06735 | 1.004 | -1.472 | -0.9316 | -0.9185 |
+#&gt; |.....................| -1.118 | -1.053 | -0.1969 | -0.9175 |
+#&gt; |.....................| -0.7205 | -1.092 | -0.5087 | -0.8753 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.087 | -0.02593 |...........|...........|</span>
+#&gt; | U| 479.06735 | 91.33 | -5.672 | -0.9089 | -2.181 |
+#&gt; |.....................| -4.730 | 0.3814 | 1.111 | 0.05722 |
+#&gt; |.....................| 0.8453 | 0.7054 | 1.608 | 0.9523 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6791 | 2.235 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.06735</span> | 91.33 | 0.003443 | 0.2872 | 0.1129 |
+#&gt; |.....................| 0.008823 | 0.5942 | 1.111 | 0.05722 |
+#&gt; |.....................| 0.8453 | 0.7054 | 1.608 | 0.9523 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6791 | 2.235 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.476 | 0.5223 | 0.03269 | -0.003763 |
+#&gt; |.....................| 0.2173 | -0.06616 | 0.5281 | 0.5229 |
+#&gt; |.....................| -0.3041 | -1.023 | 1.607 | -0.2773 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2325 | -0.3192 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 135</span>| 479.06543 | 1.004 | -1.472 | -0.9319 | -0.9185 |
+#&gt; |.....................| -1.118 | -1.053 | -0.1968 | -0.9175 |
+#&gt; |.....................| -0.7201 | -1.092 | -0.5088 | -0.8751 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.088 | -0.02567 |...........|...........|</span>
+#&gt; | U| 479.06543 | 91.36 | -5.672 | -0.9091 | -2.181 |
+#&gt; |.....................| -4.731 | 0.3815 | 1.111 | 0.05722 |
+#&gt; |.....................| 0.8456 | 0.7056 | 1.608 | 0.9525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6790 | 2.235 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.06543</span> | 91.36 | 0.003439 | 0.2872 | 0.1129 |
+#&gt; |.....................| 0.008820 | 0.5942 | 1.111 | 0.05722 |
+#&gt; |.....................| 0.8456 | 0.7056 | 1.608 | 0.9525 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6790 | 2.235 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 136</span>| 479.06390 | 1.004 | -1.474 | -0.9324 | -0.9185 |
+#&gt; |.....................| -1.119 | -1.053 | -0.1965 | -0.9174 |
+#&gt; |.....................| -0.7194 | -1.092 | -0.5089 | -0.8750 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.088 | -0.02528 |...........|...........|</span>
+#&gt; | U| 479.0639 | 91.36 | -5.674 | -0.9095 | -2.181 |
+#&gt; |.....................| -4.732 | 0.3816 | 1.111 | 0.05723 |
+#&gt; |.....................| 0.8461 | 0.7059 | 1.607 | 0.9526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6786 | 2.236 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.0639</span> | 91.36 | 0.003434 | 0.2871 | 0.1129 |
+#&gt; |.....................| 0.008813 | 0.5943 | 1.111 | 0.05723 |
+#&gt; |.....................| 0.8461 | 0.7059 | 1.607 | 0.9526 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6786 | 2.236 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 137</span>| 479.05708 | 1.004 | -1.481 | -0.9346 | -0.9186 |
+#&gt; |.....................| -1.123 | -1.051 | -0.1952 | -0.9171 |
+#&gt; |.....................| -0.7164 | -1.090 | -0.5089 | -0.8741 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.090 | -0.02338 |...........|...........|</span>
+#&gt; | U| 479.05708 | 91.37 | -5.681 | -0.9115 | -2.181 |
+#&gt; |.....................| -4.735 | 0.3824 | 1.112 | 0.05724 |
+#&gt; |.....................| 0.8483 | 0.7072 | 1.607 | 0.9535 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6769 | 2.238 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.05708</span> | 91.37 | 0.003409 | 0.2867 | 0.1129 |
+#&gt; |.....................| 0.008783 | 0.5944 | 1.112 | 0.05724 |
+#&gt; |.....................| 0.8483 | 0.7072 | 1.607 | 0.9535 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6769 | 2.238 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 138</span>| 479.03987 | 1.004 | -1.510 | -0.9434 | -0.9188 |
+#&gt; |.....................| -1.136 | -1.045 | -0.1899 | -0.9157 |
+#&gt; |.....................| -0.7043 | -1.085 | -0.5092 | -0.8705 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.098 | -0.01577 |...........|...........|</span>
+#&gt; | U| 479.03987 | 91.37 | -5.710 | -0.9193 | -2.181 |
+#&gt; |.....................| -4.749 | 0.3852 | 1.114 | 0.05728 |
+#&gt; |.....................| 0.8571 | 0.7123 | 1.607 | 0.9569 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6702 | 2.247 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.03987</span> | 91.37 | 0.003311 | 0.2851 | 0.1129 |
+#&gt; |.....................| 0.008662 | 0.5951 | 1.114 | 0.05728 |
+#&gt; |.....................| 0.8571 | 0.7123 | 1.607 | 0.9569 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6702 | 2.247 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.3651 | 0.4285 | -0.5283 | -0.001988 |
+#&gt; |.....................| 0.1991 | 0.06799 | 0.8278 | 0.7155 |
+#&gt; |.....................| -0.2362 | -0.3851 | 0.6274 | 0.1204 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.9270 | -0.3308 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 139</span>| 479.01407 | 1.005 | -1.553 | -0.9371 | -0.9187 |
+#&gt; |.....................| -1.158 | -1.041 | -0.1978 | -0.9162 |
+#&gt; |.....................| -0.6881 | -1.086 | -0.5088 | -0.8721 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.097 | -0.01436 |...........|...........|</span>
+#&gt; | U| 479.01407 | 91.44 | -5.753 | -0.9138 | -2.181 |
+#&gt; |.....................| -4.770 | 0.3869 | 1.111 | 0.05726 |
+#&gt; |.....................| 0.8690 | 0.7117 | 1.608 | 0.9554 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6704 | 2.249 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.01407</span> | 91.44 | 0.003172 | 0.2862 | 0.1129 |
+#&gt; |.....................| 0.008479 | 0.5955 | 1.111 | 0.05726 |
+#&gt; |.....................| 0.8690 | 0.7117 | 1.608 | 0.9554 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6704 | 2.249 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 7.322 | 0.3385 | -0.09736 | -0.005783 |
+#&gt; |.....................| 0.1607 | 0.1322 | 0.5556 | 0.5176 |
+#&gt; |.....................| -0.1562 | -0.2690 | 1.549 | -0.03161 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8578 | -0.3240 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 140</span>| 478.99946 | 1.003 | -1.595 | -0.9294 | -0.9194 |
+#&gt; |.....................| -1.179 | -1.045 | -0.1992 | -0.9136 |
+#&gt; |.....................| -0.6715 | -1.093 | -0.5132 | -0.8724 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.100 | -0.009543 |...........|...........|</span>
+#&gt; | U| 478.99946 | 91.31 | -5.795 | -0.9069 | -2.182 |
+#&gt; |.....................| -4.791 | 0.3851 | 1.110 | 0.05734 |
+#&gt; |.....................| 0.8811 | 0.7049 | 1.602 | 0.9551 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6678 | 2.255 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.99946</span> | 91.31 | 0.003042 | 0.2876 | 0.1128 |
+#&gt; |.....................| 0.008303 | 0.5951 | 1.110 | 0.05734 |
+#&gt; |.....................| 0.8811 | 0.7049 | 1.602 | 0.9551 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6678 | 2.255 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -5.440 | 0.2525 | 0.1677 | 0.001517 |
+#&gt; |.....................| 0.1272 | 0.05864 | 0.6253 | 0.4352 |
+#&gt; |.....................| -0.1457 | -0.7321 | 1.353 | 0.0009973 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.018 | -0.3498 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 141</span>| 479.00064 | 1.004 | -1.626 | -0.9429 | -0.9240 |
+#&gt; |.....................| -1.201 | -1.064 | -0.2165 | -0.9169 |
+#&gt; |.....................| -0.6612 | -1.100 | -0.5189 | -0.8809 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.100 | -0.001744 |...........|...........|</span>
+#&gt; | U| 479.00064 | 91.38 | -5.826 | -0.9189 | -2.186 |
+#&gt; |.....................| -4.814 | 0.3763 | 1.103 | 0.05724 |
+#&gt; |.....................| 0.8887 | 0.6986 | 1.596 | 0.9470 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6683 | 2.264 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.00064</span> | 91.38 | 0.002950 | 0.2852 | 0.1123 |
+#&gt; |.....................| 0.008117 | 0.5930 | 1.103 | 0.05724 |
+#&gt; |.....................| 0.8887 | 0.6986 | 1.596 | 0.9470 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6683 | 2.264 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 142</span>| 478.99385 | 1.004 | -1.610 | -0.9359 | -0.9216 |
+#&gt; |.....................| -1.190 | -1.054 | -0.2077 | -0.9152 |
+#&gt; |.....................| -0.6665 | -1.096 | -0.5161 | -0.8765 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.100 | -0.005738 |...........|...........|</span>
+#&gt; | U| 478.99385 | 91.39 | -5.810 | -0.9127 | -2.184 |
+#&gt; |.....................| -4.802 | 0.3808 | 1.107 | 0.05729 |
+#&gt; |.....................| 0.8848 | 0.7019 | 1.599 | 0.9512 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6681 | 2.260 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.99385</span> | 91.39 | 0.002997 | 0.2864 | 0.1126 |
+#&gt; |.....................| 0.008212 | 0.5941 | 1.107 | 0.05729 |
+#&gt; |.....................| 0.8848 | 0.7019 | 1.599 | 0.9512 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6681 | 2.260 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.499 | 0.2382 | -0.03703 | -0.03958 |
+#&gt; |.....................| 0.09629 | -0.2111 | 0.3210 | 0.2393 |
+#&gt; |.....................| -0.1233 | -0.7892 | 1.126 | -0.4047 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.051 | -0.3984 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 143</span>| 478.98455 | 1.004 | -1.625 | -0.9347 | -0.9200 |
+#&gt; |.....................| -1.200 | -1.054 | -0.2131 | -0.9088 |
+#&gt; |.....................| -0.6653 | -1.094 | -0.5167 | -0.8757 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.099 | 0.008183 |...........|...........|</span>
+#&gt; | U| 478.98455 | 91.36 | -5.825 | -0.9116 | -2.182 |
+#&gt; |.....................| -4.813 | 0.3812 | 1.105 | 0.05748 |
+#&gt; |.....................| 0.8857 | 0.7042 | 1.598 | 0.9520 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6689 | 2.277 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.98455</span> | 91.36 | 0.002951 | 0.2867 | 0.1128 |
+#&gt; |.....................| 0.008125 | 0.5942 | 1.105 | 0.05748 |
+#&gt; |.....................| 0.8857 | 0.7042 | 1.598 | 0.9520 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6689 | 2.277 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.2799 | 0.1926 | -0.02074 | -0.02333 |
+#&gt; |.....................| 0.08052 | -0.1468 | 0.2817 | 0.3348 |
+#&gt; |.....................| -0.1470 | -0.6425 | 1.062 | -0.3208 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8181 | -0.3186 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 144</span>| 478.97736 | 1.005 | -1.639 | -0.9325 | -0.9174 |
+#&gt; |.....................| -1.210 | -1.043 | -0.2100 | -0.9166 |
+#&gt; |.....................| -0.6557 | -1.093 | -0.5206 | -0.8754 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.097 | 0.01446 |...........|...........|</span>
+#&gt; | U| 478.97736 | 91.42 | -5.839 | -0.9097 | -2.180 |
+#&gt; |.....................| -4.822 | 0.3861 | 1.106 | 0.05725 |
+#&gt; |.....................| 0.8927 | 0.7053 | 1.594 | 0.9522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6711 | 2.284 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97736</span> | 91.42 | 0.002912 | 0.2871 | 0.1131 |
+#&gt; |.....................| 0.008047 | 0.5953 | 1.106 | 0.05725 |
+#&gt; |.....................| 0.8927 | 0.7053 | 1.594 | 0.9522 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6711 | 2.284 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 5.719 | 0.1644 | 0.1764 | 0.0002018 |
+#&gt; |.....................| 0.06754 | 0.1935 | -0.08189 | -0.1310 |
+#&gt; |.....................| -0.08678 | -2.826 | 0.8338 | -0.2552 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.4561 | -0.1956 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 145</span>| 478.97194 | 1.004 | -1.652 | -0.9304 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2044 | -0.9254 |
+#&gt; |.....................| -0.6443 | -1.087 | -0.5238 | -0.8740 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01749 |...........|...........|</span>
+#&gt; | U| 478.97194 | 91.40 | -5.852 | -0.9078 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3880 | 1.108 | 0.05699 |
+#&gt; |.....................| 0.9010 | 0.7106 | 1.590 | 0.9536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97194</span> | 91.40 | 0.002874 | 0.2875 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05699 |
+#&gt; |.....................| 0.9010 | 0.7106 | 1.590 | 0.9536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.925 | 0.1117 | 0.2312 | 0.02461 |
+#&gt; |.....................| 0.04286 | 0.3818 | 0.1548 | -0.1592 |
+#&gt; |.....................| -0.04325 | -0.1382 | 0.7430 | -0.2262 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.01070 | -0.1316 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 146</span>| 479.08778 | 0.9990 | -1.662 | -0.9298 | -0.9158 |
+#&gt; |.....................| -1.224 | -1.050 | -0.2095 | -0.9175 |
+#&gt; |.....................| -0.6325 | -1.087 | -0.5258 | -0.8715 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.094 | 0.02816 |...........|...........|</span>
+#&gt; | U| 479.08778 | 90.91 | -5.862 | -0.9073 | -2.178 |
+#&gt; |.....................| -4.836 | 0.3828 | 1.106 | 0.05722 |
+#&gt; |.....................| 0.9096 | 0.7103 | 1.587 | 0.9559 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6733 | 2.301 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.08778</span> | 90.91 | 0.002845 | 0.2876 | 0.1132 |
+#&gt; |.....................| 0.007936 | 0.5946 | 1.106 | 0.05722 |
+#&gt; |.....................| 0.9096 | 0.7103 | 1.587 | 0.9559 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6733 | 2.301 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 147</span>| 478.99303 | 1.002 | -1.652 | -0.9306 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2045 | -0.9253 |
+#&gt; |.....................| -0.6442 | -1.087 | -0.5244 | -0.8738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01760 |...........|...........|</span>
+#&gt; | U| 478.99303 | 91.18 | -5.852 | -0.9080 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3879 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7107 | 1.589 | 0.9537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.99303</span> | 91.18 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7107 | 1.589 | 0.9537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 148</span>| 478.97158 | 1.004 | -1.652 | -0.9304 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2044 | -0.9254 |
+#&gt; |.....................| -0.6443 | -1.087 | -0.5239 | -0.8740 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01751 |...........|...........|</span>
+#&gt; | U| 478.97158 | 91.37 | -5.852 | -0.9078 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3880 | 1.108 | 0.05699 |
+#&gt; |.....................| 0.9010 | 0.7106 | 1.590 | 0.9536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97158</span> | 91.37 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05699 |
+#&gt; |.....................| 0.9010 | 0.7106 | 1.590 | 0.9536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.1518 | 0.1094 | 0.1916 | 0.02921 |
+#&gt; |.....................| 0.04385 | 0.3896 | -0.2077 | -0.4379 |
+#&gt; |.....................| -0.03471 | -2.421 | 0.7262 | -0.1589 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.01110 | -0.1305 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 149</span>| 478.97152 | 1.004 | -1.652 | -0.9304 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2044 | -0.9254 |
+#&gt; |.....................| -0.6443 | -1.086 | -0.5240 | -0.8739 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01753 |...........|...........|</span>
+#&gt; | U| 478.97152 | 91.37 | -5.852 | -0.9078 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3880 | 1.108 | 0.05699 |
+#&gt; |.....................| 0.9010 | 0.7109 | 1.590 | 0.9536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97152</span> | 91.37 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05699 |
+#&gt; |.....................| 0.9010 | 0.7109 | 1.590 | 0.9536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | C| Central Diff. | -0.2246 | 0.1050 | 0.1574 | 0.02036 |
+#&gt; |.....................| 0.04103 | 0.3470 | -0.3387 | -0.1919 |
+#&gt; |.....................| -0.1172 | -0.1870 | 0.6243 | -0.2341 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.06769 | -0.1265 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 150</span>| 478.97142 | 1.004 | -1.652 | -0.9305 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2042 | -0.9253 |
+#&gt; |.....................| -0.6442 | -1.086 | -0.5242 | -0.8739 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01757 |...........|...........|</span>
+#&gt; | U| 478.97142 | 91.38 | -5.852 | -0.9079 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3879 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7110 | 1.589 | 0.9537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97142</span> | 91.38 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7110 | 1.589 | 0.9537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | C| Central Diff. | 0.5593 | 0.1052 | 0.1640 | 0.01900 |
+#&gt; |.....................| 0.04052 | 0.3419 | -0.3227 | -0.1646 |
+#&gt; |.....................| -0.1158 | -0.1768 | 0.1839 | -0.2151 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.04116 | -0.1006 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 151</span>| 478.97143 | 1.004 | -1.652 | -0.9306 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2041 | -0.9252 |
+#&gt; |.....................| -0.6442 | -1.086 | -0.5243 | -0.8738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01761 |...........|...........|</span>
+#&gt; | U| 478.97143 | 91.36 | -5.852 | -0.9079 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3879 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7110 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97143</span> | 91.36 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7110 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 152</span>| 478.97137 | 1.004 | -1.652 | -0.9305 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2042 | -0.9253 |
+#&gt; |.....................| -0.6442 | -1.086 | -0.5242 | -0.8738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01759 |...........|...........|</span>
+#&gt; | U| 478.97137 | 91.37 | -5.852 | -0.9079 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3879 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7110 | 1.589 | 0.9537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97137</span> | 91.37 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9011 | 0.7110 | 1.589 | 0.9537 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | C| Central Diff. | -0.4660 | 0.1043 | 0.1497 | 0.02048 |
+#&gt; |.....................| 0.04080 | 0.3434 | -0.3050 | -0.1804 |
+#&gt; |.....................| -0.2015 | -1.954 | 0.1460 | -0.2263 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.03239 | -0.1147 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 153</span>| 478.97135 | 1.004 | -1.652 | -0.9305 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2041 | -0.9253 |
+#&gt; |.....................| -0.6441 | -1.086 | -0.5242 | -0.8738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01760 |...........|...........|</span>
+#&gt; | U| 478.97135 | 91.36 | -5.852 | -0.9079 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3879 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7110 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97135</span> | 91.36 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7110 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | C| Central Diff. | -0.8144 | 0.1038 | 0.1446 | 0.02101 |
+#&gt; |.....................| 0.04083 | 0.3431 | -0.3133 | -0.1844 |
+#&gt; |.....................| -0.05440 | -1.096 | 0.1463 | -0.2004 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.2780 | -0.1269 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 154</span>| 478.97125 | 1.004 | -1.652 | -0.9305 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2041 | -0.9252 |
+#&gt; |.....................| -0.6441 | -1.086 | -0.5243 | -0.8738 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01762 |...........|...........|</span>
+#&gt; | U| 478.97125 | 91.37 | -5.852 | -0.9079 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3879 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7111 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97125</span> | 91.37 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7111 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | C| Central Diff. | 0.03985 | 0.1039 | 0.1540 | 0.01970 |
+#&gt; |.....................| 0.04056 | 0.3392 | -0.3415 | -0.1666 |
+#&gt; |.....................| -0.1386 | -0.1574 | 0.08901 | -0.2003 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.04000 | -0.1187 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 155</span>| 478.97118 | 1.004 | -1.652 | -0.9306 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2040 | -0.9252 |
+#&gt; |.....................| -0.6440 | -1.086 | -0.5243 | -0.8737 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01765 |...........|...........|</span>
+#&gt; | U| 478.97118 | 91.37 | -5.852 | -0.9080 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3878 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7112 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97118</span> | 91.37 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7112 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | C| Central Diff. | -0.05720 | 0.1036 | 0.1507 | 0.01972 |
+#&gt; |.....................| 0.04048 | 0.3375 | -0.2940 | -0.1684 |
+#&gt; |.....................| -0.1979 | -1.920 | 0.1339 | -0.2027 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.04399 | -0.1216 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 156</span>| 478.97118 | 1.004 | -1.652 | -0.9306 | -0.9153 |
+#&gt; |.....................| -1.221 | -1.039 | -0.2040 | -0.9252 |
+#&gt; |.....................| -0.6440 | -1.086 | -0.5243 | -0.8737 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.092 | 0.01765 |...........|...........|</span>
+#&gt; | U| 478.97118 | 91.37 | -5.852 | -0.9080 | -2.178 |
+#&gt; |.....................| -4.833 | 0.3878 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7112 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.97118</span> | 91.37 | 0.002874 | 0.2874 | 0.1133 |
+#&gt; |.....................| 0.007961 | 0.5958 | 1.108 | 0.05700 |
+#&gt; |.....................| 0.9012 | 0.7112 | 1.589 | 0.9538 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.6749 | 2.288 |...........|...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: using R matrix to calculate covariance, can check sandwich or S matrix with $covRS and $covS</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='co'># Two-component error by variable is possible with both estimation methods</span>
+<span class='co'># Variance by variable is supported by 'saem' and 'focei'</span>
+<span class='va'>f_nlmixr_fomc_sfo_saem_obs_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_tc</span><span class='op'>[</span><span class='st'>"FOMC-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ error_model <span class='op'>=</span> <span class='st'>"obs_tc"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; 1: 92.0624 -5.2854 0.1952 1.9494 -1.9431 2.8500 1.6150 0.7315 0.7220 0.4370 6.8425 0.4265 7.3797 0.5659
+#&gt; 2: 92.7371 -5.3819 0.0345 2.0839 -2.0310 2.7075 1.5342 0.6949 0.8358 0.4151 7.2043 0.0003 8.1096 0.0003
+#&gt; 3: 9.2941e+01 -5.7880e+00 1.0336e-01 2.5772e+00 -1.5152e+00 2.5721e+00 1.4575e+00 6.6018e-01 7.9403e-01 3.9439e-01 4.5749e+00 1.5986e-05 5.1354e+00 2.8796e-05
+#&gt; 4: 92.6277 -5.8599 0.0858 2.5068 -1.3253 2.4435 1.3847 0.6272 0.7543 0.3747 3.4165 0.0001 3.9071 0.0016
+#&gt; 5: 93.0289 -6.0258 0.0528 2.4932 -1.1961 2.3213 1.3154 0.5958 0.7166 0.3559 3.2552 0.0069 3.3744 0.0170
+#&gt; 6: 93.2107 -6.2881 0.0143 2.4052 -1.1930 2.2053 2.2853 0.5660 0.6808 0.3381 2.8020 0.0086 3.1436 0.0256
+#&gt; 7: 93.0563 -6.3624 -0.0104 2.3989 -1.1521 2.0950 2.4414 0.5377 0.6467 0.3212 2.6528 0.0209 2.8462 0.0289
+#&gt; 8: 93.0567 -6.2699 -0.0303 2.3700 -1.0941 1.9903 2.5004 0.5204 0.6144 0.3052 2.3448 0.0314 2.5026 0.0349
+#&gt; 9: 92.8366 -6.2013 -0.0507 2.3798 -1.0963 1.8907 2.6552 0.4943 0.5837 0.2899 2.2219 0.0368 2.2604 0.0448
+#&gt; 10: 92.9069 -6.2499 -0.1116 2.3100 -1.0557 1.9625 3.9231 0.4696 0.5545 0.2754 2.0980 0.0359 2.1413 0.0325
+#&gt; 11: 92.9942 -6.2134 -0.1037 2.3109 -1.0441 1.8643 3.7270 0.4755 0.5268 0.2616 1.9711 0.0372 1.9901 0.0355
+#&gt; 12: 92.9262 -6.2511 -0.1133 2.2707 -1.0465 1.8430 4.3304 0.4697 0.5004 0.2486 1.8083 0.0346 1.9184 0.0356
+#&gt; 13: 93.0761 -6.3559 -0.1106 2.2534 -1.0162 2.4826 5.2857 0.4685 0.4754 0.2361 1.7896 0.0331 1.9865 0.0342
+#&gt; 14: 93.0929 -6.1852 -0.1058 2.2972 -1.0175 2.9964 5.0214 0.4451 0.4516 0.2243 1.8316 0.0309 1.9112 0.0348
+#&gt; 15: 93.3343 -6.3408 -0.1025 2.2905 -0.9962 3.1132 4.9630 0.4594 0.4291 0.2131 1.8198 0.0338 1.9154 0.0372
+#&gt; 16: 92.9959 -6.2227 -0.1016 2.2869 -1.0103 3.3338 4.7149 0.4598 0.4076 0.2025 1.8726 0.0327 1.9617 0.0361
+#&gt; 17: 93.0394 -6.2586 -0.1027 2.2932 -0.9991 3.1671 4.8730 0.4591 0.3872 0.1923 1.8405 0.0336 2.0192 0.0242
+#&gt; 18: 93.2374 -6.3410 -0.1110 2.2965 -0.9689 3.0087 5.4325 0.4632 0.3679 0.1827 1.9051 0.0351 1.9247 0.0277
+#&gt; 19: 93.0557 -6.4503 -0.1011 2.2941 -0.9884 2.8583 6.2872 0.4742 0.3495 0.1736 1.8054 0.0345 1.9173 0.0260
+#&gt; 20: 92.9280 -6.4945 -0.1018 2.2902 -0.9864 3.5934 6.8737 0.4751 0.3320 0.1649 1.7097 0.0372 1.9483 0.0225
+#&gt; 21: 93.2023 -6.3418 -0.1033 2.2846 -0.9863 3.4138 6.5300 0.4710 0.3154 0.1567 1.7507 0.0318 1.9030 0.0249
+#&gt; 22: 93.5494 -6.1985 -0.1078 2.2991 -1.0171 3.2431 6.2035 0.4475 0.2996 0.1488 1.7370 0.0342 1.8124 0.0282
+#&gt; 23: 93.3588 -6.2577 -0.1084 2.2654 -0.9956 3.0809 5.8933 0.4393 0.2869 0.1481 1.6928 0.0380 1.8288 0.0254
+#&gt; 24: 93.5705 -6.4876 -0.1083 2.2606 -1.0062 3.7095 6.7801 0.4459 0.2726 0.1684 1.7001 0.0377 1.9012 0.0249
+#&gt; 25: 93.9726 -6.5638 -0.1239 2.2374 -1.0071 5.1357 6.6571 0.4608 0.2755 0.1600 1.6615 0.0382 1.8846 0.0213
+#&gt; 26: 93.8894 -6.5073 -0.1120 2.2645 -1.0327 4.8789 6.3243 0.4473 0.3014 0.1520 1.7152 0.0340 1.8990 0.0254
+#&gt; 27: 94.5348 -6.3868 -0.0891 2.3139 -1.0361 5.3856 6.0081 0.4250 0.3080 0.1453 1.7028 0.0385 1.7853 0.0304
+#&gt; 28: 93.9221 -6.1747 -0.1039 2.3013 -1.0087 5.1163 5.7077 0.4214 0.3136 0.1634 1.6823 0.0340 1.7487 0.0353
+#&gt; 29: 93.4946 -6.0264 -0.0940 2.3124 -1.0166 5.3744 5.4223 0.4404 0.3114 0.1813 1.6310 0.0370 1.7646 0.0367
+#&gt; 30: 93.9287 -5.9114 -0.0967 2.3078 -1.0090 5.2017 5.1512 0.4381 0.3048 0.2091 1.5825 0.0393 1.7431 0.0312
+#&gt; 31: 93.7065 -6.0174 -0.0928 2.2917 -0.9880 5.1935 4.8936 0.4352 0.3109 0.1986 1.5876 0.0392 1.8465 0.0280
+#&gt; 32: 93.7675 -5.6444 -0.0918 2.3145 -0.9664 4.9338 4.6489 0.4332 0.3090 0.1918 1.6874 0.0332 1.7501 0.0331
+#&gt; 33: 94.2589 -5.7637 -0.0865 2.3130 -0.9733 4.6871 4.4165 0.4235 0.2935 0.1865 1.7173 0.0355 1.7365 0.0334
+#&gt; 34: 94.0788 -5.7432 -0.1022 2.3049 -0.9681 4.4528 4.1957 0.4319 0.2962 0.1772 1.6357 0.0361 1.4755 0.0574
+#&gt; 35: 94.0798 -5.8549 -0.0929 2.2856 -0.9849 4.2301 3.9859 0.4391 0.2937 0.1734 1.6460 0.0275 1.7739 0.0379
+#&gt; 36: 93.9997 -5.8708 -0.0890 2.2870 -1.0134 4.0186 3.7866 0.4268 0.2819 0.1840 1.5830 0.0258 1.8922 0.0320
+#&gt; 37: 93.8186 -5.8979 -0.0973 2.2807 -1.0197 3.8177 3.5973 0.4280 0.2778 0.1799 1.5783 0.0282 1.7697 0.0404
+#&gt; 38: 94.0728 -5.9601 -0.0936 2.3011 -1.0381 3.6268 3.4174 0.4186 0.2944 0.1864 1.5780 0.0294 1.5210 0.0558
+#&gt; 39: 94.0504 -5.8302 -0.0995 2.2847 -1.0418 3.4455 3.2465 0.4240 0.2796 0.1771 1.6888 0.0242 1.7744 0.0366
+#&gt; 40: 93.8918 -5.9418 -0.0988 2.2925 -1.0613 3.2732 3.0842 0.4144 0.2672 0.1837 1.7275 0.0232 1.7840 0.0357
+#&gt; 41: 93.7961 -6.0741 -0.0896 2.2932 -1.0359 3.1095 3.2890 0.4236 0.2606 0.1782 1.7591 0.0212 1.8920 0.0273
+#&gt; 42: 93.9458 -6.0319 -0.0909 2.3114 -1.0281 3.0544 3.1246 0.4196 0.2598 0.1839 1.6854 0.0310 1.7586 0.0308
+#&gt; 43: 93.7623 -6.0165 -0.1056 2.2837 -1.0378 3.9092 3.2100 0.4298 0.2468 0.1747 1.7064 0.0286 1.6676 0.0397
+#&gt; 44: 93.4300 -5.9019 -0.1114 2.2716 -1.0167 4.4100 3.0495 0.4476 0.2345 0.1687 1.7989 0.0253 1.7741 0.0299
+#&gt; 45: 93.3475 -5.9962 -0.1231 2.2546 -1.0007 6.4879 3.3965 0.4528 0.2452 0.1602 1.7283 0.0276 1.7219 0.0379
+#&gt; 46: 93.3100 -6.0073 -0.1255 2.2483 -0.9962 6.6009 3.5942 0.4520 0.2533 0.1568 1.6991 0.0258 1.1783 0.0706
+#&gt; 47: 93.4422 -5.8442 -0.1286 2.2578 -0.9819 6.2709 3.4145 0.4492 0.2637 0.1694 1.6754 0.0317 1.3442 0.0599
+#&gt; 48: 93.0996 -5.5881 -0.1307 2.2541 -0.9882 5.9573 3.2438 0.4480 0.2665 0.1695 1.7040 0.0285 1.6825 0.0426
+#&gt; 49: 93.3649 -5.8011 -0.1260 2.2595 -0.9704 5.7230 3.0816 0.4399 0.2646 0.1715 1.6544 0.0297 1.6414 0.0418
+#&gt; 50: 93.9331 -5.8731 -0.1195 2.2615 -0.9837 5.4368 2.9275 0.4453 0.2735 0.1940 1.6316 0.0289 1.6885 0.0392
+#&gt; 51: 93.6092 -5.8721 -0.1237 2.2599 -1.0015 5.1650 2.7811 0.4413 0.2865 0.1939 1.6492 0.0272 1.7686 0.0358
+#&gt; 52: 93.3008 -5.9775 -0.1277 2.2628 -0.9962 4.9067 3.1139 0.4438 0.2946 0.1963 1.5642 0.0337 1.7391 0.0335
+#&gt; 53: 93.6347 -6.0805 -0.1189 2.2663 -1.0177 4.6614 3.5169 0.4335 0.2962 0.2043 1.5275 0.0343 1.7417 0.0366
+#&gt; 54: 93.5781 -6.0412 -0.1166 2.2573 -1.0015 4.4283 3.3411 0.4395 0.2912 0.2080 1.5464 0.0346 1.7584 0.0359
+#&gt; 55: 93.9675 -6.0867 -0.0952 2.2970 -0.9987 4.2069 3.6762 0.4550 0.2780 0.1988 1.5138 0.0405 1.6251 0.0472
+#&gt; 56: 94.4069 -6.1375 -0.0943 2.2975 -1.0190 3.9966 4.2280 0.4550 0.2806 0.1945 1.5294 0.0425 1.6443 0.0468
+#&gt; 57: 93.8076 -6.1618 -0.0936 2.2687 -1.0237 3.7967 4.3085 0.4524 0.2666 0.1897 1.5227 0.0414 1.6955 0.0438
+#&gt; 58: 93.9188 -6.2272 -0.0947 2.2767 -1.0408 3.6069 4.6707 0.4536 0.2676 0.1873 1.5201 0.0425 1.5336 0.0550
+#&gt; 59: 93.9572 -6.3460 -0.1074 2.2746 -1.0069 3.4266 5.8058 0.4614 0.2718 0.1919 1.5533 0.0417 1.6227 0.0460
+#&gt; 60: 93.5430 -6.1622 -0.1048 2.2861 -0.9959 3.2552 5.5155 0.4535 0.2848 0.1823 1.4745 0.0431 1.5242 0.0522
+#&gt; 61: 93.8016 -6.4079 -0.1065 2.2897 -1.0325 3.0925 5.9252 0.4583 0.2901 0.1732 1.5364 0.0365 1.4623 0.0550
+#&gt; 62: 93.4249 -6.2284 -0.0967 2.3126 -1.0208 2.9378 5.6289 0.4429 0.2756 0.1645 1.6111 0.0325 1.3996 0.0618
+#&gt; 63: 93.2335 -6.0996 -0.1051 2.3047 -0.9976 2.7909 5.3475 0.4292 0.2719 0.1633 1.6010 0.0326 1.5115 0.0494
+#&gt; 64: 92.7091 -6.1109 -0.1041 2.3032 -0.9746 3.2610 5.0801 0.4301 0.2793 0.1751 1.5979 0.0302 1.3867 0.0575
+#&gt; 65: 92.6059 -6.0049 -0.1077 2.3062 -0.9853 3.0979 4.8261 0.4316 0.2826 0.1714 1.6357 0.0272 1.3931 0.0543
+#&gt; 66: 92.7778 -6.0856 -0.1040 2.3057 -0.9828 2.9430 4.5848 0.4362 0.2888 0.1628 1.6126 0.0316 1.4340 0.0505
+#&gt; 67: 93.0325 -6.1775 -0.1085 2.3122 -0.9714 2.7959 4.3790 0.4464 0.2843 0.1547 1.6090 0.0354 1.4966 0.0448
+#&gt; 68: 92.8987 -5.8741 -0.1089 2.3184 -0.9567 2.6561 4.1601 0.4389 0.2866 0.1470 1.5888 0.0347 1.4492 0.0507
+#&gt; 69: 92.7300 -6.0473 -0.1070 2.3082 -0.9739 2.5233 4.0183 0.4371 0.3158 0.1527 1.5904 0.0298 1.5387 0.0477
+#&gt; 70: 92.5285 -6.0962 -0.1115 2.3179 -0.9785 2.4856 4.0612 0.4380 0.3059 0.1504 1.5237 0.0402 1.4541 0.0463
+#&gt; 71: 92.3975 -6.2090 -0.1269 2.2819 -0.9713 2.3613 4.3811 0.4173 0.2906 0.1520 1.5388 0.0316 1.3713 0.0584
+#&gt; 72: 92.1593 -6.2214 -0.1217 2.2950 -0.9481 2.2433 5.1205 0.4227 0.2760 0.1605 1.5431 0.0312 1.5797 0.0459
+#&gt; 73: 92.1195 -6.6667 -0.1244 2.3076 -0.9642 2.1311 7.6538 0.4124 0.2622 0.1525 1.4505 0.0375 1.2810 0.0595
+#&gt; 74: 92.2191 -6.6665 -0.1278 2.2989 -0.9703 2.0246 7.2711 0.4098 0.2491 0.1666 1.4309 0.0384 1.2717 0.0638
+#&gt; 75: 92.4656 -6.8881 -0.1274 2.3011 -0.9595 1.9233 8.3835 0.4147 0.2367 0.1656 1.4181 0.0424 1.2498 0.0620
+#&gt; 76: 92.4593 -6.2323 -0.1203 2.2912 -0.9799 1.8272 7.9643 0.3967 0.2301 0.1596 1.5448 0.0336 1.6758 0.0359
+#&gt; 77: 92.4501 -6.1123 -0.1219 2.2889 -0.9426 1.7358 7.5661 0.4049 0.2299 0.1594 1.5380 0.0327 1.6947 0.0364
+#&gt; 78: 92.5059 -6.0339 -0.1198 2.2985 -0.9544 1.6490 7.1878 0.4007 0.2422 0.1568 1.5722 0.0302 1.5665 0.0415
+#&gt; 79: 92.4302 -6.6428 -0.1141 2.3119 -0.9421 1.5666 9.0889 0.3986 0.2340 0.1489 1.5029 0.0306 1.1894 0.0638
+#&gt; 80: 92.5305 -6.3036 -0.1127 2.3099 -0.9406 1.9062 8.6344 0.4091 0.2327 0.1648 1.5558 0.0308 1.0136 0.0749
+#&gt; 81: 92.6652 -6.0832 -0.1167 2.2994 -0.9552 2.3641 8.2027 0.4142 0.2348 0.1566 1.6232 0.0300 1.1320 0.0712
+#&gt; 82: 92.5109 -6.1524 -0.1100 2.3037 -0.9686 2.2459 7.7926 0.4145 0.2381 0.1695 1.6128 0.0306 1.6145 0.0413
+#&gt; 83: 92.6455 -6.3979 -0.1059 2.3245 -0.9573 2.1336 8.1077 0.4060 0.2348 0.1667 1.6039 0.0304 1.6251 0.0419
+#&gt; 84: 92.5768 -6.3469 -0.0979 2.3177 -0.9346 2.0269 8.2125 0.4141 0.2439 0.1720 1.6334 0.0302 1.5803 0.0450
+#&gt; 85: 92.7920 -6.3536 -0.0969 2.3363 -0.9389 1.9256 8.1820 0.4035 0.2512 0.1713 1.5815 0.0338 1.1193 0.0719
+#&gt; 86: 92.8571 -6.2567 -0.0911 2.3426 -0.9633 1.8293 8.1211 0.4008 0.2659 0.1627 1.5840 0.0356 1.2425 0.0639
+#&gt; 87: 92.9101 -6.1557 -0.0937 2.3326 -0.9624 1.7378 7.7151 0.3950 0.2839 0.1546 1.6017 0.0354 1.0600 0.0766
+#&gt; 88: 92.7649 -6.2151 -0.0881 2.3275 -0.9967 1.6509 7.3293 0.4046 0.2697 0.1469 1.6092 0.0302 1.1839 0.0693
+#&gt; 89: 92.9350 -5.9222 -0.0903 2.3372 -0.9612 1.5684 6.9628 0.4058 0.2818 0.1395 1.5957 0.0335 1.5450 0.0444
+#&gt; 90: 92.7895 -5.9348 -0.0890 2.3457 -0.9601 1.4900 6.6147 0.4070 0.2705 0.1430 1.5716 0.0378 1.4918 0.0439
+#&gt; 91: 93.0113 -5.9302 -0.0997 2.3316 -0.9489 1.4155 6.2840 0.4424 0.2929 0.1410 1.5582 0.0377 1.2459 0.0582
+#&gt; 92: 92.8603 -6.3366 -0.0918 2.3356 -0.9938 1.3447 5.9698 0.4287 0.2929 0.1531 1.4906 0.0398 1.2421 0.0605
+#&gt; 93: 92.8094 -6.1097 -0.0953 2.3382 -0.9996 1.2775 5.6713 0.4309 0.2783 0.1597 1.4317 0.0468 1.2694 0.0584
+#&gt; 94: 92.7100 -6.1043 -0.0909 2.3287 -0.9928 1.3828 5.3877 0.4337 0.2698 0.1517 1.4173 0.0489 1.4335 0.0476
+#&gt; 95: 92.2055 -6.1792 -0.0889 2.3553 -0.9983 1.3137 5.1183 0.4209 0.3273 0.1566 1.4865 0.0417 1.2485 0.0681
+#&gt; 96: 92.3225 -6.2710 -0.0811 2.3734 -1.0043 1.3428 4.8624 0.4121 0.3110 0.1532 1.5817 0.0374 1.5209 0.0532
+#&gt; 97: 92.2983 -6.3023 -0.0776 2.3615 -0.9801 1.2757 4.6193 0.4221 0.3018 0.1455 1.5971 0.0337 1.2137 0.0719
+#&gt; 98: 92.1433 -6.3114 -0.0935 2.3269 -0.9866 1.2227 4.8121 0.4327 0.2907 0.1694 1.5524 0.0303 1.1779 0.0727
+#&gt; 99: 92.1631 -6.3090 -0.0908 2.3197 -0.9891 1.1615 4.9271 0.4169 0.2859 0.1736 1.5303 0.0334 1.6227 0.0511
+#&gt; 100: 92.1185 -6.3603 -0.0950 2.3280 -1.0209 1.1035 5.0957 0.4213 0.2924 0.1817 1.5991 0.0330 1.7197 0.0445
+#&gt; 101: 92.3964 -6.0447 -0.0898 2.3347 -1.0164 1.0483 4.8409 0.4251 0.2778 0.1727 1.5708 0.0422 1.6197 0.0461
+#&gt; 102: 92.6597 -6.2545 -0.0954 2.3264 -1.0206 0.9959 4.5989 0.4218 0.2736 0.1640 1.5853 0.0408 1.5912 0.0455
+#&gt; 103: 92.7866 -6.3292 -0.0933 2.3148 -1.0013 0.9461 4.8935 0.4234 0.2599 0.1688 1.6299 0.0399 1.5921 0.0445
+#&gt; 104: 92.8098 -6.2608 -0.1009 2.3014 -0.9947 0.8988 4.7750 0.4306 0.2548 0.1813 1.6363 0.0378 1.6713 0.0427
+#&gt; 105: 92.8300 -5.9827 -0.1028 2.3155 -0.9896 0.8538 4.5362 0.4339 0.2664 0.1722 1.6079 0.0397 1.3691 0.0573
+#&gt; 106: 92.8218 -6.1138 -0.1024 2.3462 -0.9750 0.8299 4.3094 0.4494 0.2530 0.1636 1.5761 0.0389 1.2857 0.0595
+#&gt; 107: 92.9304 -6.0063 -0.1002 2.3269 -0.9778 0.7884 4.0939 0.4600 0.2404 0.1620 1.6499 0.0373 1.2101 0.0675
+#&gt; 108: 92.9072 -6.0928 -0.0991 2.3183 -0.9732 0.7489 4.4394 0.4584 0.2518 0.1539 1.6509 0.0332 1.2346 0.0670
+#&gt; 109: 92.7504 -6.1545 -0.0862 2.3423 -0.9618 0.7115 4.7501 0.4371 0.2766 0.1465 1.5755 0.0349 1.1552 0.0701
+#&gt; 110: 92.9277 -6.3786 -0.0904 2.3468 -0.9402 0.6759 5.8620 0.4328 0.2821 0.1703 1.4661 0.0439 1.3292 0.0609
+#&gt; 111: 92.8023 -5.8686 -0.0886 2.3653 -0.9417 0.7635 5.5689 0.4288 0.2680 0.1618 1.4278 0.0502 1.4715 0.0468
+#&gt; 112: 92.9411 -5.8095 -0.0883 2.3625 -0.9322 0.8592 5.2905 0.4562 0.2586 0.1537 1.3920 0.0513 1.1766 0.0648
+#&gt; 113: 92.9845 -6.0499 -0.0761 2.3626 -0.9533 0.8163 5.0259 0.4403 0.2595 0.1532 1.4306 0.0450 1.1416 0.0645
+#&gt; 114: 92.7735 -6.0605 -0.0694 2.3497 -0.9646 0.7754 4.7746 0.4394 0.2682 0.1576 1.4866 0.0344 1.1127 0.0745
+#&gt; 115: 92.7048 -6.1327 -0.0702 2.3427 -0.9910 0.7367 4.5359 0.4257 0.2736 0.1497 1.5045 0.0413 1.2783 0.0677
+#&gt; 116: 92.7131 -6.0115 -0.0751 2.3370 -0.9899 0.6998 4.3091 0.4187 0.2638 0.1422 1.6036 0.0325 1.1109 0.0748
+#&gt; 117: 92.7720 -5.9163 -0.0709 2.3503 -0.9566 0.6648 4.0937 0.4185 0.2555 0.1417 1.6016 0.0297 1.0778 0.0774
+#&gt; 118: 92.9182 -5.9312 -0.0812 2.3436 -0.9731 0.6316 3.8890 0.4084 0.2667 0.1400 1.5698 0.0320 1.2364 0.0665
+#&gt; 119: 92.9546 -5.9622 -0.0870 2.3330 -0.9934 0.6000 3.6945 0.4035 0.2867 0.1486 1.5364 0.0343 1.5892 0.0489
+#&gt; 120: 92.9168 -6.0966 -0.0905 2.3301 -1.0045 0.5700 3.6677 0.3988 0.2871 0.1567 1.5378 0.0349 1.0886 0.0796
+#&gt; 121: 92.7767 -6.1038 -0.0802 2.3396 -0.9815 0.5981 4.3032 0.3803 0.2884 0.1684 1.4788 0.0335 1.0886 0.0796
+#&gt; 122: 92.8439 -6.2425 -0.0799 2.3323 -0.9987 0.6537 4.5745 0.3884 0.2834 0.1600 1.4786 0.0346 1.2146 0.0682
+#&gt; 123: 92.8219 -5.7869 -0.0872 2.3478 -0.9619 0.7886 4.3458 0.3951 0.2887 0.1658 1.4827 0.0341 1.3911 0.0559
+#&gt; 124: 92.7930 -5.7551 -0.0819 2.3559 -0.9809 0.8922 4.1285 0.3907 0.2972 0.1575 1.5329 0.0330 1.3824 0.0594
+#&gt; 125: 92.7488 -5.9406 -0.0819 2.3550 -0.9797 0.8476 3.9221 0.3907 0.2996 0.1733 1.5096 0.0333 1.3148 0.0667
+#&gt; 126: 92.7926 -5.7106 -0.0824 2.3560 -0.9653 0.8052 3.7260 0.3918 0.3018 0.1854 1.4237 0.0381 1.2607 0.0639
+#&gt; 127: 92.9153 -5.6682 -0.0717 2.3654 -0.9645 0.7649 3.5397 0.3722 0.2948 0.1784 1.4679 0.0415 1.2310 0.0695
+#&gt; 128: 92.8827 -5.7984 -0.0783 2.3813 -1.0047 1.1012 3.3627 0.3802 0.2997 0.1694 1.5187 0.0442 1.2884 0.0649
+#&gt; 129: 92.8727 -5.7191 -0.0785 2.3426 -0.9857 1.0461 3.1946 0.3784 0.2984 0.1610 1.4757 0.0398 1.1695 0.0775
+#&gt; 130: 92.8689 -5.8036 -0.0935 2.3123 -0.9783 0.9938 3.0348 0.4184 0.2980 0.1723 1.5143 0.0319 1.2298 0.0738
+#&gt; 131: 92.8733 -5.6707 -0.0988 2.3045 -0.9936 1.3313 2.8831 0.4277 0.2831 0.1816 1.5919 0.0329 1.5260 0.0533
+#&gt; 132: 92.5761 -5.7773 -0.0925 2.3211 -0.9661 1.2647 2.7389 0.4216 0.2815 0.1995 1.5306 0.0321 1.5863 0.0520
+#&gt; 133: 92.4512 -5.7800 -0.0920 2.3269 -0.9625 1.2015 2.6020 0.4242 0.2674 0.1955 1.5669 0.0288 1.4087 0.0606
+#&gt; 134: 92.5625 -5.7968 -0.0965 2.3271 -0.9728 1.1414 2.4719 0.4201 0.2753 0.1945 1.5935 0.0311 1.5348 0.0534
+#&gt; 135: 92.3448 -5.6624 -0.0961 2.3303 -0.9600 1.0843 2.3483 0.4193 0.2728 0.1983 1.6245 0.0305 1.6281 0.0506
+#&gt; 136: 92.3407 -5.7523 -0.0932 2.3208 -0.9897 1.0301 2.3267 0.4107 0.2668 0.1884 1.5933 0.0358 1.2970 0.0657
+#&gt; 137: 92.3940 -6.0148 -0.1046 2.2981 -0.9866 0.9786 3.1382 0.4166 0.3012 0.1790 1.5077 0.0385 1.1944 0.0723
+#&gt; 138: 92.3556 -5.9912 -0.1039 2.2969 -0.9920 0.9297 3.2144 0.4208 0.3039 0.1703 1.5042 0.0378 1.2588 0.0717
+#&gt; 139: 92.5548 -5.9253 -0.1177 2.2723 -1.0079 0.8832 3.2648 0.4049 0.3263 0.1618 1.5558 0.0382 1.2673 0.0698
+#&gt; 140: 92.6546 -6.0596 -0.1368 2.2659 -0.9922 0.8390 3.3893 0.3846 0.3100 0.1537 1.5475 0.0355 1.3190 0.0629
+#&gt; 141: 92.6661 -5.9744 -0.1379 2.2793 -0.9754 0.8287 3.2725 0.3800 0.3178 0.1528 1.5076 0.0361 1.4087 0.0540
+#&gt; 142: 92.5681 -5.7650 -0.1033 2.3249 -0.9613 0.7872 3.1089 0.3610 0.3564 0.1701 1.4733 0.0332 1.2603 0.0720
+#&gt; 143: 92.4184 -5.6070 -0.1033 2.3520 -0.9764 0.7479 2.9534 0.3591 0.3758 0.1674 1.5420 0.0390 1.3280 0.0614
+#&gt; 144: 92.5354 -5.6144 -0.0978 2.3801 -0.9425 0.7105 2.8058 0.3538 0.3606 0.1722 1.4884 0.0400 1.3455 0.0620
+#&gt; 145: 92.4207 -5.6541 -0.0746 2.3873 -0.9633 0.6750 2.6655 0.3361 0.3426 0.1718 1.4981 0.0416 1.2440 0.0685
+#&gt; 146: 92.3058 -5.6608 -0.0731 2.3755 -0.9732 0.6412 2.5322 0.3193 0.3304 0.1719 1.6391 0.0348 1.1788 0.0743
+#&gt; 147: 92.4067 -5.7615 -0.0746 2.3775 -0.9903 0.6091 2.4056 0.3148 0.3311 0.1709 1.6695 0.0314 1.2931 0.0676
+#&gt; 148: 92.3739 -5.8812 -0.0820 2.3644 -0.9823 0.5787 2.7260 0.3332 0.3296 0.1794 1.6168 0.0303 1.3206 0.0670
+#&gt; 149: 92.4456 -5.8277 -0.0921 2.3508 -0.9924 0.5498 2.8750 0.3368 0.3305 0.1917 1.5602 0.0302 1.3622 0.0608
+#&gt; 150: 92.5049 -5.7964 -0.1003 2.3353 -0.9809 0.5223 2.7312 0.3291 0.3634 0.1874 1.5035 0.0301 1.4002 0.0615
+#&gt; 151: 92.3292 -6.0377 -0.1039 2.3301 -0.9866 0.4962 3.3342 0.3348 0.3626 0.1780 1.4819 0.0298 1.3217 0.0672
+#&gt; 152: 92.3747 -6.0460 -0.1023 2.3154 -1.0242 0.5079 3.4530 0.3371 0.3518 0.1674 1.6034 0.0296 1.2304 0.0749
+#&gt; 153: 92.3909 -5.8707 -0.1008 2.3284 -0.9897 0.5623 2.8180 0.3480 0.3792 0.1749 1.4953 0.0291 1.3442 0.0677
+#&gt; 154: 92.2532 -5.9313 -0.0991 2.3232 -0.9839 0.5340 3.3946 0.3502 0.3723 0.1729 1.4837 0.0280 1.1452 0.0776
+#&gt; 155: 92.1782 -6.1012 -0.0988 2.3339 -0.9600 0.3900 3.9676 0.3593 0.3704 0.1531 1.4927 0.0286 1.1848 0.0730
+#&gt; 156: 92.2225 -5.8387 -0.0991 2.3393 -0.9459 0.3294 3.0685 0.3598 0.3808 0.1568 1.5540 0.0318 1.3419 0.0671
+#&gt; 157: 92.2411 -5.7045 -0.1038 2.3578 -0.9252 0.2797 2.5238 0.3716 0.3579 0.1653 1.4704 0.0373 1.1959 0.0686
+#&gt; 158: 92.2865 -5.6692 -0.1009 2.3771 -0.9532 0.2840 2.4144 0.3592 0.3610 0.1641 1.5065 0.0389 1.1780 0.0674
+#&gt; 159: 92.2771 -5.7526 -0.0782 2.3632 -0.9771 0.2996 2.7295 0.3357 0.3779 0.1606 1.5818 0.0366 1.1512 0.0781
+#&gt; 160: 92.3400 -5.8039 -0.0811 2.3615 -0.9453 0.2707 2.7305 0.3373 0.3834 0.1528 1.4765 0.0370 1.1427 0.0756
+#&gt; 161: 92.4180 -5.7448 -0.0961 2.3653 -0.9508 0.2965 2.6051 0.3666 0.3833 0.1647 1.4581 0.0364 0.9817 0.0827
+#&gt; 162: 92.4487 -5.8952 -0.0889 2.3460 -0.9646 0.2370 3.1413 0.3460 0.3801 0.1571 1.4528 0.0346 1.0006 0.0798
+#&gt; 163: 92.5251 -5.8567 -0.0987 2.3342 -0.9615 0.1453 2.9917 0.3535 0.3735 0.1452 1.4521 0.0330 1.0498 0.0766
+#&gt; 164: 92.5949 -6.1580 -0.1008 2.3332 -0.9749 0.1095 4.1797 0.3586 0.3767 0.1355 1.4659 0.0310 1.0218 0.0797
+#&gt; 165: 92.5794 -6.0542 -0.1001 2.3321 -0.9795 0.1332 4.2924 0.3588 0.3752 0.1386 1.4858 0.0313 0.9836 0.0812
+#&gt; 166: 92.6686 -6.0065 -0.0960 2.3623 -0.9532 0.1465 4.0810 0.3439 0.3683 0.1647 1.3929 0.0372 0.9354 0.0837
+#&gt; 167: 92.7086 -6.2096 -0.0895 2.3656 -0.9552 0.1938 4.6857 0.3325 0.3519 0.1681 1.4281 0.0362 1.0329 0.0784
+#&gt; 168: 92.6096 -6.0709 -0.0880 2.3595 -0.9474 0.2141 4.1277 0.3379 0.3527 0.1620 1.4264 0.0347 0.9627 0.0836
+#&gt; 169: 92.5365 -5.9418 -0.0919 2.3546 -0.9575 0.3620 3.7767 0.3489 0.3589 0.1609 1.4761 0.0360 1.1348 0.0745
+#&gt; 170: 92.6270 -5.8404 -0.0935 2.3562 -0.9517 0.3312 3.2506 0.3552 0.3607 0.1560 1.4506 0.0383 1.0731 0.0722
+#&gt; 171: 92.5606 -5.9213 -0.0899 2.3513 -0.9554 0.4399 3.5587 0.3599 0.3646 0.1385 1.4779 0.0349 0.9844 0.0775
+#&gt; 172: 92.3630 -5.7066 -0.0765 2.3798 -0.9314 0.5208 2.5578 0.3458 0.3657 0.1547 1.4900 0.0348 1.0485 0.0765
+#&gt; 173: 92.2527 -5.5811 -0.0713 2.4173 -0.9221 0.8674 2.2100 0.3448 0.3370 0.1513 1.5403 0.0445 1.4403 0.0518
+#&gt; 174: 92.3852 -5.5348 -0.0712 2.4066 -0.9033 0.7543 2.1568 0.3457 0.3324 0.1482 1.5322 0.0407 1.2744 0.0623
+#&gt; 175: 92.4798 -5.5494 -0.0712 2.4004 -0.9100 0.5675 2.0147 0.3457 0.3333 0.1629 1.5229 0.0383 1.2917 0.0655
+#&gt; 176: 92.5881 -5.5613 -0.0675 2.4180 -0.9188 0.4011 2.0736 0.3413 0.3487 0.1781 1.5149 0.0389 1.1499 0.0669
+#&gt; 177: 92.6015 -5.4951 -0.0494 2.4324 -0.9525 0.4992 1.9009 0.3629 0.3353 0.1919 1.4881 0.0393 1.2289 0.0650
+#&gt; 178: 92.6317 -5.4943 -0.0505 2.4373 -0.9298 0.5087 1.6116 0.3631 0.3324 0.1906 1.4475 0.0454 1.0764 0.0701
+#&gt; 179: 92.7043 -5.5326 -0.0419 2.4386 -0.9376 0.4350 1.8241 0.3577 0.3757 0.1991 1.4445 0.0424 0.9626 0.0833
+#&gt; 180: 92.7457 -5.5591 -0.0371 2.4684 -0.9450 0.3973 1.7797 0.3507 0.3707 0.1944 1.4392 0.0415 1.0784 0.0764
+#&gt; 181: 92.6287 -5.5741 -0.0368 2.4489 -0.9459 0.4744 1.8016 0.3502 0.3544 0.1970 1.4317 0.0392 0.9225 0.0848
+#&gt; 182: 92.6121 -5.5593 -0.0316 2.4610 -0.9345 0.6054 1.9206 0.3492 0.3538 0.1855 1.4410 0.0367 0.8977 0.0878
+#&gt; 183: 92.4258 -5.4737 -0.0393 2.4592 -0.9319 0.8062 1.7845 0.3528 0.3544 0.1649 1.4545 0.0409 1.0723 0.0751
+#&gt; 184: 92.3939 -5.5961 -0.0479 2.4268 -0.9435 1.0246 2.2534 0.3497 0.3289 0.1363 1.5022 0.0370 1.1058 0.0729
+#&gt; 185: 92.4673 -5.5415 -0.0525 2.4157 -0.9058 0.8296 2.2848 0.3406 0.3314 0.1706 1.4935 0.0367 1.1362 0.0722
+#&gt; 186: 92.4122 -5.6594 -0.0574 2.4466 -0.9430 0.9133 2.3350 0.3327 0.3596 0.1506 1.4450 0.0404 1.2273 0.0629
+#&gt; 187: 92.5416 -5.5472 -0.0521 2.4393 -0.9261 0.9731 1.9228 0.3208 0.3673 0.1421 1.4890 0.0409 1.2553 0.0626
+#&gt; 188: 92.5502 -5.6425 -0.0591 2.4345 -0.9246 0.9315 2.2041 0.3184 0.3639 0.1319 1.4896 0.0392 1.0986 0.0684
+#&gt; 189: 92.4180 -5.6737 -0.0504 2.4448 -0.9191 0.9006 2.4647 0.3102 0.3743 0.1648 1.4649 0.0397 1.1320 0.0742
+#&gt; 190: 92.5821 -5.5823 -0.0363 2.4588 -0.9205 0.9862 2.2692 0.2820 0.4087 0.1459 1.3938 0.0412 0.9562 0.0815
+#&gt; 191: 92.3708 -5.5825 -0.0418 2.4621 -0.9231 0.9867 2.4743 0.2890 0.4196 0.1445 1.4619 0.0403 0.9630 0.0811
+#&gt; 192: 92.2628 -5.5337 -0.0366 2.4392 -0.9194 0.6944 2.2771 0.2909 0.4169 0.1279 1.4745 0.0363 0.8601 0.0892
+#&gt; 193: 92.4854 -5.6303 -0.0352 2.4484 -0.9316 0.4403 2.3253 0.2928 0.4109 0.1282 1.4768 0.0399 0.8886 0.0871
+#&gt; 194: 92.4900 -5.5824 -0.0372 2.4648 -0.9451 0.4891 2.6428 0.2899 0.4160 0.1331 1.5124 0.0412 0.9340 0.0853
+#&gt; 195: 92.4685 -5.7658 -0.0357 2.4659 -0.9217 0.4549 3.3767 0.2921 0.4171 0.1552 1.5062 0.0396 1.0336 0.0817
+#&gt; 196: 92.4125 -5.7544 -0.0255 2.4834 -0.9230 0.4146 3.1963 0.3000 0.4369 0.1501 1.4560 0.0430 0.9942 0.0813
+#&gt; 197: 92.3284 -5.9347 -0.0305 2.4860 -0.9448 0.4115 3.5642 0.3129 0.4314 0.1740 1.3441 0.0473 1.0954 0.0723
+#&gt; 198: 92.3428 -5.9255 -0.0266 2.4822 -0.9463 0.3258 3.4818 0.3185 0.4163 0.1716 1.3868 0.0447 0.9452 0.0788
+#&gt; 199: 92.1692 -6.0683 -0.0227 2.4860 -0.9495 0.2685 4.4044 0.3149 0.4064 0.1824 1.3558 0.0478 1.0294 0.0749
+#&gt; 200: 92.0965 -6.1541 -0.0261 2.4793 -0.9288 0.2210 4.4026 0.3265 0.4200 0.1772 1.3348 0.0441 1.0018 0.0761
+#&gt; 201: 92.1362 -6.1170 -0.0244 2.4776 -0.9237 0.1801 4.4160 0.3276 0.4303 0.1732 1.3479 0.0418 0.9419 0.0809
+#&gt; 202: 92.1114 -6.0898 -0.0233 2.4862 -0.9253 0.1506 4.4494 0.3286 0.4305 0.1656 1.3473 0.0440 0.9394 0.0802
+#&gt; 203: 92.0893 -6.1307 -0.0233 2.4894 -0.9258 0.1510 4.7958 0.3310 0.4233 0.1673 1.3396 0.0457 0.9617 0.0788
+#&gt; 204: 92.0870 -6.0914 -0.0230 2.4867 -0.9234 0.1589 4.6265 0.3316 0.4237 0.1643 1.3478 0.0456 0.9509 0.0793
+#&gt; 205: 92.0800 -6.0960 -0.0228 2.4867 -0.9256 0.1613 4.6319 0.3321 0.4226 0.1623 1.3399 0.0463 0.9547 0.0789
+#&gt; 206: 92.1037 -6.0869 -0.0238 2.4833 -0.9264 0.1648 4.5547 0.3341 0.4186 0.1606 1.3351 0.0466 0.9453 0.0797
+#&gt; 207: 92.1212 -6.0561 -0.0247 2.4821 -0.9299 0.1677 4.3736 0.3363 0.4150 0.1602 1.3394 0.0467 0.9552 0.0790
+#&gt; 208: 92.1203 -6.0351 -0.0260 2.4804 -0.9309 0.1616 4.2520 0.3369 0.4120 0.1613 1.3366 0.0466 0.9667 0.0785
+#&gt; 209: 92.1169 -6.0133 -0.0277 2.4792 -0.9300 0.1596 4.1237 0.3352 0.4111 0.1616 1.3344 0.0464 0.9741 0.0778
+#&gt; 210: 92.1195 -5.9866 -0.0289 2.4752 -0.9287 0.1586 3.9853 0.3352 0.4091 0.1602 1.3410 0.0461 0.9708 0.0778
+#&gt; 211: 92.1243 -5.9458 -0.0316 2.4687 -0.9287 0.1606 3.8383 0.3366 0.4094 0.1607 1.3525 0.0455 0.9759 0.0778
+#&gt; 212: 92.1384 -5.9338 -0.0345 2.4640 -0.9280 0.1635 3.7875 0.3375 0.4105 0.1594 1.3589 0.0454 0.9800 0.0776
+#&gt; 213: 92.1481 -5.9191 -0.0379 2.4587 -0.9269 0.1629 3.7150 0.3375 0.4100 0.1586 1.3673 0.0449 0.9839 0.0775
+#&gt; 214: 92.1523 -5.9189 -0.0408 2.4542 -0.9270 0.1593 3.7061 0.3375 0.4092 0.1579 1.3731 0.0446 0.9847 0.0773
+#&gt; 215: 92.1548 -5.9183 -0.0429 2.4499 -0.9269 0.1604 3.7075 0.3369 0.4095 0.1574 1.3765 0.0442 0.9821 0.0775
+#&gt; 216: 92.1547 -5.9171 -0.0450 2.4455 -0.9270 0.1600 3.6967 0.3368 0.4100 0.1571 1.3811 0.0438 0.9830 0.0776
+#&gt; 217: 92.1556 -5.9141 -0.0468 2.4422 -0.9281 0.1580 3.6732 0.3361 0.4102 0.1578 1.3864 0.0435 0.9995 0.0770
+#&gt; 218: 92.1587 -5.9173 -0.0477 2.4395 -0.9287 0.1545 3.6822 0.3351 0.4112 0.1580 1.3882 0.0432 1.0001 0.0772
+#&gt; 219: 92.1590 -5.9188 -0.0483 2.4374 -0.9303 0.1540 3.6595 0.3341 0.4132 0.1578 1.3889 0.0430 0.9983 0.0775
+#&gt; 220: 92.1614 -5.9303 -0.0493 2.4353 -0.9321 0.1559 3.6914 0.3336 0.4141 0.1581 1.3914 0.0427 1.0003 0.0775
+#&gt; 221: 92.1657 -5.9455 -0.0504 2.4328 -0.9344 0.1585 3.7569 0.3329 0.4140 0.1591 1.3938 0.0424 1.0064 0.0773
+#&gt; 222: 92.1697 -5.9320 -0.0515 2.4306 -0.9358 0.1617 3.6783 0.3321 0.4145 0.1600 1.3992 0.0421 1.0107 0.0772
+#&gt; 223: 92.1754 -5.9205 -0.0525 2.4280 -0.9375 0.1630 3.6233 0.3313 0.4158 0.1604 1.4072 0.0416 1.0216 0.0770
+#&gt; 224: 92.1809 -5.9149 -0.0534 2.4264 -0.9386 0.1623 3.5812 0.3306 0.4167 0.1607 1.4130 0.0413 1.0349 0.0764
+#&gt; 225: 92.1872 -5.9099 -0.0543 2.4243 -0.9390 0.1619 3.5446 0.3299 0.4174 0.1607 1.4152 0.0411 1.0348 0.0766
+#&gt; 226: 92.1935 -5.9046 -0.0554 2.4224 -0.9396 0.1631 3.5046 0.3299 0.4183 0.1608 1.4157 0.0409 1.0375 0.0766
+#&gt; 227: 92.2026 -5.8964 -0.0567 2.4198 -0.9400 0.1637 3.4591 0.3303 0.4183 0.1614 1.4144 0.0408 1.0444 0.0763
+#&gt; 228: 92.2069 -5.8852 -0.0578 2.4175 -0.9407 0.1633 3.4091 0.3308 0.4185 0.1621 1.4144 0.0407 1.0485 0.0763
+#&gt; 229: 92.2122 -5.8844 -0.0591 2.4145 -0.9418 0.1631 3.3899 0.3314 0.4194 0.1622 1.4173 0.0404 1.0514 0.0763
+#&gt; 230: 92.2183 -5.8907 -0.0604 2.4116 -0.9416 0.1640 3.4053 0.3319 0.4202 0.1616 1.4200 0.0401 1.0527 0.0764
+#&gt; 231: 92.2246 -5.8895 -0.0619 2.4087 -0.9422 0.1651 3.3985 0.3323 0.4208 0.1609 1.4234 0.0400 1.0560 0.0762
+#&gt; 232: 92.2282 -5.8840 -0.0632 2.4058 -0.9423 0.1641 3.3771 0.3327 0.4215 0.1609 1.4266 0.0398 1.0585 0.0762
+#&gt; 233: 92.2294 -5.8775 -0.0645 2.4032 -0.9424 0.1620 3.3481 0.3335 0.4216 0.1607 1.4311 0.0395 1.0600 0.0763
+#&gt; 234: 92.2311 -5.8709 -0.0658 2.4006 -0.9421 0.1626 3.3242 0.3343 0.4220 0.1602 1.4340 0.0393 1.0604 0.0764
+#&gt; 235: 92.2312 -5.8656 -0.0668 2.3985 -0.9420 0.1608 3.3023 0.3350 0.4225 0.1596 1.4381 0.0391 1.0600 0.0765
+#&gt; 236: 92.2289 -5.8633 -0.0675 2.3974 -0.9423 0.1599 3.2811 0.3352 0.4227 0.1589 1.4392 0.0390 1.0594 0.0765
+#&gt; 237: 92.2251 -5.8641 -0.0683 2.3960 -0.9435 0.1586 3.2734 0.3351 0.4226 0.1588 1.4403 0.0389 1.0623 0.0765
+#&gt; 238: 92.2242 -5.8633 -0.0690 2.3949 -0.9443 0.1579 3.2547 0.3349 0.4230 0.1590 1.4409 0.0389 1.0659 0.0765
+#&gt; 239: 92.2250 -5.8612 -0.0693 2.3951 -0.9449 0.1558 3.2309 0.3346 0.4234 0.1599 1.4396 0.0389 1.0740 0.0762
+#&gt; 240: 92.2264 -5.8597 -0.0696 2.3949 -0.9446 0.1550 3.2124 0.3342 0.4234 0.1603 1.4401 0.0388 1.0791 0.0760
+#&gt; 241: 92.2281 -5.8562 -0.0699 2.3948 -0.9449 0.1544 3.1933 0.3339 0.4236 0.1604 1.4411 0.0388 1.0825 0.0760
+#&gt; 242: 92.2289 -5.8512 -0.0703 2.3942 -0.9450 0.1534 3.1709 0.3338 0.4235 0.1606 1.4421 0.0388 1.0870 0.0760
+#&gt; 243: 92.2296 -5.8489 -0.0708 2.3934 -0.9446 0.1531 3.1689 0.3342 0.4230 0.1605 1.4423 0.0387 1.0876 0.0760
+#&gt; 244: 92.2311 -5.8446 -0.0715 2.3929 -0.9443 0.1528 3.1630 0.3349 0.4228 0.1604 1.4429 0.0387 1.0916 0.0759
+#&gt; 245: 92.2338 -5.8421 -0.0718 2.3924 -0.9443 0.1528 3.1616 0.3352 0.4224 0.1610 1.4438 0.0387 1.0980 0.0755
+#&gt; 246: 92.2361 -5.8389 -0.0721 2.3918 -0.9439 0.1525 3.1525 0.3354 0.4216 0.1620 1.4438 0.0388 1.1018 0.0753
+#&gt; 247: 92.2374 -5.8388 -0.0724 2.3917 -0.9434 0.1510 3.1605 0.3356 0.4212 0.1629 1.4438 0.0389 1.1050 0.0751
+#&gt; 248: 92.2360 -5.8367 -0.0728 2.3918 -0.9432 0.1505 3.1559 0.3360 0.4207 0.1638 1.4437 0.0389 1.1090 0.0748
+#&gt; 249: 92.2361 -5.8351 -0.0732 2.3914 -0.9435 0.1499 3.1521 0.3363 0.4204 0.1646 1.4433 0.0389 1.1117 0.0748
+#&gt; 250: 92.2353 -5.8349 -0.0733 2.3906 -0.9436 0.1502 3.1607 0.3365 0.4202 0.1646 1.4457 0.0388 1.1107 0.0749
+#&gt; 251: 92.2343 -5.8318 -0.0736 2.3903 -0.9430 0.1494 3.1513 0.3367 0.4201 0.1648 1.4453 0.0387 1.1093 0.0750
+#&gt; 252: 92.2356 -5.8244 -0.0739 2.3895 -0.9424 0.1477 3.1240 0.3369 0.4200 0.1651 1.4460 0.0386 1.1083 0.0750
+#&gt; 253: 92.2367 -5.8188 -0.0742 2.3890 -0.9423 0.1465 3.1025 0.3369 0.4200 0.1649 1.4477 0.0385 1.1092 0.0750
+#&gt; 254: 92.2392 -5.8154 -0.0747 2.3880 -0.9421 0.1458 3.0888 0.3372 0.4195 0.1644 1.4494 0.0384 1.1080 0.0750
+#&gt; 255: 92.2404 -5.8131 -0.0751 2.3870 -0.9417 0.1451 3.0778 0.3375 0.4191 0.1639 1.4501 0.0383 1.1070 0.0751
+#&gt; 256: 92.2408 -5.8109 -0.0753 2.3867 -0.9413 0.1445 3.0740 0.3376 0.4192 0.1633 1.4510 0.0382 1.1064 0.0751
+#&gt; 257: 92.2413 -5.8066 -0.0754 2.3866 -0.9409 0.1446 3.0636 0.3376 0.4191 0.1628 1.4522 0.0382 1.1080 0.0750
+#&gt; 258: 92.2412 -5.8035 -0.0754 2.3869 -0.9404 0.1436 3.0502 0.3372 0.4191 0.1623 1.4534 0.0381 1.1057 0.0751
+#&gt; 259: 92.2399 -5.7996 -0.0753 2.3871 -0.9399 0.1427 3.0357 0.3370 0.4195 0.1621 1.4540 0.0380 1.1037 0.0752
+#&gt; 260: 92.2389 -5.7955 -0.0755 2.3872 -0.9391 0.1420 3.0251 0.3366 0.4199 0.1619 1.4555 0.0380 1.1041 0.0752
+#&gt; 261: 92.2378 -5.7941 -0.0755 2.3875 -0.9385 0.1412 3.0240 0.3362 0.4201 0.1613 1.4575 0.0380 1.1048 0.0751
+#&gt; 262: 92.2361 -5.7920 -0.0756 2.3879 -0.9379 0.1407 3.0182 0.3358 0.4205 0.1607 1.4581 0.0381 1.1047 0.0750
+#&gt; 263: 92.2338 -5.7891 -0.0754 2.3883 -0.9375 0.1407 3.0072 0.3356 0.4211 0.1603 1.4585 0.0381 1.1041 0.0750
+#&gt; 264: 92.2313 -5.7882 -0.0752 2.3886 -0.9371 0.1407 3.0009 0.3355 0.4217 0.1601 1.4574 0.0381 1.1036 0.0750
+#&gt; 265: 92.2312 -5.7843 -0.0752 2.3883 -0.9372 0.1402 2.9872 0.3358 0.4220 0.1599 1.4577 0.0381 1.1026 0.0750
+#&gt; 266: 92.2312 -5.7800 -0.0753 2.3880 -0.9370 0.1396 2.9708 0.3363 0.4223 0.1597 1.4584 0.0381 1.1019 0.0750
+#&gt; 267: 92.2306 -5.7785 -0.0755 2.3878 -0.9372 0.1397 2.9619 0.3368 0.4227 0.1595 1.4578 0.0381 1.1021 0.0750
+#&gt; 268: 92.2287 -5.7803 -0.0758 2.3870 -0.9372 0.1394 2.9777 0.3375 0.4226 0.1594 1.4578 0.0380 1.1032 0.0749
+#&gt; 269: 92.2265 -5.7804 -0.0761 2.3865 -0.9371 0.1399 2.9816 0.3382 0.4226 0.1592 1.4589 0.0380 1.1058 0.0747
+#&gt; 270: 92.2236 -5.7811 -0.0765 2.3860 -0.9369 0.1411 2.9893 0.3386 0.4227 0.1591 1.4597 0.0380 1.1081 0.0745
+#&gt; 271: 92.2211 -5.7793 -0.0769 2.3852 -0.9365 0.1421 2.9888 0.3390 0.4228 0.1591 1.4606 0.0379 1.1083 0.0745
+#&gt; 272: 92.2187 -5.7773 -0.0773 2.3845 -0.9361 0.1423 2.9810 0.3396 0.4232 0.1589 1.4617 0.0378 1.1076 0.0746
+#&gt; 273: 92.2164 -5.7769 -0.0776 2.3838 -0.9356 0.1427 2.9809 0.3402 0.4240 0.1589 1.4615 0.0378 1.1073 0.0746
+#&gt; 274: 92.2145 -5.7763 -0.0778 2.3836 -0.9355 0.1434 2.9795 0.3407 0.4248 0.1589 1.4615 0.0378 1.1069 0.0746
+#&gt; 275: 92.2133 -5.7762 -0.0779 2.3836 -0.9352 0.1436 2.9837 0.3410 0.4253 0.1589 1.4621 0.0378 1.1064 0.0746
+#&gt; 276: 92.2123 -5.7764 -0.0781 2.3835 -0.9348 0.1431 2.9889 0.3414 0.4255 0.1589 1.4632 0.0378 1.1073 0.0746
+#&gt; 277: 92.2113 -5.7771 -0.0781 2.3839 -0.9347 0.1423 2.9925 0.3423 0.4264 0.1589 1.4630 0.0378 1.1104 0.0744
+#&gt; 278: 92.2099 -5.7774 -0.0780 2.3841 -0.9349 0.1418 2.9927 0.3429 0.4270 0.1590 1.4634 0.0378 1.1127 0.0742
+#&gt; 279: 92.2087 -5.7798 -0.0779 2.3844 -0.9352 0.1413 2.9997 0.3437 0.4276 0.1590 1.4630 0.0378 1.1133 0.0742
+#&gt; 280: 92.2077 -5.7802 -0.0778 2.3841 -0.9358 0.1407 2.9971 0.3445 0.4284 0.1586 1.4634 0.0378 1.1136 0.0742
+#&gt; 281: 92.2061 -5.7814 -0.0777 2.3837 -0.9362 0.1401 3.0004 0.3452 0.4291 0.1582 1.4629 0.0378 1.1133 0.0743
+#&gt; 282: 92.2058 -5.7802 -0.0777 2.3834 -0.9363 0.1386 2.9994 0.3459 0.4297 0.1579 1.4634 0.0378 1.1126 0.0743
+#&gt; 283: 92.2057 -5.7780 -0.0778 2.3828 -0.9361 0.1376 2.9917 0.3469 0.4298 0.1576 1.4645 0.0378 1.1147 0.0742
+#&gt; 284: 92.2051 -5.7788 -0.0780 2.3824 -0.9360 0.1367 2.9968 0.3479 0.4300 0.1573 1.4647 0.0378 1.1149 0.0741
+#&gt; 285: 92.2041 -5.7793 -0.0782 2.3821 -0.9362 0.1359 2.9941 0.3487 0.4302 0.1573 1.4653 0.0378 1.1164 0.0740
+#&gt; 286: 92.2040 -5.7803 -0.0783 2.3819 -0.9364 0.1352 2.9957 0.3495 0.4304 0.1573 1.4655 0.0378 1.1180 0.0738
+#&gt; 287: 92.2044 -5.7809 -0.0784 2.3817 -0.9365 0.1348 2.9961 0.3502 0.4304 0.1572 1.4657 0.0379 1.1178 0.0738
+#&gt; 288: 92.2043 -5.7835 -0.0785 2.3814 -0.9366 0.1350 3.0073 0.3509 0.4304 0.1572 1.4658 0.0379 1.1184 0.0738
+#&gt; 289: 92.2041 -5.7845 -0.0787 2.3809 -0.9364 0.1347 3.0126 0.3516 0.4304 0.1571 1.4653 0.0379 1.1190 0.0737
+#&gt; 290: 92.2032 -5.7852 -0.0788 2.3807 -0.9363 0.1349 3.0161 0.3521 0.4304 0.1568 1.4656 0.0379 1.1191 0.0737
+#&gt; 291: 92.2019 -5.7848 -0.0790 2.3802 -0.9363 0.1356 3.0155 0.3528 0.4300 0.1565 1.4664 0.0380 1.1210 0.0736
+#&gt; 292: 92.2012 -5.7846 -0.0792 2.3799 -0.9363 0.1361 3.0167 0.3535 0.4296 0.1563 1.4670 0.0380 1.1223 0.0735
+#&gt; 293: 92.2007 -5.7845 -0.0793 2.3795 -0.9363 0.1365 3.0175 0.3542 0.4291 0.1561 1.4681 0.0380 1.1236 0.0734
+#&gt; 294: 92.2009 -5.7850 -0.0795 2.3791 -0.9360 0.1365 3.0189 0.3550 0.4287 0.1560 1.4682 0.0380 1.1243 0.0733
+#&gt; 295: 92.2009 -5.7865 -0.0797 2.3786 -0.9360 0.1360 3.0279 0.3556 0.4286 0.1558 1.4689 0.0380 1.1243 0.0734
+#&gt; 296: 92.2007 -5.7878 -0.0798 2.3781 -0.9362 0.1358 3.0345 0.3562 0.4283 0.1555 1.4694 0.0379 1.1247 0.0734
+#&gt; 297: 92.1992 -5.7891 -0.0801 2.3774 -0.9364 0.1358 3.0403 0.3568 0.4278 0.1554 1.4699 0.0379 1.1267 0.0734
+#&gt; 298: 92.1978 -5.7892 -0.0803 2.3768 -0.9366 0.1357 3.0383 0.3573 0.4274 0.1553 1.4706 0.0378 1.1276 0.0734
+#&gt; 299: 92.1968 -5.7906 -0.0805 2.3763 -0.9369 0.1353 3.0408 0.3579 0.4269 0.1553 1.4712 0.0378 1.1282 0.0733
+#&gt; 300: 92.1954 -5.7929 -0.0807 2.3760 -0.9369 0.1352 3.0477 0.3583 0.4265 0.1551 1.4716 0.0379 1.1286 0.0733
+#&gt; 301: 92.1941 -5.7934 -0.0809 2.3757 -0.9369 0.1352 3.0483 0.3588 0.4261 0.1548 1.4727 0.0378 1.1288 0.0732
+#&gt; 302: 92.1929 -5.7949 -0.0811 2.3754 -0.9370 0.1354 3.0560 0.3592 0.4256 0.1548 1.4728 0.0379 1.1296 0.0731
+#&gt; 303: 92.1919 -5.7972 -0.0813 2.3751 -0.9368 0.1352 3.0671 0.3597 0.4250 0.1550 1.4730 0.0379 1.1302 0.0731
+#&gt; 304: 92.1906 -5.8018 -0.0814 2.3750 -0.9368 0.1349 3.0935 0.3602 0.4245 0.1552 1.4731 0.0379 1.1314 0.0730
+#&gt; 305: 92.1897 -5.8063 -0.0817 2.3744 -0.9370 0.1350 3.1211 0.3606 0.4238 0.1554 1.4727 0.0379 1.1323 0.0730
+#&gt; 306: 92.1896 -5.8116 -0.0820 2.3740 -0.9373 0.1347 3.1571 0.3610 0.4233 0.1555 1.4727 0.0379 1.1351 0.0728
+#&gt; 307: 92.1895 -5.8156 -0.0822 2.3735 -0.9373 0.1341 3.1826 0.3613 0.4226 0.1552 1.4741 0.0379 1.1374 0.0726
+#&gt; 308: 92.1899 -5.8202 -0.0824 2.3732 -0.9376 0.1338 3.2124 0.3617 0.4220 0.1554 1.4745 0.0379 1.1408 0.0724
+#&gt; 309: 92.1903 -5.8232 -0.0827 2.3728 -0.9377 0.1337 3.2330 0.3620 0.4213 0.1554 1.4749 0.0379 1.1419 0.0724
+#&gt; 310: 92.1902 -5.8249 -0.0828 2.3727 -0.9378 0.1335 3.2463 0.3621 0.4207 0.1554 1.4752 0.0379 1.1435 0.0723
+#&gt; 311: 92.1910 -5.8267 -0.0828 2.3726 -0.9378 0.1335 3.2581 0.3623 0.4200 0.1554 1.4754 0.0379 1.1441 0.0722
+#&gt; 312: 92.1918 -5.8271 -0.0829 2.3726 -0.9378 0.1333 3.2567 0.3624 0.4195 0.1552 1.4751 0.0380 1.1432 0.0723
+#&gt; 313: 92.1926 -5.8260 -0.0829 2.3725 -0.9380 0.1334 3.2497 0.3626 0.4190 0.1552 1.4751 0.0380 1.1434 0.0723
+#&gt; 314: 92.1934 -5.8256 -0.0829 2.3724 -0.9381 0.1330 3.2426 0.3628 0.4185 0.1553 1.4746 0.0380 1.1441 0.0722
+#&gt; 315: 92.1938 -5.8237 -0.0829 2.3724 -0.9384 0.1326 3.2327 0.3630 0.4179 0.1555 1.4746 0.0380 1.1468 0.0721
+#&gt; 316: 92.1950 -5.8235 -0.0829 2.3722 -0.9385 0.1324 3.2283 0.3631 0.4172 0.1557 1.4745 0.0380 1.1476 0.0721
+#&gt; 317: 92.1963 -5.8239 -0.0829 2.3722 -0.9385 0.1322 3.2260 0.3633 0.4167 0.1560 1.4741 0.0380 1.1481 0.0721
+#&gt; 318: 92.1975 -5.8242 -0.0829 2.3722 -0.9387 0.1321 3.2240 0.3634 0.4163 0.1559 1.4740 0.0380 1.1477 0.0722
+#&gt; 319: 92.1990 -5.8250 -0.0829 2.3721 -0.9387 0.1320 3.2215 0.3634 0.4159 0.1560 1.4736 0.0381 1.1496 0.0720
+#&gt; 320: 92.2003 -5.8256 -0.0829 2.3722 -0.9386 0.1322 3.2199 0.3635 0.4155 0.1561 1.4730 0.0381 1.1508 0.0719
+#&gt; 321: 92.2018 -5.8249 -0.0829 2.3723 -0.9386 0.1326 3.2150 0.3635 0.4151 0.1562 1.4727 0.0381 1.1514 0.0718
+#&gt; 322: 92.2031 -5.8239 -0.0829 2.3724 -0.9386 0.1333 3.2081 0.3635 0.4147 0.1561 1.4729 0.0381 1.1527 0.0717
+#&gt; 323: 92.2045 -5.8244 -0.0829 2.3725 -0.9384 0.1336 3.2065 0.3635 0.4143 0.1562 1.4729 0.0381 1.1541 0.0716
+#&gt; 324: 92.2060 -5.8228 -0.0828 2.3726 -0.9383 0.1339 3.1996 0.3635 0.4139 0.1562 1.4729 0.0382 1.1562 0.0714
+#&gt; 325: 92.2071 -5.8212 -0.0828 2.3727 -0.9383 0.1339 3.1921 0.3636 0.4135 0.1563 1.4733 0.0382 1.1580 0.0713
+#&gt; 326: 92.2083 -5.8201 -0.0826 2.3728 -0.9382 0.1340 3.1888 0.3639 0.4134 0.1562 1.4734 0.0382 1.1587 0.0713
+#&gt; 327: 92.2095 -5.8185 -0.0825 2.3729 -0.9379 0.1340 3.1831 0.3641 0.4134 0.1562 1.4737 0.0382 1.1592 0.0713
+#&gt; 328: 92.2105 -5.8188 -0.0823 2.3731 -0.9379 0.1338 3.1836 0.3643 0.4132 0.1561 1.4736 0.0383 1.1589 0.0713
+#&gt; 329: 92.2115 -5.8182 -0.0821 2.3732 -0.9381 0.1339 3.1807 0.3646 0.4129 0.1561 1.4737 0.0383 1.1585 0.0713
+#&gt; 330: 92.2127 -5.8181 -0.0819 2.3734 -0.9381 0.1338 3.1827 0.3648 0.4127 0.1563 1.4735 0.0383 1.1578 0.0714
+#&gt; 331: 92.2134 -5.8180 -0.0815 2.3739 -0.9381 0.1340 3.1837 0.3647 0.4128 0.1566 1.4735 0.0383 1.1575 0.0714
+#&gt; 332: 92.2136 -5.8184 -0.0811 2.3746 -0.9379 0.1340 3.1847 0.3647 0.4130 0.1570 1.4728 0.0384 1.1577 0.0714
+#&gt; 333: 92.2133 -5.8180 -0.0807 2.3753 -0.9376 0.1340 3.1853 0.3646 0.4132 0.1572 1.4725 0.0384 1.1573 0.0714
+#&gt; 334: 92.2136 -5.8173 -0.0803 2.3760 -0.9374 0.1342 3.1838 0.3645 0.4133 0.1576 1.4720 0.0385 1.1570 0.0714
+#&gt; 335: 92.2139 -5.8187 -0.0800 2.3769 -0.9372 0.1344 3.1947 0.3643 0.4135 0.1576 1.4714 0.0386 1.1567 0.0714
+#&gt; 336: 92.2134 -5.8198 -0.0796 2.3777 -0.9370 0.1348 3.2008 0.3641 0.4135 0.1577 1.4706 0.0387 1.1557 0.0714
+#&gt; 337: 92.2130 -5.8201 -0.0792 2.3784 -0.9370 0.1357 3.2050 0.3640 0.4137 0.1579 1.4703 0.0388 1.1558 0.0714
+#&gt; 338: 92.2130 -5.8190 -0.0787 2.3791 -0.9368 0.1362 3.2036 0.3638 0.4139 0.1580 1.4708 0.0388 1.1558 0.0714
+#&gt; 339: 92.2132 -5.8177 -0.0783 2.3798 -0.9368 0.1369 3.2006 0.3637 0.4142 0.1581 1.4712 0.0388 1.1551 0.0714
+#&gt; 340: 92.2137 -5.8167 -0.0778 2.3806 -0.9366 0.1376 3.1984 0.3636 0.4143 0.1581 1.4712 0.0388 1.1540 0.0715
+#&gt; 341: 92.2141 -5.8145 -0.0773 2.3814 -0.9364 0.1378 3.1916 0.3635 0.4142 0.1581 1.4712 0.0389 1.1529 0.0715
+#&gt; 342: 92.2142 -5.8123 -0.0769 2.3821 -0.9364 0.1383 3.1840 0.3634 0.4142 0.1581 1.4718 0.0389 1.1513 0.0716
+#&gt; 343: 92.2139 -5.8109 -0.0764 2.3830 -0.9364 0.1389 3.1806 0.3632 0.4142 0.1581 1.4721 0.0389 1.1501 0.0716
+#&gt; 344: 92.2137 -5.8117 -0.0759 2.3839 -0.9366 0.1390 3.1830 0.3631 0.4144 0.1582 1.4711 0.0390 1.1492 0.0717
+#&gt; 345: 92.2133 -5.8118 -0.0754 2.3849 -0.9368 0.1391 3.1827 0.3630 0.4146 0.1582 1.4703 0.0391 1.1488 0.0717
+#&gt; 346: 92.2127 -5.8113 -0.0748 2.3858 -0.9369 0.1389 3.1793 0.3629 0.4147 0.1581 1.4700 0.0391 1.1475 0.0717
+#&gt; 347: 92.2121 -5.8107 -0.0743 2.3867 -0.9371 0.1386 3.1748 0.3628 0.4149 0.1579 1.4701 0.0392 1.1463 0.0718
+#&gt; 348: 92.2106 -5.8109 -0.0738 2.3876 -0.9374 0.1385 3.1726 0.3626 0.4151 0.1577 1.4704 0.0392 1.1453 0.0719
+#&gt; 349: 92.2096 -5.8111 -0.0732 2.3883 -0.9377 0.1382 3.1703 0.3626 0.4151 0.1575 1.4705 0.0392 1.1448 0.0719
+#&gt; 350: 92.2088 -5.8108 -0.0727 2.3890 -0.9378 0.1380 3.1674 0.3625 0.4152 0.1574 1.4704 0.0392 1.1439 0.0720
+#&gt; 351: 92.2077 -5.8103 -0.0722 2.3899 -0.9379 0.1379 3.1634 0.3623 0.4154 0.1572 1.4701 0.0393 1.1432 0.0720
+#&gt; 352: 92.2069 -5.8103 -0.0718 2.3906 -0.9381 0.1380 3.1626 0.3623 0.4154 0.1570 1.4701 0.0393 1.1425 0.0721
+#&gt; 353: 92.2058 -5.8107 -0.0714 2.3913 -0.9381 0.1382 3.1629 0.3624 0.4154 0.1570 1.4695 0.0394 1.1426 0.0720
+#&gt; 354: 92.2046 -5.8102 -0.0710 2.3921 -0.9381 0.1384 3.1576 0.3624 0.4154 0.1571 1.4691 0.0394 1.1424 0.0720
+#&gt; 355: 92.2034 -5.8084 -0.0707 2.3928 -0.9381 0.1388 3.1501 0.3624 0.4154 0.1570 1.4686 0.0395 1.1414 0.0721
+#&gt; 356: 92.2027 -5.8079 -0.0703 2.3935 -0.9382 0.1392 3.1463 0.3626 0.4155 0.1569 1.4682 0.0396 1.1405 0.0721
+#&gt; 357: 92.2019 -5.8084 -0.0698 2.3943 -0.9382 0.1390 3.1444 0.3628 0.4156 0.1569 1.4665 0.0397 1.1403 0.0721
+#&gt; 358: 92.2014 -5.8085 -0.0694 2.3950 -0.9381 0.1389 3.1413 0.3630 0.4158 0.1569 1.4662 0.0398 1.1398 0.0722
+#&gt; 359: 92.2005 -5.8091 -0.0689 2.3956 -0.9383 0.1387 3.1393 0.3633 0.4159 0.1570 1.4664 0.0398 1.1401 0.0722
+#&gt; 360: 92.1994 -5.8091 -0.0685 2.3962 -0.9385 0.1385 3.1362 0.3635 0.4159 0.1572 1.4664 0.0398 1.1413 0.0722
+#&gt; 361: 92.1983 -5.8094 -0.0682 2.3966 -0.9386 0.1384 3.1340 0.3638 0.4159 0.1573 1.4669 0.0398 1.1420 0.0722
+#&gt; 362: 92.1976 -5.8086 -0.0678 2.3971 -0.9389 0.1380 3.1277 0.3639 0.4160 0.1573 1.4671 0.0398 1.1414 0.0723
+#&gt; 363: 92.1967 -5.8081 -0.0675 2.3976 -0.9389 0.1377 3.1239 0.3641 0.4161 0.1573 1.4669 0.0399 1.1412 0.0723
+#&gt; 364: 92.1960 -5.8073 -0.0671 2.3982 -0.9390 0.1373 3.1208 0.3643 0.4161 0.1572 1.4668 0.0399 1.1411 0.0723
+#&gt; 365: 92.1958 -5.8066 -0.0667 2.3988 -0.9389 0.1369 3.1164 0.3645 0.4160 0.1572 1.4672 0.0399 1.1416 0.0723
+#&gt; 366: 92.1956 -5.8063 -0.0664 2.3992 -0.9390 0.1364 3.1127 0.3650 0.4156 0.1573 1.4674 0.0399 1.1425 0.0723
+#&gt; 367: 92.1952 -5.8056 -0.0661 2.3996 -0.9389 0.1361 3.1082 0.3652 0.4155 0.1574 1.4675 0.0399 1.1416 0.0723
+#&gt; 368: 92.1948 -5.8059 -0.0658 2.4001 -0.9389 0.1359 3.1068 0.3655 0.4154 0.1575 1.4671 0.0399 1.1406 0.0724
+#&gt; 369: 92.1948 -5.8064 -0.0655 2.4005 -0.9388 0.1360 3.1055 0.3658 0.4152 0.1576 1.4669 0.0399 1.1408 0.0724
+#&gt; 370: 92.1951 -5.8072 -0.0652 2.4010 -0.9389 0.1361 3.1060 0.3660 0.4151 0.1576 1.4669 0.0399 1.1406 0.0724
+#&gt; 371: 92.1956 -5.8080 -0.0649 2.4015 -0.9390 0.1362 3.1095 0.3662 0.4150 0.1576 1.4669 0.0400 1.1411 0.0724
+#&gt; 372: 92.1962 -5.8096 -0.0645 2.4020 -0.9390 0.1363 3.1168 0.3665 0.4149 0.1576 1.4667 0.0400 1.1411 0.0724
+#&gt; 373: 92.1968 -5.8098 -0.0642 2.4025 -0.9392 0.1363 3.1154 0.3666 0.4147 0.1576 1.4664 0.0400 1.1418 0.0723
+#&gt; 374: 92.1972 -5.8098 -0.0640 2.4029 -0.9395 0.1363 3.1117 0.3667 0.4146 0.1576 1.4661 0.0401 1.1421 0.0723
+#&gt; 375: 92.1979 -5.8101 -0.0637 2.4032 -0.9397 0.1364 3.1090 0.3668 0.4143 0.1577 1.4654 0.0401 1.1425 0.0723
+#&gt; 376: 92.1981 -5.8106 -0.0635 2.4035 -0.9399 0.1363 3.1084 0.3669 0.4142 0.1576 1.4650 0.0401 1.1423 0.0723
+#&gt; 377: 92.1986 -5.8104 -0.0633 2.4039 -0.9399 0.1360 3.1053 0.3670 0.4142 0.1576 1.4645 0.0402 1.1424 0.0723
+#&gt; 378: 92.1989 -5.8104 -0.0631 2.4043 -0.9399 0.1358 3.1026 0.3671 0.4142 0.1577 1.4638 0.0402 1.1421 0.0723
+#&gt; 379: 92.1990 -5.8114 -0.0628 2.4047 -0.9399 0.1355 3.1068 0.3671 0.4141 0.1577 1.4636 0.0402 1.1413 0.0724
+#&gt; 380: 92.1989 -5.8119 -0.0627 2.4048 -0.9400 0.1351 3.1095 0.3673 0.4136 0.1577 1.4634 0.0402 1.1413 0.0724
+#&gt; 381: 92.1989 -5.8127 -0.0627 2.4048 -0.9400 0.1349 3.1152 0.3676 0.4131 0.1577 1.4631 0.0403 1.1408 0.0723
+#&gt; 382: 92.1994 -5.8126 -0.0627 2.4049 -0.9399 0.1348 3.1188 0.3678 0.4126 0.1576 1.4635 0.0403 1.1403 0.0723
+#&gt; 383: 92.2000 -5.8129 -0.0626 2.4049 -0.9397 0.1346 3.1256 0.3681 0.4120 0.1576 1.4637 0.0403 1.1396 0.0723
+#&gt; 384: 92.2006 -5.8133 -0.0626 2.4050 -0.9396 0.1347 3.1290 0.3683 0.4115 0.1575 1.4641 0.0402 1.1389 0.0723
+#&gt; 385: 92.2015 -5.8131 -0.0626 2.4050 -0.9394 0.1350 3.1287 0.3686 0.4110 0.1575 1.4642 0.0402 1.1382 0.0723
+#&gt; 386: 92.2023 -5.8140 -0.0625 2.4049 -0.9391 0.1349 3.1324 0.3690 0.4104 0.1574 1.4647 0.0402 1.1374 0.0723
+#&gt; 387: 92.2030 -5.8147 -0.0625 2.4050 -0.9390 0.1349 3.1345 0.3693 0.4099 0.1572 1.4652 0.0402 1.1366 0.0724
+#&gt; 388: 92.2040 -5.8157 -0.0625 2.4050 -0.9389 0.1349 3.1381 0.3696 0.4094 0.1570 1.4652 0.0402 1.1362 0.0724
+#&gt; 389: 92.2051 -5.8156 -0.0625 2.4051 -0.9387 0.1349 3.1373 0.3699 0.4090 0.1570 1.4653 0.0402 1.1354 0.0724
+#&gt; 390: 92.2063 -5.8152 -0.0625 2.4051 -0.9386 0.1349 3.1350 0.3702 0.4087 0.1570 1.4655 0.0402 1.1345 0.0725
+#&gt; 391: 92.2076 -5.8160 -0.0625 2.4051 -0.9384 0.1350 3.1380 0.3705 0.4083 0.1571 1.4656 0.0402 1.1341 0.0725
+#&gt; 392: 92.2086 -5.8166 -0.0626 2.4049 -0.9384 0.1349 3.1397 0.3707 0.4081 0.1572 1.4658 0.0402 1.1345 0.0725
+#&gt; 393: 92.2095 -5.8168 -0.0626 2.4047 -0.9383 0.1348 3.1405 0.3708 0.4080 0.1573 1.4659 0.0402 1.1344 0.0725
+#&gt; 394: 92.2107 -5.8174 -0.0627 2.4045 -0.9382 0.1347 3.1433 0.3710 0.4079 0.1575 1.4660 0.0401 1.1342 0.0725
+#&gt; 395: 92.2118 -5.8174 -0.0628 2.4043 -0.9380 0.1346 3.1437 0.3711 0.4078 0.1575 1.4661 0.0401 1.1343 0.0725
+#&gt; 396: 92.2127 -5.8170 -0.0629 2.4041 -0.9379 0.1344 3.1424 0.3712 0.4077 0.1575 1.4664 0.0401 1.1342 0.0725
+#&gt; 397: 92.2137 -5.8161 -0.0630 2.4040 -0.9376 0.1342 3.1386 0.3713 0.4076 0.1577 1.4667 0.0401 1.1341 0.0725
+#&gt; 398: 92.2146 -5.8152 -0.0633 2.4036 -0.9374 0.1341 3.1344 0.3713 0.4075 0.1578 1.4671 0.0401 1.1334 0.0725
+#&gt; 399: 92.2157 -5.8138 -0.0635 2.4032 -0.9373 0.1340 3.1296 0.3714 0.4074 0.1578 1.4678 0.0401 1.1336 0.0726
+#&gt; 400: 92.2165 -5.8131 -0.0638 2.4027 -0.9372 0.1340 3.1262 0.3715 0.4072 0.1579 1.4681 0.0400 1.1332 0.0726
+#&gt; 401: 92.2173 -5.8118 -0.0641 2.4022 -0.9372 0.1341 3.1220 0.3716 0.4069 0.1579 1.4686 0.0400 1.1339 0.0726
+#&gt; 402: 92.2181 -5.8107 -0.0643 2.4018 -0.9370 0.1344 3.1192 0.3718 0.4065 0.1580 1.4694 0.0400 1.1338 0.0726
+#&gt; 403: 92.2190 -5.8099 -0.0646 2.4013 -0.9371 0.1348 3.1166 0.3720 0.4061 0.1581 1.4700 0.0400 1.1344 0.0725
+#&gt; 404: 92.2198 -5.8104 -0.0649 2.4008 -0.9372 0.1348 3.1161 0.3723 0.4058 0.1582 1.4704 0.0399 1.1357 0.0725
+#&gt; 405: 92.2203 -5.8107 -0.0652 2.4004 -0.9372 0.1348 3.1177 0.3725 0.4055 0.1582 1.4705 0.0400 1.1358 0.0724
+#&gt; 406: 92.2204 -5.8103 -0.0653 2.4002 -0.9371 0.1348 3.1157 0.3724 0.4051 0.1582 1.4709 0.0400 1.1361 0.0724
+#&gt; 407: 92.2201 -5.8094 -0.0655 2.4001 -0.9369 0.1348 3.1121 0.3724 0.4048 0.1583 1.4713 0.0400 1.1360 0.0724
+#&gt; 408: 92.2201 -5.8087 -0.0657 2.3999 -0.9368 0.1350 3.1085 0.3724 0.4044 0.1582 1.4714 0.0400 1.1360 0.0723
+#&gt; 409: 92.2201 -5.8083 -0.0658 2.3998 -0.9365 0.1355 3.1073 0.3724 0.4043 0.1582 1.4713 0.0401 1.1358 0.0723
+#&gt; 410: 92.2196 -5.8094 -0.0659 2.3996 -0.9365 0.1361 3.1123 0.3724 0.4041 0.1582 1.4712 0.0401 1.1357 0.0723
+#&gt; 411: 92.2192 -5.8099 -0.0661 2.3994 -0.9366 0.1363 3.1168 0.3724 0.4038 0.1582 1.4715 0.0401 1.1354 0.0723
+#&gt; 412: 92.2187 -5.8105 -0.0662 2.3993 -0.9365 0.1365 3.1215 0.3725 0.4035 0.1582 1.4716 0.0401 1.1359 0.0723
+#&gt; 413: 92.2185 -5.8109 -0.0663 2.3992 -0.9365 0.1367 3.1268 0.3725 0.4031 0.1583 1.4719 0.0401 1.1357 0.0723
+#&gt; 414: 92.2183 -5.8111 -0.0665 2.3987 -0.9365 0.1370 3.1286 0.3727 0.4026 0.1582 1.4724 0.0400 1.1349 0.0723
+#&gt; 415: 92.2181 -5.8122 -0.0667 2.3983 -0.9366 0.1370 3.1351 0.3729 0.4021 0.1581 1.4726 0.0400 1.1341 0.0724
+#&gt; 416: 92.2180 -5.8133 -0.0669 2.3979 -0.9367 0.1372 3.1409 0.3731 0.4015 0.1578 1.4734 0.0400 1.1333 0.0724
+#&gt; 417: 92.2176 -5.8138 -0.0671 2.3976 -0.9368 0.1374 3.1426 0.3733 0.4009 0.1576 1.4739 0.0400 1.1325 0.0724
+#&gt; 418: 92.2173 -5.8150 -0.0673 2.3973 -0.9369 0.1376 3.1479 0.3735 0.4003 0.1575 1.4740 0.0400 1.1316 0.0725
+#&gt; 419: 92.2174 -5.8154 -0.0674 2.3970 -0.9369 0.1375 3.1497 0.3736 0.3998 0.1574 1.4741 0.0400 1.1314 0.0724
+#&gt; 420: 92.2175 -5.8154 -0.0676 2.3968 -0.9369 0.1375 3.1489 0.3737 0.3993 0.1574 1.4742 0.0400 1.1315 0.0724
+#&gt; 421: 92.2176 -5.8154 -0.0678 2.3964 -0.9369 0.1374 3.1485 0.3739 0.3989 0.1573 1.4743 0.0400 1.1312 0.0724
+#&gt; 422: 92.2174 -5.8155 -0.0680 2.3961 -0.9370 0.1375 3.1483 0.3741 0.3985 0.1572 1.4744 0.0400 1.1309 0.0723
+#&gt; 423: 92.2170 -5.8156 -0.0681 2.3958 -0.9371 0.1375 3.1481 0.3742 0.3980 0.1571 1.4741 0.0400 1.1308 0.0723
+#&gt; 424: 92.2169 -5.8168 -0.0683 2.3956 -0.9372 0.1374 3.1524 0.3744 0.3976 0.1571 1.4740 0.0400 1.1316 0.0722
+#&gt; 425: 92.2167 -5.8171 -0.0685 2.3954 -0.9372 0.1373 3.1520 0.3744 0.3972 0.1571 1.4736 0.0401 1.1317 0.0722
+#&gt; 426: 92.2164 -5.8170 -0.0687 2.3951 -0.9372 0.1373 3.1502 0.3745 0.3968 0.1570 1.4734 0.0401 1.1320 0.0722
+#&gt; 427: 92.2166 -5.8169 -0.0688 2.3949 -0.9372 0.1372 3.1480 0.3745 0.3964 0.1570 1.4734 0.0401 1.1317 0.0721
+#&gt; 428: 92.2166 -5.8170 -0.0689 2.3948 -0.9374 0.1371 3.1460 0.3745 0.3959 0.1570 1.4735 0.0401 1.1315 0.0721
+#&gt; 429: 92.2162 -5.8171 -0.0691 2.3946 -0.9374 0.1369 3.1446 0.3745 0.3954 0.1570 1.4736 0.0401 1.1316 0.0721
+#&gt; 430: 92.2158 -5.8178 -0.0692 2.3944 -0.9375 0.1370 3.1464 0.3745 0.3950 0.1570 1.4736 0.0401 1.1314 0.0721
+#&gt; 431: 92.2153 -5.8180 -0.0693 2.3942 -0.9375 0.1371 3.1470 0.3745 0.3946 0.1570 1.4735 0.0401 1.1314 0.0721
+#&gt; 432: 92.2150 -5.8182 -0.0695 2.3940 -0.9375 0.1372 3.1477 0.3746 0.3942 0.1570 1.4735 0.0401 1.1315 0.0721
+#&gt; 433: 92.2145 -5.8189 -0.0696 2.3938 -0.9375 0.1374 3.1512 0.3746 0.3938 0.1571 1.4736 0.0400 1.1323 0.0720
+#&gt; 434: 92.2141 -5.8186 -0.0697 2.3936 -0.9373 0.1376 3.1530 0.3746 0.3933 0.1571 1.4736 0.0400 1.1330 0.0719
+#&gt; 435: 92.2133 -5.8187 -0.0699 2.3934 -0.9373 0.1381 3.1571 0.3747 0.3929 0.1570 1.4738 0.0400 1.1325 0.0720
+#&gt; 436: 92.2129 -5.8180 -0.0700 2.3932 -0.9374 0.1380 3.1544 0.3746 0.3925 0.1570 1.4740 0.0400 1.1332 0.0719
+#&gt; 437: 92.2122 -5.8186 -0.0702 2.3930 -0.9375 0.1380 3.1574 0.3746 0.3921 0.1570 1.4739 0.0400 1.1342 0.0718
+#&gt; 438: 92.2114 -5.8187 -0.0703 2.3928 -0.9376 0.1380 3.1583 0.3745 0.3918 0.1569 1.4740 0.0400 1.1346 0.0718
+#&gt; 439: 92.2104 -5.8181 -0.0705 2.3925 -0.9377 0.1381 3.1568 0.3744 0.3914 0.1568 1.4743 0.0400 1.1352 0.0718
+#&gt; 440: 92.2095 -5.8178 -0.0706 2.3923 -0.9377 0.1381 3.1555 0.3743 0.3910 0.1566 1.4745 0.0400 1.1349 0.0718
+#&gt; 441: 92.2088 -5.8176 -0.0707 2.3923 -0.9378 0.1381 3.1559 0.3742 0.3907 0.1565 1.4748 0.0400 1.1349 0.0718
+#&gt; 442: 92.2081 -5.8172 -0.0708 2.3921 -0.9379 0.1383 3.1539 0.3741 0.3903 0.1564 1.4754 0.0400 1.1350 0.0717
+#&gt; 443: 92.2074 -5.8171 -0.0709 2.3920 -0.9380 0.1387 3.1526 0.3740 0.3901 0.1563 1.4756 0.0400 1.1349 0.0717
+#&gt; 444: 92.2068 -5.8175 -0.0711 2.3918 -0.9380 0.1390 3.1533 0.3739 0.3898 0.1562 1.4758 0.0400 1.1353 0.0717
+#&gt; 445: 92.2061 -5.8180 -0.0712 2.3915 -0.9382 0.1394 3.1529 0.3737 0.3896 0.1562 1.4758 0.0400 1.1355 0.0717
+#&gt; 446: 92.2054 -5.8177 -0.0714 2.3912 -0.9384 0.1398 3.1496 0.3735 0.3894 0.1562 1.4760 0.0399 1.1367 0.0716
+#&gt; 447: 92.2051 -5.8180 -0.0716 2.3910 -0.9385 0.1400 3.1484 0.3734 0.3891 0.1563 1.4762 0.0399 1.1370 0.0715
+#&gt; 448: 92.2053 -5.8189 -0.0717 2.3909 -0.9387 0.1405 3.1499 0.3732 0.3889 0.1563 1.4764 0.0399 1.1377 0.0715
+#&gt; 449: 92.2054 -5.8195 -0.0718 2.3908 -0.9388 0.1411 3.1497 0.3730 0.3887 0.1562 1.4768 0.0399 1.1382 0.0715
+#&gt; 450: 92.2054 -5.8205 -0.0719 2.3906 -0.9390 0.1417 3.1528 0.3728 0.3885 0.1562 1.4769 0.0399 1.1378 0.0715
+#&gt; 451: 92.2053 -5.8213 -0.0720 2.3905 -0.9391 0.1423 3.1544 0.3725 0.3883 0.1561 1.4774 0.0399 1.1379 0.0715
+#&gt; 452: 92.2054 -5.8218 -0.0720 2.3905 -0.9393 0.1426 3.1541 0.3722 0.3882 0.1560 1.4779 0.0398 1.1378 0.0715
+#&gt; 453: 92.2054 -5.8217 -0.0721 2.3903 -0.9395 0.1428 3.1530 0.3721 0.3880 0.1559 1.4785 0.0398 1.1378 0.0715
+#&gt; 454: 92.2053 -5.8214 -0.0722 2.3901 -0.9395 0.1431 3.1508 0.3720 0.3878 0.1559 1.4786 0.0398 1.1375 0.0715
+#&gt; 455: 92.2052 -5.8220 -0.0724 2.3898 -0.9396 0.1433 3.1519 0.3720 0.3875 0.1559 1.4791 0.0398 1.1379 0.0715
+#&gt; 456: 92.2053 -5.8230 -0.0727 2.3894 -0.9397 0.1434 3.1544 0.3720 0.3873 0.1560 1.4793 0.0398 1.1384 0.0714
+#&gt; 457: 92.2053 -5.8240 -0.0729 2.3889 -0.9398 0.1437 3.1568 0.3720 0.3869 0.1559 1.4793 0.0398 1.1393 0.0714
+#&gt; 458: 92.2051 -5.8245 -0.0731 2.3885 -0.9399 0.1440 3.1571 0.3721 0.3865 0.1558 1.4797 0.0397 1.1404 0.0713
+#&gt; 459: 92.2045 -5.8246 -0.0732 2.3882 -0.9402 0.1442 3.1562 0.3721 0.3862 0.1558 1.4801 0.0397 1.1407 0.0713
+#&gt; 460: 92.2040 -5.8244 -0.0734 2.3878 -0.9403 0.1442 3.1536 0.3722 0.3859 0.1558 1.4806 0.0397 1.1406 0.0713
+#&gt; 461: 92.2030 -5.8245 -0.0736 2.3874 -0.9404 0.1444 3.1517 0.3722 0.3856 0.1557 1.4811 0.0397 1.1412 0.0713
+#&gt; 462: 92.2022 -5.8253 -0.0738 2.3870 -0.9405 0.1445 3.1531 0.3723 0.3853 0.1556 1.4817 0.0396 1.1425 0.0712
+#&gt; 463: 92.2014 -5.8260 -0.0740 2.3866 -0.9405 0.1449 3.1545 0.3724 0.3849 0.1556 1.4823 0.0396 1.1441 0.0711
+#&gt; 464: 92.2008 -5.8257 -0.0742 2.3862 -0.9405 0.1453 3.1522 0.3726 0.3845 0.1555 1.4828 0.0396 1.1451 0.0711
+#&gt; 465: 92.2002 -5.8256 -0.0744 2.3859 -0.9404 0.1458 3.1511 0.3727 0.3842 0.1555 1.4830 0.0396 1.1459 0.0710
+#&gt; 466: 92.1997 -5.8256 -0.0747 2.3855 -0.9403 0.1463 3.1516 0.3728 0.3839 0.1555 1.4834 0.0396 1.1476 0.0709
+#&gt; 467: 92.1993 -5.8258 -0.0749 2.3850 -0.9404 0.1468 3.1521 0.3730 0.3836 0.1555 1.4835 0.0395 1.1490 0.0708
+#&gt; 468: 92.1990 -5.8259 -0.0752 2.3846 -0.9404 0.1473 3.1546 0.3731 0.3834 0.1555 1.4837 0.0395 1.1500 0.0708
+#&gt; 469: 92.1987 -5.8263 -0.0753 2.3844 -0.9403 0.1479 3.1598 0.3731 0.3831 0.1555 1.4839 0.0395 1.1504 0.0707
+#&gt; 470: 92.1987 -5.8267 -0.0755 2.3841 -0.9403 0.1482 3.1611 0.3730 0.3829 0.1555 1.4839 0.0395 1.1496 0.0708
+#&gt; 471: 92.1987 -5.8269 -0.0756 2.3839 -0.9404 0.1482 3.1627 0.3730 0.3826 0.1555 1.4839 0.0395 1.1492 0.0708
+#&gt; 472: 92.1983 -5.8269 -0.0758 2.3838 -0.9403 0.1480 3.1618 0.3729 0.3823 0.1555 1.4839 0.0395 1.1493 0.0708
+#&gt; 473: 92.1980 -5.8264 -0.0760 2.3836 -0.9402 0.1478 3.1602 0.3728 0.3820 0.1554 1.4839 0.0395 1.1489 0.0708
+#&gt; 474: 92.1976 -5.8256 -0.0762 2.3834 -0.9402 0.1475 3.1565 0.3727 0.3818 0.1554 1.4842 0.0395 1.1487 0.0708
+#&gt; 475: 92.1971 -5.8252 -0.0763 2.3832 -0.9402 0.1473 3.1543 0.3726 0.3816 0.1553 1.4845 0.0395 1.1487 0.0707
+#&gt; 476: 92.1965 -5.8250 -0.0765 2.3830 -0.9402 0.1469 3.1523 0.3725 0.3814 0.1552 1.4846 0.0395 1.1484 0.0707
+#&gt; 477: 92.1960 -5.8242 -0.0766 2.3827 -0.9402 0.1465 3.1483 0.3724 0.3811 0.1552 1.4849 0.0395 1.1483 0.0708
+#&gt; 478: 92.1955 -5.8236 -0.0767 2.3826 -0.9402 0.1463 3.1447 0.3722 0.3808 0.1553 1.4854 0.0395 1.1481 0.0708
+#&gt; 479: 92.1952 -5.8232 -0.0769 2.3824 -0.9401 0.1462 3.1421 0.3722 0.3805 0.1554 1.4857 0.0395 1.1478 0.0708
+#&gt; 480: 92.1948 -5.8235 -0.0770 2.3822 -0.9400 0.1461 3.1426 0.3721 0.3803 0.1554 1.4862 0.0395 1.1478 0.0708
+#&gt; 481: 92.1947 -5.8240 -0.0772 2.3820 -0.9399 0.1459 3.1455 0.3721 0.3801 0.1554 1.4868 0.0395 1.1483 0.0708
+#&gt; 482: 92.1948 -5.8244 -0.0774 2.3817 -0.9399 0.1456 3.1476 0.3720 0.3799 0.1553 1.4873 0.0395 1.1488 0.0708
+#&gt; 483: 92.1944 -5.8247 -0.0776 2.3815 -0.9397 0.1455 3.1487 0.3719 0.3797 0.1553 1.4876 0.0394 1.1494 0.0708
+#&gt; 484: 92.1941 -5.8249 -0.0778 2.3811 -0.9396 0.1454 3.1493 0.3719 0.3795 0.1554 1.4879 0.0394 1.1501 0.0707
+#&gt; 485: 92.1940 -5.8252 -0.0780 2.3809 -0.9396 0.1453 3.1501 0.3718 0.3793 0.1554 1.4881 0.0394 1.1503 0.0707
+#&gt; 486: 92.1936 -5.8249 -0.0781 2.3807 -0.9395 0.1453 3.1486 0.3717 0.3792 0.1554 1.4884 0.0394 1.1508 0.0707
+#&gt; 487: 92.1935 -5.8248 -0.0783 2.3804 -0.9394 0.1453 3.1485 0.3716 0.3791 0.1553 1.4887 0.0393 1.1507 0.0707
+#&gt; 488: 92.1932 -5.8246 -0.0785 2.3800 -0.9394 0.1454 3.1478 0.3715 0.3788 0.1552 1.4892 0.0393 1.1510 0.0707
+#&gt; 489: 92.1931 -5.8241 -0.0787 2.3796 -0.9394 0.1455 3.1468 0.3715 0.3787 0.1551 1.4895 0.0393 1.1514 0.0706
+#&gt; 490: 92.1934 -5.8242 -0.0790 2.3793 -0.9393 0.1456 3.1478 0.3715 0.3786 0.1551 1.4898 0.0393 1.1528 0.0706
+#&gt; 491: 92.1936 -5.8241 -0.0792 2.3788 -0.9392 0.1455 3.1472 0.3715 0.3785 0.1551 1.4900 0.0393 1.1533 0.0706
+#&gt; 492: 92.1940 -5.8234 -0.0794 2.3783 -0.9391 0.1455 3.1449 0.3714 0.3783 0.1551 1.4903 0.0392 1.1538 0.0705
+#&gt; 493: 92.1943 -5.8230 -0.0797 2.3779 -0.9390 0.1455 3.1426 0.3714 0.3783 0.1552 1.4907 0.0392 1.1541 0.0705
+#&gt; 494: 92.1946 -5.8226 -0.0799 2.3774 -0.9390 0.1458 3.1405 0.3713 0.3782 0.1551 1.4911 0.0392 1.1541 0.0706
+#&gt; 495: 92.1948 -5.8219 -0.0802 2.3770 -0.9391 0.1459 3.1366 0.3712 0.3782 0.1551 1.4916 0.0392 1.1543 0.0706
+#&gt; 496: 92.1948 -5.8213 -0.0804 2.3766 -0.9392 0.1460 3.1331 0.3711 0.3781 0.1552 1.4920 0.0392 1.1556 0.0705
+#&gt; 497: 92.1949 -5.8213 -0.0806 2.3762 -0.9393 0.1462 3.1326 0.3711 0.3780 0.1553 1.4923 0.0391 1.1564 0.0705
+#&gt; 498: 92.1950 -5.8215 -0.0808 2.3758 -0.9394 0.1462 3.1331 0.3710 0.3779 0.1553 1.4926 0.0391 1.1568 0.0705
+#&gt; 499: 92.1953 -5.8219 -0.0810 2.3754 -0.9395 0.1461 3.1343 0.3709 0.3778 0.1554 1.4929 0.0391 1.1567 0.0705
+#&gt; 500: 92.1957 -5.8232 -0.0812 2.3751 -0.9395 0.1459 3.1411 0.3709 0.3776 0.1554 1.4931 0.0391 1.1575 0.0705</div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_fomc_sfo_focei_obs_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_tc</span><span class='op'>[</span><span class='st'>"FOMC-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ error_model <span class='op'>=</span> <span class='st'>"obs_tc"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_alpha |
+#&gt; |.....................| log_beta |sigma_low_parent |rsd_high_parent |sigma_low_A1 |
+#&gt; |.....................|rsd_high_A1 | o1 | o2 | o3 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o4 | o5 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 500.20030 | 1.000 | -1.000 | -0.9113 | -0.8944 |
+#&gt; |.....................| -0.8454 | -0.8678 | -0.8916 | -0.8678 |
+#&gt; |.....................| -0.8916 | -0.8767 | -0.8743 | -0.8675 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8704 | -0.8704 |...........|...........|</span>
+#&gt; | U| 500.2003 | 93.00 | -5.300 | -0.9400 | -0.1100 |
+#&gt; |.....................| 2.300 | 1.200 | 0.03000 | 1.200 |
+#&gt; |.....................| 0.03000 | 0.7598 | 0.8758 | 1.214 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.068 | 1.071 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 500.2003</span> | 93.00 | 0.004992 | 0.2809 | 0.8958 |
+#&gt; |.....................| 9.974 | 1.200 | 0.03000 | 1.200 |
+#&gt; |.....................| 0.03000 | 0.7598 | 0.8758 | 1.214 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.068 | 1.071 |...........|...........|</span>
+#&gt; | G| Gill Diff. | 48.88 | 2.383 | 0.1231 | 0.1986 |
+#&gt; |.....................| 0.1571 | -68.85 | -20.11 | 3.616 |
+#&gt; |.....................| -2.292 | 0.6250 | 11.41 | -12.48 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.903 | -10.91 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 2737.7532 | 0.4556 | -1.027 | -0.9127 | -0.8966 |
+#&gt; |.....................| -0.8471 | -0.1009 | -0.6676 | -0.9080 |
+#&gt; |.....................| -0.8660 | -0.8837 | -1.001 | -0.7285 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7601 | -0.7489 |...........|...........|</span>
+#&gt; | U| 2737.7532 | 42.37 | -5.327 | -0.9413 | -0.1122 |
+#&gt; |.....................| 2.298 | 1.660 | 0.03336 | 1.176 |
+#&gt; |.....................| 0.03038 | 0.7545 | 0.7645 | 1.383 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.185 | 1.201 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 2737.7532</span> | 42.37 | 0.004861 | 0.2806 | 0.8939 |
+#&gt; |.....................| 9.957 | 1.660 | 0.03336 | 1.176 |
+#&gt; |.....................| 0.03038 | 0.7545 | 0.7645 | 1.383 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.185 | 1.201 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 513.07755 | 0.9456 | -1.003 | -0.9114 | -0.8946 |
+#&gt; |.....................| -0.8455 | -0.7911 | -0.8692 | -0.8718 |
+#&gt; |.....................| -0.8890 | -0.8774 | -0.8871 | -0.8536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8594 | -0.8582 |...........|...........|</span>
+#&gt; | U| 513.07755 | 87.94 | -5.303 | -0.9401 | -0.1102 |
+#&gt; |.....................| 2.300 | 1.246 | 0.03034 | 1.198 |
+#&gt; |.....................| 0.03004 | 0.7593 | 0.8646 | 1.231 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.079 | 1.084 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 513.07755</span> | 87.94 | 0.004978 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.972 | 1.246 | 0.03034 | 1.198 |
+#&gt; |.....................| 0.03004 | 0.7593 | 0.8646 | 1.231 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.079 | 1.084 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 499.28604 | 0.9888 | -1.001 | -0.9113 | -0.8945 |
+#&gt; |.....................| -0.8454 | -0.8520 | -0.8870 | -0.8686 |
+#&gt; |.....................| -0.8910 | -0.8769 | -0.8770 | -0.8646 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8682 | -0.8679 |...........|...........|</span>
+#&gt; | U| 499.28604 | 91.96 | -5.301 | -0.9400 | -0.1100 |
+#&gt; |.....................| 2.300 | 1.209 | 0.03007 | 1.200 |
+#&gt; |.....................| 0.03001 | 0.7597 | 0.8735 | 1.218 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.070 | 1.074 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 499.28604</span> | 91.96 | 0.004989 | 0.2809 | 0.8958 |
+#&gt; |.....................| 9.974 | 1.209 | 0.03007 | 1.200 |
+#&gt; |.....................| 0.03001 | 0.7597 | 0.8735 | 1.218 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.070 | 1.074 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -111.5 | 2.236 | -0.2057 | 0.1035 |
+#&gt; |.....................| -0.1971 | -66.17 | -21.17 | 4.107 |
+#&gt; |.....................| -1.586 | 1.583 | 8.991 | -11.70 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.625 | -10.49 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 497.76004 | 1.001 | -1.001 | -0.9113 | -0.8945 |
+#&gt; |.....................| -0.8454 | -0.8366 | -0.8822 | -0.8695 |
+#&gt; |.....................| -0.8906 | -0.8771 | -0.8792 | -0.8619 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8660 | -0.8654 |...........|...........|</span>
+#&gt; | U| 497.76004 | 93.05 | -5.301 | -0.9400 | -0.1101 |
+#&gt; |.....................| 2.300 | 1.219 | 0.03014 | 1.199 |
+#&gt; |.....................| 0.03001 | 0.7595 | 0.8715 | 1.221 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.072 | 1.076 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 497.76004</span> | 93.05 | 0.004986 | 0.2809 | 0.8958 |
+#&gt; |.....................| 9.974 | 1.219 | 0.03014 | 1.199 |
+#&gt; |.....................| 0.03001 | 0.7595 | 0.8715 | 1.221 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.072 | 1.076 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 56.91 | 2.356 | 0.1468 | 0.2109 |
+#&gt; |.....................| 0.1761 | -64.61 | -18.67 | 3.291 |
+#&gt; |.....................| -1.680 | 1.108 | 8.338 | -11.70 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.518 | -10.47 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 496.73820 | 0.9899 | -1.002 | -0.9113 | -0.8945 |
+#&gt; |.....................| -0.8454 | -0.8205 | -0.8775 | -0.8703 |
+#&gt; |.....................| -0.8902 | -0.8774 | -0.8813 | -0.8590 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8636 | -0.8628 |...........|...........|</span>
+#&gt; | U| 496.7382 | 92.06 | -5.302 | -0.9400 | -0.1101 |
+#&gt; |.....................| 2.300 | 1.228 | 0.03021 | 1.198 |
+#&gt; |.....................| 0.03002 | 0.7593 | 0.8696 | 1.225 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.075 | 1.079 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 496.7382</span> | 92.06 | 0.004983 | 0.2809 | 0.8957 |
+#&gt; |.....................| 9.974 | 1.228 | 0.03021 | 1.198 |
+#&gt; |.....................| 0.03002 | 0.7593 | 0.8696 | 1.225 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.075 | 1.079 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -94.52 | 2.222 | -0.1721 | 0.1131 |
+#&gt; |.....................| -0.1712 | -62.76 | -19.55 | 3.974 |
+#&gt; |.....................| -1.718 | 1.304 | 7.360 | -11.47 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.402 | -10.21 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 495.33979 | 1.001 | -1.002 | -0.9113 | -0.8946 |
+#&gt; |.....................| -0.8454 | -0.8044 | -0.8726 | -0.8713 |
+#&gt; |.....................| -0.8897 | -0.8777 | -0.8834 | -0.8560 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8612 | -0.8602 |...........|...........|</span>
+#&gt; | U| 495.33979 | 93.05 | -5.302 | -0.9400 | -0.1102 |
+#&gt; |.....................| 2.300 | 1.238 | 0.03028 | 1.198 |
+#&gt; |.....................| 0.03003 | 0.7591 | 0.8679 | 1.228 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.077 | 1.082 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 495.33979</span> | 93.05 | 0.004981 | 0.2809 | 0.8957 |
+#&gt; |.....................| 9.974 | 1.238 | 0.03028 | 1.198 |
+#&gt; |.....................| 0.03003 | 0.7591 | 0.8679 | 1.228 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.077 | 1.082 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 56.11 | 2.327 | 0.1520 | 0.2091 |
+#&gt; |.....................| 0.1742 | -61.13 | -17.23 | 3.435 |
+#&gt; |.....................| -1.620 | 1.132 | 9.399 | -11.44 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.328 | -10.19 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 494.31617 | 0.9904 | -1.003 | -0.9113 | -0.8946 |
+#&gt; |.....................| -0.8455 | -0.7881 | -0.8680 | -0.8722 |
+#&gt; |.....................| -0.8893 | -0.8780 | -0.8859 | -0.8530 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8587 | -0.8575 |...........|...........|</span>
+#&gt; | U| 494.31617 | 92.11 | -5.303 | -0.9400 | -0.1102 |
+#&gt; |.....................| 2.300 | 1.248 | 0.03035 | 1.197 |
+#&gt; |.....................| 0.03003 | 0.7589 | 0.8657 | 1.232 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.080 | 1.085 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 494.31617</span> | 92.11 | 0.004977 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.973 | 1.248 | 0.03035 | 1.197 |
+#&gt; |.....................| 0.03003 | 0.7589 | 0.8657 | 1.232 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.080 | 1.085 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -86.81 | 2.198 | -0.1566 | 0.1238 |
+#&gt; |.....................| -0.1638 | -59.37 | -18.02 | 4.057 |
+#&gt; |.....................| -1.591 | 1.325 | 8.479 | -11.19 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.201 | -9.937 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 493.00423 | 1.001 | -1.003 | -0.9113 | -0.8947 |
+#&gt; |.....................| -0.8454 | -0.7718 | -0.8631 | -0.8732 |
+#&gt; |.....................| -0.8888 | -0.8783 | -0.8883 | -0.8499 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8562 | -0.8548 |...........|...........|</span>
+#&gt; | U| 493.00423 | 93.05 | -5.303 | -0.9400 | -0.1103 |
+#&gt; |.....................| 2.300 | 1.258 | 0.03043 | 1.197 |
+#&gt; |.....................| 0.03004 | 0.7586 | 0.8635 | 1.236 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.083 | 1.088 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 493.00423</span> | 93.05 | 0.004974 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.974 | 1.258 | 0.03043 | 1.197 |
+#&gt; |.....................| 0.03004 | 0.7586 | 0.8635 | 1.236 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.083 | 1.088 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 54.84 | 2.286 | 0.1404 | 0.2142 |
+#&gt; |.....................| 0.1628 | -57.96 | -15.94 | 3.372 |
+#&gt; |.....................| -1.642 | 1.184 | 9.036 | -11.17 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -9.110 | -9.901 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 491.99601 | 0.9908 | -1.004 | -0.9114 | -0.8947 |
+#&gt; |.....................| -0.8455 | -0.7552 | -0.8585 | -0.8742 |
+#&gt; |.....................| -0.8884 | -0.8786 | -0.8910 | -0.8467 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8536 | -0.8520 |...........|...........|</span>
+#&gt; | U| 491.99601 | 92.15 | -5.304 | -0.9401 | -0.1103 |
+#&gt; |.....................| 2.300 | 1.268 | 0.03050 | 1.196 |
+#&gt; |.....................| 0.03005 | 0.7584 | 0.8612 | 1.239 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.085 | 1.091 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 491.99601</span> | 92.15 | 0.004971 | 0.2809 | 0.8956 |
+#&gt; |.....................| 9.973 | 1.268 | 0.03050 | 1.196 |
+#&gt; |.....................| 0.03005 | 0.7584 | 0.8612 | 1.239 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.085 | 1.091 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -80.67 | 2.171 | -0.1367 | 0.1256 |
+#&gt; |.....................| -0.1610 | -56.13 | -16.61 | 4.047 |
+#&gt; |.....................| -1.607 | 1.226 | 8.142 | -10.92 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.982 | -9.644 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 490.76421 | 1.000 | -1.005 | -0.9113 | -0.8948 |
+#&gt; |.....................| -0.8455 | -0.7388 | -0.8538 | -0.8754 |
+#&gt; |.....................| -0.8879 | -0.8790 | -0.8935 | -0.8435 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8510 | -0.8492 |...........|...........|</span>
+#&gt; | U| 490.76421 | 93.04 | -5.305 | -0.9401 | -0.1104 |
+#&gt; |.....................| 2.300 | 1.277 | 0.03057 | 1.195 |
+#&gt; |.....................| 0.03006 | 0.7581 | 0.8590 | 1.243 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.088 | 1.094 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 490.76421</span> | 93.04 | 0.004968 | 0.2809 | 0.8955 |
+#&gt; |.....................| 9.973 | 1.277 | 0.03057 | 1.195 |
+#&gt; |.....................| 0.03006 | 0.7581 | 0.8590 | 1.243 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.088 | 1.094 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 54.34 | 2.256 | 0.1715 | 0.2224 |
+#&gt; |.....................| 0.1653 | -54.87 | -14.72 | 3.299 |
+#&gt; |.....................| -1.777 | 1.023 | 8.651 | -10.90 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.887 | -9.594 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 489.76286 | 0.9913 | -1.005 | -0.9114 | -0.8948 |
+#&gt; |.....................| -0.8455 | -0.7220 | -0.8492 | -0.8764 |
+#&gt; |.....................| -0.8873 | -0.8793 | -0.8962 | -0.8402 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8483 | -0.8462 |...........|...........|</span>
+#&gt; | U| 489.76286 | 92.19 | -5.305 | -0.9401 | -0.1104 |
+#&gt; |.....................| 2.300 | 1.287 | 0.03063 | 1.195 |
+#&gt; |.....................| 0.03006 | 0.7579 | 0.8566 | 1.247 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.091 | 1.097 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 489.76286</span> | 92.19 | 0.004965 | 0.2809 | 0.8955 |
+#&gt; |.....................| 9.973 | 1.287 | 0.03063 | 1.195 |
+#&gt; |.....................| 0.03006 | 0.7579 | 0.8566 | 1.247 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.091 | 1.097 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -73.18 | 2.145 | -0.1190 | 0.1261 |
+#&gt; |.....................| -0.1580 | -53.08 | -15.27 | 4.015 |
+#&gt; |.....................| -1.639 | 1.110 | 7.813 | -10.65 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.743 | -9.338 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 488.61493 | 1.000 | -1.006 | -0.9114 | -0.8949 |
+#&gt; |.....................| -0.8455 | -0.7053 | -0.8446 | -0.8776 |
+#&gt; |.....................| -0.8867 | -0.8796 | -0.8989 | -0.8368 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8455 | -0.8433 |...........|...........|</span>
+#&gt; | U| 488.61493 | 93.04 | -5.306 | -0.9401 | -0.1105 |
+#&gt; |.....................| 2.300 | 1.297 | 0.03070 | 1.194 |
+#&gt; |.....................| 0.03007 | 0.7577 | 0.8543 | 1.252 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.094 | 1.100 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 488.61493</span> | 93.04 | 0.004961 | 0.2809 | 0.8954 |
+#&gt; |.....................| 9.973 | 1.297 | 0.03070 | 1.194 |
+#&gt; |.....................| 0.03007 | 0.7577 | 0.8543 | 1.252 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.094 | 1.100 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 54.41 | 2.230 | 0.1889 | 0.2376 |
+#&gt; |.....................| 0.1637 | -52.01 | -13.54 | 3.223 |
+#&gt; |.....................| -1.937 | 0.8847 | 10.07 | -10.59 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.650 | -9.282 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 487.61806 | 0.9919 | -1.007 | -0.9114 | -0.8949 |
+#&gt; |.....................| -0.8455 | -0.6884 | -0.8402 | -0.8788 |
+#&gt; |.....................| -0.8861 | -0.8798 | -0.9022 | -0.8333 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8427 | -0.8402 |...........|...........|</span>
+#&gt; | U| 487.61806 | 92.24 | -5.307 | -0.9401 | -0.1105 |
+#&gt; |.....................| 2.300 | 1.308 | 0.03077 | 1.193 |
+#&gt; |.....................| 0.03008 | 0.7575 | 0.8514 | 1.256 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.097 | 1.103 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 487.61806</span> | 92.24 | 0.004958 | 0.2809 | 0.8953 |
+#&gt; |.....................| 9.973 | 1.308 | 0.03077 | 1.193 |
+#&gt; |.....................| 0.03008 | 0.7575 | 0.8514 | 1.256 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.097 | 1.103 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -64.97 | 2.116 | -0.09941 | 0.1372 |
+#&gt; |.....................| -0.1475 | -50.35 | -14.02 | 3.916 |
+#&gt; |.....................| -1.790 | 0.8979 | 9.163 | -10.32 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.505 | -9.022 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 486.55968 | 1.001 | -1.008 | -0.9114 | -0.8950 |
+#&gt; |.....................| -0.8455 | -0.6717 | -0.8358 | -0.8800 |
+#&gt; |.....................| -0.8854 | -0.8801 | -0.9058 | -0.8297 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8398 | -0.8372 |...........|...........|</span>
+#&gt; | U| 486.55968 | 93.05 | -5.308 | -0.9401 | -0.1106 |
+#&gt; |.....................| 2.300 | 1.318 | 0.03084 | 1.193 |
+#&gt; |.....................| 0.03009 | 0.7573 | 0.8482 | 1.260 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.100 | 1.107 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 486.55968</span> | 93.05 | 0.004954 | 0.2809 | 0.8953 |
+#&gt; |.....................| 9.973 | 1.318 | 0.03084 | 1.193 |
+#&gt; |.....................| 0.03009 | 0.7573 | 0.8482 | 1.260 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.100 | 1.107 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 55.08 | 2.188 | 0.1916 | 0.2341 |
+#&gt; |.....................| 0.1660 | -48.95 | -12.27 | 3.347 |
+#&gt; |.....................| -1.726 | 0.9589 | 6.446 | -10.30 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.390 | -8.950 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 485.60262 | 0.9920 | -1.008 | -0.9115 | -0.8951 |
+#&gt; |.....................| -0.8455 | -0.6547 | -0.8316 | -0.8813 |
+#&gt; |.....................| -0.8847 | -0.8804 | -0.9083 | -0.8260 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8367 | -0.8340 |...........|...........|</span>
+#&gt; | U| 485.60262 | 92.26 | -5.308 | -0.9402 | -0.1107 |
+#&gt; |.....................| 2.300 | 1.328 | 0.03090 | 1.192 |
+#&gt; |.....................| 0.03010 | 0.7571 | 0.8460 | 1.265 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.104 | 1.110 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 485.60262</span> | 92.26 | 0.004950 | 0.2809 | 0.8952 |
+#&gt; |.....................| 9.973 | 1.328 | 0.03090 | 1.192 |
+#&gt; |.....................| 0.03010 | 0.7571 | 0.8460 | 1.265 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.104 | 1.110 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -62.47 | 2.078 | -0.09882 | 0.1294 |
+#&gt; |.....................| -0.1587 | -47.42 | -12.81 | 3.926 |
+#&gt; |.....................| -1.683 | 0.9415 | 5.611 | -10.02 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.237 | -8.679 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 484.58535 | 1.000 | -1.009 | -0.9115 | -0.8952 |
+#&gt; |.....................| -0.8455 | -0.6375 | -0.8274 | -0.8829 |
+#&gt; |.....................| -0.8840 | -0.8807 | -0.9099 | -0.8222 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8336 | -0.8307 |...........|...........|</span>
+#&gt; | U| 484.58535 | 93.02 | -5.309 | -0.9402 | -0.1107 |
+#&gt; |.....................| 2.300 | 1.338 | 0.03096 | 1.191 |
+#&gt; |.....................| 0.03011 | 0.7568 | 0.8446 | 1.269 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.107 | 1.114 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 484.58535</span> | 93.02 | 0.004946 | 0.2809 | 0.8952 |
+#&gt; |.....................| 9.973 | 1.338 | 0.03096 | 1.191 |
+#&gt; |.....................| 0.03011 | 0.7568 | 0.8446 | 1.269 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.107 | 1.114 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 50.15 | 2.155 | 0.1960 | 0.2225 |
+#&gt; |.....................| 0.1509 | -46.14 | -11.19 | 3.405 |
+#&gt; |.....................| -1.652 | 1.035 | 7.536 | -9.951 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -8.121 | -8.609 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 18</span>| 483.66860 | 0.9923 | -1.010 | -0.9115 | -0.8952 |
+#&gt; |.....................| -0.8455 | -0.6203 | -0.8235 | -0.8844 |
+#&gt; |.....................| -0.8833 | -0.8810 | -0.9123 | -0.8182 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8303 | -0.8273 |...........|...........|</span>
+#&gt; | U| 483.6686 | 92.29 | -5.310 | -0.9402 | -0.1108 |
+#&gt; |.....................| 2.300 | 1.348 | 0.03102 | 1.190 |
+#&gt; |.....................| 0.03012 | 0.7565 | 0.8425 | 1.274 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.110 | 1.117 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 483.6686</span> | 92.29 | 0.004942 | 0.2809 | 0.8951 |
+#&gt; |.....................| 9.973 | 1.348 | 0.03102 | 1.190 |
+#&gt; |.....................| 0.03012 | 0.7565 | 0.8425 | 1.274 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.110 | 1.117 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -57.62 | 2.059 | -0.07549 | 0.1395 |
+#&gt; |.....................| -0.1501 | -44.74 | -11.66 | 3.913 |
+#&gt; |.....................| -1.664 | 0.8845 | 6.781 | -9.703 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -7.961 | -8.325 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 19</span>| 482.71012 | 1.000 | -1.011 | -0.9115 | -0.8953 |
+#&gt; |.....................| -0.8455 | -0.6032 | -0.8198 | -0.8861 |
+#&gt; |.....................| -0.8825 | -0.8814 | -0.9153 | -0.8141 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8270 | -0.8239 |...........|...........|</span>
+#&gt; | U| 482.71012 | 93.02 | -5.311 | -0.9402 | -0.1109 |
+#&gt; |.....................| 2.300 | 1.359 | 0.03108 | 1.189 |
+#&gt; |.....................| 0.03014 | 0.7563 | 0.8399 | 1.279 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.114 | 1.121 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 482.71012</span> | 93.02 | 0.004937 | 0.2809 | 0.8950 |
+#&gt; |.....................| 9.973 | 1.359 | 0.03108 | 1.189 |
+#&gt; |.....................| 0.03014 | 0.7563 | 0.8399 | 1.279 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.114 | 1.121 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 48.98 | 2.122 | 0.2043 | 0.2315 |
+#&gt; |.....................| 0.1449 | -43.47 | -10.15 | 3.365 |
+#&gt; |.....................| -1.703 | 0.9582 | 7.160 | -9.600 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -7.838 | -8.245 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 20</span>| 481.83107 | 0.9926 | -1.012 | -0.9116 | -0.8954 |
+#&gt; |.....................| -0.8455 | -0.5860 | -0.8164 | -0.8879 |
+#&gt; |.....................| -0.8817 | -0.8818 | -0.9184 | -0.8098 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8235 | -0.8203 |...........|...........|</span>
+#&gt; | U| 481.83107 | 92.31 | -5.312 | -0.9403 | -0.1110 |
+#&gt; |.....................| 2.300 | 1.369 | 0.03113 | 1.188 |
+#&gt; |.....................| 0.03015 | 0.7560 | 0.8372 | 1.284 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.118 | 1.125 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 481.83107</span> | 92.31 | 0.004932 | 0.2808 | 0.8949 |
+#&gt; |.....................| 9.973 | 1.369 | 0.03113 | 1.188 |
+#&gt; |.....................| 0.03015 | 0.7560 | 0.8372 | 1.284 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.118 | 1.125 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -54.27 | 2.027 | -0.06740 | 0.1414 |
+#&gt; |.....................| -0.1465 | -41.84 | -10.48 | 3.798 |
+#&gt; |.....................| -1.730 | 0.8044 | 6.401 | -9.335 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -7.662 | -7.960 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 21</span>| 480.92878 | 1.000 | -1.013 | -0.9117 | -0.8955 |
+#&gt; |.....................| -0.8455 | -0.5689 | -0.8133 | -0.8899 |
+#&gt; |.....................| -0.8807 | -0.8821 | -0.9215 | -0.8053 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8199 | -0.8166 |...........|...........|</span>
+#&gt; | U| 480.92878 | 93.01 | -5.313 | -0.9403 | -0.1111 |
+#&gt; |.....................| 2.300 | 1.379 | 0.03117 | 1.187 |
+#&gt; |.....................| 0.03016 | 0.7557 | 0.8345 | 1.290 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.122 | 1.129 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 480.92878</span> | 93.01 | 0.004927 | 0.2808 | 0.8948 |
+#&gt; |.....................| 9.973 | 1.379 | 0.03117 | 1.187 |
+#&gt; |.....................| 0.03016 | 0.7557 | 0.8345 | 1.290 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.122 | 1.129 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 47.18 | 2.077 | 0.1996 | 0.2200 |
+#&gt; |.....................| 0.1318 | -41.07 | -9.197 | 3.259 |
+#&gt; |.....................| -1.748 | 0.9101 | 6.743 | -9.229 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -7.511 | -7.855 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 22</span>| 480.07574 | 0.9930 | -1.014 | -0.9117 | -0.8956 |
+#&gt; |.....................| -0.8455 | -0.5517 | -0.8106 | -0.8919 |
+#&gt; |.....................| -0.8795 | -0.8825 | -0.9247 | -0.8007 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8161 | -0.8129 |...........|...........|</span>
+#&gt; | U| 480.07574 | 92.35 | -5.314 | -0.9404 | -0.1112 |
+#&gt; |.....................| 2.300 | 1.390 | 0.03121 | 1.186 |
+#&gt; |.....................| 0.03018 | 0.7555 | 0.8317 | 1.295 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.126 | 1.133 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 480.07574</span> | 92.35 | 0.004921 | 0.2808 | 0.8947 |
+#&gt; |.....................| 9.973 | 1.390 | 0.03121 | 1.186 |
+#&gt; |.....................| 0.03018 | 0.7555 | 0.8317 | 1.295 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.126 | 1.133 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -48.22 | 1.995 | -0.04658 | 0.1415 |
+#&gt; |.....................| -0.1316 | -39.56 | -9.522 | 3.639 |
+#&gt; |.....................| -1.878 | 0.6154 | 4.556 | -8.937 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -7.320 | -7.563 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 23</span>| 479.25211 | 1.000 | -1.015 | -0.9118 | -0.8957 |
+#&gt; |.....................| -0.8454 | -0.5343 | -0.8082 | -0.8940 |
+#&gt; |.....................| -0.8781 | -0.8826 | -0.9261 | -0.7958 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8122 | -0.8090 |...........|...........|</span>
+#&gt; | U| 479.25211 | 93.02 | -5.315 | -0.9405 | -0.1113 |
+#&gt; |.....................| 2.300 | 1.400 | 0.03125 | 1.184 |
+#&gt; |.....................| 0.03020 | 0.7553 | 0.8305 | 1.301 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.130 | 1.137 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 479.25211</span> | 93.02 | 0.004915 | 0.2808 | 0.8946 |
+#&gt; |.....................| 9.974 | 1.400 | 0.03125 | 1.184 |
+#&gt; |.....................| 0.03020 | 0.7553 | 0.8305 | 1.301 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.130 | 1.137 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 48.39 | 2.048 | 0.2189 | 0.2175 |
+#&gt; |.....................| 0.1393 | -38.80 | -8.286 | 3.169 |
+#&gt; |.....................| -1.757 | 0.9021 | 6.456 | -8.802 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -7.165 | -7.452 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 24</span>| 478.42395 | 0.9935 | -1.017 | -0.9119 | -0.8959 |
+#&gt; |.....................| -0.8454 | -0.5169 | -0.8064 | -0.8963 |
+#&gt; |.....................| -0.8766 | -0.8829 | -0.9277 | -0.7908 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8081 | -0.8051 |...........|...........|</span>
+#&gt; | U| 478.42395 | 92.40 | -5.317 | -0.9406 | -0.1115 |
+#&gt; |.....................| 2.300 | 1.411 | 0.03128 | 1.183 |
+#&gt; |.....................| 0.03022 | 0.7552 | 0.8290 | 1.307 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.134 | 1.141 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 478.42395</span> | 92.40 | 0.004909 | 0.2808 | 0.8945 |
+#&gt; |.....................| 9.974 | 1.411 | 0.03128 | 1.183 |
+#&gt; |.....................| 0.03022 | 0.7552 | 0.8290 | 1.307 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.134 | 1.141 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -41.65 | 1.977 | -0.02866 | 0.1453 |
+#&gt; |.....................| -0.1180 | -37.67 | -8.677 | 3.579 |
+#&gt; |.....................| -1.774 | 0.6894 | 5.855 | -8.506 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.962 | -7.153 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 25</span>| 477.65816 | 1.000 | -1.018 | -0.9120 | -0.8960 |
+#&gt; |.....................| -0.8454 | -0.4997 | -0.8051 | -0.8988 |
+#&gt; |.....................| -0.8750 | -0.8832 | -0.9313 | -0.7859 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8042 | -0.8013 |...........|...........|</span>
+#&gt; | U| 477.65816 | 93.02 | -5.318 | -0.9406 | -0.1116 |
+#&gt; |.....................| 2.300 | 1.421 | 0.03130 | 1.181 |
+#&gt; |.....................| 0.03025 | 0.7549 | 0.8259 | 1.313 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.138 | 1.145 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 477.65816</span> | 93.02 | 0.004901 | 0.2808 | 0.8944 |
+#&gt; |.....................| 9.974 | 1.421 | 0.03130 | 1.181 |
+#&gt; |.....................| 0.03025 | 0.7549 | 0.8259 | 1.313 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.138 | 1.145 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 47.50 | 2.013 | 0.2278 | 0.2145 |
+#&gt; |.....................| 0.1415 | -36.68 | -7.460 | 3.039 |
+#&gt; |.....................| -1.807 | 0.8669 | 6.124 | -8.373 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.814 | -7.074 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 26</span>| 476.87668 | 0.9936 | -1.020 | -0.9121 | -0.8962 |
+#&gt; |.....................| -0.8454 | -0.4825 | -0.8047 | -0.9014 |
+#&gt; |.....................| -0.8732 | -0.8836 | -0.9351 | -0.7808 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8001 | -0.7975 |...........|...........|</span>
+#&gt; | U| 476.87668 | 92.41 | -5.320 | -0.9408 | -0.1117 |
+#&gt; |.....................| 2.300 | 1.431 | 0.03130 | 1.180 |
+#&gt; |.....................| 0.03028 | 0.7546 | 0.8226 | 1.319 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.143 | 1.149 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 476.87668</span> | 92.41 | 0.004893 | 0.2807 | 0.8943 |
+#&gt; |.....................| 9.974 | 1.431 | 0.03130 | 1.180 |
+#&gt; |.....................| 0.03028 | 0.7546 | 0.8226 | 1.319 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.143 | 1.149 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -40.64 | 1.935 | -0.02164 | 0.1511 |
+#&gt; |.....................| -0.1127 | -35.59 | -7.858 | 3.450 |
+#&gt; |.....................| -1.805 | 0.6731 | 3.945 | -8.048 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.589 | -6.756 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 27</span>| 476.16299 | 1.000 | -1.022 | -0.9123 | -0.8963 |
+#&gt; |.....................| -0.8454 | -0.4651 | -0.8047 | -0.9041 |
+#&gt; |.....................| -0.8711 | -0.8840 | -0.9355 | -0.7757 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7959 | -0.7936 |...........|...........|</span>
+#&gt; | U| 476.16299 | 93.01 | -5.322 | -0.9409 | -0.1119 |
+#&gt; |.....................| 2.300 | 1.442 | 0.03130 | 1.178 |
+#&gt; |.....................| 0.03031 | 0.7543 | 0.8222 | 1.326 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.147 | 1.153 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 476.16299</span> | 93.01 | 0.004885 | 0.2807 | 0.8941 |
+#&gt; |.....................| 9.974 | 1.442 | 0.03130 | 1.178 |
+#&gt; |.....................| 0.03031 | 0.7543 | 0.8222 | 1.326 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.147 | 1.153 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 44.38 | 1.982 | 0.2331 | 0.2213 |
+#&gt; |.....................| 0.1467 | -34.64 | -6.709 | 2.894 |
+#&gt; |.....................| -1.888 | 0.7760 | 4.358 | -7.901 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.419 | -6.620 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 28</span>| 475.47434 | 0.9938 | -1.024 | -0.9125 | -0.8966 |
+#&gt; |.....................| -0.8454 | -0.4477 | -0.8058 | -0.9069 |
+#&gt; |.....................| -0.8685 | -0.8844 | -0.9328 | -0.7706 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7919 | -0.7898 |...........|...........|</span>
+#&gt; | U| 475.47434 | 92.43 | -5.324 | -0.9411 | -0.1122 |
+#&gt; |.....................| 2.300 | 1.452 | 0.03129 | 1.177 |
+#&gt; |.....................| 0.03035 | 0.7540 | 0.8246 | 1.332 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.151 | 1.157 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 475.47434</span> | 92.43 | 0.004875 | 0.2807 | 0.8939 |
+#&gt; |.....................| 9.974 | 1.452 | 0.03129 | 1.177 |
+#&gt; |.....................| 0.03035 | 0.7540 | 0.8246 | 1.332 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.151 | 1.157 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -38.01 | 1.932 | -0.02542 | 0.1483 |
+#&gt; |.....................| -0.1147 | -33.71 | -7.114 | 3.216 |
+#&gt; |.....................| -1.879 | 0.6267 | 4.067 | -7.573 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.213 | -6.338 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 29</span>| 474.82575 | 0.9998 | -1.026 | -0.9126 | -0.8968 |
+#&gt; |.....................| -0.8454 | -0.4303 | -0.8075 | -0.9096 |
+#&gt; |.....................| -0.8656 | -0.8846 | -0.9310 | -0.7657 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7878 | -0.7862 |...........|...........|</span>
+#&gt; | U| 474.82575 | 92.98 | -5.326 | -0.9413 | -0.1124 |
+#&gt; |.....................| 2.300 | 1.462 | 0.03126 | 1.175 |
+#&gt; |.....................| 0.03039 | 0.7538 | 0.8261 | 1.338 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.156 | 1.161 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 474.82575</span> | 92.98 | 0.004864 | 0.2806 | 0.8937 |
+#&gt; |.....................| 9.974 | 1.462 | 0.03126 | 1.175 |
+#&gt; |.....................| 0.03039 | 0.7538 | 0.8261 | 1.338 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.156 | 1.161 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 40.83 | 1.980 | 0.2123 | 0.2125 |
+#&gt; |.....................| 0.1324 | -32.65 | -6.032 | 2.979 |
+#&gt; |.....................| -1.922 | 0.7692 | 4.596 | -7.426 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.058 | -6.217 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 30</span>| 474.18202 | 0.9939 | -1.028 | -0.9128 | -0.8971 |
+#&gt; |.....................| -0.8454 | -0.4131 | -0.8106 | -0.9130 |
+#&gt; |.....................| -0.8620 | -0.8851 | -0.9307 | -0.7608 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7838 | -0.7828 |...........|...........|</span>
+#&gt; | U| 474.18202 | 92.44 | -5.328 | -0.9414 | -0.1127 |
+#&gt; |.....................| 2.300 | 1.473 | 0.03121 | 1.173 |
+#&gt; |.....................| 0.03044 | 0.7535 | 0.8264 | 1.344 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.160 | 1.165 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 474.18202</span> | 92.44 | 0.004852 | 0.2806 | 0.8935 |
+#&gt; |.....................| 9.974 | 1.473 | 0.03121 | 1.173 |
+#&gt; |.....................| 0.03044 | 0.7535 | 0.8264 | 1.344 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.160 | 1.165 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -37.33 | 1.920 | -0.03157 | 0.1462 |
+#&gt; |.....................| -0.1145 | -31.92 | -6.433 | 3.018 |
+#&gt; |.....................| -1.919 | 0.6114 | 5.640 | -7.155 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -5.876 | -5.958 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 31</span>| 473.55376 | 0.9995 | -1.031 | -0.9130 | -0.8973 |
+#&gt; |.....................| -0.8454 | -0.3971 | -0.8148 | -0.9162 |
+#&gt; |.....................| -0.8581 | -0.8855 | -0.9368 | -0.7563 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7800 | -0.7797 |...........|...........|</span>
+#&gt; | U| 473.55376 | 92.95 | -5.331 | -0.9416 | -0.1129 |
+#&gt; |.....................| 2.300 | 1.482 | 0.03115 | 1.171 |
+#&gt; |.....................| 0.03050 | 0.7531 | 0.8211 | 1.349 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.164 | 1.168 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 473.55376</span> | 92.95 | 0.004838 | 0.2806 | 0.8932 |
+#&gt; |.....................| 9.974 | 1.482 | 0.03115 | 1.171 |
+#&gt; |.....................| 0.03050 | 0.7531 | 0.8211 | 1.349 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.164 | 1.168 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 32</span>| 472.90182 | 0.9995 | -1.035 | -0.9132 | -0.8977 |
+#&gt; |.....................| -0.8453 | -0.3799 | -0.8225 | -0.9204 |
+#&gt; |.....................| -0.8527 | -0.8861 | -0.9447 | -0.7510 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7757 | -0.7763 |...........|...........|</span>
+#&gt; | U| 472.90182 | 92.96 | -5.335 | -0.9418 | -0.1133 |
+#&gt; |.....................| 2.300 | 1.493 | 0.03104 | 1.168 |
+#&gt; |.....................| 0.03058 | 0.7527 | 0.8141 | 1.356 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.169 | 1.172 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 472.90182</span> | 92.96 | 0.004819 | 0.2805 | 0.8929 |
+#&gt; |.....................| 9.975 | 1.493 | 0.03104 | 1.168 |
+#&gt; |.....................| 0.03058 | 0.7527 | 0.8141 | 1.356 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.169 | 1.172 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 33</span>| 469.90339 | 0.9997 | -1.054 | -0.9142 | -0.8996 |
+#&gt; |.....................| -0.8452 | -0.2944 | -0.8611 | -0.9412 |
+#&gt; |.....................| -0.8255 | -0.8889 | -0.9843 | -0.7249 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7539 | -0.7597 |...........|...........|</span>
+#&gt; | U| 469.90339 | 92.98 | -5.354 | -0.9427 | -0.1152 |
+#&gt; |.....................| 2.300 | 1.544 | 0.03046 | 1.156 |
+#&gt; |.....................| 0.03099 | 0.7505 | 0.7794 | 1.387 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.192 | 1.190 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 469.90339</span> | 92.98 | 0.004727 | 0.2803 | 0.8912 |
+#&gt; |.....................| 9.976 | 1.544 | 0.03046 | 1.156 |
+#&gt; |.....................| 0.03099 | 0.7505 | 0.7794 | 1.387 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.192 | 1.190 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 34</span>| 461.71523 | 1.001 | -1.134 | -0.9184 | -0.9072 |
+#&gt; |.....................| -0.8447 | 0.05742 | -1.020 | -1.027 |
+#&gt; |.....................| -0.7136 | -0.9005 | -1.147 | -0.6175 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6642 | -0.6913 |...........|...........|</span>
+#&gt; | U| 461.71523 | 93.05 | -5.434 | -0.9467 | -0.1228 |
+#&gt; |.....................| 2.301 | 1.755 | 0.02808 | 1.105 |
+#&gt; |.....................| 0.03267 | 0.7417 | 0.6368 | 1.518 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.288 | 1.263 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 461.71523</span> | 93.05 | 0.004366 | 0.2795 | 0.8844 |
+#&gt; |.....................| 9.981 | 1.755 | 0.02808 | 1.105 |
+#&gt; |.....................| 0.03267 | 0.7417 | 0.6368 | 1.518 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.288 | 1.263 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 11.20 | 1.045 | 1.020 | 0.3495 |
+#&gt; |.....................| 0.7923 | -15.00 | -0.3969 | -1.315 |
+#&gt; |.....................| -3.031 | 0.2676 | -6.780 | -1.078 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.09081 | -1.463 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 35</span>| 459.94653 | 1.009 | -1.206 | -0.9768 | -0.9283 |
+#&gt; |.....................| -0.8884 | 0.4547 | -1.238 | -0.9419 |
+#&gt; |.....................| -0.5030 | -0.9080 | -0.7892 | -0.6450 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7313 | -0.6959 |...........|...........|</span>
+#&gt; | U| 459.94653 | 93.85 | -5.506 | -1.002 | -0.1439 |
+#&gt; |.....................| 2.257 | 1.993 | 0.02480 | 1.155 |
+#&gt; |.....................| 0.03583 | 0.7361 | 0.9504 | 1.484 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.216 | 1.258 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 459.94653</span> | 93.85 | 0.004064 | 0.2686 | 0.8660 |
+#&gt; |.....................| 9.554 | 1.993 | 0.02480 | 1.155 |
+#&gt; |.....................| 0.03583 | 0.7361 | 0.9504 | 1.484 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.216 | 1.258 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 117.0 | 1.389 | -1.721 | -0.1200 |
+#&gt; |.....................| 0.004314 | -5.763 | 2.093 | 3.426 |
+#&gt; |.....................| -1.378 | 2.600 | 15.14 | -1.236 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -4.018 | -1.529 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 36</span>| 458.11528 | 1.003 | -1.307 | -0.9477 | -0.9422 |
+#&gt; |.....................| -0.9430 | 0.6906 | -1.630 | -0.8850 |
+#&gt; |.....................| -0.1864 | -1.043 | -0.8947 | -0.8359 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7822 | -0.7759 |...........|...........|</span>
+#&gt; | U| 458.11528 | 93.30 | -5.607 | -0.9742 | -0.1578 |
+#&gt; |.....................| 2.202 | 2.135 | 0.01893 | 1.190 |
+#&gt; |.....................| 0.04058 | 0.6334 | 0.8579 | 1.253 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.162 | 1.172 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 458.11528</span> | 93.30 | 0.003671 | 0.2740 | 0.8540 |
+#&gt; |.....................| 9.046 | 2.135 | 0.01893 | 1.190 |
+#&gt; |.....................| 0.04058 | 0.6334 | 0.8579 | 1.253 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.162 | 1.172 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -4.502 | 0.8367 | -0.1865 | -0.1361 |
+#&gt; |.....................| -0.6555 | -2.945 | 1.425 | 8.523 |
+#&gt; |.....................| -0.6882 | -2.700 | 7.982 | -9.961 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -6.514 | -5.474 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 37</span>| 454.42202 | 1.008 | -1.411 | -0.9501 | -0.9563 |
+#&gt; |.....................| -0.9900 | 0.8215 | -2.099 | -1.032 |
+#&gt; |.....................| 0.1520 | -1.049 | -0.9274 | -0.7533 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7158 | -0.7241 |...........|...........|</span>
+#&gt; | U| 454.42202 | 93.74 | -5.711 | -0.9765 | -0.1719 |
+#&gt; |.....................| 2.155 | 2.214 | 0.01188 | 1.102 |
+#&gt; |.....................| 0.04565 | 0.6287 | 0.8293 | 1.353 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.233 | 1.228 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 454.42202</span> | 93.74 | 0.003311 | 0.2736 | 0.8421 |
+#&gt; |.....................| 8.631 | 2.214 | 0.01188 | 1.102 |
+#&gt; |.....................| 0.04565 | 0.6287 | 0.8293 | 1.353 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.233 | 1.228 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 38</span>| 451.48622 | 1.000 | -1.659 | -0.9551 | -0.9914 |
+#&gt; |.....................| -1.111 | 1.029 | -2.892 | -1.353 |
+#&gt; |.....................| 0.9897 | -1.076 | -0.9627 | -0.6147 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.5957 | -0.6379 |...........|...........|</span>
+#&gt; | U| 451.48622 | 93.01 | -5.959 | -0.9812 | -0.2070 |
+#&gt; |.....................| 2.035 | 2.338 | 5.960e-07 | 0.9088 |
+#&gt; |.....................| 0.05822 | 0.6083 | 0.7984 | 1.521 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.361 | 1.320 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 451.48622</span> | 93.01 | 0.002583 | 0.2727 | 0.8130 |
+#&gt; |.....................| 7.651 | 2.338 | 5.960e-07 | 0.9088 |
+#&gt; |.....................| 0.05822 | 0.6083 | 0.7984 | 1.521 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.361 | 1.320 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -68.34 | 0.03355 | 0.09905 | -1.306 |
+#&gt; |.....................| -5.058 | -1.204 | -0.09883 | -1.076 |
+#&gt; |.....................| -2.726 | -4.145 | 7.646 | -0.5743 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 2.003 | 2.613 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 39</span>| 453.25472 | 1.003 | -2.027 | -1.069 | -0.8933 |
+#&gt; |.....................| -0.6960 | 1.084 | -2.892 | -1.695 |
+#&gt; |.....................| 2.689 | -0.4882 | -1.206 | -0.2814 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7545 | -0.8496 |...........|...........|</span>
+#&gt; | U| 453.25472 | 93.31 | -6.327 | -1.089 | -0.1089 |
+#&gt; |.....................| 2.449 | 2.371 | 5.960e-07 | 0.7037 |
+#&gt; |.....................| 0.08370 | 1.055 | 0.5857 | 1.926 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.191 | 1.093 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 453.25472</span> | 93.31 | 0.001787 | 0.2519 | 0.8968 |
+#&gt; |.....................| 11.58 | 2.371 | 5.960e-07 | 0.7037 |
+#&gt; |.....................| 0.08370 | 1.055 | 0.5857 | 1.926 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.191 | 1.093 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 40</span>| 449.59369 | 1.000 | -1.818 | -1.010 | -0.9508 |
+#&gt; |.....................| -0.9364 | 1.052 | -2.892 | -1.498 |
+#&gt; |.....................| 1.730 | -0.8175 | -1.073 | -0.4671 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6691 | -0.7270 |...........|...........|</span>
+#&gt; | U| 449.59369 | 93.04 | -6.118 | -1.033 | -0.1664 |
+#&gt; |.....................| 2.209 | 2.352 | 5.960e-07 | 0.8216 |
+#&gt; |.....................| 0.06933 | 0.8048 | 0.7021 | 1.700 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.282 | 1.225 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 449.59369</span> | 93.04 | 0.002202 | 0.2625 | 0.8467 |
+#&gt; |.....................| 9.106 | 2.352 | 5.960e-07 | 0.8216 |
+#&gt; |.....................| 0.06933 | 0.8048 | 0.7021 | 1.700 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.282 | 1.225 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -128.1 | 0.1096 | -3.510 | -0.1773 |
+#&gt; |.....................| -0.1823 | -1.358 | -0.002263 | 1.313 |
+#&gt; |.....................| -1.294 | 5.530 | 5.100 | 4.831 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.292 | -3.851 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 41</span>| 472.13387 | 1.020 | -1.985 | -0.7592 | -0.7822 |
+#&gt; |.....................| -0.2976 | 1.062 | -2.892 | -1.866 |
+#&gt; |.....................| 3.141 | -0.7519 | -1.136 | -0.6405 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7706 | -0.2153 |...........|...........|</span>
+#&gt; | U| 472.13387 | 94.83 | -6.285 | -0.7970 | 0.002176 |
+#&gt; |.....................| 2.848 | 2.358 | 5.960e-07 | 0.6009 |
+#&gt; |.....................| 0.09049 | 0.8547 | 0.6467 | 1.490 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.174 | 1.773 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 472.13387</span> | 94.83 | 0.001864 | 0.3107 | 1.002 |
+#&gt; |.....................| 17.25 | 2.358 | 5.960e-07 | 0.6009 |
+#&gt; |.....................| 0.09049 | 0.8547 | 0.6467 | 1.490 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.174 | 1.773 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 42</span>| 454.13083 | 1.030 | -1.841 | -0.9756 | -0.9280 |
+#&gt; |.....................| -0.8501 | 1.054 | -2.892 | -1.548 |
+#&gt; |.....................| 1.921 | -0.8098 | -1.082 | -0.4916 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6825 | -0.6571 |...........|...........|</span>
+#&gt; | U| 454.13083 | 95.82 | -6.141 | -1.000 | -0.1436 |
+#&gt; |.....................| 2.295 | 2.353 | 5.960e-07 | 0.7917 |
+#&gt; |.....................| 0.07219 | 0.8106 | 0.6936 | 1.671 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.268 | 1.299 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 454.13083</span> | 95.82 | 0.002153 | 0.2688 | 0.8663 |
+#&gt; |.....................| 9.927 | 2.353 | 5.960e-07 | 0.7917 |
+#&gt; |.....................| 0.07219 | 0.8106 | 0.6936 | 1.671 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.268 | 1.299 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 43</span>| 454.81886 | 1.032 | -1.823 | -1.002 | -0.9459 |
+#&gt; |.....................| -0.9179 | 1.053 | -2.892 | -1.509 |
+#&gt; |.....................| 1.771 | -0.8169 | -1.076 | -0.4733 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6717 | -0.7113 |...........|...........|</span>
+#&gt; | U| 454.81886 | 95.94 | -6.123 | -1.025 | -0.1614 |
+#&gt; |.....................| 2.227 | 2.352 | 5.960e-07 | 0.8150 |
+#&gt; |.....................| 0.06994 | 0.8052 | 0.6994 | 1.693 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.280 | 1.241 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 454.81886</span> | 95.94 | 0.002192 | 0.2640 | 0.8509 |
+#&gt; |.....................| 9.277 | 2.352 | 5.960e-07 | 0.8150 |
+#&gt; |.....................| 0.06994 | 0.8052 | 0.6994 | 1.693 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.280 | 1.241 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 44</span>| 449.57011 | 1.014 | -1.818 | -1.010 | -0.9508 |
+#&gt; |.....................| -0.9364 | 1.053 | -2.892 | -1.499 |
+#&gt; |.....................| 1.730 | -0.8181 | -1.073 | -0.4676 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6690 | -0.7267 |...........|...........|</span>
+#&gt; | U| 449.57011 | 94.27 | -6.118 | -1.033 | -0.1664 |
+#&gt; |.....................| 2.209 | 2.352 | 5.995e-07 | 0.8215 |
+#&gt; |.....................| 0.06933 | 0.8044 | 0.7016 | 1.700 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.283 | 1.225 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 449.57011</span> | 94.27 | 0.002202 | 0.2626 | 0.8467 |
+#&gt; |.....................| 9.106 | 2.352 | 5.995e-07 | 0.8215 |
+#&gt; |.....................| 0.06933 | 0.8044 | 0.7016 | 1.700 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.283 | 1.225 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 126.9 | 0.1582 | -2.201 | 0.05331 |
+#&gt; |.....................| 0.4695 | -0.6265 | 0.01503 | 0.4241 |
+#&gt; |.....................| -1.337 | 5.854 | 6.688 | 4.536 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.410 | -4.016 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 45</span>| 449.14922 | 1.007 | -1.818 | -1.010 | -0.9508 |
+#&gt; |.....................| -0.9364 | 1.053 | -2.892 | -1.499 |
+#&gt; |.....................| 1.730 | -0.8183 | -1.074 | -0.4678 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6689 | -0.7265 |...........|...........|</span>
+#&gt; | U| 449.14922 | 93.66 | -6.118 | -1.033 | -0.1664 |
+#&gt; |.....................| 2.209 | 2.352 | 5.960e-07 | 0.8215 |
+#&gt; |.....................| 0.06933 | 0.8042 | 0.7014 | 1.699 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.283 | 1.225 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 449.14922</span> | 93.66 | 0.002202 | 0.2626 | 0.8467 |
+#&gt; |.....................| 9.106 | 2.352 | 5.960e-07 | 0.8215 |
+#&gt; |.....................| 0.06933 | 0.8042 | 0.7014 | 1.699 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.283 | 1.225 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -0.4066 | 0.1367 | -2.828 | -0.06013 |
+#&gt; |.....................| 0.1445 | -0.8286 | 0.01677 | 0.9213 |
+#&gt; |.....................| -1.224 | 4.943 | 4.017 | 5.223 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.311 | -3.922 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 46</span>| 449.08136 | 1.007 | -1.818 | -1.008 | -0.9507 |
+#&gt; |.....................| -0.9365 | 1.053 | -2.892 | -1.499 |
+#&gt; |.....................| 1.731 | -0.8217 | -1.076 | -0.4714 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6680 | -0.7238 |...........|...........|</span>
+#&gt; | U| 449.08136 | 93.68 | -6.118 | -1.031 | -0.1663 |
+#&gt; |.....................| 2.209 | 2.353 | 5.960e-07 | 0.8212 |
+#&gt; |.....................| 0.06934 | 0.8016 | 0.6990 | 1.695 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.284 | 1.228 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 449.08136</span> | 93.68 | 0.002202 | 0.2629 | 0.8468 |
+#&gt; |.....................| 9.105 | 2.353 | 5.960e-07 | 0.8212 |
+#&gt; |.....................| 0.06934 | 0.8016 | 0.6990 | 1.695 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.284 | 1.228 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 47</span>| 448.89872 | 1.008 | -1.819 | -1.002 | -0.9506 |
+#&gt; |.....................| -0.9368 | 1.055 | -2.892 | -1.501 |
+#&gt; |.....................| 1.734 | -0.8317 | -1.084 | -0.4820 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6654 | -0.7159 |...........|...........|</span>
+#&gt; | U| 448.89872 | 93.76 | -6.119 | -1.025 | -0.1662 |
+#&gt; |.....................| 2.209 | 2.354 | 5.960e-07 | 0.8200 |
+#&gt; |.....................| 0.06938 | 0.7940 | 0.6918 | 1.682 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.286 | 1.237 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 448.89872</span> | 93.76 | 0.002202 | 0.2640 | 0.8469 |
+#&gt; |.....................| 9.102 | 2.354 | 5.960e-07 | 0.8200 |
+#&gt; |.....................| 0.06938 | 0.7940 | 0.6918 | 1.682 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.286 | 1.237 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 48</span>| 448.46351 | 1.011 | -1.820 | -0.9792 | -0.9501 |
+#&gt; |.....................| -0.9380 | 1.062 | -2.892 | -1.509 |
+#&gt; |.....................| 1.744 | -0.8718 | -1.117 | -0.5244 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6547 | -0.6840 |...........|...........|</span>
+#&gt; | U| 448.46351 | 94.07 | -6.120 | -1.004 | -0.1657 |
+#&gt; |.....................| 2.207 | 2.358 | 5.960e-07 | 0.8155 |
+#&gt; |.....................| 0.06953 | 0.7635 | 0.6633 | 1.631 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.298 | 1.271 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 448.46351</span> | 94.07 | 0.002199 | 0.2682 | 0.8473 |
+#&gt; |.....................| 9.092 | 2.358 | 5.960e-07 | 0.8155 |
+#&gt; |.....................| 0.06953 | 0.7635 | 0.6633 | 1.631 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.298 | 1.271 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 75.37 | 0.2597 | -0.1569 | 0.03608 |
+#&gt; |.....................| 0.3501 | -0.3601 | -0.01324 | 0.5025 |
+#&gt; |.....................| -1.327 | 4.308 | 0.9122 | 2.456 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.5631 | -1.887 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 49</span>| 448.12149 | 1.008 | -1.833 | -0.9950 | -0.9378 |
+#&gt; |.....................| -0.8937 | 1.062 | -2.892 | -1.543 |
+#&gt; |.....................| 1.827 | -0.8899 | -1.115 | -0.5324 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6574 | -0.6703 |...........|...........|</span>
+#&gt; | U| 448.12149 | 93.73 | -6.133 | -1.019 | -0.1534 |
+#&gt; |.....................| 2.252 | 2.358 | 5.960e-07 | 0.7948 |
+#&gt; |.....................| 0.07077 | 0.7498 | 0.6653 | 1.621 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.295 | 1.285 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 448.12149</span> | 93.73 | 0.002169 | 0.2653 | 0.8578 |
+#&gt; |.....................| 9.504 | 2.358 | 5.960e-07 | 0.7948 |
+#&gt; |.....................| 0.07077 | 0.7498 | 0.6653 | 1.621 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.295 | 1.285 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 13.78 | 0.2222 | -1.381 | 0.2569 |
+#&gt; |.....................| 1.259 | -0.5740 | -0.02850 | 0.1620 |
+#&gt; |.....................| -1.241 | 3.503 | 0.9893 | 2.205 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.7124 | -1.054 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 50</span>| 447.94443 | 1.007 | -1.844 | -0.9902 | -0.9390 |
+#&gt; |.....................| -0.9059 | 1.062 | -2.881 | -1.561 |
+#&gt; |.....................| 1.911 | -0.9357 | -1.119 | -0.5167 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6474 | -0.7008 |...........|...........|</span>
+#&gt; | U| 447.94443 | 93.62 | -6.144 | -1.014 | -0.1546 |
+#&gt; |.....................| 2.239 | 2.358 | 0.0001615 | 0.7838 |
+#&gt; |.....................| 0.07204 | 0.7150 | 0.6617 | 1.640 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.306 | 1.253 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.94443</span> | 93.62 | 0.002146 | 0.2662 | 0.8567 |
+#&gt; |.....................| 9.388 | 2.358 | 0.0001615 | 0.7838 |
+#&gt; |.....................| 0.07204 | 0.7150 | 0.6617 | 1.640 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.306 | 1.253 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -5.879 | 0.2071 | -1.215 | 0.2527 |
+#&gt; |.....................| 0.8228 | -0.5096 | -0.06036 | 0.4983 |
+#&gt; |.....................| -1.183 | 1.766 | 2.266 | 2.617 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3179 | -2.389 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 51</span>| 447.77390 | 1.007 | -1.858 | -1.003 | -0.9470 |
+#&gt; |.....................| -0.9285 | 1.056 | -2.855 | -1.583 |
+#&gt; |.....................| 2.006 | -0.9406 | -1.128 | -0.5198 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6539 | -0.6964 |...........|...........|</span>
+#&gt; | U| 447.7739 | 93.69 | -6.158 | -1.026 | -0.1626 |
+#&gt; |.....................| 2.217 | 2.354 | 0.0005494 | 0.7710 |
+#&gt; |.....................| 0.07347 | 0.7113 | 0.6533 | 1.636 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.299 | 1.257 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.7739</span> | 93.69 | 0.002117 | 0.2639 | 0.8500 |
+#&gt; |.....................| 9.179 | 2.354 | 0.0005494 | 0.7710 |
+#&gt; |.....................| 0.07347 | 0.7113 | 0.6533 | 1.636 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.299 | 1.257 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 52</span>| 447.56301 | 1.006 | -1.897 | -1.041 | -0.9708 |
+#&gt; |.....................| -0.9958 | 1.039 | -2.777 | -1.647 |
+#&gt; |.....................| 2.291 | -0.9540 | -1.156 | -0.5273 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6737 | -0.6848 |...........|...........|</span>
+#&gt; | U| 447.56301 | 93.51 | -6.197 | -1.061 | -0.1864 |
+#&gt; |.....................| 2.150 | 2.344 | 0.001717 | 0.7326 |
+#&gt; |.....................| 0.07774 | 0.7011 | 0.6293 | 1.627 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.278 | 1.270 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.56301</span> | 93.51 | 0.002035 | 0.2570 | 0.8300 |
+#&gt; |.....................| 8.581 | 2.344 | 0.001717 | 0.7326 |
+#&gt; |.....................| 0.07774 | 0.7011 | 0.6293 | 1.627 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.278 | 1.270 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -30.60 | 0.2182 | -4.075 | -0.4855 |
+#&gt; |.....................| -1.237 | -0.6626 | -0.1062 | 0.6612 |
+#&gt; |.....................| -0.6049 | 1.074 | 1.318 | 2.279 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -1.614 | -1.745 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 53</span>| 447.16930 | 1.007 | -1.971 | -0.9627 | -0.9652 |
+#&gt; |.....................| -0.9709 | 1.044 | -2.781 | -1.732 |
+#&gt; |.....................| 2.691 | -0.9472 | -1.156 | -0.5162 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6828 | -0.6632 |...........|...........|</span>
+#&gt; | U| 447.1693 | 93.67 | -6.271 | -0.9883 | -0.1807 |
+#&gt; |.....................| 2.174 | 2.347 | 0.001652 | 0.6812 |
+#&gt; |.....................| 0.08374 | 0.7063 | 0.6288 | 1.641 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.268 | 1.293 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.1693</span> | 93.67 | 0.001890 | 0.2713 | 0.8346 |
+#&gt; |.....................| 8.798 | 2.347 | 0.001652 | 0.6812 |
+#&gt; |.....................| 0.08374 | 0.7063 | 0.6288 | 1.641 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.268 | 1.293 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -3.693 | 0.1048 | 0.8560 | -0.3278 |
+#&gt; |.....................| -0.6115 | -0.5188 | -0.09596 | 0.9789 |
+#&gt; |.....................| 0.02585 | 1.094 | 1.548 | 2.318 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -2.079 | -0.9259 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 54</span>| 447.68852 | 1.013 | -2.042 | -1.008 | -0.9421 |
+#&gt; |.....................| -0.9288 | 1.034 | -2.709 | -1.852 |
+#&gt; |.....................| 3.037 | -0.9368 | -1.153 | -0.6162 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.5399 | -0.6984 |...........|...........|</span>
+#&gt; | U| 447.68852 | 94.21 | -6.342 | -1.031 | -0.1577 |
+#&gt; |.....................| 2.217 | 2.341 | 0.002735 | 0.6094 |
+#&gt; |.....................| 0.08893 | 0.7142 | 0.6313 | 1.519 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.420 | 1.255 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.68852</span> | 94.21 | 0.001761 | 0.2629 | 0.8541 |
+#&gt; |.....................| 9.176 | 2.341 | 0.002735 | 0.6094 |
+#&gt; |.....................| 0.08893 | 0.7142 | 0.6313 | 1.519 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.420 | 1.255 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 55</span>| 447.15405 | 1.011 | -1.991 | -0.9760 | -0.9584 |
+#&gt; |.....................| -0.9586 | 1.042 | -2.761 | -1.767 |
+#&gt; |.....................| 2.789 | -0.9450 | -1.157 | -0.5460 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6410 | -0.6726 |...........|...........|</span>
+#&gt; | U| 447.15405 | 94.04 | -6.291 | -1.001 | -0.1740 |
+#&gt; |.....................| 2.187 | 2.346 | 0.001959 | 0.6605 |
+#&gt; |.....................| 0.08521 | 0.7080 | 0.6287 | 1.605 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.312 | 1.283 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.15405</span> | 94.04 | 0.001852 | 0.2688 | 0.8403 |
+#&gt; |.....................| 8.906 | 2.346 | 0.001959 | 0.6605 |
+#&gt; |.....................| 0.08521 | 0.7080 | 0.6287 | 1.605 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.312 | 1.283 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 53.59 | 0.07914 | 0.2662 | -0.1234 |
+#&gt; |.....................| -0.1097 | -0.6518 | -0.06086 | 0.6193 |
+#&gt; |.....................| -0.05679 | 1.445 | 0.6511 | 1.197 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.1794 | -1.326 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 56</span>| 447.09915 | 1.005 | -2.002 | -0.9768 | -0.9545 |
+#&gt; |.....................| -0.9567 | 1.042 | -2.752 | -1.789 |
+#&gt; |.....................| 2.838 | -0.9392 | -1.155 | -0.5617 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6261 | -0.6787 |...........|...........|</span>
+#&gt; | U| 447.09915 | 93.47 | -6.302 | -1.002 | -0.1701 |
+#&gt; |.....................| 2.189 | 2.346 | 0.002096 | 0.6471 |
+#&gt; |.....................| 0.08594 | 0.7123 | 0.6298 | 1.586 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.328 | 1.276 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.09915</span> | 93.47 | 0.001833 | 0.2686 | 0.8436 |
+#&gt; |.....................| 8.923 | 2.346 | 0.002096 | 0.6471 |
+#&gt; |.....................| 0.08594 | 0.7123 | 0.6298 | 1.586 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.328 | 1.276 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -33.97 | 0.05091 | -0.1219 | -0.09607 |
+#&gt; |.....................| -0.3249 | -0.8735 | -0.1278 | 0.5888 |
+#&gt; |.....................| 0.06635 | 1.636 | -1.923 | 0.5172 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 0.5270 | -1.419 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 57</span>| 447.01951 | 1.007 | -2.009 | -0.9874 | -0.9450 |
+#&gt; |.....................| -0.9329 | 1.053 | -2.780 | -1.808 |
+#&gt; |.....................| 2.841 | -0.9693 | -1.155 | -0.5556 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6514 | -0.6721 |...........|...........|</span>
+#&gt; | U| 447.01951 | 93.64 | -6.309 | -1.012 | -0.1606 |
+#&gt; |.....................| 2.212 | 2.352 | 0.001680 | 0.6361 |
+#&gt; |.....................| 0.08598 | 0.6895 | 0.6300 | 1.593 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.301 | 1.283 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.01951</span> | 93.64 | 0.001820 | 0.2667 | 0.8517 |
+#&gt; |.....................| 9.138 | 2.352 | 0.001680 | 0.6361 |
+#&gt; |.....................| 0.08598 | 0.6895 | 0.6300 | 1.593 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.301 | 1.283 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -6.500 | 0.04518 | -0.6412 | 0.1616 |
+#&gt; |.....................| 0.3106 | -0.6054 | -0.07873 | -0.1077 |
+#&gt; |.....................| -0.1002 | 0.2460 | 1.553 | 0.4490 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8245 | -1.132 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 58</span>| 447.04861 | 1.009 | -2.019 | -0.9927 | -0.9476 |
+#&gt; |.....................| -0.9252 | 1.054 | -2.796 | -1.779 |
+#&gt; |.....................| 2.878 | -0.9737 | -1.157 | -0.5487 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6291 | -0.6521 |...........|...........|</span>
+#&gt; | U| 447.04861 | 93.85 | -6.319 | -1.017 | -0.1632 |
+#&gt; |.....................| 2.220 | 2.353 | 0.001429 | 0.6532 |
+#&gt; |.....................| 0.08654 | 0.6862 | 0.6280 | 1.601 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.325 | 1.305 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.04861</span> | 93.85 | 0.001802 | 0.2657 | 0.8494 |
+#&gt; |.....................| 9.209 | 2.353 | 0.001429 | 0.6532 |
+#&gt; |.....................| 0.08654 | 0.6862 | 0.6280 | 1.601 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.325 | 1.305 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 59</span>| 447.01937 | 1.009 | -2.012 | -0.9891 | -0.9459 |
+#&gt; |.....................| -0.9304 | 1.053 | -2.785 | -1.798 |
+#&gt; |.....................| 2.853 | -0.9708 | -1.156 | -0.5534 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6439 | -0.6653 |...........|...........|</span>
+#&gt; | U| 447.01937 | 93.80 | -6.312 | -1.013 | -0.1615 |
+#&gt; |.....................| 2.215 | 2.353 | 0.001597 | 0.6418 |
+#&gt; |.....................| 0.08617 | 0.6884 | 0.6292 | 1.596 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.309 | 1.291 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.01937</span> | 93.80 | 0.001814 | 0.2664 | 0.8509 |
+#&gt; |.....................| 9.161 | 2.353 | 0.001597 | 0.6418 |
+#&gt; |.....................| 0.08617 | 0.6884 | 0.6292 | 1.596 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.309 | 1.291 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 15.62 | 0.04451 | -0.6370 | 0.1658 |
+#&gt; |.....................| 0.4720 | -0.4967 | -0.06076 | 0.2478 |
+#&gt; |.....................| 0.07878 | 0.2929 | 0.7908 | 0.7364 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.2169 | -0.8458 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 60</span>| 447.00331 | 1.007 | -2.016 | -0.9874 | -0.9487 |
+#&gt; |.....................| -0.9321 | 1.057 | -2.790 | -1.800 |
+#&gt; |.....................| 2.856 | -0.9696 | -1.156 | -0.5575 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6423 | -0.6633 |...........|...........|</span>
+#&gt; | U| 447.00331 | 93.68 | -6.316 | -1.012 | -0.1643 |
+#&gt; |.....................| 2.213 | 2.355 | 0.001526 | 0.6406 |
+#&gt; |.....................| 0.08622 | 0.6893 | 0.6295 | 1.591 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.293 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 447.00331</span> | 93.68 | 0.001807 | 0.2667 | 0.8485 |
+#&gt; |.....................| 9.146 | 2.355 | 0.001526 | 0.6406 |
+#&gt; |.....................| 0.08622 | 0.6893 | 0.6295 | 1.591 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.293 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -1.749 | 0.03581 | -0.6032 | 0.06997 |
+#&gt; |.....................| 0.3775 | -0.4012 | -0.08782 | 0.2553 |
+#&gt; |.....................| 0.001918 | 0.1783 | 1.513 | 0.3567 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3333 | -0.7379 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 61</span>| 446.99944 | 1.008 | -2.018 | -0.9851 | -0.9476 |
+#&gt; |.....................| -0.9359 | 1.058 | -2.787 | -1.806 |
+#&gt; |.....................| 2.859 | -0.9671 | -1.156 | -0.5614 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6427 | -0.6650 |...........|...........|</span>
+#&gt; | U| 446.99944 | 93.70 | -6.318 | -1.009 | -0.1632 |
+#&gt; |.....................| 2.209 | 2.355 | 0.001564 | 0.6369 |
+#&gt; |.....................| 0.08626 | 0.6911 | 0.6291 | 1.586 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.291 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 446.99944</span> | 93.70 | 0.001804 | 0.2671 | 0.8494 |
+#&gt; |.....................| 9.111 | 2.355 | 0.001564 | 0.6369 |
+#&gt; |.....................| 0.08626 | 0.6911 | 0.6291 | 1.586 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.291 |...........|...........|</span>
+#&gt; | F| Forward Diff. | 2.474 | 0.03546 | -0.4554 | 0.1057 |
+#&gt; |.....................| 0.2777 | -0.4692 | -0.06549 | 0.06429 |
+#&gt; |.....................| -0.09650 | 0.2331 | 0.6150 | 0.1626 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3753 | -0.8072 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 62</span>| 446.99641 | 1.007 | -2.020 | -0.9846 | -0.9460 |
+#&gt; |.....................| -0.9366 | 1.059 | -2.790 | -1.808 |
+#&gt; |.....................| 2.868 | -0.9676 | -1.156 | -0.5621 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6420 | -0.6633 |...........|...........|</span>
+#&gt; | U| 446.99641 | 93.67 | -6.320 | -1.009 | -0.1616 |
+#&gt; |.....................| 2.209 | 2.356 | 0.001530 | 0.6356 |
+#&gt; |.....................| 0.08639 | 0.6908 | 0.6287 | 1.585 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.293 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 446.99641</span> | 93.67 | 0.001800 | 0.2672 | 0.8508 |
+#&gt; |.....................| 9.105 | 2.356 | 0.001530 | 0.6356 |
+#&gt; |.....................| 0.08639 | 0.6908 | 0.6287 | 1.585 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.293 |...........|...........|</span>
+#&gt; | F| Forward Diff. | -2.070 | 0.03317 | -0.4443 | 0.1488 |
+#&gt; |.....................| 0.2478 | -0.4968 | -0.07674 | 0.09423 |
+#&gt; |.....................| -0.05318 | 0.2365 | 0.6058 | 0.5619 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.3013 | -0.7224 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 63</span>| 446.99641 | 1.007 | -2.020 | -0.9846 | -0.9460 |
+#&gt; |.....................| -0.9366 | 1.059 | -2.790 | -1.808 |
+#&gt; |.....................| 2.868 | -0.9676 | -1.156 | -0.5621 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6420 | -0.6633 |...........|...........|</span>
+#&gt; | U| 446.99641 | 93.67 | -6.320 | -1.009 | -0.1616 |
+#&gt; |.....................| 2.209 | 2.356 | 0.001530 | 0.6356 |
+#&gt; |.....................| 0.08639 | 0.6908 | 0.6287 | 1.585 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.293 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 446.99641</span> | 93.67 | 0.001800 | 0.2672 | 0.8508 |
+#&gt; |.....................| 9.105 | 2.356 | 0.001530 | 0.6356 |
+#&gt; |.....................| 0.08639 | 0.6908 | 0.6287 | 1.585 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.311 | 1.293 |...........|...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_saem_obs_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_tc</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"saem"</span>,
+ error_model <span class='op'>=</span> <span class='st'>"obs_tc"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; 1: 90.7519 -4.8586 -1.7674 -3.5599 -2.0059 0.5800 4.8899 1.4250 1.1400 2.6923 0.4845 0.4370 10.2815 0.0004 9.0437 0.4047
+#&gt; 2: 9.0763e+01 -5.2004e+00 -1.9605e+00 -4.2009e+00 -1.8767e+00 2.0341e-01 4.6454e+00 1.3537e+00 1.0830e+00 2.7771e+00 4.6027e-01 5.1181e-01 6.3469e+00 4.0033e-04 6.8216e+00 9.0448e-05
+#&gt; 3: 9.0656e+01 -5.4820e+00 -2.0937e+00 -4.0962e+00 -1.5381e+00 -1.7136e-02 4.4131e+00 1.2861e+00 1.0288e+00 3.5620e+00 4.3726e-01 6.1217e-01 4.8763e+00 4.1436e-05 5.4967e+00 1.0148e-05
+#&gt; 4: 9.0543e+01 -5.7744e+00 -2.1074e+00 -4.0393e+00 -1.3603e+00 -2.3531e-01 5.0162e+00 1.2218e+00 1.0041e+00 3.3839e+00 4.1540e-01 5.8157e-01 4.1029e+00 2.1466e-04 4.2869e+00 1.9419e-06
+#&gt; 5: 91.1621 -6.0534 -2.0430 -4.0508 -1.2523 -0.2043 6.1015 1.1715 1.1998 3.2147 0.3946 0.5525 3.5979 0.0187 3.8221 0.0271
+#&gt; 6: 91.1179 -5.9892 -2.0082 -4.1363 -1.1428 -0.1930 5.7964 1.1960 1.2360 3.4525 0.3749 0.5293 3.3091 0.0209 3.6230 0.0284
+#&gt; 7: 91.6680 -5.9609 -2.0492 -4.1163 -1.0919 -0.1505 5.6134 1.6750 1.3055 3.2799 0.3631 0.5028 3.2412 0.0254 3.5108 0.0371
+#&gt; 8: 91.6903 -5.9346 -2.0630 -4.0790 -1.1130 -0.0963 5.3327 2.2525 1.3524 3.1159 0.3449 0.4777 2.6165 0.0445 2.8556 0.0576
+#&gt; 9: 92.2564 -5.7600 -2.0460 -4.1144 -1.0635 -0.0594 5.9616 2.1399 1.2848 2.9601 0.3277 0.4538 2.3593 0.0295 2.5704 0.0491
+#&gt; 10: 92.2425 -5.7990 -2.0052 -4.0409 -1.0387 -0.1141 6.9547 2.1239 1.2205 2.8121 0.3113 0.4311 2.3237 0.0323 2.4227 0.0421
+#&gt; 11: 92.4404 -5.6829 -2.0866 -4.0010 -1.0214 -0.0587 6.6790 2.0177 1.1595 2.6715 0.2957 0.4096 1.9963 0.0407 2.2478 0.0501
+#&gt; 12: 92.0713 -5.8051 -2.1699 -4.0539 -0.9807 0.0174 6.7885 2.1380 1.1811 2.6017 0.2810 0.3891 1.8480 0.0502 2.0516 0.0522
+#&gt; 13: 91.7214 -5.6954 -2.1579 -4.0944 -0.9935 -0.0195 6.4491 2.0311 1.1221 2.4716 0.2669 0.3696 1.8299 0.0531 1.9271 0.0520
+#&gt; 14: 91.1978 -5.6733 -2.1988 -4.0794 -0.9387 0.0091 6.1267 1.9295 1.1589 2.3480 0.2536 0.3511 1.6357 0.0470 1.8899 0.0639
+#&gt; 15: 91.3746 -5.5864 -2.1484 -4.1356 -0.9126 0.0045 5.8203 1.8330 1.2078 2.3265 0.2409 0.3336 1.6218 0.0428 1.6558 0.0725
+#&gt; 16: 91.5646 -5.4931 -2.1474 -4.1242 -0.9148 0.0179 5.5293 1.7414 1.1474 2.2733 0.2288 0.3169 1.6467 0.0377 1.6977 0.0600
+#&gt; 17: 91.4767 -5.5885 -2.1424 -4.1386 -0.9308 0.0602 5.2528 1.9428 1.2141 2.1762 0.2174 0.3343 1.4916 0.0424 1.4326 0.0717
+#&gt; 18: 90.9989 -5.6364 -2.1601 -4.1606 -0.9676 0.0694 4.9902 1.8457 1.2521 2.2899 0.2065 0.3279 1.4504 0.0471 1.4267 0.0700
+#&gt; 19: 91.4050 -5.7347 -2.0985 -4.1476 -0.9656 0.0668 4.7407 2.3263 1.4064 2.2061 0.1962 0.3296 1.3679 0.0485 1.2735 0.0844
+#&gt; 20: 91.2707 -5.7623 -2.1155 -4.1538 -0.9601 0.0425 4.5037 2.6509 1.3408 2.1958 0.1864 0.3576 1.3736 0.0452 1.3454 0.0743
+#&gt; 21: 91.6878 -5.8143 -2.1261 -4.1649 -0.9325 0.0333 4.7695 2.8996 1.3244 2.1300 0.1771 0.3509 1.4793 0.0508 1.0333 0.0839
+#&gt; 22: 91.5363 -5.9047 -2.1358 -4.1655 -0.9207 0.0339 4.5310 3.4408 1.3022 2.1829 0.1682 0.3378 1.4260 0.0488 0.9436 0.0877
+#&gt; 23: 91.9969 -5.9565 -2.1378 -4.1609 -0.9243 0.0701 4.3045 3.7239 1.3446 2.2424 0.1598 0.3209 1.4182 0.0412 0.9205 0.0873
+#&gt; 24: 92.2835 -5.9272 -2.0883 -4.1651 -0.9248 0.0834 4.0892 3.7780 1.2773 2.2187 0.1518 0.3049 1.4749 0.0427 0.9837 0.0802
+#&gt; 25: 92.3389 -6.1292 -2.1033 -4.2473 -0.9069 0.0593 3.8848 4.7059 1.2740 2.4323 0.1442 0.2896 1.3656 0.0493 0.9299 0.0798
+#&gt; 26: 91.9840 -5.9821 -2.1124 -4.2150 -0.9100 0.1076 3.6905 4.4706 1.2103 2.4699 0.1458 0.2751 1.3200 0.0504 0.8256 0.0912
+#&gt; 27: 92.4671 -5.8765 -2.0910 -4.2169 -0.9356 0.0483 3.5060 4.2471 1.2302 2.4791 0.1385 0.2614 1.4252 0.0520 0.8191 0.0836
+#&gt; 28: 92.4130 -5.9480 -2.0870 -4.2191 -0.9338 0.0866 3.3859 4.1337 1.2210 2.4685 0.1412 0.2557 1.3860 0.0484 0.9189 0.0770
+#&gt; 29: 92.3064 -5.7845 -2.0759 -4.2321 -0.9270 0.0855 4.2691 3.9271 1.3369 2.5457 0.1341 0.2922 1.3848 0.0513 0.9658 0.0785
+#&gt; 30: 92.2109 -5.9347 -2.0725 -4.2042 -0.9074 0.0481 5.5659 3.9234 1.2701 2.4184 0.1370 0.2776 1.2925 0.0560 0.9058 0.0806
+#&gt; 31: 91.8912 -5.7466 -2.0912 -4.1504 -0.9087 0.0443 5.2876 3.7272 1.2690 2.2975 0.1301 0.2637 1.3348 0.0517 0.8672 0.0840
+#&gt; 32: 92.3866 -5.8560 -2.0979 -4.1547 -0.9044 0.0335 5.0232 3.5408 1.2761 2.3185 0.1307 0.2505 1.3558 0.0487 0.9422 0.0791
+#&gt; 33: 92.4555 -5.6989 -2.0956 -4.1479 -0.9038 0.0447 4.7720 3.3638 1.3253 2.2962 0.1242 0.2380 1.4321 0.0432 0.8961 0.0799
+#&gt; 34: 92.6307 -5.8831 -2.0769 -4.1319 -0.8946 0.0430 4.5334 3.7151 1.2785 2.2638 0.1201 0.2261 1.4076 0.0457 0.8269 0.0813
+#&gt; 35: 92.5659 -5.9100 -2.0748 -4.1482 -0.9079 0.0563 4.6634 3.7452 1.3141 2.3378 0.1168 0.2148 1.3571 0.0451 0.8317 0.0831
+#&gt; 36: 92.5738 -5.8574 -2.0981 -4.1214 -0.8963 0.0302 5.3272 3.7371 1.3359 2.2776 0.1331 0.2041 1.3308 0.0480 0.8953 0.0791
+#&gt; 37: 92.1615 -5.7137 -2.0922 -4.1178 -0.9035 0.0455 5.4894 3.5503 1.2691 2.2508 0.1473 0.1939 1.3692 0.0495 0.9358 0.0800
+#&gt; 38: 92.4421 -5.6978 -2.0905 -4.1275 -0.9052 0.0108 5.4295 3.3728 1.2057 2.2119 0.1432 0.1842 1.3421 0.0549 0.8932 0.0781
+#&gt; 39: 92.3995 -5.6121 -2.0804 -4.1275 -0.8903 0.0270 5.1580 3.2041 1.1454 2.2119 0.1360 0.1978 1.3353 0.0524 0.9062 0.0775
+#&gt; 40: 92.5616 -5.7907 -2.1099 -4.1127 -0.9074 0.0501 4.9001 3.0439 1.1582 2.1723 0.1387 0.1879 1.2981 0.0510 0.9517 0.0797
+#&gt; 41: 92.2655 -5.6532 -2.0631 -4.1437 -0.9128 0.0346 4.6551 2.8917 1.1202 2.1498 0.1403 0.1785 1.4500 0.0461 0.7394 0.0903
+#&gt; 42: 92.3218 -5.4916 -2.1072 -4.1312 -0.9310 0.0360 4.4224 2.7471 1.1648 2.1428 0.1332 0.1695 1.4034 0.0508 0.8131 0.0854
+#&gt; 43: 92.6165 -5.5145 -2.0838 -4.1239 -0.9215 0.0347 4.2012 2.6098 1.1892 2.1202 0.1463 0.1611 1.3416 0.0507 0.8213 0.0847
+#&gt; 44: 92.5385 -5.5590 -2.0872 -4.1376 -0.9210 0.0672 3.9912 2.4793 1.1416 2.2253 0.1450 0.1530 1.4008 0.0352 0.8639 0.0847
+#&gt; 45: 92.2152 -5.6170 -2.1014 -4.1657 -0.9331 0.0781 3.7916 2.4382 1.1250 2.2378 0.1516 0.1556 1.4612 0.0329 1.0091 0.0820
+#&gt; 46: 91.8943 -5.6650 -2.1329 -4.1649 -0.9241 0.1060 3.6020 2.6448 1.0705 2.3112 0.1441 0.1549 1.5047 0.0384 1.0179 0.0805
+#&gt; 47: 91.8153 -5.5910 -2.1514 -4.1919 -0.9169 0.0885 3.4219 2.5125 1.0386 2.3140 0.1506 0.1620 1.4759 0.0375 1.1021 0.0740
+#&gt; 48: 91.6295 -5.5438 -2.1516 -4.1570 -0.8742 0.0851 3.2508 2.3869 1.0816 2.1983 0.1630 0.1786 1.4024 0.0405 1.1135 0.0732
+#&gt; 49: 91.4363 -5.5847 -2.1732 -4.1794 -0.8634 0.0948 3.0883 2.4829 1.0865 2.2378 0.1549 0.1697 1.4314 0.0434 1.0529 0.0742
+#&gt; 50: 91.3634 -5.5794 -2.1613 -4.1507 -0.8849 0.0862 2.9339 2.6404 1.0829 2.2519 0.1493 0.1612 1.3704 0.0446 1.0081 0.0736
+#&gt; 51: 91.2150 -5.5503 -2.1675 -4.1432 -0.8749 0.1178 2.7872 2.7368 1.0605 2.2261 0.1418 0.1532 1.4312 0.0418 1.0380 0.0781
+#&gt; 52: 91.4343 -5.6336 -2.2138 -4.1552 -0.8867 0.1391 2.6677 2.7022 1.0857 2.2588 0.1493 0.1455 1.3220 0.0469 0.9272 0.0761
+#&gt; 53: 91.3310 -5.5185 -2.2340 -4.1430 -0.8855 0.1545 2.9130 2.5670 1.0720 2.3074 0.1532 0.1385 1.3224 0.0503 0.9688 0.0723
+#&gt; 54: 91.4342 -5.5008 -2.2086 -4.1777 -0.8720 0.1688 2.8202 2.4387 1.0624 2.4253 0.1631 0.1315 1.3186 0.0429 0.9425 0.0723
+#&gt; 55: 91.4983 -5.5944 -2.1709 -4.1211 -0.8638 0.1168 3.4789 2.5154 1.0549 2.3041 0.1557 0.1279 1.3800 0.0423 0.9620 0.0727
+#&gt; 56: 91.5954 -5.5317 -2.1881 -4.1263 -0.8627 0.1366 4.1396 2.3896 1.0732 2.2684 0.1562 0.1221 1.3285 0.0431 1.0156 0.0708
+#&gt; 57: 91.6591 -5.3839 -2.2082 -4.1122 -0.8929 0.1457 4.5073 2.2701 1.0672 2.3639 0.1539 0.1160 1.4074 0.0478 0.9796 0.0722
+#&gt; 58: 91.7434 -5.3597 -2.2068 -4.1214 -0.8912 0.1437 4.2819 2.1566 1.0605 2.4496 0.1667 0.1109 1.4274 0.0450 1.0782 0.0676
+#&gt; 59: 91.6597 -5.4672 -2.1918 -4.1412 -0.9021 0.1657 4.0678 2.0488 1.1306 2.5245 0.1888 0.1054 1.4745 0.0391 1.1492 0.0670
+#&gt; 60: 91.7565 -5.4513 -2.2051 -4.1618 -0.9013 0.1554 3.8644 1.9464 1.1728 2.6191 0.1793 0.1001 1.4135 0.0402 1.1572 0.0665
+#&gt; 61: 91.9484 -5.5390 -2.1973 -4.1611 -0.9011 0.1318 3.6712 1.8963 1.1460 2.6242 0.1704 0.0951 1.3855 0.0481 1.1109 0.0634
+#&gt; 62: 92.1661 -5.4985 -2.1729 -4.1352 -0.8887 0.1327 4.3155 1.8588 1.1087 2.5551 0.1633 0.0995 1.3847 0.0444 1.0736 0.0656
+#&gt; 63: 92.1727 -5.4086 -2.1610 -4.1488 -0.8998 0.1451 4.6019 1.7659 1.1413 2.6020 0.1718 0.1152 1.4299 0.0404 1.2202 0.0603
+#&gt; 64: 92.4331 -5.5220 -2.1121 -4.1300 -0.9428 0.1211 5.0354 1.8121 1.0982 2.6157 0.1775 0.1209 1.4168 0.0348 1.2148 0.0625
+#&gt; 65: 92.1871 -5.6089 -2.1258 -4.1412 -0.9127 0.1399 4.7836 2.1060 1.1568 2.5971 0.1757 0.1148 1.4000 0.0336 1.0305 0.0707
+#&gt; 66: 92.1419 -5.7752 -2.1344 -4.1493 -0.9237 0.1494 4.5444 2.7076 1.1563 2.6439 0.1740 0.1091 1.4238 0.0341 1.0285 0.0688
+#&gt; 67: 92.1187 -5.5967 -2.1430 -4.1460 -0.9074 0.1245 4.3172 2.5722 1.2052 2.6139 0.1868 0.1104 1.4100 0.0381 1.0508 0.0703
+#&gt; 68: 92.1123 -5.6882 -2.1481 -4.1269 -0.9083 0.1206 4.1014 2.5548 1.2021 2.4832 0.1781 0.1462 1.3099 0.0417 1.0099 0.0713
+#&gt; 69: 92.2511 -5.6923 -2.1456 -4.1315 -0.9077 0.1421 4.3551 2.6261 1.1850 2.3591 0.1692 0.1389 1.3546 0.0416 0.9516 0.0762
+#&gt; 70: 92.0291 -5.7376 -2.1689 -4.1364 -0.8908 0.1407 4.1373 3.0520 1.1595 2.2495 0.1608 0.1465 1.3226 0.0436 0.9904 0.0711
+#&gt; 71: 91.7690 -5.7223 -2.1773 -4.1986 -0.9036 0.1831 3.9304 2.8994 1.1015 2.4335 0.1527 0.1602 1.3135 0.0450 0.9564 0.0722
+#&gt; 72: 91.4802 -5.7302 -2.2079 -4.2000 -0.8990 0.2112 3.7339 3.2965 1.1222 2.4612 0.1451 0.1622 1.3222 0.0426 1.0215 0.0717
+#&gt; 73: 91.1247 -5.7803 -2.1827 -4.2214 -0.8876 0.1385 3.5472 3.2786 1.1612 2.5216 0.1650 0.1541 1.2811 0.0493 1.0076 0.0696
+#&gt; 74: 90.9765 -5.6534 -2.1808 -4.2511 -0.8824 0.1308 3.8553 3.1146 1.1389 2.8140 0.1725 0.1464 1.2895 0.0518 1.0100 0.0707
+#&gt; 75: 90.4805 -5.7293 -2.1481 -4.2613 -0.8704 0.1395 4.1255 2.9589 1.1623 2.7523 0.1713 0.1391 1.3112 0.0483 0.9439 0.0788
+#&gt; 76: 90.3958 -5.7635 -2.1508 -4.2426 -0.8841 0.1402 4.7427 3.0223 1.2187 2.7243 0.1789 0.1321 1.3065 0.0468 0.9303 0.0758
+#&gt; 77: 90.7518 -5.6517 -2.1498 -4.2773 -0.8730 0.1688 5.9340 2.8712 1.1840 2.8530 0.1828 0.1255 1.3553 0.0422 0.9755 0.0696
+#&gt; 78: 91.0443 -5.7462 -2.1351 -4.2601 -0.8848 0.1746 5.6373 2.9912 1.1312 2.7659 0.1887 0.1192 1.3303 0.0410 0.8578 0.0744
+#&gt; 79: 90.9631 -5.7307 -2.1618 -4.2593 -0.8965 0.1944 5.7520 3.1324 1.1206 2.8212 0.1875 0.1340 1.3519 0.0449 0.9006 0.0799
+#&gt; 80: 90.8703 -5.7665 -2.1989 -4.2476 -0.9122 0.1933 5.4644 3.4527 1.1063 2.7920 0.1781 0.1273 1.3014 0.0497 0.9305 0.0792
+#&gt; 81: 90.7781 -5.8702 -2.1789 -4.2821 -0.8828 0.1793 5.1912 3.7553 1.0662 3.0568 0.1807 0.1209 1.3120 0.0472 0.9808 0.0772
+#&gt; 82: 90.8137 -6.1164 -2.2001 -4.3046 -0.8912 0.1916 4.9316 4.9023 1.0714 3.1363 0.1716 0.1149 1.2724 0.0539 1.0644 0.0693
+#&gt; 83: 90.9900 -6.2077 -2.1695 -4.3121 -0.8924 0.1722 6.7123 5.3290 1.1120 3.2733 0.1741 0.1091 1.2822 0.0510 1.0142 0.0715
+#&gt; 84: 90.8158 -6.3282 -2.1595 -4.2907 -0.9096 0.1818 6.3767 5.9725 1.1342 3.2384 0.1763 0.1037 1.2704 0.0420 0.8891 0.0834
+#&gt; 85: 90.5926 -6.2052 -2.1643 -4.2780 -0.9000 0.1579 6.0579 5.6739 1.1472 3.0765 0.1751 0.0985 1.3263 0.0433 0.9484 0.0814
+#&gt; 86: 90.3804 -6.2707 -2.1470 -4.2627 -0.9260 0.1650 5.7550 5.5542 1.1135 2.9227 0.1956 0.0936 1.2747 0.0447 0.9731 0.0780
+#&gt; 87: 90.8425 -6.4455 -2.1135 -4.2273 -0.9294 0.1491 5.4672 6.8599 1.0716 2.7765 0.1858 0.0928 1.3204 0.0427 1.0005 0.0744
+#&gt; 88: 91.2019 -6.2302 -2.1362 -4.1982 -0.9333 0.1615 5.1939 6.5169 1.1221 2.7203 0.1841 0.0928 1.2689 0.0466 0.9914 0.0771
+#&gt; 89: 90.9907 -6.4173 -2.1174 -4.2493 -0.9182 0.1628 4.9342 6.2408 1.1719 2.9614 0.1749 0.1021 1.3580 0.0403 1.0171 0.0775
+#&gt; 90: 91.1666 -6.5154 -2.1219 -4.2011 -0.9210 0.1594 4.6875 7.4895 1.1930 2.8133 0.1745 0.0970 1.2500 0.0432 0.9467 0.0799
+#&gt; 91: 91.0165 -6.5918 -2.1465 -4.2231 -0.9079 0.1382 4.9772 7.3172 1.1706 2.6789 0.1810 0.1032 1.2958 0.0458 1.1223 0.0639
+#&gt; 92: 91.5386 -6.6567 -2.1376 -4.2247 -0.9358 0.1696 5.5955 7.4188 1.1543 2.6339 0.1754 0.0980 1.2894 0.0463 0.9927 0.0764
+#&gt; 93: 92.2552 -6.5096 -2.1645 -4.2340 -0.9393 0.1798 5.3157 7.0479 1.1612 2.6312 0.1718 0.0931 1.3698 0.0431 1.2649 0.0579
+#&gt; 94: 91.7588 -6.4124 -2.1795 -4.2305 -0.9265 0.1842 5.8275 6.6955 1.1988 2.6403 0.1891 0.0884 1.3022 0.0481 1.0741 0.0713
+#&gt; 95: 91.6694 -6.2975 -2.1946 -4.2442 -0.9392 0.2004 5.5361 6.3607 1.1399 2.7164 0.1796 0.1027 1.2519 0.0513 1.0982 0.0724
+#&gt; 96: 91.2252 -6.0124 -2.2316 -4.2701 -0.8946 0.2375 5.2593 6.0427 1.0829 2.7921 0.2024 0.1147 1.3343 0.0426 1.3064 0.0560
+#&gt; 97: 91.0388 -5.9178 -2.2563 -4.2703 -0.9093 0.2304 5.6825 5.7405 1.0890 2.7678 0.2113 0.1090 1.3517 0.0484 1.4160 0.0493
+#&gt; 98: 90.9013 -6.1325 -2.2597 -4.2776 -0.9133 0.2447 5.7546 5.4535 1.1028 2.6806 0.2130 0.1182 1.2983 0.0451 1.2436 0.0584
+#&gt; 99: 91.2086 -6.0047 -2.2719 -4.2972 -0.9136 0.2738 5.4668 5.1808 1.1776 2.7160 0.2132 0.1123 1.3301 0.0431 1.1850 0.0628
+#&gt; 100: 91.3181 -5.9175 -2.2311 -4.3202 -0.8947 0.2844 5.1935 4.9218 1.1187 2.8660 0.2289 0.1471 1.3409 0.0371 0.9566 0.0806
+#&gt; 101: 91.5112 -5.7721 -2.2292 -4.3060 -0.8842 0.3006 6.3617 4.6757 1.0628 2.7227 0.2174 0.1500 1.3269 0.0407 1.2002 0.0592
+#&gt; 102: 91.5205 -5.9982 -2.2162 -4.3041 -0.8813 0.3065 7.7957 4.4419 1.0320 2.7176 0.2290 0.1474 1.3218 0.0392 0.9685 0.0783
+#&gt; 103: 91.2416 -5.7012 -2.2204 -4.3198 -0.8610 0.3180 7.4059 4.2198 1.0242 2.5817 0.2175 0.1714 1.3003 0.0395 0.9472 0.0825
+#&gt; 104: 91.2662 -5.8136 -2.2357 -4.3063 -0.8700 0.3110 7.0356 4.0088 1.0024 2.4701 0.2067 0.1939 1.2806 0.0407 1.0387 0.0743
+#&gt; 105: 91.4688 -5.7922 -2.2204 -4.3319 -0.8703 0.2767 6.6838 3.8084 0.9751 2.6368 0.1963 0.1967 1.3320 0.0470 1.2043 0.0580
+#&gt; 106: 91.3665 -5.8505 -2.2225 -4.3614 -0.8757 0.2922 7.1982 3.6180 1.0018 2.6378 0.1865 0.2132 1.2613 0.0464 1.0683 0.0693
+#&gt; 107: 91.4934 -5.8933 -2.1993 -4.3433 -0.9112 0.3267 6.8383 3.7379 0.9616 2.5329 0.1772 0.2169 1.2911 0.0449 1.0688 0.0731
+#&gt; 108: 92.1268 -5.7807 -2.1863 -4.4348 -0.9273 0.3235 6.4964 3.5510 1.0093 2.9025 0.1718 0.2061 1.3153 0.0414 0.8982 0.0796
+#&gt; 109: 91.6585 -5.9778 -2.2083 -4.3550 -0.9061 0.3339 6.1715 4.5778 1.0600 2.7574 0.1755 0.2163 1.2754 0.0382 0.8100 0.0868
+#&gt; 110: 92.0456 -5.6784 -2.2236 -4.3483 -0.8911 0.3022 5.8630 4.3489 1.0427 2.6195 0.1667 0.2472 1.3782 0.0336 0.7819 0.0931
+#&gt; 111: 92.2862 -5.6624 -2.1985 -4.3680 -0.9178 0.3156 5.5698 4.1315 1.0149 2.5443 0.1622 0.2348 1.3541 0.0415 0.7848 0.0868
+#&gt; 112: 92.5436 -5.6572 -2.2134 -4.3290 -0.9267 0.3025 5.2913 3.9249 1.0720 2.5118 0.1541 0.2231 1.3798 0.0385 0.9087 0.0799
+#&gt; 113: 92.5970 -5.6263 -2.2030 -4.3044 -0.9123 0.2856 5.0268 3.7287 1.1371 2.4674 0.1764 0.2119 1.3007 0.0455 0.8651 0.0850
+#&gt; 114: 92.9227 -5.6379 -2.2032 -4.2926 -0.9187 0.3282 4.7754 3.5422 1.1022 2.4105 0.1676 0.2013 1.3103 0.0439 0.9003 0.0815
+#&gt; 115: 92.7678 -5.8033 -2.1888 -4.2988 -0.9406 0.3026 4.5367 3.3651 1.1127 2.5043 0.1592 0.1913 1.3643 0.0420 0.9649 0.0800
+#&gt; 116: 92.0655 -5.8531 -2.2033 -4.2989 -0.9487 0.3013 4.3098 3.6792 1.1260 2.4981 0.1513 0.1817 1.2783 0.0445 0.9812 0.0818
+#&gt; 117: 92.2258 -5.7861 -2.2095 -4.3393 -0.9399 0.2998 4.0943 3.4952 1.0697 2.7102 0.1437 0.1752 1.3037 0.0426 0.9067 0.0786
+#&gt; 118: 92.3560 -5.8080 -2.2058 -4.3166 -0.9480 0.2743 4.6025 3.3205 1.0709 2.6198 0.1432 0.1747 1.2850 0.0481 0.9236 0.0769
+#&gt; 119: 92.0489 -5.7726 -2.1972 -4.2740 -0.9087 0.2627 4.3723 3.1544 1.0892 2.4888 0.1620 0.1660 1.2659 0.0435 0.8389 0.0832
+#&gt; 120: 91.9163 -5.8211 -2.2101 -4.2770 -0.9142 0.2674 4.1537 3.1700 1.0985 2.5003 0.1795 0.1577 1.2289 0.0454 0.9280 0.0826
+#&gt; 121: 92.0274 -5.7601 -2.1916 -4.2686 -0.9055 0.2571 3.9460 3.1181 1.1026 2.3985 0.1908 0.1498 1.3015 0.0432 0.9363 0.0807
+#&gt; 122: 92.2933 -5.7972 -2.2019 -4.2888 -0.8932 0.2679 3.7487 3.1755 1.0809 2.3976 0.1843 0.1636 1.2918 0.0433 0.8760 0.0803
+#&gt; 123: 92.3361 -5.8903 -2.1745 -4.3386 -0.9157 0.2665 3.5613 3.8794 1.1308 2.5838 0.1751 0.1555 1.3219 0.0421 0.8987 0.0806
+#&gt; 124: 92.5677 -6.0471 -2.1638 -4.2764 -0.9325 0.2645 3.3832 4.6152 1.1336 2.4546 0.1664 0.1526 1.2938 0.0375 0.9412 0.0798
+#&gt; 125: 92.7852 -5.9841 -2.1661 -4.2825 -0.9373 0.2866 3.2141 4.3844 1.0770 2.3788 0.1581 0.1727 1.3137 0.0417 0.9228 0.0733
+#&gt; 126: 92.7867 -5.9126 -2.1636 -4.2413 -0.9141 0.2756 3.0534 4.1652 1.0857 2.2921 0.1502 0.1994 1.2428 0.0450 0.8206 0.0795
+#&gt; 127: 92.8733 -5.9110 -2.1546 -4.2269 -0.9258 0.2531 2.9007 3.9569 1.0914 2.3822 0.1426 0.2029 1.3043 0.0369 0.8206 0.0795
+#&gt; 128: 93.0457 -5.9202 -2.1505 -4.2076 -0.9466 0.2463 3.3353 3.7591 1.0647 2.3012 0.1355 0.2180 1.3420 0.0385 0.8503 0.0803
+#&gt; 129: 92.9207 -5.9882 -2.1704 -4.2204 -0.9319 0.2464 4.3160 4.4368 1.1187 2.3415 0.1386 0.2316 1.2546 0.0435 0.8777 0.0830
+#&gt; 130: 92.2660 -6.2043 -2.1712 -4.2251 -0.9276 0.2186 4.4370 5.1440 1.0817 2.3426 0.1338 0.2200 1.2733 0.0476 0.9132 0.0753
+#&gt; 131: 92.1286 -6.4163 -2.1634 -4.2642 -0.9223 0.2300 4.2151 6.2253 1.0614 2.5012 0.1333 0.2090 1.2690 0.0430 0.8201 0.0814
+#&gt; 132: 92.0287 -6.4297 -2.1522 -4.2717 -0.9259 0.2250 4.0044 6.1979 1.0791 2.5146 0.1314 0.1985 1.2736 0.0449 0.8671 0.0784
+#&gt; 133: 91.6843 -6.1415 -2.1685 -4.2553 -0.9349 0.2209 3.8041 5.8880 1.1445 2.4277 0.1248 0.2026 1.3381 0.0426 0.9129 0.0858
+#&gt; 134: 91.6928 -6.1408 -2.1467 -4.2709 -0.9270 0.2648 3.6139 5.5936 1.0873 2.5602 0.1305 0.1925 1.3202 0.0416 0.7626 0.0936
+#&gt; 135: 91.7984 -6.0371 -2.1673 -4.2572 -0.9497 0.2480 3.4332 5.3139 1.0649 2.4322 0.1389 0.1829 1.2592 0.0544 0.9459 0.0831
+#&gt; 136: 91.9754 -6.1770 -2.1769 -4.2311 -0.9401 0.2435 3.2616 5.0482 1.0717 2.3106 0.1691 0.1737 1.3170 0.0436 1.0497 0.0816
+#&gt; 137: 92.1546 -6.1216 -2.1731 -4.2278 -0.9401 0.2492 3.0985 4.9378 1.0200 2.1950 0.1606 0.1988 1.4019 0.0421 1.0200 0.0766
+#&gt; 138: 92.2370 -5.9463 -2.1794 -4.1949 -0.9321 0.2460 2.9436 4.6909 1.0203 2.1200 0.1535 0.1947 1.3378 0.0425 0.9448 0.0804
+#&gt; 139: 92.2025 -5.8849 -2.1820 -4.1868 -0.9200 0.2294 2.9458 4.4564 0.9875 2.1260 0.1759 0.2080 1.3244 0.0428 1.0110 0.0778
+#&gt; 140: 91.8182 -5.7494 -2.1569 -4.1998 -0.9095 0.2318 2.7985 4.2336 1.0015 2.1507 0.1830 0.2113 1.3502 0.0432 0.7716 0.0922
+#&gt; 141: 91.8292 -5.9568 -2.1640 -4.2109 -0.9122 0.2130 4.4608 4.0219 1.0180 2.1032 0.1739 0.2057 1.3594 0.0419 0.8088 0.0883
+#&gt; 142: 91.9995 -6.0927 -2.1471 -4.2313 -0.9091 0.1875 4.5415 4.7705 1.0571 2.1286 0.1810 0.1954 1.4145 0.0406 0.8943 0.0847
+#&gt; 143: 91.9160 -5.9892 -2.1546 -4.2043 -0.9355 0.1819 4.3145 4.5320 1.1337 2.1453 0.1888 0.2208 1.3449 0.0394 1.0910 0.0797
+#&gt; 144: 92.0136 -5.9765 -2.1643 -4.2346 -0.9448 0.2455 4.3041 4.3054 1.1130 2.1300 0.1817 0.3253 1.3828 0.0340 1.0535 0.0873
+#&gt; 145: 92.3893 -6.2224 -2.1211 -4.2316 -0.9405 0.2285 5.2279 4.9099 1.0573 2.1037 0.1727 0.3091 1.3797 0.0340 1.0160 0.0832
+#&gt; 146: 92.6097 -6.2204 -2.1406 -4.2210 -0.9217 0.1762 4.9665 5.4466 1.0724 2.1658 0.1640 0.2936 1.4421 0.0408 1.2412 0.0674
+#&gt; 147: 92.8499 -6.0091 -2.1165 -4.2234 -0.9682 0.1783 4.7182 5.1743 1.0188 2.1714 0.1722 0.2789 1.4545 0.0397 1.4472 0.0556
+#&gt; 148: 92.6602 -5.8003 -2.1059 -4.2132 -0.9282 0.2102 4.4823 4.9156 1.0106 2.1075 0.1880 0.2684 1.4013 0.0413 1.0748 0.0758
+#&gt; 149: 92.7388 -5.8727 -2.1569 -4.2185 -0.9266 0.1868 4.2581 4.6698 1.1447 2.0851 0.1786 0.2550 1.3137 0.0413 0.9963 0.0723
+#&gt; 150: 92.7348 -5.7926 -2.1184 -4.2257 -0.9324 0.1966 4.0452 4.4363 1.1760 2.1508 0.1697 0.2704 1.3792 0.0363 0.8204 0.0889
+#&gt; 151: 92.7968 -5.7301 -2.1179 -4.1959 -0.9275 0.1927 3.8430 4.2145 1.1707 2.1702 0.1842 0.2569 1.3789 0.0387 0.7890 0.0873
+#&gt; 152: 92.9011 -5.7417 -2.1622 -4.2086 -0.9215 0.1784 2.0089 3.0670 1.1984 2.2253 0.1814 0.2507 1.3431 0.0395 0.9622 0.0780
+#&gt; 153: 92.8020 -5.7707 -2.1494 -4.2128 -0.9228 0.1818 2.2261 2.9648 1.1192 2.3058 0.1749 0.2548 1.3671 0.0369 0.9507 0.0744
+#&gt; 154: 92.5217 -5.8043 -2.1447 -4.2074 -0.9303 0.1766 2.7638 3.1314 1.1141 2.2814 0.1811 0.2389 1.3250 0.0408 1.0538 0.0689
+#&gt; 155: 92.8765 -5.5586 -2.1275 -4.1639 -0.9320 0.1434 2.4217 2.4658 1.1231 2.1314 0.1746 0.2426 1.3785 0.0407 0.9682 0.0796
+#&gt; 156: 93.0074 -5.6819 -2.1343 -4.1819 -0.9382 0.1587 1.4756 2.7496 1.1200 2.1700 0.1849 0.2320 1.3643 0.0395 1.0875 0.0653
+#&gt; 157: 92.7950 -5.6827 -2.1178 -4.1808 -0.9553 0.1585 1.1607 2.5156 1.1129 2.2109 0.1724 0.2366 1.4045 0.0374 1.1322 0.0676
+#&gt; 158: 92.7684 -5.7106 -2.0933 -4.2149 -0.9717 0.1602 1.4884 2.6532 1.1269 2.1388 0.1838 0.2666 1.4009 0.0348 0.8728 0.0832
+#&gt; 159: 93.0980 -5.8911 -2.1297 -4.2160 -0.9660 0.1407 1.6034 3.3765 1.1182 2.1661 0.1705 0.2804 1.3557 0.0430 1.0076 0.0776
+#&gt; 160: 93.1849 -5.9433 -2.1177 -4.1735 -0.9436 0.1324 1.8692 4.0887 1.1252 2.0213 0.1642 0.2922 1.3251 0.0386 0.8586 0.0820
+#&gt; 161: 93.4771 -5.7768 -2.0899 -4.1697 -0.9670 0.1043 2.0938 2.9110 1.1069 1.9538 0.1820 0.3046 1.3270 0.0413 0.8220 0.0855
+#&gt; 162: 93.4961 -5.6516 -2.0965 -4.1633 -0.9708 0.1263 2.2053 2.3022 1.1179 1.9555 0.1758 0.2891 1.3158 0.0417 0.9943 0.0768
+#&gt; 163: 93.1627 -5.5944 -2.1527 -4.1633 -0.9488 0.1452 2.9600 2.3291 1.1027 1.9555 0.1766 0.3000 1.3626 0.0376 0.9790 0.0743
+#&gt; 164: 92.7951 -5.6646 -2.1539 -4.1699 -0.9447 0.1863 2.9195 2.7599 1.0794 1.9511 0.1651 0.2918 1.4091 0.0357 1.1005 0.0709
+#&gt; 165: 92.6045 -5.5927 -2.1842 -4.1770 -0.9436 0.1939 2.2014 2.3213 1.0622 1.9775 0.1671 0.2899 1.3945 0.0372 1.0533 0.0694
+#&gt; 166: 92.6660 -5.5922 -2.1438 -4.1611 -0.9441 0.1767 1.8951 2.3445 1.1025 2.0399 0.1802 0.2802 1.4229 0.0354 1.1552 0.0682
+#&gt; 167: 92.4353 -5.5118 -2.1415 -4.1730 -0.9124 0.1827 1.5029 1.8145 1.0701 2.0090 0.1727 0.2642 1.4525 0.0362 1.0577 0.0754
+#&gt; 168: 92.3761 -5.5522 -2.1625 -4.1911 -0.9114 0.1782 1.2703 2.0808 1.0814 2.0588 0.1810 0.2658 1.3973 0.0364 0.9874 0.0729
+#&gt; 169: 92.5240 -5.6102 -2.1396 -4.1793 -0.8972 0.1722 1.3115 2.2750 1.0759 2.0910 0.2147 0.2549 1.3553 0.0392 0.9770 0.0759
+#&gt; 170: 92.3827 -5.5942 -2.1231 -4.1847 -0.9338 0.1525 1.5707 2.3778 1.0542 2.0824 0.2042 0.2519 1.4424 0.0363 1.1270 0.0687
+#&gt; 171: 92.1706 -5.6171 -2.1619 -4.1926 -0.9056 0.1390 1.0935 2.2869 1.1239 2.1697 0.1946 0.2624 1.2980 0.0411 0.9988 0.0740
+#&gt; 172: 92.1491 -5.5704 -2.1447 -4.1913 -0.9285 0.1649 1.0292 2.2160 1.1231 2.1905 0.1860 0.2518 1.3154 0.0375 1.0152 0.0772
+#&gt; 173: 91.9987 -5.5411 -2.1434 -4.1803 -0.9056 0.1585 0.6511 1.9989 1.0892 2.2283 0.1899 0.2413 1.3814 0.0380 1.1733 0.0693
+#&gt; 174: 92.0377 -5.5419 -2.1081 -4.1928 -0.9057 0.1418 0.9013 2.0933 1.1813 2.2773 0.1756 0.2559 1.4419 0.0343 0.9942 0.0801
+#&gt; 175: 92.0266 -5.5125 -2.1014 -4.1775 -0.9119 0.1371 0.7194 2.0624 1.1848 2.2328 0.1754 0.2504 1.3987 0.0353 1.0838 0.0728
+#&gt; 176: 92.0365 -5.5658 -2.0914 -4.1646 -0.8956 0.1096 0.7557 2.0588 1.1642 2.1610 0.1617 0.2722 1.3658 0.0347 0.9405 0.0757
+#&gt; 177: 91.8661 -5.6799 -2.0950 -4.1695 -0.9010 0.1193 0.8835 2.8899 1.1394 2.1886 0.1809 0.2777 1.3841 0.0351 0.9178 0.0794
+#&gt; 178: 91.9392 -5.7853 -2.1139 -4.1711 -0.9190 0.1222 0.6673 3.0461 1.1712 2.1948 0.1576 0.2237 1.3623 0.0383 0.9060 0.0795
+#&gt; 179: 92.0116 -5.7560 -2.1418 -4.1711 -0.9153 0.1034 0.4356 2.9139 1.1653 2.1948 0.1497 0.2364 1.3387 0.0392 0.9327 0.0793
+#&gt; 180: 92.1013 -5.7920 -2.1368 -4.1654 -0.9059 0.0912 0.3859 3.2592 1.1357 2.1744 0.1570 0.2337 1.3622 0.0408 1.0299 0.0739
+#&gt; 181: 92.1032 -5.8125 -2.1260 -4.1791 -0.9404 0.1731 0.4091 3.0817 1.1113 2.2356 0.1572 0.2742 1.4509 0.0340 0.9180 0.0865
+#&gt; 182: 92.1315 -5.7991 -2.1327 -4.1737 -0.9319 0.1519 0.3145 3.0292 1.1520 2.1360 0.1661 0.2482 1.4105 0.0361 1.1338 0.0748
+#&gt; 183: 92.1350 -6.0470 -2.1264 -4.1707 -0.9525 0.1787 0.2045 3.8296 1.1229 2.1369 0.1735 0.2453 1.3132 0.0350 1.0507 0.0759
+#&gt; 184: 92.0539 -5.9856 -2.1289 -4.1968 -0.9281 0.1789 0.1166 3.9425 1.0558 2.2320 0.1658 0.2253 1.3390 0.0355 1.1271 0.0720
+#&gt; 185: 92.0755 -6.0524 -2.1385 -4.2076 -0.9313 0.1794 0.1193 4.2430 1.0465 2.3571 0.1566 0.2152 1.3777 0.0368 1.2013 0.0631
+#&gt; 186: 92.1639 -6.0663 -2.1399 -4.1869 -0.9311 0.1817 0.1392 4.4053 1.0495 2.4857 0.1532 0.2331 1.3751 0.0365 1.0497 0.0697
+#&gt; 187: 92.1759 -6.3052 -2.1469 -4.2221 -0.9428 0.1970 0.1356 5.5622 0.9953 2.3367 0.1451 0.2359 1.3754 0.0367 1.0969 0.0656
+#&gt; 188: 92.1744 -6.0494 -2.1406 -4.2445 -0.9595 0.2089 0.1364 4.3818 0.9882 2.4074 0.1480 0.2364 1.3709 0.0396 1.1259 0.0642
+#&gt; 189: 92.1989 -6.1255 -2.1138 -4.2037 -0.9368 0.1796 0.1444 4.6756 0.9840 2.3786 0.1502 0.2303 1.3979 0.0393 1.2011 0.0630
+#&gt; 190: 92.0944 -6.1343 -2.1536 -4.2106 -0.9267 0.2105 0.1288 4.4977 1.0475 2.3593 0.1443 0.2396 1.3247 0.0384 1.1304 0.0711
+#&gt; 191: 92.1238 -6.0639 -2.1462 -4.2883 -0.9311 0.2155 0.1246 4.1066 1.0428 2.6836 0.1442 0.2344 1.4041 0.0344 1.1631 0.0684
+#&gt; 192: 92.1328 -6.0743 -2.1232 -4.3119 -0.9586 0.2319 0.1192 4.1348 1.0020 2.7067 0.1466 0.2515 1.4039 0.0355 1.0021 0.0772
+#&gt; 193: 92.0881 -5.8697 -2.1298 -4.2691 -0.9309 0.2295 0.1050 3.4476 0.9879 2.5496 0.1344 0.2348 1.4677 0.0351 1.0332 0.0705
+#&gt; 194: 92.1086 -5.7557 -2.1176 -4.3249 -0.9029 0.2183 0.0702 2.7793 1.0043 2.8853 0.1460 0.2213 1.4733 0.0325 1.0929 0.0681
+#&gt; 195: 92.1265 -5.8976 -2.1506 -4.2932 -0.9267 0.2511 0.0593 3.4959 0.9881 2.6806 0.1278 0.2505 1.6138 0.0350 1.1327 0.0703
+#&gt; 196: 92.1316 -5.7018 -2.1627 -4.2889 -0.9278 0.2392 0.0717 2.9210 1.0160 2.7067 0.1470 0.2350 1.5063 0.0418 1.0525 0.0734
+#&gt; 197: 92.1756 -5.7899 -2.1604 -4.2819 -0.9248 0.2765 0.0754 2.9991 1.0167 2.6170 0.1465 0.2314 1.4982 0.0387 1.0504 0.0774
+#&gt; 198: 92.2153 -5.8248 -2.1571 -4.2245 -0.9350 0.2195 0.0651 3.0128 0.9196 2.3123 0.1451 0.2363 1.3965 0.0453 1.1561 0.0650
+#&gt; 199: 92.1935 -5.8187 -2.1505 -4.2123 -0.9452 0.2406 0.0535 3.0017 0.9553 2.2771 0.1338 0.2415 1.4485 0.0407 1.0647 0.0699
+#&gt; 200: 92.2308 -5.6732 -2.1578 -4.2182 -0.9324 0.2330 0.0618 2.4070 1.0687 2.2978 0.1513 0.2199 1.4101 0.0385 1.0283 0.0741
+#&gt; 201: 92.2305 -5.6796 -2.1604 -4.2064 -0.9320 0.2262 0.0530 2.4360 1.0551 2.2994 0.1529 0.2219 1.3653 0.0407 1.0115 0.0757
+#&gt; 202: 92.2259 -5.7201 -2.1550 -4.2058 -0.9263 0.2208 0.0461 2.6422 1.0351 2.2888 0.1520 0.2100 1.3739 0.0418 1.0474 0.0730
+#&gt; 203: 92.2212 -5.7539 -2.1457 -4.2037 -0.9303 0.2163 0.0422 2.8480 1.0403 2.2723 0.1465 0.2070 1.3973 0.0404 1.0518 0.0729
+#&gt; 204: 92.2164 -5.8068 -2.1371 -4.2093 -0.9300 0.2163 0.0383 3.1313 1.0426 2.2984 0.1423 0.2091 1.4025 0.0391 1.0284 0.0737
+#&gt; 205: 92.2120 -5.8371 -2.1369 -4.2142 -0.9308 0.2156 0.0347 3.2786 1.0392 2.3249 0.1390 0.2048 1.4115 0.0385 1.0161 0.0733
+#&gt; 206: 92.2071 -5.8681 -2.1391 -4.2176 -0.9287 0.2158 0.0336 3.4917 1.0442 2.3461 0.1388 0.2041 1.4017 0.0394 0.9977 0.0735
+#&gt; 207: 92.2078 -5.8966 -2.1424 -4.2230 -0.9286 0.2181 0.0337 3.6741 1.0456 2.3743 0.1369 0.2009 1.3988 0.0397 0.9792 0.0740
+#&gt; 208: 92.2077 -5.8972 -2.1459 -4.2249 -0.9300 0.2208 0.0340 3.6775 1.0460 2.3889 0.1362 0.1985 1.3969 0.0394 0.9729 0.0742
+#&gt; 209: 92.2091 -5.8831 -2.1488 -4.2271 -0.9326 0.2227 0.0337 3.6019 1.0465 2.4005 0.1380 0.1967 1.3949 0.0395 0.9745 0.0741
+#&gt; 210: 92.2115 -5.8806 -2.1490 -4.2282 -0.9349 0.2238 0.0324 3.5652 1.0516 2.4211 0.1386 0.1979 1.3941 0.0391 0.9820 0.0740
+#&gt; 211: 92.2151 -5.8791 -2.1516 -4.2291 -0.9363 0.2258 0.0318 3.5315 1.0458 2.4465 0.1390 0.1989 1.3918 0.0394 0.9901 0.0735
+#&gt; 212: 92.2189 -5.8789 -2.1532 -4.2297 -0.9380 0.2269 0.0312 3.4989 1.0434 2.4718 0.1409 0.1993 1.3884 0.0394 1.0007 0.0732
+#&gt; 213: 92.2226 -5.8714 -2.1556 -4.2287 -0.9395 0.2255 0.0313 3.4460 1.0440 2.4800 0.1413 0.1993 1.3859 0.0397 1.0157 0.0722
+#&gt; 214: 92.2233 -5.8706 -2.1553 -4.2279 -0.9394 0.2237 0.0309 3.4283 1.0431 2.4809 0.1414 0.2003 1.3849 0.0399 1.0186 0.0720
+#&gt; 215: 92.2242 -5.8750 -2.1536 -4.2285 -0.9390 0.2212 0.0312 3.4442 1.0455 2.4800 0.1417 0.2015 1.3830 0.0401 1.0126 0.0723
+#&gt; 216: 92.2252 -5.8788 -2.1521 -4.2277 -0.9393 0.2192 0.0316 3.4718 1.0459 2.4791 0.1410 0.2028 1.3817 0.0402 1.0046 0.0726
+#&gt; 217: 92.2255 -5.8869 -2.1516 -4.2268 -0.9400 0.2177 0.0322 3.5295 1.0456 2.4751 0.1407 0.2042 1.3814 0.0401 1.0011 0.0729
+#&gt; 218: 92.2230 -5.8819 -2.1511 -4.2259 -0.9400 0.2164 0.0327 3.5004 1.0473 2.4693 0.1399 0.2051 1.3784 0.0401 0.9962 0.0731
+#&gt; 219: 92.2206 -5.8761 -2.1499 -4.2269 -0.9393 0.2156 0.0325 3.4736 1.0494 2.4667 0.1399 0.2066 1.3794 0.0399 0.9925 0.0734
+#&gt; 220: 92.2185 -5.8775 -2.1494 -4.2267 -0.9380 0.2150 0.0331 3.4894 1.0511 2.4596 0.1396 0.2090 1.3788 0.0398 0.9881 0.0734
+#&gt; 221: 92.2180 -5.8774 -2.1499 -4.2271 -0.9369 0.2142 0.0328 3.4873 1.0518 2.4559 0.1399 0.2109 1.3776 0.0399 0.9842 0.0735
+#&gt; 222: 92.2191 -5.8833 -2.1503 -4.2280 -0.9359 0.2127 0.0328 3.5384 1.0518 2.4533 0.1400 0.2114 1.3778 0.0400 0.9825 0.0735
+#&gt; 223: 92.2199 -5.8831 -2.1486 -4.2288 -0.9343 0.2112 0.0326 3.5474 1.0539 2.4515 0.1396 0.2127 1.3795 0.0398 0.9806 0.0735
+#&gt; 224: 92.2206 -5.8870 -2.1467 -4.2283 -0.9331 0.2093 0.0324 3.5619 1.0550 2.4482 0.1395 0.2133 1.3805 0.0395 0.9792 0.0735
+#&gt; 225: 92.2218 -5.8929 -2.1459 -4.2289 -0.9328 0.2086 0.0322 3.6001 1.0548 2.4492 0.1388 0.2142 1.3804 0.0393 0.9809 0.0734
+#&gt; 226: 92.2228 -5.8909 -2.1440 -4.2293 -0.9322 0.2082 0.0320 3.6007 1.0566 2.4513 0.1383 0.2143 1.3826 0.0390 0.9815 0.0737
+#&gt; 227: 92.2234 -5.8838 -2.1444 -4.2304 -0.9319 0.2088 0.0319 3.5748 1.0551 2.4562 0.1381 0.2140 1.3814 0.0390 0.9836 0.0736
+#&gt; 228: 92.2243 -5.8835 -2.1444 -4.2314 -0.9326 0.2093 0.0317 3.5756 1.0526 2.4607 0.1377 0.2143 1.3824 0.0389 0.9901 0.0733
+#&gt; 229: 92.2251 -5.8916 -2.1442 -4.2307 -0.9330 0.2095 0.0318 3.6344 1.0501 2.4580 0.1371 0.2148 1.3850 0.0388 0.9930 0.0733
+#&gt; 230: 92.2250 -5.8951 -2.1442 -4.2303 -0.9334 0.2107 0.0318 3.6533 1.0475 2.4550 0.1369 0.2150 1.3872 0.0387 0.9953 0.0734
+#&gt; 231: 92.2247 -5.8964 -2.1444 -4.2300 -0.9345 0.2119 0.0322 3.6564 1.0446 2.4549 0.1368 0.2151 1.3899 0.0388 0.9991 0.0733
+#&gt; 232: 92.2230 -5.8982 -2.1451 -4.2306 -0.9352 0.2132 0.0326 3.6643 1.0422 2.4591 0.1365 0.2155 1.3934 0.0388 1.0052 0.0729
+#&gt; 233: 92.2223 -5.9022 -2.1455 -4.2327 -0.9354 0.2141 0.0329 3.6824 1.0396 2.4697 0.1362 0.2165 1.3970 0.0388 1.0107 0.0726
+#&gt; 234: 92.2200 -5.9075 -2.1457 -4.2324 -0.9348 0.2140 0.0335 3.7056 1.0364 2.4735 0.1366 0.2174 1.3977 0.0388 1.0163 0.0723
+#&gt; 235: 92.2171 -5.9094 -2.1457 -4.2338 -0.9342 0.2142 0.0342 3.7222 1.0339 2.4854 0.1372 0.2189 1.3999 0.0389 1.0228 0.0721
+#&gt; 236: 92.2161 -5.9195 -2.1464 -4.2368 -0.9340 0.2140 0.0346 3.7789 1.0329 2.4986 0.1376 0.2200 1.4007 0.0389 1.0281 0.0721
+#&gt; 237: 92.2163 -5.9214 -2.1469 -4.2390 -0.9330 0.2143 0.0347 3.7862 1.0329 2.5074 0.1378 0.2195 1.4030 0.0389 1.0320 0.0719
+#&gt; 238: 92.2165 -5.9203 -2.1473 -4.2399 -0.9326 0.2143 0.0347 3.7781 1.0336 2.5100 0.1381 0.2186 1.4031 0.0388 1.0347 0.0719
+#&gt; 239: 92.2173 -5.9212 -2.1471 -4.2403 -0.9325 0.2136 0.0344 3.7908 1.0350 2.5128 0.1384 0.2175 1.4021 0.0389 1.0352 0.0718
+#&gt; 240: 92.2178 -5.9217 -2.1470 -4.2394 -0.9322 0.2133 0.0342 3.8082 1.0363 2.5118 0.1384 0.2169 1.4025 0.0387 1.0345 0.0719
+#&gt; 241: 92.2177 -5.9200 -2.1470 -4.2383 -0.9318 0.2136 0.0340 3.8123 1.0381 2.5110 0.1385 0.2161 1.4028 0.0387 1.0336 0.0720
+#&gt; 242: 92.2170 -5.9109 -2.1478 -4.2371 -0.9308 0.2136 0.0340 3.7766 1.0387 2.5090 0.1385 0.2157 1.4027 0.0386 1.0322 0.0720
+#&gt; 243: 92.2165 -5.9029 -2.1484 -4.2371 -0.9300 0.2140 0.0340 3.7433 1.0389 2.5128 0.1386 0.2150 1.4032 0.0385 1.0342 0.0720
+#&gt; 244: 92.2161 -5.8998 -2.1489 -4.2374 -0.9294 0.2143 0.0340 3.7242 1.0392 2.5173 0.1386 0.2148 1.4030 0.0384 1.0343 0.0720
+#&gt; 245: 92.2153 -5.9048 -2.1494 -4.2370 -0.9291 0.2149 0.0339 3.7491 1.0399 2.5182 0.1386 0.2146 1.4019 0.0383 1.0317 0.0722
+#&gt; 246: 92.2147 -5.9093 -2.1498 -4.2371 -0.9289 0.2156 0.0339 3.7727 1.0409 2.5218 0.1384 0.2145 1.4016 0.0382 1.0309 0.0724
+#&gt; 247: 92.2143 -5.9124 -2.1503 -4.2368 -0.9286 0.2159 0.0338 3.7972 1.0408 2.5232 0.1383 0.2144 1.4012 0.0382 1.0297 0.0725
+#&gt; 248: 92.2137 -5.9122 -2.1500 -4.2367 -0.9286 0.2160 0.0336 3.8036 1.0409 2.5245 0.1382 0.2141 1.4022 0.0381 1.0272 0.0727
+#&gt; 249: 92.2133 -5.9101 -2.1501 -4.2364 -0.9288 0.2160 0.0334 3.7984 1.0406 2.5268 0.1383 0.2136 1.4031 0.0381 1.0273 0.0726
+#&gt; 250: 92.2139 -5.9115 -2.1502 -4.2368 -0.9289 0.2167 0.0335 3.8015 1.0412 2.5326 0.1380 0.2132 1.4035 0.0381 1.0261 0.0727
+#&gt; 251: 92.2132 -5.9123 -2.1502 -4.2373 -0.9297 0.2170 0.0338 3.8015 1.0421 2.5362 0.1376 0.2126 1.4053 0.0379 1.0274 0.0727
+#&gt; 252: 92.2128 -5.9106 -2.1502 -4.2366 -0.9299 0.2174 0.0338 3.7931 1.0427 2.5345 0.1371 0.2120 1.4062 0.0379 1.0262 0.0728
+#&gt; 253: 92.2118 -5.9098 -2.1492 -4.2364 -0.9297 0.2173 0.0340 3.8011 1.0420 2.5338 0.1369 0.2121 1.4074 0.0378 1.0232 0.0731
+#&gt; 254: 92.2107 -5.9104 -2.1479 -4.2362 -0.9296 0.2171 0.0341 3.8085 1.0398 2.5330 0.1366 0.2123 1.4093 0.0377 1.0230 0.0731
+#&gt; 255: 92.2103 -5.9133 -2.1466 -4.2359 -0.9299 0.2166 0.0341 3.8219 1.0381 2.5346 0.1363 0.2122 1.4105 0.0377 1.0230 0.0731
+#&gt; 256: 92.2094 -5.9171 -2.1453 -4.2356 -0.9299 0.2161 0.0341 3.8498 1.0366 2.5366 0.1362 0.2123 1.4114 0.0375 1.0239 0.0731
+#&gt; 257: 92.2091 -5.9169 -2.1441 -4.2353 -0.9302 0.2153 0.0341 3.8529 1.0347 2.5385 0.1360 0.2118 1.4126 0.0375 1.0265 0.0729
+#&gt; 258: 92.2089 -5.9191 -2.1431 -4.2349 -0.9301 0.2145 0.0340 3.8608 1.0331 2.5392 0.1359 0.2119 1.4126 0.0375 1.0282 0.0728
+#&gt; 259: 92.2093 -5.9249 -2.1426 -4.2337 -0.9301 0.2145 0.0341 3.8853 1.0321 2.5385 0.1361 0.2120 1.4114 0.0374 1.0280 0.0728
+#&gt; 260: 92.2095 -5.9297 -2.1415 -4.2328 -0.9303 0.2146 0.0339 3.9108 1.0302 2.5367 0.1358 0.2125 1.4112 0.0373 1.0265 0.0729
+#&gt; 261: 92.2096 -5.9341 -2.1407 -4.2321 -0.9307 0.2147 0.0338 3.9343 1.0278 2.5343 0.1356 0.2131 1.4121 0.0373 1.0272 0.0728
+#&gt; 262: 92.2094 -5.9342 -2.1398 -4.2312 -0.9310 0.2149 0.0336 3.9314 1.0254 2.5313 0.1356 0.2139 1.4115 0.0372 1.0249 0.0729
+#&gt; 263: 92.2088 -5.9376 -2.1388 -4.2304 -0.9313 0.2153 0.0334 3.9452 1.0232 2.5289 0.1357 0.2143 1.4109 0.0371 1.0228 0.0731
+#&gt; 264: 92.2077 -5.9410 -2.1379 -4.2301 -0.9317 0.2153 0.0333 3.9571 1.0204 2.5265 0.1356 0.2147 1.4105 0.0371 1.0224 0.0731
+#&gt; 265: 92.2069 -5.9454 -2.1374 -4.2296 -0.9322 0.2154 0.0332 3.9800 1.0182 2.5230 0.1356 0.2147 1.4115 0.0371 1.0232 0.0730
+#&gt; 266: 92.2067 -5.9463 -2.1370 -4.2291 -0.9324 0.2155 0.0330 3.9809 1.0165 2.5217 0.1354 0.2148 1.4121 0.0371 1.0220 0.0730
+#&gt; 267: 92.2064 -5.9492 -2.1368 -4.2282 -0.9329 0.2154 0.0328 3.9874 1.0150 2.5199 0.1357 0.2150 1.4124 0.0370 1.0233 0.0729
+#&gt; 268: 92.2065 -5.9468 -2.1360 -4.2276 -0.9333 0.2155 0.0328 3.9722 1.0133 2.5171 0.1362 0.2155 1.4133 0.0369 1.0243 0.0729
+#&gt; 269: 92.2066 -5.9438 -2.1352 -4.2267 -0.9335 0.2151 0.0328 3.9526 1.0122 2.5142 0.1367 0.2154 1.4140 0.0369 1.0244 0.0728
+#&gt; 270: 92.2067 -5.9388 -2.1351 -4.2259 -0.9339 0.2151 0.0326 3.9283 1.0112 2.5114 0.1370 0.2157 1.4137 0.0368 1.0240 0.0729
+#&gt; 271: 92.2069 -5.9350 -2.1344 -4.2252 -0.9342 0.2152 0.0324 3.9072 1.0107 2.5094 0.1370 0.2158 1.4136 0.0367 1.0222 0.0730
+#&gt; 272: 92.2069 -5.9317 -2.1341 -4.2246 -0.9348 0.2153 0.0321 3.8870 1.0104 2.5082 0.1372 0.2157 1.4139 0.0366 1.0219 0.0731
+#&gt; 273: 92.2068 -5.9289 -2.1340 -4.2240 -0.9348 0.2152 0.0320 3.8711 1.0101 2.5075 0.1373 0.2159 1.4146 0.0366 1.0232 0.0730
+#&gt; 274: 92.2067 -5.9271 -2.1337 -4.2239 -0.9350 0.2153 0.0318 3.8569 1.0101 2.5085 0.1377 0.2157 1.4144 0.0366 1.0239 0.0731
+#&gt; 275: 92.2063 -5.9264 -2.1339 -4.2235 -0.9353 0.2156 0.0317 3.8476 1.0097 2.5078 0.1382 0.2157 1.4143 0.0365 1.0256 0.0730
+#&gt; 276: 92.2059 -5.9271 -2.1339 -4.2231 -0.9354 0.2160 0.0316 3.8417 1.0097 2.5074 0.1387 0.2156 1.4132 0.0365 1.0260 0.0730
+#&gt; 277: 92.2059 -5.9283 -2.1342 -4.2225 -0.9356 0.2163 0.0316 3.8412 1.0094 2.5073 0.1393 0.2155 1.4122 0.0364 1.0283 0.0729
+#&gt; 278: 92.2062 -5.9278 -2.1341 -4.2220 -0.9361 0.2166 0.0318 3.8331 1.0081 2.5069 0.1397 0.2154 1.4117 0.0364 1.0321 0.0727
+#&gt; 279: 92.2061 -5.9264 -2.1341 -4.2214 -0.9363 0.2168 0.0319 3.8188 1.0072 2.5051 0.1402 0.2155 1.4111 0.0364 1.0342 0.0726
+#&gt; 280: 92.2057 -5.9263 -2.1344 -4.2211 -0.9365 0.2167 0.0321 3.8114 1.0072 2.5061 0.1406 0.2148 1.4108 0.0365 1.0361 0.0725
+#&gt; 281: 92.2048 -5.9269 -2.1344 -4.2208 -0.9365 0.2166 0.0324 3.8082 1.0076 2.5077 0.1410 0.2142 1.4098 0.0365 1.0363 0.0726
+#&gt; 282: 92.2045 -5.9257 -2.1347 -4.2205 -0.9366 0.2165 0.0328 3.8040 1.0082 2.5092 0.1413 0.2138 1.4090 0.0365 1.0364 0.0726
+#&gt; 283: 92.2038 -5.9235 -2.1348 -4.2201 -0.9363 0.2163 0.0331 3.7955 1.0089 2.5108 0.1415 0.2134 1.4086 0.0365 1.0362 0.0726
+#&gt; 284: 92.2032 -5.9234 -2.1348 -4.2198 -0.9359 0.2162 0.0335 3.7945 1.0100 2.5118 0.1420 0.2129 1.4083 0.0365 1.0362 0.0726
+#&gt; 285: 92.2028 -5.9236 -2.1347 -4.2193 -0.9360 0.2161 0.0339 3.7930 1.0104 2.5124 0.1422 0.2125 1.4080 0.0365 1.0373 0.0725
+#&gt; 286: 92.2020 -5.9221 -2.1344 -4.2187 -0.9355 0.2156 0.0341 3.7872 1.0104 2.5134 0.1425 0.2121 1.4074 0.0364 1.0377 0.0725
+#&gt; 287: 92.2013 -5.9213 -2.1341 -4.2183 -0.9354 0.2154 0.0343 3.7888 1.0098 2.5151 0.1428 0.2119 1.4075 0.0364 1.0390 0.0724
+#&gt; 288: 92.2003 -5.9195 -2.1339 -4.2182 -0.9355 0.2152 0.0343 3.7831 1.0090 2.5180 0.1430 0.2116 1.4082 0.0364 1.0408 0.0723
+#&gt; 289: 92.1995 -5.9186 -2.1339 -4.2182 -0.9355 0.2154 0.0343 3.7805 1.0083 2.5217 0.1429 0.2115 1.4085 0.0364 1.0426 0.0722
+#&gt; 290: 92.1984 -5.9180 -2.1339 -4.2177 -0.9354 0.2153 0.0343 3.7767 1.0080 2.5219 0.1427 0.2113 1.4083 0.0365 1.0429 0.0721
+#&gt; 291: 92.1975 -5.9167 -2.1334 -4.2175 -0.9355 0.2151 0.0343 3.7701 1.0080 2.5230 0.1427 0.2108 1.4083 0.0364 1.0439 0.0721
+#&gt; 292: 92.1971 -5.9175 -2.1330 -4.2166 -0.9356 0.2144 0.0342 3.7722 1.0081 2.5227 0.1426 0.2107 1.4079 0.0364 1.0443 0.0721
+#&gt; 293: 92.1963 -5.9188 -2.1330 -4.2157 -0.9357 0.2141 0.0342 3.7768 1.0083 2.5242 0.1425 0.2103 1.4073 0.0364 1.0439 0.0721
+#&gt; 294: 92.1953 -5.9189 -2.1328 -4.2157 -0.9357 0.2136 0.0344 3.7727 1.0078 2.5294 0.1427 0.2095 1.4079 0.0364 1.0456 0.0720
+#&gt; 295: 92.1946 -5.9171 -2.1329 -4.2153 -0.9355 0.2135 0.0345 3.7623 1.0081 2.5331 0.1426 0.2090 1.4080 0.0364 1.0462 0.0720
+#&gt; 296: 92.1940 -5.9154 -2.1329 -4.2150 -0.9354 0.2130 0.0346 3.7523 1.0082 2.5354 0.1425 0.2084 1.4075 0.0365 1.0463 0.0720
+#&gt; 297: 92.1934 -5.9128 -2.1330 -4.2145 -0.9351 0.2127 0.0349 3.7395 1.0084 2.5373 0.1423 0.2079 1.4072 0.0365 1.0453 0.0720
+#&gt; 298: 92.1932 -5.9128 -2.1332 -4.2138 -0.9347 0.2120 0.0350 3.7372 1.0085 2.5368 0.1423 0.2075 1.4068 0.0365 1.0449 0.0720
+#&gt; 299: 92.1927 -5.9120 -2.1333 -4.2131 -0.9344 0.2112 0.0352 3.7324 1.0088 2.5366 0.1422 0.2070 1.4059 0.0366 1.0441 0.0721
+#&gt; 300: 92.1921 -5.9097 -2.1335 -4.2122 -0.9343 0.2105 0.0353 3.7211 1.0096 2.5357 0.1425 0.2066 1.4050 0.0367 1.0443 0.0721
+#&gt; 301: 92.1915 -5.9081 -2.1337 -4.2116 -0.9343 0.2098 0.0355 3.7110 1.0104 2.5355 0.1427 0.2061 1.4041 0.0368 1.0448 0.0721
+#&gt; 302: 92.1912 -5.9067 -2.1340 -4.2108 -0.9342 0.2092 0.0355 3.7052 1.0114 2.5348 0.1428 0.2055 1.4036 0.0369 1.0442 0.0722
+#&gt; 303: 92.1913 -5.9039 -2.1342 -4.2113 -0.9342 0.2087 0.0355 3.6925 1.0123 2.5408 0.1430 0.2049 1.4028 0.0369 1.0436 0.0723
+#&gt; 304: 92.1920 -5.9012 -2.1342 -4.2119 -0.9342 0.2081 0.0356 3.6781 1.0129 2.5476 0.1432 0.2044 1.4026 0.0369 1.0436 0.0723
+#&gt; 305: 92.1923 -5.8984 -2.1343 -4.2123 -0.9341 0.2076 0.0354 3.6633 1.0134 2.5525 0.1434 0.2038 1.4022 0.0370 1.0434 0.0724
+#&gt; 306: 92.1926 -5.8977 -2.1343 -4.2121 -0.9343 0.2072 0.0354 3.6603 1.0144 2.5567 0.1436 0.2030 1.4022 0.0369 1.0431 0.0724
+#&gt; 307: 92.1931 -5.8970 -2.1346 -4.2124 -0.9344 0.2068 0.0353 3.6555 1.0154 2.5617 0.1438 0.2021 1.4017 0.0370 1.0431 0.0725
+#&gt; 308: 92.1935 -5.8963 -2.1347 -4.2127 -0.9343 0.2062 0.0351 3.6486 1.0166 2.5665 0.1439 0.2012 1.4017 0.0370 1.0431 0.0724
+#&gt; 309: 92.1934 -5.8965 -2.1349 -4.2130 -0.9344 0.2058 0.0350 3.6454 1.0180 2.5711 0.1439 0.2003 1.4013 0.0370 1.0427 0.0725
+#&gt; 310: 92.1935 -5.8965 -2.1349 -4.2133 -0.9345 0.2055 0.0350 3.6401 1.0193 2.5761 0.1439 0.1993 1.4013 0.0371 1.0418 0.0725
+#&gt; 311: 92.1931 -5.8976 -2.1349 -4.2139 -0.9346 0.2052 0.0349 3.6416 1.0207 2.5820 0.1437 0.1982 1.4015 0.0370 1.0411 0.0726
+#&gt; 312: 92.1928 -5.8995 -2.1350 -4.2149 -0.9349 0.2053 0.0350 3.6472 1.0222 2.5902 0.1437 0.1972 1.4018 0.0370 1.0412 0.0727
+#&gt; 313: 92.1922 -5.8999 -2.1350 -4.2159 -0.9352 0.2055 0.0350 3.6450 1.0236 2.5989 0.1436 0.1962 1.4017 0.0369 1.0407 0.0728
+#&gt; 314: 92.1913 -5.9021 -2.1353 -4.2171 -0.9353 0.2055 0.0350 3.6532 1.0244 2.6086 0.1437 0.1951 1.4019 0.0369 1.0409 0.0728
+#&gt; 315: 92.1905 -5.9033 -2.1358 -4.2178 -0.9354 0.2055 0.0351 3.6591 1.0252 2.6142 0.1438 0.1941 1.4018 0.0369 1.0420 0.0728
+#&gt; 316: 92.1895 -5.9043 -2.1358 -4.2186 -0.9352 0.2053 0.0352 3.6648 1.0266 2.6207 0.1441 0.1934 1.4016 0.0369 1.0420 0.0729
+#&gt; 317: 92.1888 -5.9041 -2.1359 -4.2200 -0.9352 0.2052 0.0352 3.6673 1.0278 2.6312 0.1444 0.1926 1.4014 0.0369 1.0416 0.0729
+#&gt; 318: 92.1879 -5.9039 -2.1360 -4.2212 -0.9352 0.2052 0.0354 3.6670 1.0292 2.6380 0.1446 0.1919 1.4010 0.0369 1.0403 0.0730
+#&gt; 319: 92.1871 -5.9046 -2.1361 -4.2222 -0.9353 0.2052 0.0354 3.6709 1.0306 2.6432 0.1448 0.1912 1.4008 0.0369 1.0394 0.0731
+#&gt; 320: 92.1863 -5.9023 -2.1365 -4.2229 -0.9355 0.2052 0.0355 3.6602 1.0318 2.6466 0.1448 0.1903 1.4011 0.0369 1.0398 0.0731
+#&gt; 321: 92.1855 -5.8996 -2.1368 -4.2236 -0.9354 0.2053 0.0355 3.6491 1.0329 2.6505 0.1448 0.1895 1.4017 0.0369 1.0402 0.0731
+#&gt; 322: 92.1850 -5.8979 -2.1370 -4.2243 -0.9353 0.2057 0.0356 3.6399 1.0341 2.6534 0.1447 0.1888 1.4020 0.0368 1.0394 0.0732
+#&gt; 323: 92.1844 -5.8984 -2.1371 -4.2251 -0.9352 0.2059 0.0356 3.6431 1.0346 2.6566 0.1447 0.1882 1.4026 0.0368 1.0389 0.0733
+#&gt; 324: 92.1838 -5.8967 -2.1372 -4.2257 -0.9353 0.2062 0.0356 3.6392 1.0351 2.6598 0.1445 0.1875 1.4031 0.0368 1.0382 0.0734
+#&gt; 325: 92.1835 -5.8936 -2.1374 -4.2264 -0.9351 0.2066 0.0355 3.6288 1.0352 2.6633 0.1444 0.1869 1.4043 0.0367 1.0391 0.0734
+#&gt; 326: 92.1837 -5.8936 -2.1376 -4.2276 -0.9350 0.2071 0.0354 3.6296 1.0354 2.6684 0.1444 0.1865 1.4043 0.0367 1.0380 0.0735
+#&gt; 327: 92.1837 -5.8943 -2.1378 -4.2289 -0.9347 0.2076 0.0354 3.6348 1.0357 2.6746 0.1444 0.1860 1.4043 0.0366 1.0380 0.0735
+#&gt; 328: 92.1838 -5.8953 -2.1380 -4.2297 -0.9345 0.2081 0.0354 3.6456 1.0360 2.6776 0.1444 0.1856 1.4043 0.0366 1.0379 0.0735
+#&gt; 329: 92.1836 -5.8974 -2.1383 -4.2305 -0.9342 0.2085 0.0356 3.6591 1.0361 2.6802 0.1444 0.1852 1.4043 0.0366 1.0385 0.0735
+#&gt; 330: 92.1832 -5.8994 -2.1387 -4.2305 -0.9342 0.2088 0.0358 3.6715 1.0364 2.6798 0.1443 0.1849 1.4037 0.0367 1.0378 0.0736
+#&gt; 331: 92.1826 -5.8983 -2.1391 -4.2302 -0.9342 0.2091 0.0357 3.6670 1.0368 2.6800 0.1442 0.1845 1.4038 0.0367 1.0379 0.0736
+#&gt; 332: 92.1824 -5.8959 -2.1396 -4.2301 -0.9341 0.2097 0.0357 3.6576 1.0375 2.6792 0.1442 0.1842 1.4034 0.0367 1.0372 0.0737
+#&gt; 333: 92.1826 -5.8937 -2.1401 -4.2304 -0.9340 0.2104 0.0356 3.6487 1.0383 2.6798 0.1442 0.1838 1.4029 0.0367 1.0360 0.0738
+#&gt; 334: 92.1825 -5.8911 -2.1407 -4.2311 -0.9339 0.2112 0.0355 3.6378 1.0390 2.6825 0.1444 0.1834 1.4025 0.0367 1.0349 0.0739
+#&gt; 335: 92.1830 -5.8887 -2.1411 -4.2317 -0.9336 0.2118 0.0355 3.6294 1.0396 2.6850 0.1444 0.1830 1.4022 0.0367 1.0338 0.0740
+#&gt; 336: 92.1834 -5.8872 -2.1413 -4.2324 -0.9334 0.2124 0.0356 3.6249 1.0402 2.6880 0.1444 0.1825 1.4024 0.0367 1.0339 0.0740
+#&gt; 337: 92.1835 -5.8869 -2.1416 -4.2334 -0.9332 0.2131 0.0356 3.6252 1.0411 2.6926 0.1443 0.1821 1.4029 0.0366 1.0330 0.0741
+#&gt; 338: 92.1839 -5.8882 -2.1418 -4.2346 -0.9333 0.2137 0.0357 3.6332 1.0421 2.6972 0.1441 0.1815 1.4036 0.0366 1.0324 0.0742
+#&gt; 339: 92.1845 -5.8869 -2.1420 -4.2358 -0.9332 0.2143 0.0357 3.6261 1.0428 2.7021 0.1439 0.1810 1.4043 0.0366 1.0322 0.0742
+#&gt; 340: 92.1846 -5.8863 -2.1421 -4.2367 -0.9331 0.2147 0.0357 3.6242 1.0436 2.7060 0.1439 0.1804 1.4049 0.0365 1.0328 0.0743
+#&gt; 341: 92.1848 -5.8847 -2.1421 -4.2378 -0.9330 0.2150 0.0356 3.6177 1.0442 2.7099 0.1439 0.1798 1.4056 0.0366 1.0334 0.0743
+#&gt; 342: 92.1848 -5.8838 -2.1421 -4.2390 -0.9330 0.2154 0.0355 3.6114 1.0449 2.7151 0.1438 0.1792 1.4064 0.0365 1.0332 0.0743
+#&gt; 343: 92.1849 -5.8840 -2.1423 -4.2398 -0.9330 0.2157 0.0353 3.6109 1.0459 2.7191 0.1438 0.1785 1.4060 0.0366 1.0334 0.0743
+#&gt; 344: 92.1851 -5.8839 -2.1423 -4.2406 -0.9330 0.2159 0.0352 3.6092 1.0467 2.7229 0.1440 0.1779 1.4060 0.0365 1.0338 0.0743
+#&gt; 345: 92.1850 -5.8841 -2.1424 -4.2414 -0.9331 0.2162 0.0352 3.6070 1.0472 2.7263 0.1441 0.1774 1.4056 0.0365 1.0341 0.0743
+#&gt; 346: 92.1848 -5.8839 -2.1424 -4.2420 -0.9333 0.2164 0.0352 3.6048 1.0479 2.7292 0.1443 0.1769 1.4058 0.0365 1.0344 0.0743
+#&gt; 347: 92.1846 -5.8835 -2.1425 -4.2427 -0.9334 0.2166 0.0353 3.6017 1.0495 2.7330 0.1444 0.1763 1.4053 0.0365 1.0343 0.0743
+#&gt; 348: 92.1846 -5.8825 -2.1427 -4.2434 -0.9336 0.2168 0.0353 3.5968 1.0508 2.7362 0.1445 0.1757 1.4051 0.0365 1.0343 0.0743
+#&gt; 349: 92.1846 -5.8820 -2.1432 -4.2444 -0.9337 0.2172 0.0352 3.5937 1.0519 2.7412 0.1446 0.1752 1.4047 0.0365 1.0343 0.0743
+#&gt; 350: 92.1845 -5.8817 -2.1435 -4.2454 -0.9338 0.2179 0.0351 3.5899 1.0526 2.7460 0.1448 0.1747 1.4042 0.0365 1.0339 0.0744
+#&gt; 351: 92.1844 -5.8824 -2.1439 -4.2468 -0.9338 0.2184 0.0350 3.5917 1.0535 2.7531 0.1448 0.1740 1.4041 0.0365 1.0336 0.0744
+#&gt; 352: 92.1840 -5.8840 -2.1442 -4.2482 -0.9338 0.2189 0.0350 3.6013 1.0543 2.7603 0.1450 0.1734 1.4044 0.0364 1.0342 0.0744
+#&gt; 353: 92.1838 -5.8848 -2.1445 -4.2492 -0.9336 0.2194 0.0349 3.6030 1.0552 2.7652 0.1451 0.1730 1.4043 0.0364 1.0338 0.0744
+#&gt; 354: 92.1838 -5.8835 -2.1449 -4.2501 -0.9336 0.2197 0.0349 3.5961 1.0563 2.7697 0.1452 0.1723 1.4044 0.0364 1.0342 0.0744
+#&gt; 355: 92.1837 -5.8826 -2.1453 -4.2511 -0.9335 0.2199 0.0348 3.5910 1.0569 2.7757 0.1451 0.1718 1.4053 0.0364 1.0348 0.0744
+#&gt; 356: 92.1835 -5.8826 -2.1456 -4.2520 -0.9334 0.2198 0.0348 3.5922 1.0577 2.7815 0.1451 0.1712 1.4054 0.0364 1.0352 0.0744
+#&gt; 357: 92.1834 -5.8818 -2.1457 -4.2525 -0.9334 0.2198 0.0349 3.5894 1.0588 2.7852 0.1449 0.1706 1.4058 0.0364 1.0354 0.0744
+#&gt; 358: 92.1834 -5.8808 -2.1459 -4.2531 -0.9334 0.2197 0.0348 3.5861 1.0600 2.7891 0.1449 0.1701 1.4062 0.0364 1.0361 0.0744
+#&gt; 359: 92.1833 -5.8799 -2.1459 -4.2533 -0.9333 0.2197 0.0350 3.5822 1.0607 2.7903 0.1448 0.1696 1.4063 0.0364 1.0360 0.0744
+#&gt; 360: 92.1831 -5.8792 -2.1460 -4.2534 -0.9332 0.2196 0.0351 3.5787 1.0613 2.7914 0.1446 0.1691 1.4065 0.0364 1.0361 0.0744
+#&gt; 361: 92.1831 -5.8785 -2.1460 -4.2542 -0.9331 0.2196 0.0351 3.5771 1.0620 2.7969 0.1445 0.1688 1.4072 0.0364 1.0366 0.0744
+#&gt; 362: 92.1832 -5.8780 -2.1462 -4.2547 -0.9331 0.2195 0.0351 3.5750 1.0625 2.8017 0.1443 0.1683 1.4079 0.0363 1.0369 0.0744
+#&gt; 363: 92.1830 -5.8788 -2.1464 -4.2551 -0.9331 0.2192 0.0351 3.5785 1.0630 2.8057 0.1443 0.1677 1.4081 0.0363 1.0377 0.0743
+#&gt; 364: 92.1829 -5.8778 -2.1466 -4.2554 -0.9332 0.2193 0.0350 3.5747 1.0634 2.8092 0.1443 0.1672 1.4084 0.0363 1.0386 0.0743
+#&gt; 365: 92.1830 -5.8782 -2.1466 -4.2558 -0.9332 0.2192 0.0350 3.5771 1.0638 2.8135 0.1443 0.1667 1.4086 0.0363 1.0385 0.0743
+#&gt; 366: 92.1830 -5.8795 -2.1465 -4.2564 -0.9332 0.2190 0.0350 3.5838 1.0645 2.8190 0.1444 0.1661 1.4086 0.0363 1.0390 0.0743
+#&gt; 367: 92.1826 -5.8801 -2.1465 -4.2569 -0.9333 0.2191 0.0349 3.5867 1.0652 2.8232 0.1445 0.1657 1.4086 0.0362 1.0388 0.0744
+#&gt; 368: 92.1824 -5.8799 -2.1465 -4.2571 -0.9333 0.2193 0.0348 3.5859 1.0654 2.8252 0.1445 0.1653 1.4088 0.0362 1.0385 0.0744
+#&gt; 369: 92.1822 -5.8803 -2.1467 -4.2572 -0.9333 0.2193 0.0348 3.5846 1.0653 2.8261 0.1444 0.1648 1.4086 0.0362 1.0393 0.0744
+#&gt; 370: 92.1820 -5.8802 -2.1469 -4.2575 -0.9333 0.2195 0.0348 3.5822 1.0653 2.8273 0.1444 0.1645 1.4088 0.0362 1.0396 0.0744
+#&gt; 371: 92.1818 -5.8806 -2.1470 -4.2575 -0.9333 0.2198 0.0348 3.5819 1.0649 2.8277 0.1443 0.1642 1.4091 0.0362 1.0403 0.0743
+#&gt; 372: 92.1818 -5.8804 -2.1473 -4.2580 -0.9332 0.2202 0.0348 3.5795 1.0645 2.8300 0.1441 0.1640 1.4096 0.0362 1.0418 0.0743
+#&gt; 373: 92.1816 -5.8812 -2.1475 -4.2580 -0.9332 0.2203 0.0348 3.5816 1.0644 2.8298 0.1441 0.1639 1.4100 0.0362 1.0439 0.0741
+#&gt; 374: 92.1815 -5.8817 -2.1477 -4.2578 -0.9333 0.2203 0.0349 3.5819 1.0641 2.8282 0.1440 0.1641 1.4099 0.0362 1.0443 0.0741
+#&gt; 375: 92.1817 -5.8828 -2.1479 -4.2574 -0.9335 0.2204 0.0351 3.5853 1.0636 2.8267 0.1440 0.1642 1.4100 0.0362 1.0457 0.0740
+#&gt; 376: 92.1819 -5.8826 -2.1479 -4.2573 -0.9338 0.2206 0.0353 3.5843 1.0634 2.8246 0.1440 0.1643 1.4100 0.0362 1.0464 0.0740
+#&gt; 377: 92.1819 -5.8826 -2.1480 -4.2572 -0.9339 0.2206 0.0354 3.5819 1.0633 2.8225 0.1440 0.1644 1.4097 0.0363 1.0470 0.0739
+#&gt; 378: 92.1819 -5.8821 -2.1481 -4.2571 -0.9340 0.2205 0.0355 3.5777 1.0633 2.8206 0.1440 0.1644 1.4093 0.0363 1.0468 0.0739
+#&gt; 379: 92.1819 -5.8823 -2.1481 -4.2573 -0.9340 0.2205 0.0356 3.5746 1.0633 2.8201 0.1439 0.1645 1.4092 0.0363 1.0468 0.0739
+#&gt; 380: 92.1820 -5.8809 -2.1481 -4.2570 -0.9340 0.2205 0.0356 3.5665 1.0634 2.8178 0.1439 0.1647 1.4093 0.0363 1.0463 0.0739
+#&gt; 381: 92.1823 -5.8795 -2.1481 -4.2568 -0.9338 0.2204 0.0357 3.5586 1.0635 2.8170 0.1439 0.1648 1.4095 0.0363 1.0456 0.0740
+#&gt; 382: 92.1828 -5.8783 -2.1481 -4.2571 -0.9339 0.2203 0.0357 3.5514 1.0636 2.8183 0.1441 0.1649 1.4093 0.0363 1.0462 0.0740
+#&gt; 383: 92.1827 -5.8773 -2.1480 -4.2569 -0.9340 0.2202 0.0357 3.5459 1.0633 2.8173 0.1441 0.1650 1.4094 0.0363 1.0465 0.0739
+#&gt; 384: 92.1825 -5.8763 -2.1482 -4.2568 -0.9341 0.2202 0.0357 3.5397 1.0636 2.8165 0.1441 0.1650 1.4094 0.0363 1.0467 0.0739
+#&gt; 385: 92.1822 -5.8761 -2.1483 -4.2567 -0.9341 0.2201 0.0357 3.5363 1.0641 2.8160 0.1440 0.1650 1.4094 0.0363 1.0469 0.0739
+#&gt; 386: 92.1820 -5.8763 -2.1485 -4.2567 -0.9342 0.2200 0.0356 3.5365 1.0645 2.8157 0.1441 0.1648 1.4092 0.0364 1.0478 0.0738
+#&gt; 387: 92.1819 -5.8767 -2.1486 -4.2567 -0.9343 0.2201 0.0358 3.5383 1.0652 2.8156 0.1442 0.1646 1.4090 0.0364 1.0480 0.0738
+#&gt; 388: 92.1818 -5.8772 -2.1488 -4.2569 -0.9344 0.2202 0.0359 3.5400 1.0656 2.8153 0.1443 0.1645 1.4086 0.0364 1.0480 0.0738
+#&gt; 389: 92.1816 -5.8765 -2.1489 -4.2569 -0.9344 0.2203 0.0359 3.5369 1.0660 2.8145 0.1443 0.1644 1.4083 0.0364 1.0476 0.0738
+#&gt; 390: 92.1815 -5.8761 -2.1490 -4.2569 -0.9343 0.2205 0.0359 3.5349 1.0664 2.8136 0.1444 0.1644 1.4080 0.0364 1.0472 0.0738
+#&gt; 391: 92.1814 -5.8749 -2.1492 -4.2572 -0.9343 0.2207 0.0359 3.5313 1.0668 2.8153 0.1445 0.1643 1.4077 0.0364 1.0465 0.0739
+#&gt; 392: 92.1812 -5.8733 -2.1494 -4.2571 -0.9344 0.2210 0.0359 3.5248 1.0674 2.8141 0.1445 0.1642 1.4073 0.0364 1.0457 0.0739
+#&gt; 393: 92.1811 -5.8727 -2.1497 -4.2570 -0.9345 0.2212 0.0359 3.5226 1.0679 2.8127 0.1445 0.1642 1.4071 0.0364 1.0457 0.0739
+#&gt; 394: 92.1811 -5.8712 -2.1500 -4.2572 -0.9346 0.2214 0.0360 3.5174 1.0684 2.8132 0.1446 0.1641 1.4067 0.0364 1.0456 0.0739
+#&gt; 395: 92.1810 -5.8714 -2.1501 -4.2579 -0.9348 0.2217 0.0361 3.5182 1.0685 2.8171 0.1445 0.1641 1.4065 0.0364 1.0452 0.0740
+#&gt; 396: 92.1809 -5.8711 -2.1501 -4.2582 -0.9350 0.2220 0.0363 3.5161 1.0681 2.8184 0.1446 0.1639 1.4063 0.0364 1.0447 0.0740
+#&gt; 397: 92.1809 -5.8707 -2.1503 -4.2585 -0.9352 0.2222 0.0363 3.5119 1.0684 2.8197 0.1446 0.1637 1.4065 0.0364 1.0442 0.0740
+#&gt; 398: 92.1808 -5.8703 -2.1503 -4.2591 -0.9354 0.2224 0.0363 3.5084 1.0689 2.8218 0.1447 0.1634 1.4064 0.0364 1.0445 0.0740
+#&gt; 399: 92.1806 -5.8711 -2.1503 -4.2596 -0.9355 0.2226 0.0364 3.5114 1.0691 2.8234 0.1447 0.1629 1.4061 0.0364 1.0447 0.0740
+#&gt; 400: 92.1806 -5.8713 -2.1503 -4.2601 -0.9356 0.2229 0.0366 3.5113 1.0695 2.8253 0.1448 0.1626 1.4059 0.0364 1.0440 0.0740
+#&gt; 401: 92.1804 -5.8709 -2.1503 -4.2604 -0.9357 0.2231 0.0367 3.5089 1.0696 2.8266 0.1448 0.1624 1.4058 0.0364 1.0440 0.0740
+#&gt; 402: 92.1801 -5.8705 -2.1502 -4.2606 -0.9358 0.2232 0.0368 3.5071 1.0695 2.8268 0.1447 0.1621 1.4060 0.0364 1.0447 0.0740
+#&gt; 403: 92.1800 -5.8708 -2.1503 -4.2610 -0.9359 0.2234 0.0369 3.5083 1.0697 2.8271 0.1447 0.1618 1.4056 0.0365 1.0448 0.0739
+#&gt; 404: 92.1798 -5.8709 -2.1505 -4.2612 -0.9360 0.2237 0.0369 3.5085 1.0699 2.8262 0.1447 0.1616 1.4055 0.0365 1.0449 0.0739
+#&gt; 405: 92.1795 -5.8705 -2.1503 -4.2613 -0.9360 0.2239 0.0370 3.5059 1.0698 2.8254 0.1448 0.1615 1.4052 0.0364 1.0449 0.0739
+#&gt; 406: 92.1792 -5.8710 -2.1504 -4.2613 -0.9359 0.2243 0.0371 3.5069 1.0696 2.8244 0.1449 0.1614 1.4049 0.0364 1.0447 0.0739
+#&gt; 407: 92.1788 -5.8718 -2.1505 -4.2614 -0.9359 0.2243 0.0372 3.5092 1.0697 2.8234 0.1449 0.1614 1.4046 0.0364 1.0448 0.0739
+#&gt; 408: 92.1786 -5.8729 -2.1505 -4.2615 -0.9360 0.2245 0.0373 3.5140 1.0699 2.8223 0.1449 0.1612 1.4045 0.0365 1.0455 0.0739
+#&gt; 409: 92.1784 -5.8740 -2.1506 -4.2615 -0.9360 0.2246 0.0373 3.5192 1.0700 2.8213 0.1450 0.1610 1.4042 0.0365 1.0462 0.0738
+#&gt; 410: 92.1782 -5.8753 -2.1505 -4.2616 -0.9361 0.2246 0.0373 3.5248 1.0705 2.8205 0.1450 0.1607 1.4040 0.0365 1.0465 0.0738
+#&gt; 411: 92.1780 -5.8758 -2.1503 -4.2619 -0.9362 0.2247 0.0374 3.5249 1.0707 2.8204 0.1449 0.1605 1.4043 0.0364 1.0467 0.0738
+#&gt; 412: 92.1778 -5.8759 -2.1502 -4.2621 -0.9363 0.2248 0.0374 3.5238 1.0707 2.8209 0.1448 0.1602 1.4045 0.0364 1.0466 0.0738
+#&gt; 413: 92.1779 -5.8759 -2.1501 -4.2623 -0.9364 0.2249 0.0374 3.5225 1.0711 2.8213 0.1448 0.1600 1.4043 0.0364 1.0460 0.0738
+#&gt; 414: 92.1781 -5.8754 -2.1500 -4.2622 -0.9364 0.2250 0.0374 3.5205 1.0710 2.8203 0.1448 0.1599 1.4047 0.0364 1.0456 0.0738
+#&gt; 415: 92.1781 -5.8750 -2.1499 -4.2623 -0.9363 0.2251 0.0374 3.5187 1.0709 2.8190 0.1448 0.1598 1.4050 0.0364 1.0448 0.0738
+#&gt; 416: 92.1783 -5.8747 -2.1500 -4.2624 -0.9363 0.2252 0.0375 3.5216 1.0708 2.8187 0.1448 0.1598 1.4052 0.0364 1.0440 0.0738
+#&gt; 417: 92.1783 -5.8738 -2.1500 -4.2625 -0.9362 0.2252 0.0375 3.5219 1.0712 2.8188 0.1447 0.1597 1.4055 0.0364 1.0438 0.0739
+#&gt; 418: 92.1784 -5.8735 -2.1501 -4.2627 -0.9360 0.2254 0.0375 3.5222 1.0715 2.8193 0.1448 0.1596 1.4057 0.0364 1.0438 0.0739
+#&gt; 419: 92.1784 -5.8725 -2.1501 -4.2629 -0.9358 0.2255 0.0376 3.5190 1.0719 2.8202 0.1447 0.1594 1.4060 0.0364 1.0436 0.0739
+#&gt; 420: 92.1785 -5.8713 -2.1500 -4.2633 -0.9357 0.2256 0.0377 3.5152 1.0723 2.8213 0.1447 0.1592 1.4065 0.0364 1.0439 0.0738
+#&gt; 421: 92.1786 -5.8697 -2.1500 -4.2639 -0.9355 0.2257 0.0377 3.5100 1.0728 2.8232 0.1448 0.1592 1.4068 0.0364 1.0436 0.0739
+#&gt; 422: 92.1787 -5.8683 -2.1502 -4.2645 -0.9352 0.2260 0.0377 3.5051 1.0732 2.8258 0.1448 0.1592 1.4069 0.0364 1.0432 0.0739
+#&gt; 423: 92.1788 -5.8667 -2.1504 -4.2653 -0.9350 0.2262 0.0377 3.4992 1.0736 2.8292 0.1448 0.1592 1.4071 0.0364 1.0435 0.0738
+#&gt; 424: 92.1789 -5.8659 -2.1505 -4.2661 -0.9349 0.2263 0.0378 3.4972 1.0739 2.8324 0.1448 0.1591 1.4069 0.0364 1.0439 0.0738
+#&gt; 425: 92.1788 -5.8649 -2.1505 -4.2669 -0.9349 0.2263 0.0378 3.4947 1.0740 2.8358 0.1448 0.1590 1.4071 0.0364 1.0438 0.0738
+#&gt; 426: 92.1788 -5.8643 -2.1506 -4.2677 -0.9348 0.2265 0.0377 3.4922 1.0743 2.8389 0.1448 0.1589 1.4070 0.0365 1.0437 0.0738
+#&gt; 427: 92.1785 -5.8637 -2.1506 -4.2683 -0.9347 0.2266 0.0378 3.4895 1.0747 2.8425 0.1448 0.1588 1.4068 0.0365 1.0434 0.0738
+#&gt; 428: 92.1783 -5.8627 -2.1507 -4.2689 -0.9347 0.2268 0.0378 3.4870 1.0749 2.8464 0.1447 0.1586 1.4070 0.0365 1.0434 0.0738
+#&gt; 429: 92.1782 -5.8617 -2.1509 -4.2696 -0.9347 0.2271 0.0379 3.4845 1.0752 2.8500 0.1446 0.1584 1.4072 0.0365 1.0439 0.0738
+#&gt; 430: 92.1783 -5.8608 -2.1510 -4.2701 -0.9347 0.2274 0.0379 3.4830 1.0755 2.8526 0.1446 0.1582 1.4075 0.0365 1.0443 0.0738
+#&gt; 431: 92.1784 -5.8606 -2.1511 -4.2704 -0.9348 0.2275 0.0379 3.4825 1.0757 2.8532 0.1446 0.1580 1.4076 0.0365 1.0439 0.0738
+#&gt; 432: 92.1784 -5.8610 -2.1512 -4.2707 -0.9350 0.2275 0.0378 3.4833 1.0761 2.8539 0.1447 0.1578 1.4079 0.0365 1.0443 0.0738
+#&gt; 433: 92.1783 -5.8618 -2.1512 -4.2711 -0.9351 0.2276 0.0378 3.4867 1.0768 2.8554 0.1447 0.1577 1.4078 0.0366 1.0440 0.0738
+#&gt; 434: 92.1784 -5.8612 -2.1513 -4.2714 -0.9350 0.2278 0.0378 3.4858 1.0774 2.8564 0.1448 0.1577 1.4074 0.0365 1.0430 0.0739
+#&gt; 435: 92.1783 -5.8610 -2.1513 -4.2718 -0.9348 0.2279 0.0377 3.4874 1.0779 2.8581 0.1448 0.1576 1.4072 0.0366 1.0423 0.0739
+#&gt; 436: 92.1781 -5.8610 -2.1513 -4.2721 -0.9346 0.2280 0.0376 3.4879 1.0789 2.8598 0.1448 0.1575 1.4070 0.0365 1.0417 0.0739
+#&gt; 437: 92.1781 -5.8610 -2.1511 -4.2726 -0.9345 0.2279 0.0376 3.4886 1.0794 2.8618 0.1449 0.1574 1.4071 0.0365 1.0417 0.0739
+#&gt; 438: 92.1781 -5.8609 -2.1510 -4.2730 -0.9345 0.2280 0.0375 3.4893 1.0797 2.8641 0.1449 0.1573 1.4075 0.0365 1.0420 0.0739
+#&gt; 439: 92.1781 -5.8608 -2.1509 -4.2734 -0.9343 0.2280 0.0374 3.4894 1.0803 2.8659 0.1449 0.1573 1.4076 0.0365 1.0421 0.0739
+#&gt; 440: 92.1780 -5.8603 -2.1510 -4.2737 -0.9343 0.2279 0.0374 3.4885 1.0808 2.8674 0.1448 0.1573 1.4079 0.0365 1.0430 0.0738
+#&gt; 441: 92.1779 -5.8600 -2.1510 -4.2738 -0.9342 0.2279 0.0373 3.4899 1.0811 2.8686 0.1447 0.1574 1.4086 0.0365 1.0445 0.0737
+#&gt; 442: 92.1779 -5.8600 -2.1509 -4.2737 -0.9343 0.2278 0.0372 3.4925 1.0814 2.8691 0.1447 0.1575 1.4088 0.0365 1.0451 0.0737
+#&gt; 443: 92.1780 -5.8598 -2.1509 -4.2739 -0.9341 0.2278 0.0372 3.4949 1.0819 2.8705 0.1447 0.1576 1.4092 0.0365 1.0453 0.0737
+#&gt; 444: 92.1779 -5.8593 -2.1510 -4.2742 -0.9340 0.2277 0.0371 3.4951 1.0824 2.8717 0.1447 0.1576 1.4096 0.0365 1.0455 0.0737
+#&gt; 445: 92.1777 -5.8593 -2.1511 -4.2744 -0.9338 0.2275 0.0371 3.4999 1.0828 2.8729 0.1448 0.1576 1.4100 0.0365 1.0461 0.0736
+#&gt; 446: 92.1774 -5.8600 -2.1511 -4.2748 -0.9338 0.2274 0.0372 3.5051 1.0837 2.8747 0.1449 0.1576 1.4099 0.0365 1.0464 0.0736
+#&gt; 447: 92.1771 -5.8604 -2.1512 -4.2751 -0.9338 0.2273 0.0373 3.5087 1.0844 2.8758 0.1449 0.1575 1.4097 0.0365 1.0467 0.0736
+#&gt; 448: 92.1769 -5.8607 -2.1513 -4.2756 -0.9336 0.2272 0.0374 3.5124 1.0849 2.8778 0.1449 0.1575 1.4098 0.0365 1.0470 0.0735
+#&gt; 449: 92.1768 -5.8611 -2.1515 -4.2759 -0.9337 0.2270 0.0374 3.5165 1.0853 2.8789 0.1449 0.1575 1.4101 0.0365 1.0473 0.0735
+#&gt; 450: 92.1766 -5.8611 -2.1515 -4.2762 -0.9337 0.2269 0.0374 3.5158 1.0859 2.8800 0.1448 0.1576 1.4102 0.0365 1.0474 0.0735
+#&gt; 451: 92.1762 -5.8615 -2.1514 -4.2765 -0.9337 0.2267 0.0374 3.5202 1.0866 2.8812 0.1447 0.1576 1.4104 0.0365 1.0477 0.0735
+#&gt; 452: 92.1761 -5.8622 -2.1514 -4.2767 -0.9337 0.2264 0.0374 3.5232 1.0871 2.8824 0.1447 0.1576 1.4103 0.0365 1.0479 0.0734
+#&gt; 453: 92.1760 -5.8621 -2.1514 -4.2776 -0.9336 0.2261 0.0373 3.5247 1.0878 2.8901 0.1447 0.1576 1.4103 0.0365 1.0480 0.0734
+#&gt; 454: 92.1759 -5.8611 -2.1513 -4.2781 -0.9335 0.2259 0.0373 3.5206 1.0882 2.8939 0.1448 0.1575 1.4104 0.0365 1.0483 0.0734
+#&gt; 455: 92.1758 -5.8599 -2.1513 -4.2788 -0.9336 0.2258 0.0372 3.5151 1.0887 2.9010 0.1448 0.1575 1.4104 0.0365 1.0485 0.0734
+#&gt; 456: 92.1760 -5.8583 -2.1512 -4.2797 -0.9335 0.2258 0.0372 3.5086 1.0892 2.9081 0.1448 0.1574 1.4105 0.0365 1.0483 0.0734
+#&gt; 457: 92.1761 -5.8575 -2.1513 -4.2804 -0.9334 0.2257 0.0371 3.5041 1.0896 2.9144 0.1449 0.1574 1.4103 0.0365 1.0480 0.0733
+#&gt; 458: 92.1763 -5.8569 -2.1512 -4.2813 -0.9334 0.2257 0.0370 3.5014 1.0901 2.9227 0.1449 0.1574 1.4102 0.0365 1.0476 0.0734
+#&gt; 459: 92.1763 -5.8565 -2.1512 -4.2816 -0.9334 0.2256 0.0370 3.4991 1.0908 2.9248 0.1449 0.1573 1.4100 0.0365 1.0471 0.0734
+#&gt; 460: 92.1764 -5.8557 -2.1513 -4.2818 -0.9333 0.2256 0.0370 3.4957 1.0915 2.9258 0.1449 0.1572 1.4097 0.0365 1.0466 0.0734
+#&gt; 461: 92.1765 -5.8550 -2.1515 -4.2822 -0.9333 0.2255 0.0370 3.4923 1.0921 2.9296 0.1449 0.1571 1.4097 0.0365 1.0464 0.0734
+#&gt; 462: 92.1764 -5.8546 -2.1517 -4.2824 -0.9333 0.2256 0.0370 3.4897 1.0925 2.9319 0.1448 0.1569 1.4093 0.0365 1.0463 0.0733
+#&gt; 463: 92.1763 -5.8539 -2.1519 -4.2830 -0.9333 0.2256 0.0369 3.4863 1.0928 2.9373 0.1449 0.1568 1.4093 0.0366 1.0463 0.0733
+#&gt; 464: 92.1763 -5.8532 -2.1520 -4.2833 -0.9333 0.2257 0.0370 3.4825 1.0933 2.9405 0.1448 0.1567 1.4093 0.0366 1.0462 0.0733
+#&gt; 465: 92.1762 -5.8528 -2.1521 -4.2837 -0.9335 0.2257 0.0370 3.4795 1.0938 2.9433 0.1448 0.1567 1.4093 0.0366 1.0464 0.0733
+#&gt; 466: 92.1762 -5.8530 -2.1523 -4.2840 -0.9336 0.2256 0.0370 3.4780 1.0943 2.9462 0.1448 0.1566 1.4089 0.0366 1.0466 0.0733
+#&gt; 467: 92.1764 -5.8529 -2.1524 -4.2846 -0.9337 0.2256 0.0371 3.4751 1.0948 2.9506 0.1447 0.1565 1.4087 0.0366 1.0465 0.0733
+#&gt; 468: 92.1765 -5.8531 -2.1525 -4.2849 -0.9337 0.2255 0.0371 3.4734 1.0952 2.9523 0.1447 0.1563 1.4087 0.0366 1.0465 0.0733
+#&gt; 469: 92.1767 -5.8533 -2.1525 -4.2853 -0.9337 0.2254 0.0372 3.4754 1.0958 2.9540 0.1447 0.1561 1.4090 0.0366 1.0472 0.0733
+#&gt; 470: 92.1767 -5.8536 -2.1525 -4.2858 -0.9338 0.2254 0.0373 3.4780 1.0965 2.9571 0.1448 0.1559 1.4094 0.0366 1.0478 0.0732
+#&gt; 471: 92.1767 -5.8540 -2.1525 -4.2864 -0.9338 0.2254 0.0373 3.4812 1.0970 2.9606 0.1447 0.1558 1.4099 0.0366 1.0482 0.0732
+#&gt; 472: 92.1766 -5.8547 -2.1526 -4.2871 -0.9339 0.2255 0.0373 3.4844 1.0975 2.9645 0.1446 0.1556 1.4101 0.0366 1.0482 0.0732
+#&gt; 473: 92.1764 -5.8549 -2.1527 -4.2875 -0.9339 0.2255 0.0373 3.4848 1.0977 2.9672 0.1446 0.1554 1.4100 0.0366 1.0482 0.0732
+#&gt; 474: 92.1762 -5.8553 -2.1528 -4.2880 -0.9338 0.2256 0.0373 3.4855 1.0979 2.9700 0.1445 0.1552 1.4104 0.0366 1.0484 0.0732
+#&gt; 475: 92.1763 -5.8561 -2.1530 -4.2884 -0.9338 0.2256 0.0374 3.4885 1.0981 2.9726 0.1445 0.1549 1.4103 0.0366 1.0484 0.0731
+#&gt; 476: 92.1763 -5.8564 -2.1530 -4.2885 -0.9339 0.2258 0.0374 3.4914 1.0983 2.9734 0.1444 0.1548 1.4106 0.0366 1.0484 0.0731
+#&gt; 477: 92.1763 -5.8565 -2.1531 -4.2888 -0.9340 0.2259 0.0373 3.4941 1.0985 2.9755 0.1443 0.1546 1.4108 0.0366 1.0487 0.0731
+#&gt; 478: 92.1763 -5.8576 -2.1532 -4.2889 -0.9340 0.2258 0.0373 3.4995 1.0987 2.9772 0.1442 0.1544 1.4111 0.0366 1.0490 0.0731
+#&gt; 479: 92.1765 -5.8593 -2.1533 -4.2890 -0.9342 0.2259 0.0372 3.5086 1.0990 2.9787 0.1442 0.1544 1.4113 0.0366 1.0495 0.0731
+#&gt; 480: 92.1766 -5.8613 -2.1535 -4.2892 -0.9342 0.2260 0.0372 3.5233 1.0991 2.9800 0.1442 0.1543 1.4116 0.0367 1.0496 0.0730
+#&gt; 481: 92.1768 -5.8624 -2.1536 -4.2894 -0.9341 0.2260 0.0371 3.5309 1.0993 2.9820 0.1442 0.1542 1.4117 0.0367 1.0497 0.0730
+#&gt; 482: 92.1766 -5.8634 -2.1537 -4.2896 -0.9341 0.2260 0.0371 3.5393 1.0995 2.9833 0.1443 0.1542 1.4116 0.0367 1.0496 0.0730
+#&gt; 483: 92.1762 -5.8645 -2.1538 -4.2896 -0.9340 0.2260 0.0372 3.5472 1.0997 2.9840 0.1443 0.1542 1.4115 0.0367 1.0498 0.0730
+#&gt; 484: 92.1757 -5.8648 -2.1538 -4.2896 -0.9340 0.2261 0.0373 3.5508 1.0998 2.9843 0.1445 0.1542 1.4115 0.0366 1.0498 0.0730
+#&gt; 485: 92.1752 -5.8648 -2.1539 -4.2896 -0.9340 0.2262 0.0374 3.5516 1.1000 2.9846 0.1445 0.1542 1.4115 0.0366 1.0497 0.0730
+#&gt; 486: 92.1747 -5.8649 -2.1539 -4.2897 -0.9340 0.2262 0.0375 3.5517 1.1003 2.9856 0.1446 0.1541 1.4113 0.0366 1.0498 0.0730
+#&gt; 487: 92.1743 -5.8649 -2.1539 -4.2896 -0.9340 0.2262 0.0376 3.5502 1.1006 2.9856 0.1447 0.1539 1.4110 0.0367 1.0498 0.0730
+#&gt; 488: 92.1739 -5.8645 -2.1540 -4.2893 -0.9340 0.2261 0.0377 3.5475 1.1008 2.9848 0.1447 0.1537 1.4106 0.0367 1.0497 0.0729
+#&gt; 489: 92.1736 -5.8640 -2.1539 -4.2892 -0.9340 0.2260 0.0376 3.5445 1.1011 2.9844 0.1448 0.1536 1.4105 0.0367 1.0496 0.0729
+#&gt; 490: 92.1736 -5.8631 -2.1539 -4.2889 -0.9340 0.2260 0.0376 3.5402 1.1014 2.9835 0.1448 0.1534 1.4103 0.0366 1.0496 0.0729
+#&gt; 491: 92.1735 -5.8617 -2.1539 -4.2887 -0.9339 0.2260 0.0375 3.5343 1.1016 2.9825 0.1449 0.1532 1.4103 0.0366 1.0497 0.0729
+#&gt; 492: 92.1736 -5.8609 -2.1539 -4.2884 -0.9339 0.2259 0.0375 3.5298 1.1017 2.9816 0.1449 0.1530 1.4101 0.0367 1.0499 0.0729
+#&gt; 493: 92.1737 -5.8605 -2.1539 -4.2882 -0.9339 0.2260 0.0375 3.5266 1.1018 2.9807 0.1450 0.1529 1.4098 0.0367 1.0496 0.0729
+#&gt; 494: 92.1739 -5.8609 -2.1539 -4.2881 -0.9340 0.2261 0.0375 3.5273 1.1018 2.9802 0.1450 0.1528 1.4097 0.0367 1.0495 0.0729
+#&gt; 495: 92.1741 -5.8614 -2.1540 -4.2880 -0.9340 0.2262 0.0376 3.5290 1.1019 2.9797 0.1450 0.1526 1.4096 0.0367 1.0492 0.0729
+#&gt; 496: 92.1742 -5.8623 -2.1540 -4.2879 -0.9341 0.2262 0.0376 3.5348 1.1020 2.9791 0.1449 0.1525 1.4096 0.0367 1.0491 0.0729
+#&gt; 497: 92.1742 -5.8634 -2.1541 -4.2879 -0.9341 0.2264 0.0377 3.5402 1.1020 2.9789 0.1449 0.1524 1.4097 0.0367 1.0493 0.0729
+#&gt; 498: 92.1744 -5.8637 -2.1543 -4.2879 -0.9341 0.2266 0.0377 3.5406 1.1019 2.9787 0.1449 0.1524 1.4096 0.0367 1.0496 0.0729
+#&gt; 499: 92.1744 -5.8635 -2.1544 -4.2880 -0.9341 0.2268 0.0376 3.5400 1.1019 2.9789 0.1450 0.1523 1.4095 0.0367 1.0500 0.0728
+#&gt; 500: 92.1744 -5.8628 -2.1545 -4.2882 -0.9341 0.2270 0.0377 3.5381 1.1020 2.9795 0.1450 0.1522 1.4096 0.0367 1.0503 0.0728</div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_focei_obs_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_tc</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span>, est <span class='op'>=</span> <span class='st'>"focei"</span>,
+ error_model <span class='op'>=</span> <span class='st'>"obs_tc"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_A1 |f_parent_qlogis | log_k1 |
+#&gt; |.....................| log_k2 | g_qlogis |sigma_low_parent |rsd_high_parent |
+#&gt; |.....................|sigma_low_A1 |rsd_high_A1 | o1 | o2 |
+#&gt; |.....................| o3 | o4 | o5 | o6 |
+#&gt; |<span style='font-weight: bold;'> 1</span>| 495.48573 | 1.000 | -1.000 | -0.9104 | -0.9376 |
+#&gt; |.....................| -0.9875 | -0.8823 | -0.8746 | -0.8907 |
+#&gt; |.....................| -0.8746 | -0.8907 | -0.8767 | -0.8731 |
+#&gt; |.....................| -0.8673 | -0.8720 | -0.8739 | -0.8666 |
+#&gt; | U| 495.48573 | 91.00 | -5.200 | -0.8900 | -2.200 |
+#&gt; |.....................| -4.600 | 0.4600 | 0.8300 | 0.05800 |
+#&gt; |.....................| 0.8300 | 0.05800 | 0.7311 | 0.9036 |
+#&gt; |.....................| 1.183 | 0.9554 | 0.8633 | 1.214 |
+#&gt; | X|<span style='font-weight: bold;'> 495.48573</span> | 91.00 | 0.005517 | 0.2911 | 0.1108 |
+#&gt; |.....................| 0.01005 | 0.6130 | 0.8300 | 0.05800 |
+#&gt; |.....................| 0.8300 | 0.05800 | 0.7311 | 0.9036 |
+#&gt; |.....................| 1.183 | 0.9554 | 0.8633 | 1.214 |
+#&gt; | G| Gill Diff. | -0.9648 | 2.223 | -0.3153 | -0.01817 |
+#&gt; |.....................| -0.3350 | 0.6789 | -23.42 | -17.64 |
+#&gt; |.....................| -5.440 | -1.950 | 0.9642 | 9.851 |
+#&gt; |.....................| -11.94 | -1.319 | 8.578 | -12.45 |
+#&gt; |<span style='font-weight: bold;'> 2</span>| 481.75012 | 1.026 | -1.060 | -0.9019 | -0.9371 |
+#&gt; |.....................| -0.9785 | -0.9007 | -0.2420 | -0.4142 |
+#&gt; |.....................| -0.7277 | -0.8380 | -0.9027 | -1.139 |
+#&gt; |.....................| -0.5448 | -0.8364 | -1.106 | -0.5303 |
+#&gt; | U| 481.75012 | 93.37 | -5.260 | -0.8824 | -2.200 |
+#&gt; |.....................| -4.591 | 0.4516 | 1.093 | 0.07182 |
+#&gt; |.....................| 0.8910 | 0.05953 | 0.7121 | 0.6631 |
+#&gt; |.....................| 1.565 | 0.9895 | 0.6633 | 1.623 |
+#&gt; | X|<span style='font-weight: bold;'> 481.75012</span> | 93.37 | 0.005195 | 0.2927 | 0.1109 |
+#&gt; |.....................| 0.01014 | 0.6110 | 1.093 | 0.07182 |
+#&gt; |.....................| 0.8910 | 0.05953 | 0.7121 | 0.6631 |
+#&gt; |.....................| 1.565 | 0.9895 | 0.6633 | 1.623 |
+#&gt; | F| Forward Diff. | 152.5 | 1.317 | 3.315 | -0.1772 |
+#&gt; |.....................| 0.3391 | 0.1426 | -4.513 | 6.696 |
+#&gt; |.....................| 1.211 | 0.7988 | 0.6299 | -5.324 |
+#&gt; |.....................| 0.009964 | 3.044 | -5.727 | -6.694 |
+#&gt; |<span style='font-weight: bold;'> 3</span>| 3004.9713 | 0.2745 | -1.093 | -0.9147 | -0.9360 |
+#&gt; |.....................| -0.9762 | -0.9095 | 0.05941 | -0.2377 |
+#&gt; |.....................| -0.6690 | -0.8188 | -0.9174 | -1.204 |
+#&gt; |.....................| -0.4027 | -0.8359 | -1.205 | -0.3486 |
+#&gt; | U| 3004.9713 | 24.98 | -5.293 | -0.8938 | -2.198 |
+#&gt; |.....................| -4.589 | 0.4475 | 1.218 | 0.07694 |
+#&gt; |.....................| 0.9154 | 0.06008 | 0.7014 | 0.6043 |
+#&gt; |.....................| 1.733 | 0.9899 | 0.5774 | 1.843 |
+#&gt; | X|<span style='font-weight: bold;'> 3004.9713</span> | 24.98 | 0.005026 | 0.2903 | 0.1110 |
+#&gt; |.....................| 0.01017 | 0.6100 | 1.218 | 0.07694 |
+#&gt; |.....................| 0.9154 | 0.06008 | 0.7014 | 0.6043 |
+#&gt; |.....................| 1.733 | 0.9899 | 0.5774 | 1.843 |
+#&gt; |<span style='font-weight: bold;'> 4</span>| 491.68825 | 0.9393 | -1.061 | -0.9038 | -0.9370 |
+#&gt; |.....................| -0.9787 | -0.9008 | -0.2394 | -0.4180 |
+#&gt; |.....................| -0.7284 | -0.8385 | -0.9031 | -1.136 |
+#&gt; |.....................| -0.5448 | -0.8381 | -1.102 | -0.5265 |
+#&gt; | U| 491.68825 | 85.47 | -5.261 | -0.8841 | -2.199 |
+#&gt; |.....................| -4.591 | 0.4515 | 1.094 | 0.07171 |
+#&gt; |.....................| 0.8907 | 0.05951 | 0.7118 | 0.6659 |
+#&gt; |.....................| 1.565 | 0.9878 | 0.6661 | 1.627 |
+#&gt; | X|<span style='font-weight: bold;'> 491.68825</span> | 85.47 | 0.005191 | 0.2923 | 0.1109 |
+#&gt; |.....................| 0.01014 | 0.6110 | 1.094 | 0.07171 |
+#&gt; |.....................| 0.8907 | 0.05951 | 0.7118 | 0.6659 |
+#&gt; |.....................| 1.565 | 0.9878 | 0.6661 | 1.627 |
+#&gt; |<span style='font-weight: bold;'> 5</span>| 479.72282 | 1.001 | -1.060 | -0.9024 | -0.9371 |
+#&gt; |.....................| -0.9785 | -0.9007 | -0.2413 | -0.4153 |
+#&gt; |.....................| -0.7279 | -0.8381 | -0.9028 | -1.138 |
+#&gt; |.....................| -0.5448 | -0.8369 | -1.105 | -0.5292 |
+#&gt; | U| 479.72282 | 91.11 | -5.260 | -0.8829 | -2.199 |
+#&gt; |.....................| -4.591 | 0.4516 | 1.093 | 0.07179 |
+#&gt; |.....................| 0.8909 | 0.05952 | 0.7120 | 0.6639 |
+#&gt; |.....................| 1.565 | 0.9890 | 0.6641 | 1.624 |
+#&gt; | X|<span style='font-weight: bold;'> 479.72282</span> | 91.11 | 0.005194 | 0.2926 | 0.1109 |
+#&gt; |.....................| 0.01014 | 0.6110 | 1.093 | 0.07179 |
+#&gt; |.....................| 0.8909 | 0.05952 | 0.7120 | 0.6639 |
+#&gt; |.....................| 1.565 | 0.9890 | 0.6641 | 1.624 |
+#&gt; | F| Forward Diff. | 6.589 | 1.222 | 0.9137 | 0.1103 |
+#&gt; |.....................| 0.3993 | 0.5206 | -3.904 | 6.654 |
+#&gt; |.....................| 0.9090 | 1.134 | -1.839 | -6.108 |
+#&gt; |.....................| 1.622 | 4.007 | -4.921 | -6.374 |
+#&gt; |<span style='font-weight: bold;'> 6</span>| 479.56384 | 0.9950 | -1.061 | -0.9037 | -0.9373 |
+#&gt; |.....................| -0.9792 | -0.9012 | -0.2438 | -0.4298 |
+#&gt; |.....................| -0.7309 | -0.8403 | -0.9001 | -1.126 |
+#&gt; |.....................| -0.5509 | -0.8426 | -1.095 | -0.5241 |
+#&gt; | U| 479.56384 | 90.55 | -5.261 | -0.8840 | -2.200 |
+#&gt; |.....................| -4.592 | 0.4513 | 1.092 | 0.07137 |
+#&gt; |.....................| 0.8897 | 0.05946 | 0.7140 | 0.6748 |
+#&gt; |.....................| 1.558 | 0.9836 | 0.6729 | 1.630 |
+#&gt; | X|<span style='font-weight: bold;'> 479.56384</span> | 90.55 | 0.005189 | 0.2923 | 0.1108 |
+#&gt; |.....................| 0.01014 | 0.6110 | 1.092 | 0.07137 |
+#&gt; |.....................| 0.8897 | 0.05946 | 0.7140 | 0.6748 |
+#&gt; |.....................| 1.558 | 0.9836 | 0.6729 | 1.630 |
+#&gt; | F| Forward Diff. | -31.71 | 1.225 | 0.1963 | 0.1681 |
+#&gt; |.....................| 0.4113 | 0.6853 | -4.208 | 6.141 |
+#&gt; |.....................| 0.7033 | 1.163 | -2.029 | -4.071 |
+#&gt; |.....................| -1.106 | 3.494 | -3.921 | -6.098 |
+#&gt; |<span style='font-weight: bold;'> 7</span>| 479.23599 | 1.003 | -1.063 | -0.9048 | -0.9375 |
+#&gt; |.....................| -0.9799 | -0.9023 | -0.2352 | -0.4403 |
+#&gt; |.....................| -0.7320 | -0.8422 | -0.8974 | -1.117 |
+#&gt; |.....................| -0.5472 | -0.8484 | -1.086 | -0.5115 |
+#&gt; | U| 479.23599 | 91.29 | -5.263 | -0.8850 | -2.200 |
+#&gt; |.....................| -4.592 | 0.4508 | 1.095 | 0.07106 |
+#&gt; |.....................| 0.8892 | 0.05941 | 0.7160 | 0.6828 |
+#&gt; |.....................| 1.562 | 0.9781 | 0.6800 | 1.645 |
+#&gt; | X|<span style='font-weight: bold;'> 479.23599</span> | 91.29 | 0.005177 | 0.2921 | 0.1108 |
+#&gt; |.....................| 0.01013 | 0.6108 | 1.095 | 0.07106 |
+#&gt; |.....................| 0.8892 | 0.05941 | 0.7160 | 0.6828 |
+#&gt; |.....................| 1.562 | 0.9781 | 0.6800 | 1.645 |
+#&gt; | F| Forward Diff. | 18.36 | 1.286 | 0.8956 | 0.06941 |
+#&gt; |.....................| 0.3942 | 0.6495 | -3.460 | 6.349 |
+#&gt; |.....................| 0.7828 | 0.9998 | -1.947 | -2.931 |
+#&gt; |.....................| 0.1591 | 2.144 | -3.375 | -5.909 |
+#&gt; |<span style='font-weight: bold;'> 8</span>| 479.05200 | 0.9982 | -1.066 | -0.9056 | -0.9376 |
+#&gt; |.....................| -0.9803 | -0.9037 | -0.2181 | -0.4407 |
+#&gt; |.....................| -0.7304 | -0.8427 | -0.8951 | -1.119 |
+#&gt; |.....................| -0.5384 | -0.8504 | -1.087 | -0.4972 |
+#&gt; | U| 479.052 | 90.84 | -5.266 | -0.8857 | -2.200 |
+#&gt; |.....................| -4.593 | 0.4502 | 1.102 | 0.07105 |
+#&gt; |.....................| 0.8899 | 0.05939 | 0.7177 | 0.6818 |
+#&gt; |.....................| 1.572 | 0.9761 | 0.6797 | 1.663 |
+#&gt; | X|<span style='font-weight: bold;'> 479.052</span> | 90.84 | 0.005162 | 0.2920 | 0.1108 |
+#&gt; |.....................| 0.01012 | 0.6107 | 1.102 | 0.07105 |
+#&gt; |.....................| 0.8899 | 0.05939 | 0.7177 | 0.6818 |
+#&gt; |.....................| 1.572 | 0.9761 | 0.6797 | 1.663 |
+#&gt; |<span style='font-weight: bold;'> 9</span>| 478.91507 | 0.9977 | -1.070 | -0.9061 | -0.9377 |
+#&gt; |.....................| -0.9807 | -0.9051 | -0.2002 | -0.4395 |
+#&gt; |.....................| -0.7284 | -0.8431 | -0.8930 | -1.121 |
+#&gt; |.....................| -0.5287 | -0.8520 | -1.088 | -0.4828 |
+#&gt; | U| 478.91507 | 90.79 | -5.270 | -0.8862 | -2.200 |
+#&gt; |.....................| -4.593 | 0.4495 | 1.110 | 0.07109 |
+#&gt; |.....................| 0.8907 | 0.05938 | 0.7192 | 0.6799 |
+#&gt; |.....................| 1.584 | 0.9745 | 0.6785 | 1.680 |
+#&gt; | X|<span style='font-weight: bold;'> 478.91507</span> | 90.79 | 0.005146 | 0.2919 | 0.1108 |
+#&gt; |.....................| 0.01012 | 0.6105 | 1.110 | 0.07109 |
+#&gt; |.....................| 0.8907 | 0.05938 | 0.7192 | 0.6799 |
+#&gt; |.....................| 1.584 | 0.9745 | 0.6785 | 1.680 |
+#&gt; |<span style='font-weight: bold;'> 10</span>| 478.54700 | 0.9959 | -1.080 | -0.9081 | -0.9381 |
+#&gt; |.....................| -0.9820 | -0.9099 | -0.1391 | -0.4353 |
+#&gt; |.....................| -0.7215 | -0.8442 | -0.8862 | -1.128 |
+#&gt; |.....................| -0.4957 | -0.8577 | -1.093 | -0.4342 |
+#&gt; | U| 478.547 | 90.63 | -5.280 | -0.8880 | -2.200 |
+#&gt; |.....................| -4.594 | 0.4473 | 1.135 | 0.07121 |
+#&gt; |.....................| 0.8936 | 0.05935 | 0.7242 | 0.6734 |
+#&gt; |.....................| 1.623 | 0.9691 | 0.6746 | 1.739 |
+#&gt; | X|<span style='font-weight: bold;'> 478.547</span> | 90.63 | 0.005094 | 0.2915 | 0.1108 |
+#&gt; |.....................| 0.01011 | 0.6100 | 1.135 | 0.07121 |
+#&gt; |.....................| 0.8936 | 0.05935 | 0.7242 | 0.6734 |
+#&gt; |.....................| 1.623 | 0.9691 | 0.6746 | 1.739 |
+#&gt; |<span style='font-weight: bold;'> 11</span>| 478.24707 | 0.9926 | -1.098 | -0.9118 | -0.9388 |
+#&gt; |.....................| -0.9843 | -0.9186 | -0.02735 | -0.4276 |
+#&gt; |.....................| -0.7088 | -0.8464 | -0.8736 | -1.141 |
+#&gt; |.....................| -0.4354 | -0.8680 | -1.101 | -0.3451 |
+#&gt; | U| 478.24707 | 90.33 | -5.298 | -0.8913 | -2.201 |
+#&gt; |.....................| -4.597 | 0.4433 | 1.182 | 0.07143 |
+#&gt; |.....................| 0.8988 | 0.05929 | 0.7334 | 0.6616 |
+#&gt; |.....................| 1.694 | 0.9593 | 0.6674 | 1.848 |
+#&gt; | X|<span style='font-weight: bold;'> 478.24707</span> | 90.33 | 0.004999 | 0.2909 | 0.1107 |
+#&gt; |.....................| 0.01008 | 0.6090 | 1.182 | 0.07143 |
+#&gt; |.....................| 0.8988 | 0.05929 | 0.7334 | 0.6616 |
+#&gt; |.....................| 1.694 | 0.9593 | 0.6674 | 1.848 |
+#&gt; | F| Forward Diff. | -54.86 | 1.159 | -0.2545 | 0.1198 |
+#&gt; |.....................| 0.4779 | 1.320 | -1.627 | 7.719 |
+#&gt; |.....................| 1.488 | 1.194 | -2.008 | -4.434 |
+#&gt; |.....................| 3.563 | 0.8010 | -2.393 | -3.495 |
+#&gt; |<span style='font-weight: bold;'> 12</span>| 475.90466 | 1.002 | -1.127 | -0.9233 | -0.9398 |
+#&gt; |.....................| -0.9978 | -0.9482 | -0.05448 | -0.6822 |
+#&gt; |.....................| -0.7579 | -0.8801 | -0.8190 | -1.095 |
+#&gt; |.....................| -0.4550 | -0.8498 | -1.031 | -0.2699 |
+#&gt; | U| 475.90466 | 91.18 | -5.327 | -0.9014 | -2.202 |
+#&gt; |.....................| -4.610 | 0.4297 | 1.170 | 0.06405 |
+#&gt; |.....................| 0.8785 | 0.05831 | 0.7733 | 0.7032 |
+#&gt; |.....................| 1.671 | 0.9767 | 0.7277 | 1.939 |
+#&gt; | X|<span style='font-weight: bold;'> 475.90466</span> | 91.18 | 0.004860 | 0.2888 | 0.1106 |
+#&gt; |.....................| 0.009950 | 0.6058 | 1.170 | 0.06405 |
+#&gt; |.....................| 0.8785 | 0.05831 | 0.7733 | 0.7032 |
+#&gt; |.....................| 1.671 | 0.9767 | 0.7277 | 1.939 |
+#&gt; | F| Forward Diff. | -5.773 | 1.281 | 0.05418 | -0.06269 |
+#&gt; |.....................| 0.4104 | 1.812 | -4.981 | 3.640 |
+#&gt; |.....................| -0.08126 | 0.09477 | -1.092 | -2.966 |
+#&gt; |.....................| 5.262 | 2.712 | 3.245 | -2.012 |
+#&gt; |<span style='font-weight: bold;'> 13</span>| 477.06760 | 1.030 | -1.176 | -0.9281 | -0.9377 |
+#&gt; |.....................| -1.013 | -1.011 | 0.09564 | -0.8420 |
+#&gt; |.....................| -0.7668 | -0.8907 | -0.7738 | -1.073 |
+#&gt; |.....................| -0.5619 | -0.8693 | -1.126 | -0.1773 |
+#&gt; | U| 477.0676 | 93.71 | -5.376 | -0.9057 | -2.200 |
+#&gt; |.....................| -4.625 | 0.4008 | 1.233 | 0.05941 |
+#&gt; |.....................| 0.8748 | 0.05800 | 0.8064 | 0.7234 |
+#&gt; |.....................| 1.545 | 0.9581 | 0.6461 | 2.051 |
+#&gt; | X|<span style='font-weight: bold;'> 477.0676</span> | 93.71 | 0.004627 | 0.2879 | 0.1108 |
+#&gt; |.....................| 0.009799 | 0.5989 | 1.233 | 0.05941 |
+#&gt; |.....................| 0.8748 | 0.05800 | 0.8064 | 0.7234 |
+#&gt; |.....................| 1.545 | 0.9581 | 0.6461 | 2.051 |
+#&gt; |<span style='font-weight: bold;'> 14</span>| 477.20174 | 1.026 | -1.143 | -0.9246 | -0.9391 |
+#&gt; |.....................| -1.003 | -0.9695 | -0.001726 | -0.7335 |
+#&gt; |.....................| -0.7599 | -0.8831 | -0.8043 | -1.080 |
+#&gt; |.....................| -0.4976 | -0.8627 | -1.065 | -0.2404 |
+#&gt; | U| 477.20174 | 93.37 | -5.343 | -0.9027 | -2.201 |
+#&gt; |.....................| -4.615 | 0.4199 | 1.192 | 0.06256 |
+#&gt; |.....................| 0.8776 | 0.05822 | 0.7840 | 0.7162 |
+#&gt; |.....................| 1.621 | 0.9644 | 0.6988 | 1.975 |
+#&gt; | X|<span style='font-weight: bold;'> 477.20174</span> | 93.37 | 0.004782 | 0.2885 | 0.1106 |
+#&gt; |.....................| 0.009899 | 0.6035 | 1.192 | 0.06256 |
+#&gt; |.....................| 0.8776 | 0.05822 | 0.7840 | 0.7162 |
+#&gt; |.....................| 1.621 | 0.9644 | 0.6988 | 1.975 |
+#&gt; |<span style='font-weight: bold;'> 15</span>| 476.22973 | 1.014 | -1.129 | -0.9234 | -0.9397 |
+#&gt; |.....................| -0.9986 | -0.9521 | -0.04396 | -0.6899 |
+#&gt; |.....................| -0.7577 | -0.8803 | -0.8167 | -1.089 |
+#&gt; |.....................| -0.4661 | -0.8555 | -1.038 | -0.2656 |
+#&gt; | U| 476.22973 | 92.29 | -5.329 | -0.9015 | -2.202 |
+#&gt; |.....................| -4.611 | 0.4279 | 1.175 | 0.06382 |
+#&gt; |.....................| 0.8785 | 0.05830 | 0.7750 | 0.7089 |
+#&gt; |.....................| 1.658 | 0.9712 | 0.7218 | 1.944 |
+#&gt; | X|<span style='font-weight: bold;'> 476.22973</span> | 92.29 | 0.004847 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009941 | 0.6054 | 1.175 | 0.06382 |
+#&gt; |.....................| 0.8785 | 0.05830 | 0.7750 | 0.7089 |
+#&gt; |.....................| 1.658 | 0.9712 | 0.7218 | 1.944 |
+#&gt; |<span style='font-weight: bold;'> 16</span>| 475.87776 | 1.005 | -1.127 | -0.9233 | -0.9398 |
+#&gt; |.....................| -0.9980 | -0.9491 | -0.05201 | -0.6840 |
+#&gt; |.....................| -0.7578 | -0.8802 | -0.8184 | -1.093 |
+#&gt; |.....................| -0.4576 | -0.8511 | -1.033 | -0.2689 |
+#&gt; | U| 475.87776 | 91.44 | -5.327 | -0.9015 | -2.202 |
+#&gt; |.....................| -4.610 | 0.4293 | 1.171 | 0.06399 |
+#&gt; |.....................| 0.8785 | 0.05830 | 0.7737 | 0.7045 |
+#&gt; |.....................| 1.668 | 0.9754 | 0.7263 | 1.940 |
+#&gt; | X|<span style='font-weight: bold;'> 475.87776</span> | 91.44 | 0.004857 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009948 | 0.6057 | 1.171 | 0.06399 |
+#&gt; |.....................| 0.8785 | 0.05830 | 0.7737 | 0.7045 |
+#&gt; |.....................| 1.668 | 0.9754 | 0.7263 | 1.940 |
+#&gt; | F| Forward Diff. | 16.12 | 1.298 | 0.4116 | -0.09723 |
+#&gt; |.....................| 0.4002 | 1.728 | -4.991 | 3.781 |
+#&gt; |.....................| -0.06392 | 0.04117 | -1.251 | -0.6787 |
+#&gt; |.....................| 5.079 | 2.620 | 3.013 | -2.074 |
+#&gt; |<span style='font-weight: bold;'> 17</span>| 475.82399 | 1.002 | -1.128 | -0.9234 | -0.9397 |
+#&gt; |.....................| -0.9982 | -0.9501 | -0.04950 | -0.6866 |
+#&gt; |.....................| -0.7580 | -0.8803 | -0.8177 | -1.093 |
+#&gt; |.....................| -0.4596 | -0.8518 | -1.034 | -0.2675 |
+#&gt; | U| 475.82399 | 91.17 | -5.328 | -0.9016 | -2.202 |
+#&gt; |.....................| -4.611 | 0.4288 | 1.172 | 0.06392 |
+#&gt; |.....................| 0.8784 | 0.05830 | 0.7743 | 0.7045 |
+#&gt; |.....................| 1.666 | 0.9748 | 0.7251 | 1.942 |
+#&gt; | X|<span style='font-weight: bold;'> 475.82399</span> | 91.17 | 0.004853 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009945 | 0.6056 | 1.172 | 0.06392 |
+#&gt; |.....................| 0.8784 | 0.05830 | 0.7743 | 0.7045 |
+#&gt; |.....................| 1.666 | 0.9748 | 0.7251 | 1.942 |
+#&gt; | F| Forward Diff. | -7.267 | 1.279 | 0.007095 | -0.05940 |
+#&gt; |.....................| 0.4115 | 1.783 | -5.114 | 3.652 |
+#&gt; |.....................| -0.1068 | 0.1083 | -1.295 | -0.9578 |
+#&gt; |.....................| 2.682 | 2.514 | 3.014 | -2.035 |
+#&gt; |<span style='font-weight: bold;'> 18</span>| 475.78862 | 1.005 | -1.129 | -0.9235 | -0.9397 |
+#&gt; |.....................| -0.9985 | -0.9512 | -0.04657 | -0.6892 |
+#&gt; |.....................| -0.7580 | -0.8804 | -0.8168 | -1.093 |
+#&gt; |.....................| -0.4611 | -0.8527 | -1.036 | -0.2661 |
+#&gt; | U| 475.78862 | 91.41 | -5.329 | -0.9016 | -2.202 |
+#&gt; |.....................| -4.611 | 0.4283 | 1.174 | 0.06384 |
+#&gt; |.....................| 0.8784 | 0.05830 | 0.7749 | 0.7045 |
+#&gt; |.....................| 1.664 | 0.9739 | 0.7236 | 1.943 |
+#&gt; | X|<span style='font-weight: bold;'> 475.78862</span> | 91.41 | 0.004849 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009942 | 0.6055 | 1.174 | 0.06384 |
+#&gt; |.....................| 0.8784 | 0.05830 | 0.7749 | 0.7045 |
+#&gt; |.....................| 1.664 | 0.9739 | 0.7236 | 1.943 |
+#&gt; | F| Forward Diff. | 13.19 | 1.292 | 0.3498 | -0.09321 |
+#&gt; |.....................| 0.4023 | 1.703 | -5.372 | 3.699 |
+#&gt; |.....................| -0.1234 | 0.05429 | -1.241 | -0.7588 |
+#&gt; |.....................| 4.815 | 2.436 | 2.783 | -2.083 |
+#&gt; |<span style='font-weight: bold;'> 19</span>| 475.73531 | 1.002 | -1.130 | -0.9236 | -0.9397 |
+#&gt; |.....................| -0.9987 | -0.9524 | -0.04361 | -0.6921 |
+#&gt; |.....................| -0.7582 | -0.8806 | -0.8159 | -1.094 |
+#&gt; |.....................| -0.4630 | -0.8531 | -1.037 | -0.2646 |
+#&gt; | U| 475.73531 | 91.21 | -5.330 | -0.9018 | -2.202 |
+#&gt; |.....................| -4.611 | 0.4278 | 1.175 | 0.06376 |
+#&gt; |.....................| 0.8783 | 0.05829 | 0.7756 | 0.7041 |
+#&gt; |.....................| 1.662 | 0.9735 | 0.7222 | 1.945 |
+#&gt; | X|<span style='font-weight: bold;'> 475.73531</span> | 91.21 | 0.004845 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009940 | 0.6053 | 1.175 | 0.06376 |
+#&gt; |.....................| 0.8783 | 0.05829 | 0.7756 | 0.7041 |
+#&gt; |.....................| 1.662 | 0.9735 | 0.7222 | 1.945 |
+#&gt; | F| Forward Diff. | -3.312 | 1.277 | 0.06663 | -0.06695 |
+#&gt; |.....................| 0.4102 | 1.736 | -5.095 | 3.555 |
+#&gt; |.....................| -0.08175 | 0.08515 | -1.253 | -0.9364 |
+#&gt; |.....................| 4.836 | 2.452 | 2.739 | -2.058 |
+#&gt; |<span style='font-weight: bold;'> 20</span>| 475.69941 | 1.004 | -1.131 | -0.9237 | -0.9396 |
+#&gt; |.....................| -0.9990 | -0.9534 | -0.04063 | -0.6942 |
+#&gt; |.....................| -0.7581 | -0.8807 | -0.8151 | -1.093 |
+#&gt; |.....................| -0.4658 | -0.8545 | -1.039 | -0.2634 |
+#&gt; | U| 475.69941 | 91.39 | -5.331 | -0.9018 | -2.202 |
+#&gt; |.....................| -4.611 | 0.4273 | 1.176 | 0.06370 |
+#&gt; |.....................| 0.8783 | 0.05829 | 0.7761 | 0.7046 |
+#&gt; |.....................| 1.658 | 0.9722 | 0.7208 | 1.947 |
+#&gt; | X|<span style='font-weight: bold;'> 475.69941</span> | 91.39 | 0.004841 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009937 | 0.6052 | 1.176 | 0.06370 |
+#&gt; |.....................| 0.8783 | 0.05829 | 0.7761 | 0.7046 |
+#&gt; |.....................| 1.658 | 0.9722 | 0.7208 | 1.947 |
+#&gt; | F| Forward Diff. | 11.57 | 1.287 | 0.3079 | -0.08979 |
+#&gt; |.....................| 0.4039 | 1.674 | -5.153 | 3.653 |
+#&gt; |.....................| -0.06063 | 0.04440 | -1.200 | -0.7646 |
+#&gt; |.....................| 2.452 | 2.339 | 2.552 | -2.095 |
+#&gt; |<span style='font-weight: bold;'> 21</span>| 475.66307 | 1.001 | -1.131 | -0.9238 | -0.9396 |
+#&gt; |.....................| -0.9992 | -0.9545 | -0.03780 | -0.6969 |
+#&gt; |.....................| -0.7583 | -0.8808 | -0.8143 | -1.094 |
+#&gt; |.....................| -0.4671 | -0.8550 | -1.041 | -0.2620 |
+#&gt; | U| 475.66307 | 91.11 | -5.331 | -0.9019 | -2.202 |
+#&gt; |.....................| -4.612 | 0.4268 | 1.177 | 0.06362 |
+#&gt; |.....................| 0.8783 | 0.05829 | 0.7767 | 0.7044 |
+#&gt; |.....................| 1.657 | 0.9717 | 0.7195 | 1.948 |
+#&gt; | X|<span style='font-weight: bold;'> 475.66307</span> | 91.11 | 0.004837 | 0.2887 | 0.1106 |
+#&gt; |.....................| 0.009935 | 0.6051 | 1.177 | 0.06362 |
+#&gt; |.....................| 0.8783 | 0.05829 | 0.7767 | 0.7044 |
+#&gt; |.....................| 1.657 | 0.9717 | 0.7195 | 1.948 |
+#&gt; | F| Forward Diff. | -12.57 | 1.267 | -0.09715 | -0.05310 |
+#&gt; |.....................| 0.4138 | 1.728 | -5.558 | 3.438 |
+#&gt; |.....................| -0.1081 | 0.1203 | -1.232 | -1.053 |
+#&gt; |.....................| 2.344 | 2.291 | 2.543 | -2.059 |
+#&gt; |<span style='font-weight: bold;'> 22</span>| 475.61346 | 1.003 | -1.132 | -0.9238 | -0.9395 |
+#&gt; |.....................| -0.9995 | -0.9557 | -0.03467 | -0.6999 |
+#&gt; |.....................| -0.7585 | -0.8810 | -0.8134 | -1.094 |
+#&gt; |.....................| -0.4680 | -0.8550 | -1.042 | -0.2607 |
+#&gt; | U| 475.61346 | 91.32 | -5.332 | -0.9020 | -2.202 |
+#&gt; |.....................| -4.612 | 0.4262 | 1.179 | 0.06353 |
+#&gt; |.....................| 0.8782 | 0.05828 | 0.7774 | 0.7040 |
+#&gt; |.....................| 1.656 | 0.9717 | 0.7181 | 1.950 |
+#&gt; | X|<span style='font-weight: bold;'> 475.61346</span> | 91.32 | 0.004833 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009932 | 0.6050 | 1.179 | 0.06353 |
+#&gt; |.....................| 0.8782 | 0.05828 | 0.7774 | 0.7040 |
+#&gt; |.....................| 1.656 | 0.9717 | 0.7181 | 1.950 |
+#&gt; | F| Forward Diff. | 5.192 | 1.277 | 0.1967 | -0.08157 |
+#&gt; |.....................| 0.4060 | 1.656 | -5.231 | 3.627 |
+#&gt; |.....................| -0.1038 | 0.05786 | -1.199 | -0.8859 |
+#&gt; |.....................| 2.283 | 2.293 | 2.331 | -2.101 |
+#&gt; |<span style='font-weight: bold;'> 23</span>| 475.58436 | 1.001 | -1.133 | -0.9239 | -0.9395 |
+#&gt; |.....................| -0.9998 | -0.9568 | -0.03140 | -0.7025 |
+#&gt; |.....................| -0.7585 | -0.8810 | -0.8126 | -1.094 |
+#&gt; |.....................| -0.4692 | -0.8560 | -1.044 | -0.2594 |
+#&gt; | U| 475.58436 | 91.09 | -5.333 | -0.9021 | -2.202 |
+#&gt; |.....................| -4.612 | 0.4257 | 1.180 | 0.06346 |
+#&gt; |.....................| 0.8782 | 0.05828 | 0.7780 | 0.7043 |
+#&gt; |.....................| 1.654 | 0.9707 | 0.7167 | 1.952 |
+#&gt; | X|<span style='font-weight: bold;'> 475.58436</span> | 91.09 | 0.004829 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009929 | 0.6049 | 1.180 | 0.06346 |
+#&gt; |.....................| 0.8782 | 0.05828 | 0.7780 | 0.7043 |
+#&gt; |.....................| 1.654 | 0.9707 | 0.7167 | 1.952 |
+#&gt; | F| Forward Diff. | -14.46 | 1.261 | -0.1306 | -0.05131 |
+#&gt; |.....................| 0.4140 | 1.696 | -5.518 | 3.404 |
+#&gt; |.....................| -0.1407 | 0.1181 | -1.199 | -1.071 |
+#&gt; |.....................| 2.272 | 2.212 | 2.296 | -2.075 |
+#&gt; |<span style='font-weight: bold;'> 24</span>| 475.53229 | 1.003 | -1.134 | -0.9240 | -0.9394 |
+#&gt; |.....................| -1.000 | -0.9581 | -0.02828 | -0.7055 |
+#&gt; |.....................| -0.7587 | -0.8812 | -0.8117 | -1.094 |
+#&gt; |.....................| -0.4701 | -0.8560 | -1.045 | -0.2580 |
+#&gt; | U| 475.53229 | 91.31 | -5.334 | -0.9021 | -2.202 |
+#&gt; |.....................| -4.613 | 0.4251 | 1.181 | 0.06337 |
+#&gt; |.....................| 0.8781 | 0.05828 | 0.7786 | 0.7039 |
+#&gt; |.....................| 1.653 | 0.9708 | 0.7153 | 1.953 |
+#&gt; | X|<span style='font-weight: bold;'> 475.53229</span> | 91.31 | 0.004824 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009926 | 0.6047 | 1.181 | 0.06337 |
+#&gt; |.....................| 0.8781 | 0.05828 | 0.7786 | 0.7039 |
+#&gt; |.....................| 1.653 | 0.9708 | 0.7153 | 1.953 |
+#&gt; | F| Forward Diff. | 4.355 | 1.271 | 0.1786 | -0.08149 |
+#&gt; |.....................| 0.4055 | 1.621 | -5.117 | 3.557 |
+#&gt; |.....................| -0.1060 | 0.04285 | -0.9518 | -2.902 |
+#&gt; |.....................| 4.469 | 2.204 | 2.093 | -2.115 |
+#&gt; |<span style='font-weight: bold;'> 25</span>| 475.50379 | 1.001 | -1.135 | -0.9241 | -0.9394 |
+#&gt; |.....................| -1.000 | -0.9591 | -0.02533 | -0.7076 |
+#&gt; |.....................| -0.7587 | -0.8812 | -0.8111 | -1.093 |
+#&gt; |.....................| -0.4726 | -0.8571 | -1.047 | -0.2568 |
+#&gt; | U| 475.50379 | 91.10 | -5.335 | -0.9022 | -2.202 |
+#&gt; |.....................| -4.613 | 0.4247 | 1.182 | 0.06331 |
+#&gt; |.....................| 0.8781 | 0.05828 | 0.7790 | 0.7053 |
+#&gt; |.....................| 1.650 | 0.9697 | 0.7143 | 1.955 |
+#&gt; | X|<span style='font-weight: bold;'> 475.50379</span> | 91.10 | 0.004820 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009924 | 0.6046 | 1.182 | 0.06331 |
+#&gt; |.....................| 0.8781 | 0.05828 | 0.7790 | 0.7053 |
+#&gt; |.....................| 1.650 | 0.9697 | 0.7143 | 1.955 |
+#&gt; | F| Forward Diff. | -13.73 | 1.259 | -0.1294 | -0.05234 |
+#&gt; |.....................| 0.4131 | 1.659 | -5.626 | 3.356 |
+#&gt; |.....................| -0.1179 | 0.1182 | -1.163 | -0.9759 |
+#&gt; |.....................| 2.282 | 2.162 | 2.085 | -2.085 |
+#&gt; |<span style='font-weight: bold;'> 26</span>| 475.45890 | 1.004 | -1.136 | -0.9240 | -0.9393 |
+#&gt; |.....................| -1.001 | -0.9602 | -0.02221 | -0.7103 |
+#&gt; |.....................| -0.7588 | -0.8813 | -0.8104 | -1.092 |
+#&gt; |.....................| -0.4738 | -0.8571 | -1.048 | -0.2555 |
+#&gt; | U| 475.4589 | 91.37 | -5.336 | -0.9021 | -2.202 |
+#&gt; |.....................| -4.613 | 0.4242 | 1.184 | 0.06323 |
+#&gt; |.....................| 0.8781 | 0.05827 | 0.7796 | 0.7056 |
+#&gt; |.....................| 1.649 | 0.9697 | 0.7132 | 1.956 |
+#&gt; | X|<span style='font-weight: bold;'> 475.4589</span> | 91.37 | 0.004816 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009921 | 0.6045 | 1.184 | 0.06323 |
+#&gt; |.....................| 0.8781 | 0.05827 | 0.7796 | 0.7056 |
+#&gt; |.....................| 1.649 | 0.9697 | 0.7132 | 1.956 |
+#&gt; | F| Forward Diff. | 9.388 | 1.275 | 0.2447 | -0.08891 |
+#&gt; |.....................| 0.4027 | 1.576 | -4.598 | 3.539 |
+#&gt; |.....................| -0.08390 | 0.04261 | -0.9004 | -2.725 |
+#&gt; |.....................| 4.305 | 2.111 | 1.882 | -2.135 |
+#&gt; |<span style='font-weight: bold;'> 27</span>| 475.41657 | 1.002 | -1.137 | -0.9241 | -0.9392 |
+#&gt; |.....................| -1.001 | -0.9615 | -0.01910 | -0.7133 |
+#&gt; |.....................| -0.7590 | -0.8814 | -0.8097 | -1.092 |
+#&gt; |.....................| -0.4754 | -0.8571 | -1.049 | -0.2540 |
+#&gt; | U| 475.41657 | 91.17 | -5.337 | -0.9022 | -2.202 |
+#&gt; |.....................| -4.613 | 0.4236 | 1.185 | 0.06314 |
+#&gt; |.....................| 0.8780 | 0.05827 | 0.7801 | 0.7060 |
+#&gt; |.....................| 1.647 | 0.9697 | 0.7121 | 1.958 |
+#&gt; | X|<span style='font-weight: bold;'> 475.41657</span> | 91.17 | 0.004811 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009918 | 0.6043 | 1.185 | 0.06314 |
+#&gt; |.....................| 0.8780 | 0.05827 | 0.7801 | 0.7060 |
+#&gt; |.....................| 1.647 | 0.9697 | 0.7121 | 1.958 |
+#&gt; | F| Forward Diff. | -7.291 | 1.263 | -0.02799 | -0.06240 |
+#&gt; |.....................| 0.4098 | 1.607 | -5.561 | 3.409 |
+#&gt; |.....................| -0.1363 | 0.09124 | -1.126 | -0.9025 |
+#&gt; |.....................| 4.264 | 2.123 | 1.858 | -2.103 |
+#&gt; |<span style='font-weight: bold;'> 28</span>| 475.37603 | 1.004 | -1.138 | -0.9241 | -0.9392 |
+#&gt; |.....................| -1.001 | -0.9626 | -0.01569 | -0.7160 |
+#&gt; |.....................| -0.7590 | -0.8815 | -0.8090 | -1.092 |
+#&gt; |.....................| -0.4775 | -0.8574 | -1.050 | -0.2525 |
+#&gt; | U| 475.37603 | 91.35 | -5.338 | -0.9022 | -2.202 |
+#&gt; |.....................| -4.614 | 0.4231 | 1.186 | 0.06307 |
+#&gt; |.....................| 0.8780 | 0.05827 | 0.7806 | 0.7060 |
+#&gt; |.....................| 1.645 | 0.9695 | 0.7112 | 1.960 |
+#&gt; | X|<span style='font-weight: bold;'> 475.37603</span> | 91.35 | 0.004807 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009915 | 0.6042 | 1.186 | 0.06307 |
+#&gt; |.....................| 0.8780 | 0.05827 | 0.7806 | 0.7060 |
+#&gt; |.....................| 1.645 | 0.9695 | 0.7112 | 1.960 |
+#&gt; | F| Forward Diff. | 7.976 | 1.271 | 0.2167 | -0.08766 |
+#&gt; |.....................| 0.4024 | 1.550 | -5.132 | 3.516 |
+#&gt; |.....................| -0.09627 | 0.04106 | -1.088 | -0.7404 |
+#&gt; |.....................| 4.103 | 2.126 | 1.707 | -2.133 |
+#&gt; |<span style='font-weight: bold;'> 29</span>| 475.34297 | 1.001 | -1.139 | -0.9242 | -0.9391 |
+#&gt; |.....................| -1.002 | -0.9636 | -0.01242 | -0.7185 |
+#&gt; |.....................| -0.7591 | -0.8816 | -0.8082 | -1.092 |
+#&gt; |.....................| -0.4796 | -0.8578 | -1.051 | -0.2511 |
+#&gt; | U| 475.34297 | 91.13 | -5.339 | -0.9023 | -2.201 |
+#&gt; |.....................| -4.614 | 0.4226 | 1.188 | 0.06299 |
+#&gt; |.....................| 0.8779 | 0.05826 | 0.7812 | 0.7056 |
+#&gt; |.....................| 1.642 | 0.9691 | 0.7103 | 1.962 |
+#&gt; | X|<span style='font-weight: bold;'> 475.34297</span> | 91.13 | 0.004803 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009912 | 0.6041 | 1.188 | 0.06299 |
+#&gt; |.....................| 0.8779 | 0.05826 | 0.7812 | 0.7056 |
+#&gt; |.....................| 1.642 | 0.9691 | 0.7103 | 1.962 |
+#&gt; | F| Forward Diff. | -11.69 | 1.251 | -0.09758 | -0.05188 |
+#&gt; |.....................| 0.4100 | 1.596 | -5.544 | 3.338 |
+#&gt; |.....................| -0.1288 | 0.09302 | -1.103 | -0.9943 |
+#&gt; |.....................| 4.044 | 2.113 | 1.726 | -2.096 |
+#&gt; |<span style='font-weight: bold;'> 30</span>| 475.29763 | 1.004 | -1.140 | -0.9242 | -0.9391 |
+#&gt; |.....................| -1.002 | -0.9647 | -0.009016 | -0.7212 |
+#&gt; |.....................| -0.7592 | -0.8817 | -0.8074 | -1.093 |
+#&gt; |.....................| -0.4815 | -0.8578 | -1.052 | -0.2496 |
+#&gt; | U| 475.29763 | 91.33 | -5.340 | -0.9023 | -2.201 |
+#&gt; |.....................| -4.614 | 0.4221 | 1.189 | 0.06292 |
+#&gt; |.....................| 0.8779 | 0.05826 | 0.7818 | 0.7049 |
+#&gt; |.....................| 1.640 | 0.9691 | 0.7096 | 1.964 |
+#&gt; | X|<span style='font-weight: bold;'> 475.29763</span> | 91.33 | 0.004798 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009909 | 0.6040 | 1.189 | 0.06292 |
+#&gt; |.....................| 0.8779 | 0.05826 | 0.7818 | 0.7049 |
+#&gt; |.....................| 1.640 | 0.9691 | 0.7096 | 1.964 |
+#&gt; | F| Forward Diff. | 5.626 | 1.261 | 0.1834 | -0.08674 |
+#&gt; |.....................| 0.4019 | 1.535 | -5.612 | 3.466 |
+#&gt; |.....................| -0.1091 | 0.03444 | -1.082 | -0.8814 |
+#&gt; |.....................| 3.882 | 2.084 | 1.576 | -2.128 |
+#&gt; |<span style='font-weight: bold;'> 31</span>| 475.26968 | 1.001 | -1.140 | -0.9243 | -0.9390 |
+#&gt; |.....................| -1.002 | -0.9656 | -0.005554 | -0.7235 |
+#&gt; |.....................| -0.7592 | -0.8818 | -0.8067 | -1.093 |
+#&gt; |.....................| -0.4837 | -0.8585 | -1.053 | -0.2482 |
+#&gt; | U| 475.26968 | 91.11 | -5.340 | -0.9024 | -2.201 |
+#&gt; |.....................| -4.615 | 0.4217 | 1.191 | 0.06285 |
+#&gt; |.....................| 0.8779 | 0.05826 | 0.7823 | 0.7049 |
+#&gt; |.....................| 1.637 | 0.9684 | 0.7088 | 1.965 |
+#&gt; | X|<span style='font-weight: bold;'> 475.26968</span> | 91.11 | 0.004794 | 0.2886 | 0.1106 |
+#&gt; |.....................| 0.009907 | 0.6039 | 1.191 | 0.06285 |
+#&gt; |.....................| 0.8779 | 0.05826 | 0.7823 | 0.7049 |
+#&gt; |.....................| 1.637 | 0.9684 | 0.7088 | 1.965 |
+#&gt; | F| Forward Diff. | -13.71 | 1.246 | -0.1255 | -0.05322 |
+#&gt; |.....................| 0.4099 | 1.581 | -5.546 | 3.317 |
+#&gt; |.....................| -0.1509 | 0.1096 | -0.8594 | -3.000 |
+#&gt; |.....................| 3.990 | 2.056 | 1.604 | -2.087 |
+#&gt; |<span style='font-weight: bold;'> 32</span>| 475.22190 | 1.004 | -1.141 | -0.9243 | -0.9390 |
+#&gt; |.....................| -1.002 | -0.9667 | -0.002058 | -0.7261 |
+#&gt; |.....................| -0.7593 | -0.8819 | -0.8061 | -1.093 |
+#&gt; |.....................| -0.4854 | -0.8583 | -1.054 | -0.2469 |
+#&gt; | U| 475.2219 | 91.33 | -5.341 | -0.9024 | -2.201 |
+#&gt; |.....................| -4.615 | 0.4212 | 1.192 | 0.06277 |
+#&gt; |.....................| 0.8778 | 0.05826 | 0.7828 | 0.7049 |
+#&gt; |.....................| 1.635 | 0.9686 | 0.7081 | 1.967 |
+#&gt; | X|<span style='font-weight: bold;'> 475.2219</span> | 91.33 | 0.004790 | 0.2886 | 0.1107 |
+#&gt; |.....................| 0.009904 | 0.6038 | 1.192 | 0.06277 |
+#&gt; |.....................| 0.8778 | 0.05826 | 0.7828 | 0.7049 |
+#&gt; |.....................| 1.635 | 0.9686 | 0.7081 | 1.967 |
+#&gt; | F| Forward Diff. | 5.841 | 1.258 | 0.1840 | -0.08823 |
+#&gt; |.....................| 0.4011 | 1.514 | -4.992 | 3.441 |
+#&gt; |.....................| -0.1080 | 0.03852 | -1.043 | -0.8514 |
+#&gt; |.....................| 3.826 | 2.019 | 1.451 | -2.125 |
+#&gt; |<span style='font-weight: bold;'> 33</span>| 475.19540 | 1.001 | -1.142 | -0.9244 | -0.9389 |
+#&gt; |.....................| -1.003 | -0.9677 | 0.001228 | -0.7286 |
+#&gt; |.....................| -0.7593 | -0.8819 | -0.8054 | -1.093 |
+#&gt; |.....................| -0.4876 | -0.8589 | -1.055 | -0.2455 |
+#&gt; | U| 475.1954 | 91.10 | -5.342 | -0.9025 | -2.201 |
+#&gt; |.....................| -4.615 | 0.4207 | 1.193 | 0.06270 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7833 | 0.7050 |
+#&gt; |.....................| 1.633 | 0.9680 | 0.7073 | 1.969 |
+#&gt; | X|<span style='font-weight: bold;'> 475.1954</span> | 91.10 | 0.004786 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009901 | 0.6037 | 1.193 | 0.06270 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7833 | 0.7050 |
+#&gt; |.....................| 1.633 | 0.9680 | 0.7073 | 1.969 |
+#&gt; | F| Forward Diff. | -14.17 | 1.239 | -0.1323 | -0.05443 |
+#&gt; |.....................| 0.4093 | 1.561 | -5.475 | 3.262 |
+#&gt; |.....................| -0.1301 | 0.09817 | -1.038 | -1.045 |
+#&gt; |.....................| 3.818 | 2.054 | 1.474 | -2.085 |
+#&gt; |<span style='font-weight: bold;'> 34</span>| 475.14668 | 1.003 | -1.143 | -0.9244 | -0.9388 |
+#&gt; |.....................| -1.003 | -0.9688 | 0.004635 | -0.7312 |
+#&gt; |.....................| -0.7595 | -0.8820 | -0.8046 | -1.094 |
+#&gt; |.....................| -0.4894 | -0.8588 | -1.055 | -0.2440 |
+#&gt; | U| 475.14668 | 91.31 | -5.343 | -0.9025 | -2.201 |
+#&gt; |.....................| -4.615 | 0.4202 | 1.195 | 0.06262 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7838 | 0.7043 |
+#&gt; |.....................| 1.631 | 0.9681 | 0.7066 | 1.970 |
+#&gt; | X|<span style='font-weight: bold;'> 475.14668</span> | 91.31 | 0.004781 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009898 | 0.6035 | 1.195 | 0.06262 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7838 | 0.7043 |
+#&gt; |.....................| 1.631 | 0.9681 | 0.7066 | 1.970 |
+#&gt; | F| Forward Diff. | 3.838 | 1.251 | 0.1547 | -0.08725 |
+#&gt; |.....................| 0.4006 | 1.498 | -4.927 | 3.416 |
+#&gt; |.....................| -0.1219 | 0.06473 | -1.010 | -2.917 |
+#&gt; |.....................| 3.712 | 2.020 | 1.337 | -2.117 |
+#&gt; |<span style='font-weight: bold;'> 35</span>| 475.12366 | 1.001 | -1.144 | -0.9245 | -0.9388 |
+#&gt; |.....................| -1.003 | -0.9698 | 0.007665 | -0.7333 |
+#&gt; |.....................| -0.7594 | -0.8821 | -0.8040 | -1.092 |
+#&gt; |.....................| -0.4916 | -0.8600 | -1.056 | -0.2427 |
+#&gt; | U| 475.12366 | 91.10 | -5.344 | -0.9025 | -2.201 |
+#&gt; |.....................| -4.616 | 0.4198 | 1.196 | 0.06256 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7843 | 0.7059 |
+#&gt; |.....................| 1.628 | 0.9669 | 0.7059 | 1.972 |
+#&gt; | X|<span style='font-weight: bold;'> 475.12366</span> | 91.10 | 0.004777 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009896 | 0.6034 | 1.196 | 0.06256 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7843 | 0.7059 |
+#&gt; |.....................| 1.628 | 0.9669 | 0.7059 | 1.972 |
+#&gt; | F| Forward Diff. | -14.75 | 1.239 | -0.1466 | -0.05465 |
+#&gt; |.....................| 0.4082 | 1.541 | -5.471 | 3.270 |
+#&gt; |.....................| -0.1342 | 0.09829 | -1.014 | -1.026 |
+#&gt; |.....................| 3.624 | 1.932 | 1.359 | -2.081 |
+#&gt; |<span style='font-weight: bold;'> 36</span>| 475.07465 | 1.004 | -1.145 | -0.9245 | -0.9387 |
+#&gt; |.....................| -1.003 | -0.9709 | 0.01108 | -0.7360 |
+#&gt; |.....................| -0.7595 | -0.8821 | -0.8033 | -1.092 |
+#&gt; |.....................| -0.4933 | -0.8597 | -1.057 | -0.2414 |
+#&gt; | U| 475.07465 | 91.33 | -5.345 | -0.9025 | -2.201 |
+#&gt; |.....................| -4.616 | 0.4193 | 1.198 | 0.06248 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7848 | 0.7058 |
+#&gt; |.....................| 1.626 | 0.9672 | 0.7053 | 1.974 |
+#&gt; | X|<span style='font-weight: bold;'> 475.07465</span> | 91.33 | 0.004773 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009893 | 0.6033 | 1.198 | 0.06248 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7848 | 0.7058 |
+#&gt; |.....................| 1.626 | 0.9672 | 0.7053 | 1.974 |
+#&gt; | F| Forward Diff. | 5.021 | 1.249 | 0.1599 | -0.08992 |
+#&gt; |.....................| 0.3985 | 1.471 | -4.995 | 3.410 |
+#&gt; |.....................| -0.1196 | 0.03779 | -0.9990 | -2.873 |
+#&gt; |.....................| 3.497 | 1.906 | 1.211 | -2.119 |
+#&gt; |<span style='font-weight: bold;'> 37</span>| 475.04940 | 1.001 | -1.146 | -0.9245 | -0.9386 |
+#&gt; |.....................| -1.004 | -0.9719 | 0.01438 | -0.7384 |
+#&gt; |.....................| -0.7594 | -0.8822 | -0.8026 | -1.091 |
+#&gt; |.....................| -0.4953 | -0.8604 | -1.058 | -0.2400 |
+#&gt; | U| 475.0494 | 91.11 | -5.346 | -0.9026 | -2.201 |
+#&gt; |.....................| -4.616 | 0.4188 | 1.199 | 0.06242 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7853 | 0.7070 |
+#&gt; |.....................| 1.623 | 0.9666 | 0.7046 | 1.975 |
+#&gt; | X|<span style='font-weight: bold;'> 475.0494</span> | 91.11 | 0.004769 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009890 | 0.6032 | 1.199 | 0.06242 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7853 | 0.7070 |
+#&gt; |.....................| 1.623 | 0.9666 | 0.7046 | 1.975 |
+#&gt; | F| Forward Diff. | -14.15 | 1.235 | -0.1370 | -0.05688 |
+#&gt; |.....................| 0.4085 | 1.517 | -5.494 | 3.160 |
+#&gt; |.....................| -0.1583 | 0.1112 | -0.7821 | -2.927 |
+#&gt; |.....................| 3.432 | 1.909 | 1.245 | -2.084 |
+#&gt; |<span style='font-weight: bold;'> 38</span>| 475.00092 | 1.004 | -1.147 | -0.9245 | -0.9386 |
+#&gt; |.....................| -1.004 | -0.9731 | 0.01792 | -0.7411 |
+#&gt; |.....................| -0.7595 | -0.8822 | -0.8020 | -1.090 |
+#&gt; |.....................| -0.4968 | -0.8598 | -1.059 | -0.2387 |
+#&gt; | U| 475.00092 | 91.32 | -5.347 | -0.9025 | -2.201 |
+#&gt; |.....................| -4.617 | 0.4182 | 1.200 | 0.06234 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7857 | 0.7077 |
+#&gt; |.....................| 1.622 | 0.9671 | 0.7039 | 1.977 |
+#&gt; | X|<span style='font-weight: bold;'> 475.00092</span> | 91.32 | 0.004764 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009887 | 0.6031 | 1.200 | 0.06234 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7857 | 0.7077 |
+#&gt; |.....................| 1.622 | 0.9671 | 0.7039 | 1.977 |
+#&gt; | F| Forward Diff. | 4.379 | 1.249 | 0.1419 | -0.08698 |
+#&gt; |.....................| 0.3989 | 1.449 | -4.966 | 3.395 |
+#&gt; |.....................| -0.1055 | 0.03295 | -0.9696 | -0.7580 |
+#&gt; |.....................| 3.283 | 1.918 | 1.096 | -2.115 |
+#&gt; |<span style='font-weight: bold;'> 39</span>| 474.98492 | 1.001 | -1.147 | -0.9246 | -0.9385 |
+#&gt; |.....................| -1.004 | -0.9740 | 0.02115 | -0.7433 |
+#&gt; |.....................| -0.7595 | -0.8822 | -0.8014 | -1.089 |
+#&gt; |.....................| -0.4989 | -0.8610 | -1.059 | -0.2373 |
+#&gt; | U| 474.98492 | 91.07 | -5.347 | -0.9026 | -2.201 |
+#&gt; |.....................| -4.617 | 0.4178 | 1.202 | 0.06227 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7862 | 0.7081 |
+#&gt; |.....................| 1.619 | 0.9660 | 0.7033 | 1.978 |
+#&gt; | X|<span style='font-weight: bold;'> 474.98492</span> | 91.07 | 0.004760 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009884 | 0.6030 | 1.202 | 0.06227 |
+#&gt; |.....................| 0.8778 | 0.05825 | 0.7862 | 0.7081 |
+#&gt; |.....................| 1.619 | 0.9660 | 0.7033 | 1.978 |
+#&gt; | F| Forward Diff. | -17.65 | 1.231 | -0.1920 | -0.05242 |
+#&gt; |.....................| 0.4084 | 1.504 | -5.397 | 3.171 |
+#&gt; |.....................| -0.1354 | 0.1061 | -0.9468 | -0.9144 |
+#&gt; |.....................| 1.271 | 1.859 | 1.156 | -2.067 |
+#&gt; |<span style='font-weight: bold;'> 40</span>| 474.93249 | 1.004 | -1.148 | -0.9245 | -0.9384 |
+#&gt; |.....................| -1.005 | -0.9752 | 0.02452 | -0.7460 |
+#&gt; |.....................| -0.7596 | -0.8823 | -0.8007 | -1.090 |
+#&gt; |.....................| -0.5000 | -0.8607 | -1.060 | -0.2361 |
+#&gt; | U| 474.93249 | 91.32 | -5.348 | -0.9026 | -2.201 |
+#&gt; |.....................| -4.617 | 0.4173 | 1.203 | 0.06220 |
+#&gt; |.....................| 0.8778 | 0.05824 | 0.7867 | 0.7073 |
+#&gt; |.....................| 1.618 | 0.9663 | 0.7027 | 1.980 |
+#&gt; | X|<span style='font-weight: bold;'> 474.93249</span> | 91.32 | 0.004755 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009881 | 0.6028 | 1.203 | 0.06220 |
+#&gt; |.....................| 0.8778 | 0.05824 | 0.7867 | 0.7073 |
+#&gt; |.....................| 1.618 | 0.9663 | 0.7027 | 1.980 |
+#&gt; | F| Forward Diff. | 4.492 | 1.243 | 0.1448 | -0.09052 |
+#&gt; |.....................| 0.3963 | 1.427 | -4.973 | 3.376 |
+#&gt; |.....................| -0.06414 | 0.02300 | -0.7344 | -2.787 |
+#&gt; |.....................| 3.083 | 1.834 | 0.9813 | -2.110 |
+#&gt; |<span style='font-weight: bold;'> 41</span>| 474.90355 | 1.001 | -1.149 | -0.9246 | -0.9383 |
+#&gt; |.....................| -1.005 | -0.9763 | 0.02806 | -0.7486 |
+#&gt; |.....................| -0.7596 | -0.8823 | -0.8002 | -1.089 |
+#&gt; |.....................| -0.5018 | -0.8611 | -1.061 | -0.2347 |
+#&gt; | U| 474.90355 | 91.13 | -5.349 | -0.9026 | -2.201 |
+#&gt; |.....................| -4.617 | 0.4168 | 1.205 | 0.06212 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7870 | 0.7084 |
+#&gt; |.....................| 1.616 | 0.9659 | 0.7020 | 1.982 |
+#&gt; | X|<span style='font-weight: bold;'> 474.90355</span> | 91.13 | 0.004751 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009878 | 0.6027 | 1.205 | 0.06212 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7870 | 0.7084 |
+#&gt; |.....................| 1.616 | 0.9659 | 0.7020 | 1.982 |
+#&gt; | F| Forward Diff. | -12.15 | 1.229 | -0.1075 | -0.06320 |
+#&gt; |.....................| 0.4033 | 1.463 | -5.606 | 3.135 |
+#&gt; |.....................| -0.1416 | 0.07801 | -0.9461 | -2.867 |
+#&gt; |.....................| 3.063 | 1.817 | 1.008 | -2.075 |
+#&gt; |<span style='font-weight: bold;'> 42</span>| 474.85832 | 1.003 | -1.150 | -0.9245 | -0.9383 |
+#&gt; |.....................| -1.005 | -0.9775 | 0.03184 | -0.7513 |
+#&gt; |.....................| -0.7597 | -0.8823 | -0.7996 | -1.089 |
+#&gt; |.....................| -0.5032 | -0.8605 | -1.061 | -0.2334 |
+#&gt; | U| 474.85832 | 91.32 | -5.350 | -0.9026 | -2.201 |
+#&gt; |.....................| -4.618 | 0.4162 | 1.206 | 0.06204 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7875 | 0.7089 |
+#&gt; |.....................| 1.614 | 0.9665 | 0.7015 | 1.983 |
+#&gt; | X|<span style='font-weight: bold;'> 474.85832</span> | 91.32 | 0.004746 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009875 | 0.6026 | 1.206 | 0.06204 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7875 | 0.7089 |
+#&gt; |.....................| 1.614 | 0.9665 | 0.7015 | 1.983 |
+#&gt; | F| Forward Diff. | 3.689 | 1.242 | 0.1265 | -0.09001 |
+#&gt; |.....................| 0.3949 | 1.405 | -5.495 | 3.344 |
+#&gt; |.....................| -0.1166 | 0.02645 | -0.9105 | -0.7126 |
+#&gt; |.....................| 2.952 | 1.861 | 0.8779 | -2.102 |
+#&gt; |<span style='font-weight: bold;'> 43</span>| 474.83791 | 1.001 | -1.151 | -0.9246 | -0.9382 |
+#&gt; |.....................| -1.006 | -0.9784 | 0.03545 | -0.7535 |
+#&gt; |.....................| -0.7596 | -0.8823 | -0.7990 | -1.088 |
+#&gt; |.....................| -0.5052 | -0.8617 | -1.062 | -0.2320 |
+#&gt; | U| 474.83791 | 91.10 | -5.351 | -0.9027 | -2.201 |
+#&gt; |.....................| -4.618 | 0.4158 | 1.208 | 0.06198 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7879 | 0.7094 |
+#&gt; |.....................| 1.612 | 0.9653 | 0.7010 | 1.985 |
+#&gt; | X|<span style='font-weight: bold;'> 474.83791</span> | 91.10 | 0.004742 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009872 | 0.6025 | 1.208 | 0.06198 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7879 | 0.7094 |
+#&gt; |.....................| 1.612 | 0.9653 | 0.7010 | 1.985 |
+#&gt; | F| Forward Diff. | -15.77 | 1.225 | -0.1616 | -0.05944 |
+#&gt; |.....................| 0.4032 | 1.455 | -5.461 | 3.071 |
+#&gt; |.....................| -0.1419 | 0.08593 | -0.9091 | -0.8855 |
+#&gt; |.....................| 2.951 | 1.791 | 0.9091 | -2.062 |
+#&gt; |<span style='font-weight: bold;'> 44</span>| 474.78971 | 1.004 | -1.152 | -0.9246 | -0.9381 |
+#&gt; |.....................| -1.006 | -0.9794 | 0.03911 | -0.7559 |
+#&gt; |.....................| -0.7597 | -0.8824 | -0.7984 | -1.089 |
+#&gt; |.....................| -0.5068 | -0.8614 | -1.062 | -0.2307 |
+#&gt; | U| 474.78971 | 91.33 | -5.352 | -0.9026 | -2.200 |
+#&gt; |.....................| -4.618 | 0.4153 | 1.209 | 0.06191 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7883 | 0.7086 |
+#&gt; |.....................| 1.610 | 0.9656 | 0.7006 | 1.986 |
+#&gt; | X|<span style='font-weight: bold;'> 474.78971</span> | 91.33 | 0.004738 | 0.2885 | 0.1107 |
+#&gt; |.....................| 0.009869 | 0.6024 | 1.209 | 0.06191 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7883 | 0.7086 |
+#&gt; |.....................| 1.610 | 0.9656 | 0.7006 | 1.986 |
+#&gt; | F| Forward Diff. | 4.398 | 1.237 | 0.1402 | -0.09195 |
+#&gt; |.....................| 0.3940 | 1.388 | -4.885 | 3.322 |
+#&gt; |.....................| -0.1374 | 0.01792 | -0.6865 | -2.709 |
+#&gt; |.....................| 2.810 | 1.778 | 0.8100 | -2.095 |
+#&gt; |<span style='font-weight: bold;'> 45</span>| 474.76763 | 1.001 | -1.153 | -0.9247 | -0.9380 |
+#&gt; |.....................| -1.006 | -0.9804 | 0.04256 | -0.7584 |
+#&gt; |.....................| -0.7597 | -0.8824 | -0.7979 | -1.088 |
+#&gt; |.....................| -0.5086 | -0.8621 | -1.063 | -0.2293 |
+#&gt; | U| 474.76763 | 91.11 | -5.353 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.619 | 0.4149 | 1.211 | 0.06184 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7887 | 0.7097 |
+#&gt; |.....................| 1.608 | 0.9650 | 0.7001 | 1.988 |
+#&gt; | X|<span style='font-weight: bold;'> 474.76763</span> | 91.11 | 0.004734 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009867 | 0.6023 | 1.211 | 0.06184 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7887 | 0.7097 |
+#&gt; |.....................| 1.608 | 0.9650 | 0.7001 | 1.988 |
+#&gt; | F| Forward Diff. | -14.92 | 1.222 | -0.1466 | -0.06186 |
+#&gt; |.....................| 0.4014 | 1.433 | -4.989 | 3.157 |
+#&gt; |.....................| -0.1326 | 0.08284 | -0.6789 | -2.803 |
+#&gt; |.....................| 2.814 | 1.775 | 0.8327 | -2.053 |
+#&gt; |<span style='font-weight: bold;'> 46</span>| 474.71973 | 1.004 | -1.154 | -0.9246 | -0.9379 |
+#&gt; |.....................| -1.006 | -0.9816 | 0.04617 | -0.7611 |
+#&gt; |.....................| -0.7597 | -0.8824 | -0.7975 | -1.087 |
+#&gt; |.....................| -0.5100 | -0.8614 | -1.064 | -0.2281 |
+#&gt; | U| 474.71973 | 91.32 | -5.354 | -0.9026 | -2.200 |
+#&gt; |.....................| -4.619 | 0.4143 | 1.212 | 0.06176 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7890 | 0.7100 |
+#&gt; |.....................| 1.606 | 0.9656 | 0.6996 | 1.990 |
+#&gt; | X|<span style='font-weight: bold;'> 474.71973</span> | 91.32 | 0.004729 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009863 | 0.6021 | 1.212 | 0.06176 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7890 | 0.7100 |
+#&gt; |.....................| 1.606 | 0.9656 | 0.6996 | 1.990 |
+#&gt; | F| Forward Diff. | 4.021 | 1.236 | 0.1299 | -0.09158 |
+#&gt; |.....................| 0.3929 | 1.368 | -4.925 | 3.331 |
+#&gt; |.....................| -0.07142 | 0.08893 | -0.6522 | -2.634 |
+#&gt; |.....................| 2.639 | 1.780 | 0.7273 | -2.085 |
+#&gt; |<span style='font-weight: bold;'> 47</span>| 474.70040 | 1.001 | -1.155 | -0.9247 | -0.9379 |
+#&gt; |.....................| -1.007 | -0.9826 | 0.04954 | -0.7634 |
+#&gt; |.....................| -0.7597 | -0.8825 | -0.7971 | -1.086 |
+#&gt; |.....................| -0.5117 | -0.8624 | -1.064 | -0.2267 |
+#&gt; | U| 474.7004 | 91.10 | -5.355 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.619 | 0.4139 | 1.214 | 0.06169 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7893 | 0.7114 |
+#&gt; |.....................| 1.604 | 0.9647 | 0.6992 | 1.991 |
+#&gt; | X|<span style='font-weight: bold;'> 474.7004</span> | 91.10 | 0.004724 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009861 | 0.6020 | 1.214 | 0.06169 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7893 | 0.7114 |
+#&gt; |.....................| 1.604 | 0.9647 | 0.6992 | 1.991 |
+#&gt; | F| Forward Diff. | -15.76 | 1.220 | -0.1617 | -0.06091 |
+#&gt; |.....................| 0.4007 | 1.415 | -5.116 | 3.166 |
+#&gt; |.....................| -0.1298 | 0.07714 | -0.6701 | -2.700 |
+#&gt; |.....................| 2.670 | 1.748 | 0.7590 | -2.043 |
+#&gt; |<span style='font-weight: bold;'> 48</span>| 474.65116 | 1.003 | -1.156 | -0.9246 | -0.9378 |
+#&gt; |.....................| -1.007 | -0.9837 | 0.05321 | -0.7662 |
+#&gt; |.....................| -0.7598 | -0.8825 | -0.7967 | -1.086 |
+#&gt; |.....................| -0.5130 | -0.8617 | -1.065 | -0.2255 |
+#&gt; | U| 474.65116 | 91.32 | -5.356 | -0.9026 | -2.200 |
+#&gt; |.....................| -4.620 | 0.4134 | 1.215 | 0.06161 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7896 | 0.7116 |
+#&gt; |.....................| 1.603 | 0.9653 | 0.6987 | 1.993 |
+#&gt; | X|<span style='font-weight: bold;'> 474.65116</span> | 91.32 | 0.004720 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009857 | 0.6019 | 1.215 | 0.06161 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7896 | 0.7116 |
+#&gt; |.....................| 1.603 | 0.9653 | 0.6987 | 1.993 |
+#&gt; | F| Forward Diff. | 3.462 | 1.239 | 0.1107 | -0.09136 |
+#&gt; |.....................| 0.3915 | 1.348 | -5.441 | 3.268 |
+#&gt; |.....................| -0.1113 | 0.02510 | -0.6252 | -2.485 |
+#&gt; |.....................| 2.647 | 1.796 | 0.6587 | -2.076 |
+#&gt; |<span style='font-weight: bold;'> 49</span>| 474.63065 | 1.001 | -1.157 | -0.9247 | -0.9377 |
+#&gt; |.....................| -1.007 | -0.9846 | 0.05678 | -0.7683 |
+#&gt; |.....................| -0.7597 | -0.8825 | -0.7963 | -1.084 |
+#&gt; |.....................| -0.5148 | -0.8629 | -1.065 | -0.2241 |
+#&gt; | U| 474.63065 | 91.11 | -5.357 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.620 | 0.4129 | 1.217 | 0.06155 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7899 | 0.7131 |
+#&gt; |.....................| 1.600 | 0.9642 | 0.6984 | 1.994 |
+#&gt; | X|<span style='font-weight: bold;'> 474.63065</span> | 91.11 | 0.004716 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009855 | 0.6018 | 1.217 | 0.06155 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7899 | 0.7131 |
+#&gt; |.....................| 1.600 | 0.9642 | 0.6984 | 1.994 |
+#&gt; | F| Forward Diff. | -14.93 | 1.220 | -0.1531 | -0.06288 |
+#&gt; |.....................| 0.3983 | 1.394 | -5.436 | 3.113 |
+#&gt; |.....................| -0.1458 | 0.07621 | -0.8397 | -0.6848 |
+#&gt; |.....................| 2.501 | 1.690 | 0.6891 | -2.034 |
+#&gt; |<span style='font-weight: bold;'> 50</span>| 474.58497 | 1.004 | -1.158 | -0.9246 | -0.9376 |
+#&gt; |.....................| -1.008 | -0.9857 | 0.06060 | -0.7708 |
+#&gt; |.....................| -0.7598 | -0.8826 | -0.7958 | -1.084 |
+#&gt; |.....................| -0.5162 | -0.8624 | -1.065 | -0.2230 |
+#&gt; | U| 474.58497 | 91.34 | -5.358 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.620 | 0.4125 | 1.218 | 0.06148 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7902 | 0.7126 |
+#&gt; |.....................| 1.599 | 0.9647 | 0.6980 | 1.996 |
+#&gt; | X|<span style='font-weight: bold;'> 474.58497</span> | 91.34 | 0.004711 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009852 | 0.6017 | 1.218 | 0.06148 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7902 | 0.7126 |
+#&gt; |.....................| 1.599 | 0.9647 | 0.6980 | 1.996 |
+#&gt; | F| Forward Diff. | 5.248 | 1.234 | 0.1371 | -0.09456 |
+#&gt; |.....................| 0.3896 | 1.328 | -5.011 | 3.180 |
+#&gt; |.....................| -0.1110 | 0.004022 | -0.8103 | -0.4964 |
+#&gt; |.....................| 2.349 | 1.713 | 0.5705 | -2.061 |
+#&gt; |<span style='font-weight: bold;'> 51</span>| 474.55760 | 1.002 | -1.159 | -0.9247 | -0.9376 |
+#&gt; |.....................| -1.008 | -0.9867 | 0.06444 | -0.7734 |
+#&gt; |.....................| -0.7598 | -0.8826 | -0.7952 | -1.085 |
+#&gt; |.....................| -0.5178 | -0.8626 | -1.066 | -0.2215 |
+#&gt; | U| 474.5576 | 91.15 | -5.359 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.620 | 0.4120 | 1.220 | 0.06140 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7907 | 0.7122 |
+#&gt; |.....................| 1.597 | 0.9645 | 0.6977 | 1.998 |
+#&gt; | X|<span style='font-weight: bold;'> 474.5576</span> | 91.15 | 0.004706 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009849 | 0.6016 | 1.220 | 0.06140 |
+#&gt; |.....................| 0.8777 | 0.05824 | 0.7907 | 0.7122 |
+#&gt; |.....................| 1.597 | 0.9645 | 0.6977 | 1.998 |
+#&gt; | F| Forward Diff. | -11.86 | 1.219 | -0.1003 | -0.07615 |
+#&gt; |.....................| 0.3954 | 1.369 | -4.929 | 3.171 |
+#&gt; |.....................| -0.1229 | 0.06540 | -0.8183 | -0.7141 |
+#&gt; |.....................| 2.360 | 1.696 | 0.6359 | -2.032 |
+#&gt; |<span style='font-weight: bold;'> 52</span>| 474.51619 | 1.004 | -1.160 | -0.9246 | -0.9375 |
+#&gt; |.....................| -1.008 | -0.9878 | 0.06816 | -0.7761 |
+#&gt; |.....................| -0.7599 | -0.8826 | -0.7946 | -1.086 |
+#&gt; |.....................| -0.5193 | -0.8622 | -1.066 | -0.2202 |
+#&gt; | U| 474.51619 | 91.33 | -5.360 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.621 | 0.4115 | 1.221 | 0.06132 |
+#&gt; |.....................| 0.8776 | 0.05823 | 0.7911 | 0.7113 |
+#&gt; |.....................| 1.595 | 0.9648 | 0.6972 | 1.999 |
+#&gt; | X|<span style='font-weight: bold;'> 474.51619</span> | 91.33 | 0.004702 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009846 | 0.6014 | 1.221 | 0.06132 |
+#&gt; |.....................| 0.8776 | 0.05823 | 0.7911 | 0.7113 |
+#&gt; |.....................| 1.595 | 0.9648 | 0.6972 | 1.999 |
+#&gt; | F| Forward Diff. | 4.413 | 1.225 | 0.1371 | -0.09620 |
+#&gt; |.....................| 0.3880 | 1.314 | -5.554 | 3.197 |
+#&gt; |.....................| -0.07604 | 0.008867 | -0.7931 | -0.6282 |
+#&gt; |.....................| 2.148 | 1.715 | 0.5273 | -2.052 |
+#&gt; |<span style='font-weight: bold;'> 53</span>| 474.48673 | 1.002 | -1.161 | -0.9247 | -0.9374 |
+#&gt; |.....................| -1.009 | -0.9889 | 0.07224 | -0.7786 |
+#&gt; |.....................| -0.7599 | -0.8826 | -0.7941 | -1.086 |
+#&gt; |.....................| -0.5208 | -0.8625 | -1.067 | -0.2188 |
+#&gt; | U| 474.48673 | 91.17 | -5.361 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.621 | 0.4110 | 1.223 | 0.06125 |
+#&gt; |.....................| 0.8776 | 0.05823 | 0.7915 | 0.7110 |
+#&gt; |.....................| 1.593 | 0.9645 | 0.6969 | 2.001 |
+#&gt; | X|<span style='font-weight: bold;'> 474.48673</span> | 91.17 | 0.004697 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009843 | 0.6013 | 1.223 | 0.06125 |
+#&gt; |.....................| 0.8776 | 0.05823 | 0.7915 | 0.7110 |
+#&gt; |.....................| 1.593 | 0.9645 | 0.6969 | 2.001 |
+#&gt; | F| Forward Diff. | -10.51 | 1.211 | -0.06554 | -0.07429 |
+#&gt; |.....................| 0.3932 | 1.350 | -4.456 | 3.182 |
+#&gt; |.....................| -0.08901 | 0.05354 | -0.5957 | -2.739 |
+#&gt; |.....................| 2.160 | 1.696 | 0.5687 | -2.022 |
+#&gt; |<span style='font-weight: bold;'> 54</span>| 474.45218 | 1.004 | -1.162 | -0.9246 | -0.9373 |
+#&gt; |.....................| -1.009 | -0.9900 | 0.07590 | -0.7814 |
+#&gt; |.....................| -0.7601 | -0.8826 | -0.7937 | -1.086 |
+#&gt; |.....................| -0.5220 | -0.8620 | -1.067 | -0.2177 |
+#&gt; | U| 474.45218 | 91.40 | -5.362 | -0.9027 | -2.200 |
+#&gt; |.....................| -4.621 | 0.4105 | 1.224 | 0.06117 |
+#&gt; |.....................| 0.8776 | 0.05823 | 0.7918 | 0.7111 |
+#&gt; |.....................| 1.592 | 0.9650 | 0.6965 | 2.002 |
+#&gt; | X|<span style='font-weight: bold;'> 474.45218</span> | 91.40 | 0.004692 | 0.2885 | 0.1108 |
+#&gt; |.....................| 0.009840 | 0.6012 | 1.224 | 0.06117 |
+#&gt; |.....................| 0.8776 | 0.05823 | 0.7918 | 0.7111 |
+#&gt; |.....................| 1.592 | 0.9650 | 0.6965 | 2.002 |
+#&gt; | F| Forward Diff. | 9.724 | 1.224 | 0.2009 | -0.1069 |
+#&gt; |.....................| 0.3834 | 1.279 | -5.556 | 3.324 |
+#&gt; |.....................| -0.1101 | -0.01912 | -0.5638 | -2.553 |
+#&gt; |.....................| 2.043 | 1.731 | 0.4140 | -2.044 |
+#&gt; |<span style='font-weight: bold;'> 55</span>| 474.41257 | 1.003 | -1.163 | -0.9246 | -0.9371 |
+#&gt; |.....................| -1.009 | -0.9913 | 0.07979 | -0.7844 |
+#&gt; |.....................| -0.7601 | -0.8825 | -0.7935 | -1.085 |
+#&gt; |.....................| -0.5231 | -0.8612 | -1.068 | -0.2167 |
+#&gt; | U| 474.41257 | 91.25 | -5.363 | -0.9026 | -2.199 |
+#&gt; |.....................| -4.622 | 0.4099 | 1.226 | 0.06108 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7919 | 0.7118 |
+#&gt; |.....................| 1.591 | 0.9658 | 0.6961 | 2.004 |
+#&gt; | X|<span style='font-weight: bold;'> 474.41257</span> | 91.25 | 0.004687 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009836 | 0.6011 | 1.226 | 0.06108 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7919 | 0.7118 |
+#&gt; |.....................| 1.591 | 0.9658 | 0.6961 | 2.004 |
+#&gt; | F| Forward Diff. | -3.208 | 1.213 | 0.03978 | -0.08693 |
+#&gt; |.....................| 0.3876 | 1.303 | -5.023 | 3.218 |
+#&gt; |.....................| -0.1347 | 0.02311 | -0.7771 | -0.6556 |
+#&gt; |.....................| 2.056 | 1.822 | 0.4520 | -2.025 |
+#&gt; |<span style='font-weight: bold;'> 56</span>| 474.39271 | 1.005 | -1.164 | -0.9246 | -0.9371 |
+#&gt; |.....................| -1.010 | -0.9922 | 0.08348 | -0.7867 |
+#&gt; |.....................| -0.7600 | -0.8825 | -0.7930 | -1.085 |
+#&gt; |.....................| -0.5246 | -0.8625 | -1.068 | -0.2152 |
+#&gt; | U| 474.39271 | 91.47 | -5.364 | -0.9027 | -2.199 |
+#&gt; |.....................| -4.622 | 0.4094 | 1.228 | 0.06101 |
+#&gt; |.....................| 0.8776 | 0.05824 | 0.7923 | 0.7123 |
+#&gt; |.....................| 1.589 | 0.9645 | 0.6958 | 2.005 |
+#&gt; | X|<span style='font-weight: bold;'> 474.39271</span> | 91.47 | 0.004683 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009833 | 0.6010 | 1.228 | 0.06101 |
+#&gt; |.....................| 0.8776 | 0.05824 | 0.7923 | 0.7123 |
+#&gt; |.....................| 1.589 | 0.9645 | 0.6958 | 2.005 |
+#&gt; | F| Forward Diff. | 15.86 | 1.227 | 0.2807 | -0.1163 |
+#&gt; |.....................| 0.3793 | 1.243 | -5.494 | 3.329 |
+#&gt; |.....................| -0.09368 | 0.01293 | -0.5149 | -2.407 |
+#&gt; |.....................| 1.979 | 1.686 | 0.3308 | -2.044 |
+#&gt; |<span style='font-weight: bold;'> 57</span>| 474.34538 | 1.003 | -1.165 | -0.9247 | -0.9369 |
+#&gt; |.....................| -1.010 | -0.9934 | 0.08718 | -0.7897 |
+#&gt; |.....................| -0.7601 | -0.8825 | -0.7926 | -1.086 |
+#&gt; |.....................| -0.5258 | -0.8620 | -1.068 | -0.2141 |
+#&gt; | U| 474.34538 | 91.27 | -5.365 | -0.9027 | -2.199 |
+#&gt; |.....................| -4.622 | 0.4089 | 1.229 | 0.06093 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7926 | 0.7117 |
+#&gt; |.....................| 1.587 | 0.9650 | 0.6954 | 2.007 |
+#&gt; | X|<span style='font-weight: bold;'> 474.34538</span> | 91.27 | 0.004677 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009830 | 0.6008 | 1.229 | 0.06093 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7926 | 0.7117 |
+#&gt; |.....................| 1.587 | 0.9650 | 0.6954 | 2.007 |
+#&gt; | F| Forward Diff. | -2.345 | 1.210 | 0.04189 | -0.08986 |
+#&gt; |.....................| 0.3855 | 1.284 | -5.145 | 3.218 |
+#&gt; |.....................| -0.1284 | 0.01309 | -0.7466 | -0.6536 |
+#&gt; |.....................| 1.964 | 1.743 | 0.3816 | -2.008 |
+#&gt; |<span style='font-weight: bold;'> 58</span>| 474.31834 | 1.005 | -1.166 | -0.9247 | -0.9369 |
+#&gt; |.....................| -1.010 | -0.9944 | 0.09109 | -0.7921 |
+#&gt; |.....................| -0.7600 | -0.8825 | -0.7920 | -1.085 |
+#&gt; |.....................| -0.5273 | -0.8633 | -1.069 | -0.2126 |
+#&gt; | U| 474.31834 | 91.43 | -5.366 | -0.9027 | -2.199 |
+#&gt; |.....................| -4.623 | 0.4085 | 1.231 | 0.06086 |
+#&gt; |.....................| 0.8776 | 0.05824 | 0.7930 | 0.7121 |
+#&gt; |.....................| 1.586 | 0.9638 | 0.6952 | 2.008 |
+#&gt; | X|<span style='font-weight: bold;'> 474.31834</span> | 91.43 | 0.004673 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009827 | 0.6007 | 1.231 | 0.06086 |
+#&gt; |.....................| 0.8776 | 0.05824 | 0.7930 | 0.7121 |
+#&gt; |.....................| 1.586 | 0.9638 | 0.6952 | 2.008 |
+#&gt; | F| Forward Diff. | 12.13 | 1.219 | 0.2312 | -0.1125 |
+#&gt; |.....................| 0.3787 | 1.238 | -5.317 | 3.196 |
+#&gt; |.....................| -0.08361 | -0.02599 | -0.7000 | -0.4940 |
+#&gt; |.....................| 1.837 | 1.637 | 0.3211 | -2.028 |
+#&gt; |<span style='font-weight: bold;'> 59</span>| 474.27833 | 1.003 | -1.167 | -0.9247 | -0.9368 |
+#&gt; |.....................| -1.010 | -0.9955 | 0.09487 | -0.7949 |
+#&gt; |.....................| -0.7601 | -0.8825 | -0.7915 | -1.086 |
+#&gt; |.....................| -0.5286 | -0.8630 | -1.069 | -0.2114 |
+#&gt; | U| 474.27833 | 91.25 | -5.367 | -0.9028 | -2.199 |
+#&gt; |.....................| -4.623 | 0.4080 | 1.232 | 0.06078 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7934 | 0.7111 |
+#&gt; |.....................| 1.584 | 0.9640 | 0.6948 | 2.010 |
+#&gt; | X|<span style='font-weight: bold;'> 474.27833</span> | 91.25 | 0.004668 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009824 | 0.6006 | 1.232 | 0.06078 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7934 | 0.7111 |
+#&gt; |.....................| 1.584 | 0.9640 | 0.6948 | 2.010 |
+#&gt; | F| Forward Diff. | -4.145 | 1.202 | 0.02355 | -0.08919 |
+#&gt; |.....................| 0.3842 | 1.275 | -5.102 | 3.189 |
+#&gt; |.....................| -0.1071 | 0.01700 | -0.7283 | -0.7209 |
+#&gt; |.....................| 1.776 | 1.686 | 0.3249 | -1.982 |
+#&gt; |<span style='font-weight: bold;'> 60</span>| 474.25305 | 1.005 | -1.168 | -0.9247 | -0.9367 |
+#&gt; |.....................| -1.011 | -0.9965 | 0.09878 | -0.7975 |
+#&gt; |.....................| -0.7601 | -0.8825 | -0.7909 | -1.086 |
+#&gt; |.....................| -0.5300 | -0.8636 | -1.069 | -0.2100 |
+#&gt; | U| 474.25305 | 91.44 | -5.368 | -0.9028 | -2.199 |
+#&gt; |.....................| -4.623 | 0.4075 | 1.234 | 0.06070 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7938 | 0.7109 |
+#&gt; |.....................| 1.583 | 0.9635 | 0.6946 | 2.012 |
+#&gt; | X|<span style='font-weight: bold;'> 474.25305</span> | 91.44 | 0.004663 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009821 | 0.6005 | 1.234 | 0.06070 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7938 | 0.7109 |
+#&gt; |.....................| 1.583 | 0.9635 | 0.6946 | 2.012 |
+#&gt; | F| Forward Diff. | 13.11 | 1.213 | 0.2527 | -0.1161 |
+#&gt; |.....................| 0.3767 | 1.219 | -5.003 | 3.213 |
+#&gt; |.....................| -0.09270 | -0.04298 | -0.4814 | -2.533 |
+#&gt; |.....................| 1.730 | 1.613 | 0.2495 | -2.014 |
+#&gt; |<span style='font-weight: bold;'> 61</span>| 474.21254 | 1.003 | -1.169 | -0.9248 | -0.9365 |
+#&gt; |.....................| -1.011 | -0.9977 | 0.1025 | -0.8005 |
+#&gt; |.....................| -0.7602 | -0.8824 | -0.7906 | -1.087 |
+#&gt; |.....................| -0.5311 | -0.8630 | -1.070 | -0.2089 |
+#&gt; | U| 474.21254 | 91.24 | -5.369 | -0.9028 | -2.199 |
+#&gt; |.....................| -4.624 | 0.4069 | 1.236 | 0.06062 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7941 | 0.7105 |
+#&gt; |.....................| 1.581 | 0.9641 | 0.6942 | 2.013 |
+#&gt; | X|<span style='font-weight: bold;'> 474.21254</span> | 91.24 | 0.004658 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009817 | 0.6003 | 1.236 | 0.06062 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7941 | 0.7105 |
+#&gt; |.....................| 1.581 | 0.9641 | 0.6942 | 2.013 |
+#&gt; | F| Forward Diff. | -5.267 | 1.195 | 0.01760 | -0.08987 |
+#&gt; |.....................| 0.3825 | 1.260 | -5.272 | 3.141 |
+#&gt; |.....................| -0.1336 | 0.009843 | -0.5186 | -2.706 |
+#&gt; |.....................| 1.727 | 1.652 | 0.2904 | -1.976 |
+#&gt; |<span style='font-weight: bold;'> 62</span>| 474.18171 | 1.004 | -1.170 | -0.9247 | -0.9364 |
+#&gt; |.....................| -1.011 | -0.9989 | 0.1065 | -0.8033 |
+#&gt; |.....................| -0.7602 | -0.8823 | -0.7904 | -1.086 |
+#&gt; |.....................| -0.5322 | -0.8627 | -1.070 | -0.2078 |
+#&gt; | U| 474.18171 | 91.41 | -5.370 | -0.9028 | -2.199 |
+#&gt; |.....................| -4.624 | 0.4064 | 1.237 | 0.06054 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7942 | 0.7112 |
+#&gt; |.....................| 1.580 | 0.9644 | 0.6939 | 2.014 |
+#&gt; | X|<span style='font-weight: bold;'> 474.18171</span> | 91.41 | 0.004653 | 0.2885 | 0.1109 |
+#&gt; |.....................| 0.009814 | 0.6002 | 1.237 | 0.06054 |
+#&gt; |.....................| 0.8775 | 0.05824 | 0.7942 | 0.7112 |
+#&gt; |.....................| 1.580 | 0.9644 | 0.6939 | 2.014 |
+#&gt; | F| Forward Diff. | 9.716 | 1.206 | 0.2113 | -0.1128 |
+#&gt; |.....................| 0.3755 | 1.207 | -5.399 | 3.226 |
+#&gt; |.....................| -0.09670 | -0.03459 | -0.6713 | -0.5638 |
+#&gt; |.....................| 1.619 | 1.687 | 0.2005 | -1.998 |
+#&gt; |<span style='font-weight: bold;'> 63</span>| 474.14509 | 1.003 | -1.171 | -0.9248 | -0.9363 |
+#&gt; |.....................| -1.012 | -1.000 | 0.1105 | -0.8061 |
+#&gt; |.....................| -0.7602 | -0.8822 | -0.7900 | -1.087 |
+#&gt; |.....................| -0.5333 | -0.8621 | -1.071 | -0.2068 |
+#&gt; | U| 474.14509 | 91.25 | -5.371 | -0.9028 | -2.199 |
+#&gt; |.....................| -4.624 | 0.4059 | 1.239 | 0.06045 |
+#&gt; |.....................| 0.8775 | 0.05825 | 0.7945 | 0.7106 |
+#&gt; |.....................| 1.579 | 0.9649 | 0.6936 | 2.015 |
+#&gt; | X|<span style='font-weight: bold;'> 474.14509</span> | 91.25 | 0.004648 | 0.2885 | 0.1110 |
+#&gt; |.....................| 0.009811 | 0.6001 | 1.239 | 0.06045 |
+#&gt; |.....................| 0.8775 | 0.05825 | 0.7945 | 0.7106 |
+#&gt; |.....................| 1.579 | 0.9649 | 0.6936 | 2.015 |
+#&gt; | F| Forward Diff. | -5.280 | 1.192 | 0.02321 | -0.09129 |
+#&gt; |.....................| 0.3799 | 1.239 | -5.339 | 3.156 |
+#&gt; |.....................| -0.1074 | 0.06181 | -0.4875 | -2.680 |
+#&gt; |.....................| 1.648 | 1.743 | 0.2195 | -1.955 |
+#&gt; |<span style='font-weight: bold;'> 64</span>| 474.11542 | 1.005 | -1.172 | -0.9248 | -0.9361 |
+#&gt; |.....................| -1.012 | -1.001 | 0.1146 | -0.8089 |
+#&gt; |.....................| -0.7603 | -0.8821 | -0.7897 | -1.086 |
+#&gt; |.....................| -0.5344 | -0.8621 | -1.071 | -0.2057 |
+#&gt; | U| 474.11542 | 91.42 | -5.372 | -0.9028 | -2.199 |
+#&gt; |.....................| -4.625 | 0.4054 | 1.241 | 0.06037 |
+#&gt; |.....................| 0.8774 | 0.05825 | 0.7947 | 0.7110 |
+#&gt; |.....................| 1.577 | 0.9649 | 0.6934 | 2.017 |
+#&gt; | X|<span style='font-weight: bold;'> 474.11542</span> | 91.42 | 0.004643 | 0.2885 | 0.1110 |
+#&gt; |.....................| 0.009807 | 0.6000 | 1.241 | 0.06037 |
+#&gt; |.....................| 0.8774 | 0.05825 | 0.7947 | 0.7110 |
+#&gt; |.....................| 1.577 | 0.9649 | 0.6934 | 2.017 |
+#&gt; | F| Forward Diff. | 10.52 | 1.202 | 0.2258 | -0.1162 |
+#&gt; |.....................| 0.3725 | 1.186 | -5.381 | 3.222 |
+#&gt; |.....................| -0.1104 | -0.04157 | -0.6550 | -0.5841 |
+#&gt; |.....................| 1.505 | 1.701 | 0.1753 | -1.993 |
+#&gt; |<span style='font-weight: bold;'> 65</span>| 474.07794 | 1.003 | -1.173 | -0.9248 | -0.9360 |
+#&gt; |.....................| -1.012 | -1.002 | 0.1187 | -0.8117 |
+#&gt; |.....................| -0.7604 | -0.8821 | -0.7895 | -1.087 |
+#&gt; |.....................| -0.5355 | -0.8615 | -1.071 | -0.2048 |
+#&gt; | U| 474.07794 | 91.25 | -5.373 | -0.9028 | -2.198 |
+#&gt; |.....................| -4.625 | 0.4048 | 1.242 | 0.06029 |
+#&gt; |.....................| 0.8774 | 0.05825 | 0.7949 | 0.7104 |
+#&gt; |.....................| 1.576 | 0.9655 | 0.6932 | 2.018 |
+#&gt; | X|<span style='font-weight: bold;'> 474.07794</span> | 91.25 | 0.004638 | 0.2885 | 0.1110 |
+#&gt; |.....................| 0.009804 | 0.5999 | 1.242 | 0.06029 |
+#&gt; |.....................| 0.8774 | 0.05825 | 0.7949 | 0.7104 |
+#&gt; |.....................| 1.576 | 0.9655 | 0.6932 | 2.018 |
+#&gt; | F| Forward Diff. | -4.801 | 1.188 | 0.03689 | -0.09236 |
+#&gt; |.....................| 0.3785 | 1.221 | -5.368 | 3.104 |
+#&gt; |.....................| -0.1066 | 0.003449 | -0.6711 | -0.7398 |
+#&gt; |.....................| 1.563 | 1.803 | 0.1884 | -1.939 |
+#&gt; |<span style='font-weight: bold;'> 66</span>| 474.04951 | 1.005 | -1.175 | -0.9248 | -0.9359 |
+#&gt; |.....................| -1.013 | -1.003 | 0.1228 | -0.8144 |
+#&gt; |.....................| -0.7604 | -0.8820 | -0.7890 | -1.087 |
+#&gt; |.....................| -0.5367 | -0.8618 | -1.071 | -0.2036 |
+#&gt; | U| 474.04951 | 91.43 | -5.375 | -0.9028 | -2.198 |
+#&gt; |.....................| -4.625 | 0.4044 | 1.244 | 0.06021 |
+#&gt; |.....................| 0.8774 | 0.05825 | 0.7952 | 0.7100 |
+#&gt; |.....................| 1.575 | 0.9652 | 0.6930 | 2.019 |
+#&gt; | X|<span style='font-weight: bold;'> 474.04951</span> | 91.43 | 0.004633 | 0.2885 | 0.1110 |
+#&gt; |.....................| 0.009801 | 0.5997 | 1.244 | 0.06021 |
+#&gt; |.....................| 0.8774 | 0.05825 | 0.7952 | 0.7100 |
+#&gt; |.....................| 1.575 | 0.9652 | 0.6930 | 2.019 |
+#&gt; | F| Forward Diff. | 10.86 | 1.196 | 0.2377 | -0.1190 |
+#&gt; |.....................| 0.3700 | 1.169 | -5.399 | 3.259 |
+#&gt; |.....................| -0.09645 | -0.03914 | -0.4400 | -2.610 |
+#&gt; |.....................| 1.421 | 1.705 | 0.1351 | -1.978 |
+#&gt; |<span style='font-weight: bold;'> 67</span>| 474.01246 | 1.003 | -1.176 | -0.9249 | -0.9357 |
+#&gt; |.....................| -1.013 | -1.004 | 0.1268 | -0.8173 |
+#&gt; |.....................| -0.7606 | -0.8819 | -0.7888 | -1.088 |
+#&gt; |.....................| -0.5377 | -0.8613 | -1.072 | -0.2028 |
+#&gt; | U| 474.01246 | 91.25 | -5.376 | -0.9029 | -2.198 |
+#&gt; |.....................| -4.626 | 0.4039 | 1.246 | 0.06013 |
+#&gt; |.....................| 0.8773 | 0.05825 | 0.7954 | 0.7098 |
+#&gt; |.....................| 1.573 | 0.9657 | 0.6927 | 2.020 |
+#&gt; | X|<span style='font-weight: bold;'> 474.01246</span> | 91.25 | 0.004628 | 0.2885 | 0.1110 |
+#&gt; |.....................| 0.009798 | 0.5996 | 1.246 | 0.06013 |
+#&gt; |.....................| 0.8773 | 0.05825 | 0.7954 | 0.7098 |
+#&gt; |.....................| 1.573 | 0.9657 | 0.6927 | 2.020 |
+#&gt; | F| Forward Diff. | -5.724 | 1.179 | 0.03043 | -0.09493 |
+#&gt; |.....................| 0.3750 | 1.206 | -5.283 | 3.092 |
+#&gt; |.....................| -0.09863 | -0.01543 | -0.6573 | -0.7980 |
+#&gt; |.....................| 1.377 | 1.778 | 0.1578 | -1.944 |
+#&gt; |<span style='font-weight: bold;'> 68</span>| 473.98155 | 1.005 | -1.177 | -0.9249 | -0.9356 |
+#&gt; |.....................| -1.013 | -1.005 | 0.1310 | -0.8202 |
+#&gt; |.....................| -0.7607 | -0.8818 | -0.7885 | -1.088 |
+#&gt; |.....................| -0.5387 | -0.8611 | -1.072 | -0.2018 |
+#&gt; | U| 473.98155 | 91.42 | -5.377 | -0.9029 | -2.198 |
+#&gt; |.....................| -4.626 | 0.4034 | 1.247 | 0.06004 |
+#&gt; |.....................| 0.8773 | 0.05826 | 0.7956 | 0.7095 |
+#&gt; |.....................| 1.572 | 0.9659 | 0.6925 | 2.022 |
+#&gt; | X|<span style='font-weight: bold;'> 473.98155</span> | 91.42 | 0.004623 | 0.2885 | 0.1110 |
+#&gt; |.....................| 0.009794 | 0.5995 | 1.247 | 0.06004 |
+#&gt; |.....................| 0.8773 | 0.05826 | 0.7956 | 0.7095 |
+#&gt; |.....................| 1.572 | 0.9659 | 0.6925 | 2.022 |
+#&gt; | F| Forward Diff. | 9.125 | 1.189 | 0.2215 | -0.1183 |
+#&gt; |.....................| 0.3680 | 1.157 | -5.346 | 3.214 |
+#&gt; |.....................| -0.06695 | -0.05805 | -0.6245 | -0.6678 |
+#&gt; |.....................| 1.365 | 1.770 | 0.07348 | -1.960 |
+#&gt; |<span style='font-weight: bold;'> 69</span>| 473.94647 | 1.003 | -1.178 | -0.9250 | -0.9354 |
+#&gt; |.....................| -1.014 | -1.007 | 0.1350 | -0.8231 |
+#&gt; |.....................| -0.7608 | -0.8817 | -0.7881 | -1.089 |
+#&gt; |.....................| -0.5397 | -0.8608 | -1.072 | -0.2009 |
+#&gt; | U| 473.94647 | 91.26 | -5.378 | -0.9030 | -2.198 |
+#&gt; |.....................| -4.626 | 0.4029 | 1.249 | 0.05996 |
+#&gt; |.....................| 0.8772 | 0.05826 | 0.7959 | 0.7086 |
+#&gt; |.....................| 1.571 | 0.9661 | 0.6923 | 2.023 |
+#&gt; | X|<span style='font-weight: bold;'> 473.94647</span> | 91.26 | 0.004618 | 0.2884 | 0.1110 |
+#&gt; |.....................| 0.009791 | 0.5994 | 1.249 | 0.05996 |
+#&gt; |.....................| 0.8772 | 0.05826 | 0.7959 | 0.7086 |
+#&gt; |.....................| 1.571 | 0.9661 | 0.6923 | 2.023 |
+#&gt; | F| Forward Diff. | -5.271 | 1.174 | 0.04603 | -0.09766 |
+#&gt; |.....................| 0.3725 | 1.188 | -5.320 | 3.084 |
+#&gt; |.....................| -0.09768 | -0.01918 | -0.6378 | -0.8469 |
+#&gt; |.....................| 1.360 | 1.825 | 0.08453 | -1.920 |
+#&gt; |<span style='font-weight: bold;'> 70</span>| 473.91708 | 1.005 | -1.179 | -0.9250 | -0.9353 |
+#&gt; |.....................| -1.014 | -1.008 | 0.1391 | -0.8259 |
+#&gt; |.....................| -0.7609 | -0.8816 | -0.7877 | -1.089 |
+#&gt; |.....................| -0.5408 | -0.8610 | -1.072 | -0.1999 |
+#&gt; | U| 473.91708 | 91.43 | -5.379 | -0.9030 | -2.198 |
+#&gt; |.....................| -4.627 | 0.4024 | 1.251 | 0.05988 |
+#&gt; |.....................| 0.8772 | 0.05826 | 0.7962 | 0.7081 |
+#&gt; |.....................| 1.570 | 0.9660 | 0.6921 | 2.024 |
+#&gt; | X|<span style='font-weight: bold;'> 473.91708</span> | 91.43 | 0.004613 | 0.2884 | 0.1111 |
+#&gt; |.....................| 0.009788 | 0.5993 | 1.251 | 0.05988 |
+#&gt; |.....................| 0.8772 | 0.05826 | 0.7962 | 0.7081 |
+#&gt; |.....................| 1.570 | 0.9660 | 0.6921 | 2.024 |
+#&gt; | F| Forward Diff. | 9.919 | 1.183 | 0.2388 | -0.1221 |
+#&gt; |.....................| 0.3649 | 1.138 | -5.295 | 3.201 |
+#&gt; |.....................| -0.05759 | -0.06746 | -0.6018 | -0.7458 |
+#&gt; |.....................| 1.218 | 1.797 | 0.02666 | -1.950 |
+#&gt; |<span style='font-weight: bold;'> 71</span>| 473.88166 | 1.003 | -1.180 | -0.9251 | -0.9351 |
+#&gt; |.....................| -1.014 | -1.009 | 0.1432 | -0.8289 |
+#&gt; |.....................| -0.7611 | -0.8814 | -0.7874 | -1.090 |
+#&gt; |.....................| -0.5418 | -0.8607 | -1.072 | -0.1991 |
+#&gt; | U| 473.88166 | 91.26 | -5.380 | -0.9031 | -2.198 |
+#&gt; |.....................| -4.627 | 0.4019 | 1.252 | 0.05979 |
+#&gt; |.....................| 0.8771 | 0.05827 | 0.7964 | 0.7073 |
+#&gt; |.....................| 1.568 | 0.9662 | 0.6919 | 2.025 |
+#&gt; | X|<span style='font-weight: bold;'> 473.88166</span> | 91.26 | 0.004608 | 0.2884 | 0.1111 |
+#&gt; |.....................| 0.009785 | 0.5991 | 1.252 | 0.05979 |
+#&gt; |.....................| 0.8771 | 0.05827 | 0.7964 | 0.7073 |
+#&gt; |.....................| 1.568 | 0.9662 | 0.6919 | 2.025 |
+#&gt; | F| Forward Diff. | -5.370 | 1.167 | 0.05346 | -0.09978 |
+#&gt; |.....................| 0.3701 | 1.174 | -5.172 | 3.105 |
+#&gt; |.....................| -0.07011 | -0.02516 | -0.4239 | -2.943 |
+#&gt; |.....................| 1.187 | 1.854 | 0.07395 | -1.907 |
+#&gt; |<span style='font-weight: bold;'> 72</span>| 473.85215 | 1.005 | -1.181 | -0.9251 | -0.9350 |
+#&gt; |.....................| -1.015 | -1.010 | 0.1472 | -0.8318 |
+#&gt; |.....................| -0.7612 | -0.8813 | -0.7872 | -1.090 |
+#&gt; |.....................| -0.5427 | -0.8608 | -1.073 | -0.1983 |
+#&gt; | U| 473.85215 | 91.44 | -5.381 | -0.9031 | -2.197 |
+#&gt; |.....................| -4.627 | 0.4014 | 1.254 | 0.05971 |
+#&gt; |.....................| 0.8771 | 0.05827 | 0.7965 | 0.7078 |
+#&gt; |.....................| 1.567 | 0.9662 | 0.6918 | 2.026 |
+#&gt; | X|<span style='font-weight: bold;'> 473.85215</span> | 91.44 | 0.004603 | 0.2884 | 0.1111 |
+#&gt; |.....................| 0.009781 | 0.5990 | 1.254 | 0.05971 |
+#&gt; |.....................| 0.8771 | 0.05827 | 0.7965 | 0.7078 |
+#&gt; |.....................| 1.567 | 0.9662 | 0.6918 | 2.026 |
+#&gt; | F| Forward Diff. | 10.42 | 1.179 | 0.2474 | -0.1240 |
+#&gt; |.....................| 0.3627 | 1.120 | -5.345 | 3.221 |
+#&gt; |.....................| -0.07960 | -0.04998 | -0.3836 | -2.755 |
+#&gt; |.....................| 1.094 | 1.797 | -0.01014 | -1.939 |
+#&gt; |<span style='font-weight: bold;'> 73</span>| 473.81514 | 1.003 | -1.182 | -0.9251 | -0.9348 |
+#&gt; |.....................| -1.015 | -1.011 | 0.1513 | -0.8349 |
+#&gt; |.....................| -0.7614 | -0.8810 | -0.7873 | -1.089 |
+#&gt; |.....................| -0.5432 | -0.8601 | -1.073 | -0.1979 |
+#&gt; | U| 473.81514 | 91.27 | -5.382 | -0.9031 | -2.197 |
+#&gt; |.....................| -4.628 | 0.4008 | 1.256 | 0.05962 |
+#&gt; |.....................| 0.8770 | 0.05828 | 0.7964 | 0.7084 |
+#&gt; |.....................| 1.567 | 0.9669 | 0.6916 | 2.026 |
+#&gt; | X|<span style='font-weight: bold;'> 473.81514</span> | 91.27 | 0.004598 | 0.2884 | 0.1111 |
+#&gt; |.....................| 0.009778 | 0.5989 | 1.256 | 0.05962 |
+#&gt; |.....................| 0.8770 | 0.05828 | 0.7964 | 0.7084 |
+#&gt; |.....................| 1.567 | 0.9669 | 0.6916 | 2.026 |
+#&gt; | F| Forward Diff. | -4.811 | 1.166 | 0.05684 | -0.1019 |
+#&gt; |.....................| 0.3663 | 1.150 | -5.276 | 3.057 |
+#&gt; |.....................| -0.06818 | -0.03474 | -0.4125 | -2.836 |
+#&gt; |.....................| 1.158 | 1.851 | 0.03258 | -1.914 |
+#&gt; |<span style='font-weight: bold;'> 74</span>| 473.78884 | 1.005 | -1.183 | -0.9252 | -0.9346 |
+#&gt; |.....................| -1.015 | -1.012 | 0.1554 | -0.8377 |
+#&gt; |.....................| -0.7615 | -0.8808 | -0.7873 | -1.088 |
+#&gt; |.....................| -0.5439 | -0.8602 | -1.073 | -0.1971 |
+#&gt; | U| 473.78884 | 91.46 | -5.383 | -0.9031 | -2.197 |
+#&gt; |.....................| -4.628 | 0.4003 | 1.257 | 0.05954 |
+#&gt; |.....................| 0.8770 | 0.05829 | 0.7965 | 0.7095 |
+#&gt; |.....................| 1.566 | 0.9667 | 0.6915 | 2.027 |
+#&gt; | X|<span style='font-weight: bold;'> 473.78884</span> | 91.46 | 0.004593 | 0.2884 | 0.1111 |
+#&gt; |.....................| 0.009775 | 0.5988 | 1.257 | 0.05954 |
+#&gt; |.....................| 0.8770 | 0.05829 | 0.7965 | 0.7095 |
+#&gt; |.....................| 1.566 | 0.9667 | 0.6915 | 2.027 |
+#&gt; | F| Forward Diff. | 12.26 | 1.178 | 0.2628 | -0.1282 |
+#&gt; |.....................| 0.3579 | 1.094 | -5.180 | 3.234 |
+#&gt; |.....................| -0.08932 | -0.09780 | -0.5652 | -0.6340 |
+#&gt; |.....................| 1.031 | 1.841 | -0.06209 | -1.938 |
+#&gt; |<span style='font-weight: bold;'> 75</span>| 473.75065 | 1.003 | -1.184 | -0.9252 | -0.9344 |
+#&gt; |.....................| -1.016 | -1.013 | 0.1594 | -0.8407 |
+#&gt; |.....................| -0.7617 | -0.8806 | -0.7872 | -1.088 |
+#&gt; |.....................| -0.5446 | -0.8597 | -1.073 | -0.1966 |
+#&gt; | U| 473.75065 | 91.27 | -5.384 | -0.9032 | -2.197 |
+#&gt; |.....................| -4.628 | 0.3998 | 1.259 | 0.05945 |
+#&gt; |.....................| 0.8769 | 0.05829 | 0.7965 | 0.7092 |
+#&gt; |.....................| 1.565 | 0.9672 | 0.6914 | 2.028 |
+#&gt; | X|<span style='font-weight: bold;'> 473.75065</span> | 91.27 | 0.004588 | 0.2884 | 0.1112 |
+#&gt; |.....................| 0.009772 | 0.5986 | 1.259 | 0.05945 |
+#&gt; |.....................| 0.8769 | 0.05829 | 0.7965 | 0.7092 |
+#&gt; |.....................| 1.565 | 0.9672 | 0.6914 | 2.028 |
+#&gt; | F| Forward Diff. | -5.250 | 1.164 | 0.05078 | -0.1019 |
+#&gt; |.....................| 0.3635 | 1.132 | -5.308 | 3.057 |
+#&gt; |.....................| -0.09569 | -0.05602 | -0.5891 | -0.8121 |
+#&gt; |.....................| 1.074 | 1.883 | 0.002586 | -1.906 |
+#&gt; |<span style='font-weight: bold;'> 76</span>| 473.72028 | 1.005 | -1.185 | -0.9252 | -0.9343 |
+#&gt; |.....................| -1.016 | -1.014 | 0.1635 | -0.8437 |
+#&gt; |.....................| -0.7618 | -0.8804 | -0.7870 | -1.089 |
+#&gt; |.....................| -0.5455 | -0.8599 | -1.073 | -0.1958 |
+#&gt; | U| 473.72028 | 91.43 | -5.385 | -0.9032 | -2.197 |
+#&gt; |.....................| -4.629 | 0.3993 | 1.261 | 0.05936 |
+#&gt; |.....................| 0.8768 | 0.05830 | 0.7967 | 0.7088 |
+#&gt; |.....................| 1.564 | 0.9671 | 0.6912 | 2.029 |
+#&gt; | X|<span style='font-weight: bold;'> 473.72028</span> | 91.43 | 0.004583 | 0.2884 | 0.1112 |
+#&gt; |.....................| 0.009768 | 0.5985 | 1.261 | 0.05936 |
+#&gt; |.....................| 0.8768 | 0.05830 | 0.7967 | 0.7088 |
+#&gt; |.....................| 1.564 | 0.9671 | 0.6912 | 2.029 |
+#&gt; | F| Forward Diff. | 8.975 | 1.171 | 0.2290 | -0.1246 |
+#&gt; |.....................| 0.3563 | 1.085 | -5.320 | 3.173 |
+#&gt; |.....................| -0.08707 | -0.1016 | -0.5561 | -0.7117 |
+#&gt; |.....................| 0.9536 | 1.850 | -0.07963 | -1.922 |
+#&gt; |<span style='font-weight: bold;'> 77</span>| 473.68600 | 1.003 | -1.186 | -0.9253 | -0.9341 |
+#&gt; |.....................| -1.016 | -1.015 | 0.1676 | -0.8467 |
+#&gt; |.....................| -0.7620 | -0.8801 | -0.7868 | -1.089 |
+#&gt; |.....................| -0.5463 | -0.8596 | -1.073 | -0.1952 |
+#&gt; | U| 473.686 | 91.28 | -5.386 | -0.9033 | -2.196 |
+#&gt; |.....................| -4.629 | 0.3989 | 1.263 | 0.05928 |
+#&gt; |.....................| 0.8768 | 0.05831 | 0.7968 | 0.7081 |
+#&gt; |.....................| 1.563 | 0.9673 | 0.6911 | 2.030 |
+#&gt; | X|<span style='font-weight: bold;'> 473.686</span> | 91.28 | 0.004578 | 0.2884 | 0.1112 |
+#&gt; |.....................| 0.009765 | 0.5984 | 1.263 | 0.05928 |
+#&gt; |.....................| 0.8768 | 0.05831 | 0.7968 | 0.7081 |
+#&gt; |.....................| 1.563 | 0.9673 | 0.6911 | 2.030 |
+#&gt; | F| Forward Diff. | -5.608 | 1.155 | 0.05506 | -0.1036 |
+#&gt; |.....................| 0.3607 | 1.118 | -5.212 | 3.031 |
+#&gt; |.....................| -0.08611 | -0.04336 | -0.3798 | -2.808 |
+#&gt; |.....................| 1.093 | 1.880 | -0.02731 | -1.896 |
+#&gt; |<span style='font-weight: bold;'> 78</span>| 473.65599 | 1.005 | -1.188 | -0.9253 | -0.9339 |
+#&gt; |.....................| -1.017 | -1.016 | 0.1718 | -0.8497 |
+#&gt; |.....................| -0.7621 | -0.8799 | -0.7868 | -1.089 |
+#&gt; |.....................| -0.5471 | -0.8595 | -1.074 | -0.1946 |
+#&gt; | U| 473.65599 | 91.44 | -5.388 | -0.9033 | -2.196 |
+#&gt; |.....................| -4.629 | 0.3984 | 1.264 | 0.05919 |
+#&gt; |.....................| 0.8767 | 0.05831 | 0.7968 | 0.7087 |
+#&gt; |.....................| 1.562 | 0.9674 | 0.6910 | 2.030 |
+#&gt; | X|<span style='font-weight: bold;'> 473.65599</span> | 91.44 | 0.004573 | 0.2884 | 0.1112 |
+#&gt; |.....................| 0.009762 | 0.5983 | 1.264 | 0.05919 |
+#&gt; |.....................| 0.8767 | 0.05831 | 0.7968 | 0.7087 |
+#&gt; |.....................| 1.562 | 0.9674 | 0.6910 | 2.030 |
+#&gt; | F| Forward Diff. | 9.720 | 1.170 | 0.2444 | -0.1229 |
+#&gt; |.....................| 0.3557 | 1.067 | -5.275 | 3.173 |
+#&gt; |.....................| -0.07850 | -0.1042 | -0.5348 | -0.6844 |
+#&gt; |.....................| 0.9479 | 1.915 | -0.1018 | -1.917 |
+#&gt; |<span style='font-weight: bold;'> 79</span>| 473.62083 | 1.003 | -1.189 | -0.9254 | -0.9337 |
+#&gt; |.....................| -1.017 | -1.017 | 0.1759 | -0.8528 |
+#&gt; |.....................| -0.7623 | -0.8795 | -0.7869 | -1.089 |
+#&gt; |.....................| -0.5477 | -0.8591 | -1.074 | -0.1942 |
+#&gt; | U| 473.62083 | 91.28 | -5.389 | -0.9033 | -2.196 |
+#&gt; |.....................| -4.630 | 0.3979 | 1.266 | 0.05910 |
+#&gt; |.....................| 0.8766 | 0.05832 | 0.7968 | 0.7085 |
+#&gt; |.....................| 1.562 | 0.9678 | 0.6909 | 2.031 |
+#&gt; | X|<span style='font-weight: bold;'> 473.62083</span> | 91.28 | 0.004568 | 0.2884 | 0.1112 |
+#&gt; |.....................| 0.009758 | 0.5982 | 1.266 | 0.05910 |
+#&gt; |.....................| 0.8766 | 0.05832 | 0.7968 | 0.7085 |
+#&gt; |.....................| 1.562 | 0.9678 | 0.6909 | 2.031 |
+#&gt; | F| Forward Diff. | -5.323 | 1.153 | 0.05982 | -0.1053 |
+#&gt; |.....................| 0.3572 | 1.098 | -4.702 | 3.058 |
+#&gt; |.....................| -0.1117 | -0.04281 | -0.5573 | -0.7999 |
+#&gt; |.....................| 1.039 | 1.912 | -0.05974 | -1.890 |
+#&gt; |<span style='font-weight: bold;'> 80</span>| 473.59326 | 1.005 | -1.190 | -0.9254 | -0.9335 |
+#&gt; |.....................| -1.018 | -1.019 | 0.1798 | -0.8560 |
+#&gt; |.....................| -0.7624 | -0.8793 | -0.7867 | -1.090 |
+#&gt; |.....................| -0.5486 | -0.8595 | -1.074 | -0.1934 |
+#&gt; | U| 473.59326 | 91.46 | -5.390 | -0.9034 | -2.196 |
+#&gt; |.....................| -4.630 | 0.3974 | 1.268 | 0.05901 |
+#&gt; |.....................| 0.8766 | 0.05833 | 0.7969 | 0.7081 |
+#&gt; |.....................| 1.560 | 0.9674 | 0.6908 | 2.032 |
+#&gt; | X|<span style='font-weight: bold;'> 473.59326</span> | 91.46 | 0.004562 | 0.2884 | 0.1113 |
+#&gt; |.....................| 0.009755 | 0.5981 | 1.268 | 0.05901 |
+#&gt; |.....................| 0.8766 | 0.05833 | 0.7969 | 0.7081 |
+#&gt; |.....................| 1.560 | 0.9674 | 0.6908 | 2.032 |
+#&gt; | F| Forward Diff. | 11.25 | 1.162 | 0.2586 | -0.1299 |
+#&gt; |.....................| 0.3499 | 1.048 | -5.229 | 3.126 |
+#&gt; |.....................| -0.05642 | -0.09930 | -0.3252 | -2.718 |
+#&gt; |.....................| 0.8202 | 1.876 | -0.1477 | -1.910 |
+#&gt; |<span style='font-weight: bold;'> 81</span>| 473.55541 | 1.003 | -1.191 | -0.9255 | -0.9333 |
+#&gt; |.....................| -1.018 | -1.020 | 0.1836 | -0.8595 |
+#&gt; |.....................| -0.7626 | -0.8789 | -0.7868 | -1.090 |
+#&gt; |.....................| -0.5492 | -0.8592 | -1.074 | -0.1932 |
+#&gt; | U| 473.55541 | 91.31 | -5.391 | -0.9034 | -2.196 |
+#&gt; |.....................| -4.630 | 0.3968 | 1.269 | 0.05891 |
+#&gt; |.....................| 0.8765 | 0.05834 | 0.7968 | 0.7080 |
+#&gt; |.....................| 1.560 | 0.9677 | 0.6906 | 2.032 |
+#&gt; | X|<span style='font-weight: bold;'> 473.55541</span> | 91.31 | 0.004557 | 0.2883 | 0.1113 |
+#&gt; |.....................| 0.009751 | 0.5979 | 1.269 | 0.05891 |
+#&gt; |.....................| 0.8765 | 0.05834 | 0.7968 | 0.7080 |
+#&gt; |.....................| 1.560 | 0.9677 | 0.6906 | 2.032 |
+#&gt; | F| Forward Diff. | -3.062 | 1.149 | 0.09224 | -0.1103 |
+#&gt; |.....................| 0.3525 | 1.070 | -5.098 | 2.994 |
+#&gt; |.....................| -0.1095 | -0.04877 | -0.3504 | -2.828 |
+#&gt; |.....................| 0.8255 | 1.898 | -0.1147 | -1.889 |
+#&gt; |<span style='font-weight: bold;'> 82</span>| 473.53708 | 1.006 | -1.192 | -0.9256 | -0.9332 |
+#&gt; |.....................| -1.018 | -1.021 | 0.1873 | -0.8616 |
+#&gt; |.....................| -0.7625 | -0.8789 | -0.7866 | -1.087 |
+#&gt; |.....................| -0.5498 | -0.8606 | -1.074 | -0.1918 |
+#&gt; | U| 473.53708 | 91.52 | -5.392 | -0.9035 | -2.196 |
+#&gt; |.....................| -4.631 | 0.3964 | 1.271 | 0.05884 |
+#&gt; |.....................| 0.8765 | 0.05834 | 0.7970 | 0.7099 |
+#&gt; |.....................| 1.559 | 0.9664 | 0.6907 | 2.034 |
+#&gt; | X|<span style='font-weight: bold;'> 473.53708</span> | 91.52 | 0.004553 | 0.2883 | 0.1113 |
+#&gt; |.....................| 0.009749 | 0.5978 | 1.271 | 0.05884 |
+#&gt; |.....................| 0.8765 | 0.05834 | 0.7970 | 0.7099 |
+#&gt; |.....................| 1.559 | 0.9664 | 0.6907 | 2.034 |
+#&gt; | F| Forward Diff. | 16.25 | 1.165 | 0.3077 | -0.1378 |
+#&gt; |.....................| 0.3448 | 1.019 | -5.264 | 3.150 |
+#&gt; |.....................| -0.09278 | -0.1366 | -0.2969 | -2.557 |
+#&gt; |.....................| 0.7485 | 1.781 | -0.1828 | -1.909 |
+#&gt; |<span style='font-weight: bold;'> 83</span>| 473.49312 | 1.003 | -1.193 | -0.9256 | -0.9329 |
+#&gt; |.....................| -1.018 | -1.022 | 0.1912 | -0.8647 |
+#&gt; |.....................| -0.7626 | -0.8785 | -0.7869 | -1.087 |
+#&gt; |.....................| -0.5501 | -0.8598 | -1.074 | -0.1918 |
+#&gt; | U| 473.49312 | 91.32 | -5.393 | -0.9035 | -2.195 |
+#&gt; |.....................| -4.631 | 0.3959 | 1.272 | 0.05875 |
+#&gt; |.....................| 0.8765 | 0.05835 | 0.7967 | 0.7106 |
+#&gt; |.....................| 1.559 | 0.9671 | 0.6906 | 2.034 |
+#&gt; | X|<span style='font-weight: bold;'> 473.49312</span> | 91.32 | 0.004547 | 0.2883 | 0.1113 |
+#&gt; |.....................| 0.009745 | 0.5977 | 1.272 | 0.05875 |
+#&gt; |.....................| 0.8765 | 0.05835 | 0.7967 | 0.7106 |
+#&gt; |.....................| 1.559 | 0.9671 | 0.6906 | 2.034 |
+#&gt; | F| Forward Diff. | -2.793 | 1.150 | 0.08391 | -0.1095 |
+#&gt; |.....................| 0.3500 | 1.057 | -5.154 | 2.847 |
+#&gt; |.....................| -0.07414 | -0.06025 | -0.5244 | -0.6779 |
+#&gt; |.....................| 0.8291 | 1.867 | -0.1201 | -1.880 |
+#&gt; |<span style='font-weight: bold;'> 84</span>| 473.47390 | 1.006 | -1.194 | -0.9256 | -0.9329 |
+#&gt; |.....................| -1.019 | -1.022 | 0.1953 | -0.8670 |
+#&gt; |.....................| -0.7626 | -0.8785 | -0.7865 | -1.086 |
+#&gt; |.....................| -0.5507 | -0.8613 | -1.074 | -0.1903 |
+#&gt; | U| 473.4739 | 91.52 | -5.394 | -0.9036 | -2.195 |
+#&gt; |.....................| -4.631 | 0.3955 | 1.274 | 0.05869 |
+#&gt; |.....................| 0.8765 | 0.05835 | 0.7970 | 0.7110 |
+#&gt; |.....................| 1.558 | 0.9657 | 0.6907 | 2.036 |
+#&gt; | X|<span style='font-weight: bold;'> 473.4739</span> | 91.52 | 0.004543 | 0.2883 | 0.1113 |
+#&gt; |.....................| 0.009743 | 0.5976 | 1.274 | 0.05869 |
+#&gt; |.....................| 0.8765 | 0.05835 | 0.7970 | 0.7110 |
+#&gt; |.....................| 1.558 | 0.9657 | 0.6907 | 2.036 |
+#&gt; | F| Forward Diff. | 15.82 | 1.163 | 0.3026 | -0.1376 |
+#&gt; |.....................| 0.3423 | 1.007 | -4.821 | 3.176 |
+#&gt; |.....................| -0.06207 | -0.1161 | -0.4712 | -0.4774 |
+#&gt; |.....................| 0.7015 | 1.725 | -0.1877 | -1.896 |
+#&gt; |<span style='font-weight: bold;'> 85</span>| 473.43080 | 1.003 | -1.195 | -0.9257 | -0.9326 |
+#&gt; |.....................| -1.019 | -1.024 | 0.1991 | -0.8700 |
+#&gt; |.....................| -0.7628 | -0.8781 | -0.7866 | -1.087 |
+#&gt; |.....................| -0.5513 | -0.8608 | -1.074 | -0.1899 |
+#&gt; | U| 473.4308 | 91.31 | -5.395 | -0.9036 | -2.195 |
+#&gt; |.....................| -4.632 | 0.3950 | 1.276 | 0.05860 |
+#&gt; |.....................| 0.8764 | 0.05836 | 0.7970 | 0.7105 |
+#&gt; |.....................| 1.557 | 0.9662 | 0.6906 | 2.036 |
+#&gt; | X|<span style='font-weight: bold;'> 473.4308</span> | 91.31 | 0.004538 | 0.2883 | 0.1114 |
+#&gt; |.....................| 0.009739 | 0.5975 | 1.276 | 0.05860 |
+#&gt; |.....................| 0.8764 | 0.05836 | 0.7970 | 0.7105 |
+#&gt; |.....................| 1.557 | 0.9662 | 0.6906 | 2.036 |
+#&gt; | F| Forward Diff. | -3.611 | 1.145 | 0.07564 | -0.1091 |
+#&gt; |.....................| 0.3478 | 1.048 | -5.196 | 2.853 |
+#&gt; |.....................| -0.07176 | -0.06153 | -0.5100 | -0.6862 |
+#&gt; |.....................| 0.7701 | 1.783 | -0.1204 | -1.866 |
+#&gt; |<span style='font-weight: bold;'> 86</span>| 473.40390 | 1.005 | -1.196 | -0.9258 | -0.9324 |
+#&gt; |.....................| -1.019 | -1.025 | 0.2034 | -0.8728 |
+#&gt; |.....................| -0.7629 | -0.8779 | -0.7864 | -1.087 |
+#&gt; |.....................| -0.5520 | -0.8612 | -1.074 | -0.1890 |
+#&gt; | U| 473.4039 | 91.48 | -5.396 | -0.9037 | -2.195 |
+#&gt; |.....................| -4.632 | 0.3946 | 1.277 | 0.05852 |
+#&gt; |.....................| 0.8764 | 0.05837 | 0.7971 | 0.7105 |
+#&gt; |.....................| 1.556 | 0.9658 | 0.6906 | 2.037 |
+#&gt; | X|<span style='font-weight: bold;'> 473.4039</span> | 91.48 | 0.004533 | 0.2883 | 0.1114 |
+#&gt; |.....................| 0.009736 | 0.5974 | 1.277 | 0.05852 |
+#&gt; |.....................| 0.8764 | 0.05837 | 0.7971 | 0.7105 |
+#&gt; |.....................| 1.556 | 0.9658 | 0.6906 | 2.037 |
+#&gt; | F| Forward Diff. | 11.82 | 1.154 | 0.2542 | -0.1321 |
+#&gt; |.....................| 0.3410 | 1.002 | -5.150 | 3.097 |
+#&gt; |.....................| -0.04820 | -0.1059 | -0.4698 | -0.5387 |
+#&gt; |.....................| 0.6891 | 1.733 | -0.1906 | -1.879 |
+#&gt; |<span style='font-weight: bold;'> 87</span>| 473.36686 | 1.003 | -1.198 | -0.9258 | -0.9322 |
+#&gt; |.....................| -1.020 | -1.026 | 0.2076 | -0.8758 |
+#&gt; |.....................| -0.7631 | -0.8776 | -0.7865 | -1.087 |
+#&gt; |.....................| -0.5525 | -0.8606 | -1.074 | -0.1886 |
+#&gt; | U| 473.36686 | 91.32 | -5.398 | -0.9037 | -2.195 |
+#&gt; |.....................| -4.632 | 0.3941 | 1.279 | 0.05843 |
+#&gt; |.....................| 0.8763 | 0.05838 | 0.7970 | 0.7100 |
+#&gt; |.....................| 1.556 | 0.9664 | 0.6905 | 2.038 |
+#&gt; | X|<span style='font-weight: bold;'> 473.36686</span> | 91.32 | 0.004527 | 0.2883 | 0.1114 |
+#&gt; |.....................| 0.009733 | 0.5973 | 1.279 | 0.05843 |
+#&gt; |.....................| 0.8763 | 0.05838 | 0.7970 | 0.7100 |
+#&gt; |.....................| 1.556 | 0.9664 | 0.6905 | 2.038 |
+#&gt; | F| Forward Diff. | -3.686 | 1.139 | 0.08028 | -0.1103 |
+#&gt; |.....................| 0.3450 | 1.034 | -5.059 | 2.983 |
+#&gt; |.....................| -0.07022 | -0.06541 | -0.4954 | -0.7148 |
+#&gt; |.....................| 0.6839 | 1.782 | -0.1353 | -1.853 |
+#&gt; |<span style='font-weight: bold;'> 88</span>| 473.34117 | 1.005 | -1.199 | -0.9259 | -0.9321 |
+#&gt; |.....................| -1.020 | -1.027 | 0.2118 | -0.8787 |
+#&gt; |.....................| -0.7632 | -0.8774 | -0.7864 | -1.087 |
+#&gt; |.....................| -0.5531 | -0.8611 | -1.074 | -0.1877 |
+#&gt; | U| 473.34117 | 91.49 | -5.399 | -0.9038 | -2.194 |
+#&gt; |.....................| -4.633 | 0.3936 | 1.281 | 0.05835 |
+#&gt; |.....................| 0.8763 | 0.05838 | 0.7971 | 0.7100 |
+#&gt; |.....................| 1.555 | 0.9659 | 0.6904 | 2.039 |
+#&gt; | X|<span style='font-weight: bold;'> 473.34117</span> | 91.49 | 0.004522 | 0.2883 | 0.1114 |
+#&gt; |.....................| 0.009730 | 0.5972 | 1.281 | 0.05835 |
+#&gt; |.....................| 0.8763 | 0.05838 | 0.7971 | 0.7100 |
+#&gt; |.....................| 1.555 | 0.9659 | 0.6904 | 2.039 |
+#&gt; | F| Forward Diff. | 12.62 | 1.149 | 0.2679 | -0.1346 |
+#&gt; |.....................| 0.3379 | 0.9875 | -5.147 | 2.965 |
+#&gt; |.....................| -0.07400 | -0.1145 | -0.4542 | -0.5455 |
+#&gt; |.....................| 0.6283 | 1.734 | -0.2097 | -1.869 |
+#&gt; |<span style='font-weight: bold;'> 89</span>| 473.30326 | 1.004 | -1.200 | -0.9259 | -0.9318 |
+#&gt; |.....................| -1.020 | -1.028 | 0.2159 | -0.8818 |
+#&gt; |.....................| -0.7634 | -0.8771 | -0.7865 | -1.088 |
+#&gt; |.....................| -0.5535 | -0.8604 | -1.074 | -0.1874 |
+#&gt; | U| 473.30326 | 91.32 | -5.400 | -0.9038 | -2.194 |
+#&gt; |.....................| -4.633 | 0.3932 | 1.283 | 0.05826 |
+#&gt; |.....................| 0.8762 | 0.05839 | 0.7970 | 0.7096 |
+#&gt; |.....................| 1.555 | 0.9665 | 0.6903 | 2.039 |
+#&gt; | X|<span style='font-weight: bold;'> 473.30326</span> | 91.32 | 0.004517 | 0.2883 | 0.1114 |
+#&gt; |.....................| 0.009726 | 0.5970 | 1.283 | 0.05826 |
+#&gt; |.....................| 0.8762 | 0.05839 | 0.7970 | 0.7096 |
+#&gt; |.....................| 1.555 | 0.9665 | 0.6903 | 2.039 |
+#&gt; | F| Forward Diff. | -3.609 | 1.134 | 0.08636 | -0.1114 |
+#&gt; |.....................| 0.3423 | 1.018 | -5.228 | 2.880 |
+#&gt; |.....................| -0.1079 | -0.06580 | -0.2896 | -2.686 |
+#&gt; |.....................| 0.6917 | 1.801 | -0.1599 | -1.842 |
+#&gt; |<span style='font-weight: bold;'> 90</span>| 473.27616 | 1.005 | -1.201 | -0.9260 | -0.9316 |
+#&gt; |.....................| -1.021 | -1.029 | 0.2202 | -0.8845 |
+#&gt; |.....................| -0.7634 | -0.8768 | -0.7866 | -1.087 |
+#&gt; |.....................| -0.5540 | -0.8607 | -1.074 | -0.1867 |
+#&gt; | U| 473.27616 | 91.48 | -5.401 | -0.9039 | -2.194 |
+#&gt; |.....................| -4.633 | 0.3927 | 1.284 | 0.05818 |
+#&gt; |.....................| 0.8762 | 0.05840 | 0.7970 | 0.7107 |
+#&gt; |.....................| 1.554 | 0.9663 | 0.6904 | 2.040 |
+#&gt; | X|<span style='font-weight: bold;'> 473.27616</span> | 91.48 | 0.004512 | 0.2883 | 0.1115 |
+#&gt; |.....................| 0.009723 | 0.5969 | 1.284 | 0.05818 |
+#&gt; |.....................| 0.8762 | 0.05840 | 0.7970 | 0.7107 |
+#&gt; |.....................| 1.554 | 0.9663 | 0.6904 | 2.040 |
+#&gt; | F| Forward Diff. | 11.44 | 1.145 | 0.2516 | -0.1333 |
+#&gt; |.....................| 0.3351 | 0.9744 | -4.753 | 3.090 |
+#&gt; |.....................| -0.05028 | -0.1148 | -0.4450 | -0.5198 |
+#&gt; |.....................| 0.5573 | 1.743 | -0.2240 | -1.858 |
+#&gt; |<span style='font-weight: bold;'> 91</span>| 473.24283 | 1.003 | -1.202 | -0.9260 | -0.9314 |
+#&gt; |.....................| -1.021 | -1.030 | 0.2240 | -0.8877 |
+#&gt; |.....................| -0.7636 | -0.8764 | -0.7870 | -1.087 |
+#&gt; |.....................| -0.5543 | -0.8601 | -1.074 | -0.1866 |
+#&gt; | U| 473.24283 | 91.29 | -5.402 | -0.9039 | -2.194 |
+#&gt; |.....................| -4.634 | 0.3922 | 1.286 | 0.05809 |
+#&gt; |.....................| 0.8761 | 0.05841 | 0.7967 | 0.7107 |
+#&gt; |.....................| 1.554 | 0.9668 | 0.6903 | 2.040 |
+#&gt; | X|<span style='font-weight: bold;'> 473.24283</span> | 91.29 | 0.004506 | 0.2882 | 0.1115 |
+#&gt; |.....................| 0.009720 | 0.5968 | 1.286 | 0.05809 |
+#&gt; |.....................| 0.8761 | 0.05841 | 0.7967 | 0.7107 |
+#&gt; |.....................| 1.554 | 0.9668 | 0.6903 | 2.040 |
+#&gt; | F| Forward Diff. | -7.383 | 1.129 | 0.03939 | -0.1057 |
+#&gt; |.....................| 0.3410 | 1.013 | -4.733 | 2.907 |
+#&gt; |.....................| -0.07460 | -0.06623 | -0.4732 | -0.6761 |
+#&gt; |.....................| 0.6495 | 1.823 | -0.1637 | -1.832 |
+#&gt; |<span style='font-weight: bold;'> 92</span>| 473.20973 | 1.005 | -1.204 | -0.9260 | -0.9311 |
+#&gt; |.....................| -1.021 | -1.031 | 0.2279 | -0.8912 |
+#&gt; |.....................| -0.7638 | -0.8760 | -0.7872 | -1.087 |
+#&gt; |.....................| -0.5548 | -0.8600 | -1.075 | -0.1862 |
+#&gt; | U| 473.20973 | 91.43 | -5.404 | -0.9039 | -2.193 |
+#&gt; |.....................| -4.634 | 0.3917 | 1.288 | 0.05799 |
+#&gt; |.....................| 0.8760 | 0.05843 | 0.7966 | 0.7102 |
+#&gt; |.....................| 1.553 | 0.9669 | 0.6900 | 2.040 |
+#&gt; | X|<span style='font-weight: bold;'> 473.20973</span> | 91.43 | 0.004500 | 0.2882 | 0.1115 |
+#&gt; |.....................| 0.009716 | 0.5967 | 1.288 | 0.05799 |
+#&gt; |.....................| 0.8760 | 0.05843 | 0.7966 | 0.7102 |
+#&gt; |.....................| 1.553 | 0.9669 | 0.6900 | 2.040 |
+#&gt; |<span style='font-weight: bold;'> 93</span>| 473.17178 | 1.005 | -1.205 | -0.9261 | -0.9307 |
+#&gt; |.....................| -1.022 | -1.032 | 0.2326 | -0.8959 |
+#&gt; |.....................| -0.7641 | -0.8754 | -0.7876 | -1.088 |
+#&gt; |.....................| -0.5554 | -0.8593 | -1.075 | -0.1863 |
+#&gt; | U| 473.17178 | 91.43 | -5.405 | -0.9040 | -2.193 |
+#&gt; |.....................| -4.634 | 0.3910 | 1.289 | 0.05785 |
+#&gt; |.....................| 0.8759 | 0.05844 | 0.7963 | 0.7092 |
+#&gt; |.....................| 1.552 | 0.9676 | 0.6896 | 2.040 |
+#&gt; | X|<span style='font-weight: bold;'> 473.17178</span> | 91.43 | 0.004492 | 0.2882 | 0.1116 |
+#&gt; |.....................| 0.009711 | 0.5965 | 1.289 | 0.05785 |
+#&gt; |.....................| 0.8759 | 0.05844 | 0.7963 | 0.7092 |
+#&gt; |.....................| 1.552 | 0.9676 | 0.6896 | 2.040 |
+#&gt; |<span style='font-weight: bold;'> 94</span>| 472.97479 | 1.005 | -1.215 | -0.9262 | -0.9287 |
+#&gt; |.....................| -1.025 | -1.041 | 0.2575 | -0.9212 |
+#&gt; |.....................| -0.7657 | -0.8720 | -0.7899 | -1.094 |
+#&gt; |.....................| -0.5585 | -0.8552 | -1.078 | -0.1866 |
+#&gt; | U| 472.97479 | 91.45 | -5.415 | -0.9041 | -2.191 |
+#&gt; |.....................| -4.637 | 0.3872 | 1.300 | 0.05712 |
+#&gt; |.....................| 0.8752 | 0.05854 | 0.7946 | 0.7037 |
+#&gt; |.....................| 1.549 | 0.9715 | 0.6874 | 2.040 |
+#&gt; | X|<span style='font-weight: bold;'> 472.97479</span> | 91.45 | 0.004449 | 0.2882 | 0.1118 |
+#&gt; |.....................| 0.009685 | 0.5956 | 1.300 | 0.05712 |
+#&gt; |.....................| 0.8752 | 0.05854 | 0.7946 | 0.7037 |
+#&gt; |.....................| 1.549 | 0.9715 | 0.6874 | 2.040 |
+#&gt; |<span style='font-weight: bold;'> 95</span>| 472.26932 | 1.006 | -1.253 | -0.9268 | -0.9205 |
+#&gt; |.....................| -1.035 | -1.074 | 0.3572 | -1.022 |
+#&gt; |.....................| -0.7723 | -0.8583 | -0.7991 | -1.118 |
+#&gt; |.....................| -0.5709 | -0.8392 | -1.088 | -0.1877 |
+#&gt; | U| 472.26932 | 91.55 | -5.453 | -0.9046 | -2.183 |
+#&gt; |.....................| -4.648 | 0.3719 | 1.341 | 0.05419 |
+#&gt; |.....................| 0.8725 | 0.05894 | 0.7878 | 0.6819 |
+#&gt; |.....................| 1.534 | 0.9868 | 0.6787 | 2.039 |
+#&gt; | X|<span style='font-weight: bold;'> 472.26932</span> | 91.55 | 0.004282 | 0.2881 | 0.1127 |
+#&gt; |.....................| 0.009582 | 0.5919 | 1.341 | 0.05419 |
+#&gt; |.....................| 0.8725 | 0.05894 | 0.7878 | 0.6819 |
+#&gt; |.....................| 1.534 | 0.9868 | 0.6787 | 2.039 |
+#&gt; |<span style='font-weight: bold;'> 96</span>| 470.90347 | 1.012 | -1.408 | -0.9286 | -0.8872 |
+#&gt; |.....................| -1.078 | -1.207 | 0.7550 | -1.427 |
+#&gt; |.....................| -0.7985 | -0.8024 | -0.8343 | -1.204 |
+#&gt; |.....................| -0.6170 | -0.7722 | -1.128 | -0.1957 |
+#&gt; | U| 470.90347 | 92.06 | -5.608 | -0.9062 | -2.150 |
+#&gt; |.....................| -4.691 | 0.3105 | 1.506 | 0.04245 |
+#&gt; |.....................| 0.8616 | 0.06056 | 0.7621 | 0.6043 |
+#&gt; |.....................| 1.480 | 1.051 | 0.6438 | 2.029 |
+#&gt; | X|<span style='font-weight: bold;'> 470.90347</span> | 92.06 | 0.003670 | 0.2878 | 0.1165 |
+#&gt; |.....................| 0.009180 | 0.5770 | 1.506 | 0.04245 |
+#&gt; |.....................| 0.8616 | 0.06056 | 0.7621 | 0.6043 |
+#&gt; |.....................| 1.480 | 1.051 | 0.6438 | 2.029 |
+#&gt; | F| Forward Diff. | 16.46 | 0.7178 | 1.137 | -0.2842 |
+#&gt; |.....................| 0.06515 | -1.058 | -6.810 | -2.325 |
+#&gt; |.....................| -0.1903 | -0.6630 | 1.424 | -9.046 |
+#&gt; |.....................| -1.659 | 8.235 | -7.307 | -1.506 |
+#&gt; |<span style='font-weight: bold;'> 97</span>| 469.55066 | 1.016 | -1.623 | -0.9529 | -0.8214 |
+#&gt; |.....................| -1.136 | -1.353 | 1.295 | -1.874 |
+#&gt; |.....................| -0.8595 | -0.6716 | -0.9513 | -1.204 |
+#&gt; |.....................| -0.7087 | -0.8316 | -0.9499 | -0.4083 |
+#&gt; | U| 469.55066 | 92.47 | -5.823 | -0.9279 | -2.084 |
+#&gt; |.....................| -4.749 | 0.2437 | 1.731 | 0.02949 |
+#&gt; |.....................| 0.8363 | 0.06435 | 0.6766 | 0.6043 |
+#&gt; |.....................| 1.371 | 0.9940 | 0.7978 | 1.771 |
+#&gt; | X|<span style='font-weight: bold;'> 469.55066</span> | 92.47 | 0.002960 | 0.2834 | 0.1245 |
+#&gt; |.....................| 0.008661 | 0.5606 | 1.731 | 0.02949 |
+#&gt; |.....................| 0.8363 | 0.06435 | 0.6766 | 0.6043 |
+#&gt; |.....................| 1.371 | 0.9940 | 0.7978 | 1.771 |
+#&gt; | F| Forward Diff. | -5.003 | 0.4823 | 0.6025 | -0.2481 |
+#&gt; |.....................| -1.135 | 0.1015 | -5.875 | -8.309 |
+#&gt; |.....................| -0.8363 | -0.7839 | 1.711 | -6.097 |
+#&gt; |.....................| -4.755 | 1.794 | 4.040 | -0.5408 |
+#&gt; |<span style='font-weight: bold;'> 98</span>| 471.32255 | 1.022 | -1.880 | -1.043 | -0.7426 |
+#&gt; |.....................| -1.107 | -1.512 | 1.956 | -1.964 |
+#&gt; |.....................| -0.9773 | -0.5429 | -1.097 | -1.122 |
+#&gt; |.....................| -0.6469 | -0.5662 | -0.9027 | -0.4752 |
+#&gt; | U| 471.32255 | 93.00 | -6.080 | -1.008 | -2.005 |
+#&gt; |.....................| -4.719 | 0.1705 | 2.005 | 0.02687 |
+#&gt; |.....................| 0.7874 | 0.06809 | 0.5704 | 0.6787 |
+#&gt; |.....................| 1.444 | 1.248 | 0.8385 | 1.690 |
+#&gt; | X|<span style='font-weight: bold;'> 471.32255</span> | 93.00 | 0.002289 | 0.2674 | 0.1347 |
+#&gt; |.....................| 0.008922 | 0.5425 | 2.005 | 0.02687 |
+#&gt; |.....................| 0.7874 | 0.06809 | 0.5704 | 0.6787 |
+#&gt; |.....................| 1.444 | 1.248 | 0.8385 | 1.690 |
+#&gt; |<span style='font-weight: bold;'> 99</span>| 468.82475 | 1.022 | -1.709 | -0.9836 | -0.7948 |
+#&gt; |.....................| -1.126 | -1.406 | 1.521 | -1.898 |
+#&gt; |.....................| -0.8984 | -0.6279 | -1.001 | -1.172 |
+#&gt; |.....................| -0.6845 | -0.7440 | -0.9371 | -0.4303 |
+#&gt; | U| 468.82475 | 92.98 | -5.909 | -0.9551 | -2.057 |
+#&gt; |.....................| -4.738 | 0.2191 | 1.824 | 0.02879 |
+#&gt; |.....................| 0.8201 | 0.06562 | 0.6400 | 0.6333 |
+#&gt; |.....................| 1.400 | 1.078 | 0.8088 | 1.744 |
+#&gt; | X|<span style='font-weight: bold;'> 468.82475</span> | 92.98 | 0.002714 | 0.2779 | 0.1278 |
+#&gt; |.....................| 0.008755 | 0.5546 | 1.824 | 0.02879 |
+#&gt; |.....................| 0.8201 | 0.06562 | 0.6400 | 0.6333 |
+#&gt; |.....................| 1.400 | 1.078 | 0.8088 | 1.744 |
+#&gt; | F| Forward Diff. | 40.86 | 0.3767 | -0.09575 | -0.1893 |
+#&gt; |.....................| -1.313 | -0.2132 | -3.864 | -4.927 |
+#&gt; |.....................| -1.292 | -1.079 | -0.1017 | -3.329 |
+#&gt; |.....................| -4.248 | 8.116 | 3.916 | -0.3530 |
+#&gt; |<span style='font-weight: bold;'> 100</span>| 467.75171 | 1.017 | -1.816 | -0.9824 | -0.7623 |
+#&gt; |.....................| -1.067 | -1.470 | 1.678 | -1.962 |
+#&gt; |.....................| -0.9501 | -0.5667 | -0.9995 | -1.140 |
+#&gt; |.....................| -0.5909 | -0.8204 | -1.012 | -0.4878 |
+#&gt; | U| 467.75171 | 92.51 | -6.016 | -0.9541 | -2.025 |
+#&gt; |.....................| -4.679 | 0.1896 | 1.889 | 0.02693 |
+#&gt; |.....................| 0.7987 | 0.06740 | 0.6413 | 0.6622 |
+#&gt; |.....................| 1.510 | 1.005 | 0.7438 | 1.674 |
+#&gt; | X|<span style='font-weight: bold;'> 467.75171</span> | 92.51 | 0.002440 | 0.2781 | 0.1320 |
+#&gt; |.....................| 0.009285 | 0.5473 | 1.889 | 0.02693 |
+#&gt; |.....................| 0.7987 | 0.06740 | 0.6413 | 0.6622 |
+#&gt; |.....................| 1.510 | 1.005 | 0.7438 | 1.674 |
+#&gt; | F| Forward Diff. | -11.72 | 0.1617 | -0.2966 | 0.1391 |
+#&gt; |.....................| -0.7722 | -0.6625 | -3.136 | -6.222 |
+#&gt; |.....................| -1.617 | -0.9189 | -0.2811 | -3.105 |
+#&gt; |.....................| 0.05355 | 2.320 | -3.473 | -2.160 |
+#&gt; |<span style='font-weight: bold;'> 101</span>| 467.28745 | 1.018 | -1.902 | -0.9107 | -0.7577 |
+#&gt; |.....................| -0.9795 | -1.517 | 1.777 | -1.860 |
+#&gt; |.....................| -0.8874 | -0.4787 | -0.8826 | -1.170 |
+#&gt; |.....................| -0.6199 | -0.8544 | -0.9952 | -0.3962 |
+#&gt; | U| 467.28745 | 92.66 | -6.102 | -0.8902 | -2.020 |
+#&gt; |.....................| -4.592 | 0.1682 | 1.931 | 0.02990 |
+#&gt; |.....................| 0.8247 | 0.06995 | 0.7268 | 0.6357 |
+#&gt; |.....................| 1.476 | 0.9723 | 0.7587 | 1.785 |
+#&gt; | X|<span style='font-weight: bold;'> 467.28745</span> | 92.66 | 0.002239 | 0.2911 | 0.1327 |
+#&gt; |.....................| 0.01013 | 0.5420 | 1.931 | 0.02990 |
+#&gt; |.....................| 0.8247 | 0.06995 | 0.7268 | 0.6357 |
+#&gt; |.....................| 1.476 | 0.9723 | 0.7587 | 1.785 |
+#&gt; | F| Forward Diff. | 21.75 | 0.1003 | 2.571 | 0.1450 |
+#&gt; |.....................| -0.5415 | -1.471 | -1.062 | -1.774 |
+#&gt; |.....................| 1.363 | 0.7539 | 2.182 | -3.357 |
+#&gt; |.....................| -1.337 | 0.2346 | -1.234 | -0.8531 |
+#&gt; |<span style='font-weight: bold;'> 102</span>| 469.68385 | 0.9954 | -1.950 | -1.032 | -0.7900 |
+#&gt; |.....................| -0.8810 | -1.433 | 1.783 | -1.785 |
+#&gt; |.....................| -0.9418 | -0.5114 | -0.9107 | -1.204 |
+#&gt; |.....................| -0.6798 | -0.8966 | -1.014 | -0.2565 |
+#&gt; | U| 469.68385 | 90.58 | -6.150 | -0.9984 | -2.052 |
+#&gt; |.....................| -4.493 | 0.2066 | 1.933 | 0.03207 |
+#&gt; |.....................| 0.8021 | 0.06900 | 0.7062 | 0.6043 |
+#&gt; |.....................| 1.405 | 0.9320 | 0.7422 | 1.955 |
+#&gt; | X|<span style='font-weight: bold;'> 469.68385</span> | 90.58 | 0.002133 | 0.2693 | 0.1284 |
+#&gt; |.....................| 0.01118 | 0.5515 | 1.933 | 0.03207 |
+#&gt; |.....................| 0.8021 | 0.06900 | 0.7062 | 0.6043 |
+#&gt; |.....................| 1.405 | 0.9320 | 0.7422 | 1.955 |
+#&gt; |<span style='font-weight: bold;'> 103</span>| 467.87907 | 1.005 | -1.909 | -0.9308 | -0.7628 |
+#&gt; |.....................| -0.9639 | -1.503 | 1.779 | -1.847 |
+#&gt; |.....................| -0.8965 | -0.4841 | -0.8880 | -1.173 |
+#&gt; |.....................| -0.6287 | -0.8610 | -0.9975 | -0.3740 |
+#&gt; | U| 467.87907 | 91.48 | -6.109 | -0.9081 | -2.025 |
+#&gt; |.....................| -4.576 | 0.1745 | 1.931 | 0.03026 |
+#&gt; |.....................| 0.8209 | 0.06979 | 0.7229 | 0.6325 |
+#&gt; |.....................| 1.466 | 0.9660 | 0.7566 | 1.812 |
+#&gt; | X|<span style='font-weight: bold;'> 467.87907</span> | 91.48 | 0.002222 | 0.2874 | 0.1320 |
+#&gt; |.....................| 0.01029 | 0.5435 | 1.931 | 0.03026 |
+#&gt; |.....................| 0.8209 | 0.06979 | 0.7229 | 0.6325 |
+#&gt; |.....................| 1.466 | 0.9660 | 0.7566 | 1.812 |
+#&gt; |<span style='font-weight: bold;'> 104</span>| 467.53566 | 1.009 | -1.902 | -0.9117 | -0.7577 |
+#&gt; |.....................| -0.9793 | -1.516 | 1.778 | -1.859 |
+#&gt; |.....................| -0.8880 | -0.4790 | -0.8835 | -1.168 |
+#&gt; |.....................| -0.6194 | -0.8545 | -0.9947 | -0.3959 |
+#&gt; | U| 467.53566 | 91.86 | -6.102 | -0.8912 | -2.020 |
+#&gt; |.....................| -4.592 | 0.1685 | 1.931 | 0.02992 |
+#&gt; |.....................| 0.8245 | 0.06994 | 0.7261 | 0.6369 |
+#&gt; |.....................| 1.477 | 0.9722 | 0.7591 | 1.786 |
+#&gt; | X|<span style='font-weight: bold;'> 467.53566</span> | 91.86 | 0.002239 | 0.2909 | 0.1326 |
+#&gt; |.....................| 0.01013 | 0.5420 | 1.931 | 0.02992 |
+#&gt; |.....................| 0.8245 | 0.06994 | 0.7261 | 0.6369 |
+#&gt; |.....................| 1.477 | 0.9722 | 0.7591 | 1.786 |
+#&gt; |<span style='font-weight: bold;'> 105</span>| 467.26444 | 1.016 | -1.902 | -0.9109 | -0.7577 |
+#&gt; |.....................| -0.9795 | -1.516 | 1.777 | -1.860 |
+#&gt; |.....................| -0.8875 | -0.4788 | -0.8828 | -1.169 |
+#&gt; |.....................| -0.6198 | -0.8544 | -0.9951 | -0.3961 |
+#&gt; | U| 467.26444 | 92.48 | -6.102 | -0.8905 | -2.020 |
+#&gt; |.....................| -4.592 | 0.1683 | 1.931 | 0.02990 |
+#&gt; |.....................| 0.8246 | 0.06995 | 0.7266 | 0.6360 |
+#&gt; |.....................| 1.476 | 0.9723 | 0.7588 | 1.786 |
+#&gt; | X|<span style='font-weight: bold;'> 467.26444</span> | 92.48 | 0.002239 | 0.2910 | 0.1326 |
+#&gt; |.....................| 0.01013 | 0.5420 | 1.931 | 0.02990 |
+#&gt; |.....................| 0.8246 | 0.06995 | 0.7266 | 0.6360 |
+#&gt; |.....................| 1.476 | 0.9723 | 0.7588 | 1.786 |
+#&gt; | F| Forward Diff. | -1.458 | 0.09189 | 2.450 | 0.1713 |
+#&gt; |.....................| -0.5320 | -1.492 | -1.346 | -2.030 |
+#&gt; |.....................| 1.374 | 0.8089 | 1.804 | -5.854 |
+#&gt; |.....................| -1.303 | 0.2787 | -1.170 | -0.8602 |
+#&gt; |<span style='font-weight: bold;'> 106</span>| 467.25360 | 1.017 | -1.902 | -0.9116 | -0.7577 |
+#&gt; |.....................| -0.9793 | -1.516 | 1.778 | -1.859 |
+#&gt; |.....................| -0.8879 | -0.4790 | -0.8833 | -1.168 |
+#&gt; |.....................| -0.6195 | -0.8545 | -0.9948 | -0.3959 |
+#&gt; | U| 467.2536 | 92.51 | -6.102 | -0.8910 | -2.020 |
+#&gt; |.....................| -4.592 | 0.1685 | 1.931 | 0.02992 |
+#&gt; |.....................| 0.8245 | 0.06994 | 0.7263 | 0.6374 |
+#&gt; |.....................| 1.477 | 0.9722 | 0.7590 | 1.786 |
+#&gt; | X|<span style='font-weight: bold;'> 467.2536</span> | 92.51 | 0.002239 | 0.2909 | 0.1326 |
+#&gt; |.....................| 0.01013 | 0.5420 | 1.931 | 0.02992 |
+#&gt; |.....................| 0.8245 | 0.06994 | 0.7263 | 0.6374 |
+#&gt; |.....................| 1.477 | 0.9722 | 0.7590 | 1.786 |
+#&gt; | F| Forward Diff. | 3.196 | 0.08873 | 2.446 | 0.1672 |
+#&gt; |.....................| -0.5342 | -1.484 | -1.056 | -1.956 |
+#&gt; |.....................| 1.373 | 0.7965 | 2.077 | -5.722 |
+#&gt; |.....................| -1.292 | 0.2471 | -1.040 | -0.8496 |
+#&gt; |<span style='font-weight: bold;'> 107</span>| 467.24389 | 1.015 | -1.902 | -0.9128 | -0.7578 |
+#&gt; |.....................| -0.9790 | -1.515 | 1.778 | -1.858 |
+#&gt; |.....................| -0.8886 | -0.4794 | -0.8844 | -1.165 |
+#&gt; |.....................| -0.6188 | -0.8546 | -0.9942 | -0.3955 |
+#&gt; | U| 467.24389 | 92.37 | -6.102 | -0.8922 | -2.020 |
+#&gt; |.....................| -4.592 | 0.1688 | 1.931 | 0.02995 |
+#&gt; |.....................| 0.8242 | 0.06993 | 0.7255 | 0.6400 |
+#&gt; |.....................| 1.477 | 0.9721 | 0.7595 | 1.786 |
+#&gt; | X|<span style='font-weight: bold;'> 467.24389</span> | 92.37 | 0.002239 | 0.2907 | 0.1326 |
+#&gt; |.....................| 0.01014 | 0.5421 | 1.931 | 0.02995 |
+#&gt; |.....................| 0.8242 | 0.06993 | 0.7255 | 0.6400 |
+#&gt; |.....................| 1.477 | 0.9721 | 0.7595 | 1.786 |
+#&gt; | F| Forward Diff. | -15.43 | 0.07336 | 2.305 | 0.1893 |
+#&gt; |.....................| -0.5256 | -1.495 | -1.329 | -2.142 |
+#&gt; |.....................| 1.357 | 0.9382 | 1.940 | -3.165 |
+#&gt; |.....................| -1.157 | 0.2760 | -0.9277 | -0.8566 |
+#&gt; |<span style='font-weight: bold;'> 108</span>| 467.22397 | 1.017 | -1.902 | -0.9138 | -0.7581 |
+#&gt; |.....................| -0.9782 | -1.514 | 1.778 | -1.857 |
+#&gt; |.....................| -0.8889 | -0.4797 | -0.8863 | -1.164 |
+#&gt; |.....................| -0.6190 | -0.8552 | -0.9945 | -0.3935 |
+#&gt; | U| 467.22397 | 92.56 | -6.102 | -0.8930 | -2.020 |
+#&gt; |.....................| -4.591 | 0.1692 | 1.931 | 0.02998 |
+#&gt; |.....................| 0.8241 | 0.06992 | 0.7241 | 0.6409 |
+#&gt; |.....................| 1.477 | 0.9715 | 0.7593 | 1.789 |
+#&gt; | X|<span style='font-weight: bold;'> 467.22397</span> | 92.56 | 0.002238 | 0.2905 | 0.1326 |
+#&gt; |.....................| 0.01015 | 0.5422 | 1.931 | 0.02998 |
+#&gt; |.....................| 0.8241 | 0.06992 | 0.7241 | 0.6409 |
+#&gt; |.....................| 1.477 | 0.9715 | 0.7593 | 1.789 |
+#&gt; | F| Forward Diff. | 8.612 | 0.07601 | 2.377 | 0.1597 |
+#&gt; |.....................| -0.5308 | -1.476 | -1.038 | -1.834 |
+#&gt; |.....................| 1.332 | 0.7679 | 2.039 | -3.039 |
+#&gt; |.....................| -1.288 | 0.2037 | -1.093 | -0.8313 |
+#&gt; |<span style='font-weight: bold;'> 109</span>| 467.20858 | 1.016 | -1.903 | -0.9153 | -0.7584 |
+#&gt; |.....................| -0.9772 | -1.513 | 1.777 | -1.856 |
+#&gt; |.....................| -0.8896 | -0.4802 | -0.8882 | -1.164 |
+#&gt; |.....................| -0.6194 | -0.8560 | -0.9946 | -0.3915 |
+#&gt; | U| 467.20858 | 92.46 | -6.103 | -0.8944 | -2.021 |
+#&gt; |.....................| -4.590 | 0.1698 | 1.931 | 0.03001 |
+#&gt; |.....................| 0.8238 | 0.06990 | 0.7227 | 0.6411 |
+#&gt; |.....................| 1.477 | 0.9707 | 0.7591 | 1.791 |
+#&gt; | X|<span style='font-weight: bold;'> 467.20858</span> | 92.46 | 0.002236 | 0.2902 | 0.1325 |
+#&gt; |.....................| 0.01016 | 0.5423 | 1.931 | 0.03001 |
+#&gt; |.....................| 0.8238 | 0.06990 | 0.7227 | 0.6411 |
+#&gt; |.....................| 1.477 | 0.9707 | 0.7591 | 1.791 |
+#&gt; | F| Forward Diff. | -3.651 | 0.07137 | 2.259 | 0.1744 |
+#&gt; |.....................| -0.5171 | -1.486 | -1.304 | -1.934 |
+#&gt; |.....................| 1.324 | 0.7910 | 1.690 | -3.053 |
+#&gt; |.....................| -1.233 | 0.1999 | -1.046 | -0.8164 |
+#&gt; |<span style='font-weight: bold;'> 110</span>| 467.19548 | 1.017 | -1.903 | -0.9170 | -0.7588 |
+#&gt; |.....................| -0.9762 | -1.512 | 1.778 | -1.855 |
+#&gt; |.....................| -0.8906 | -0.4808 | -0.8898 | -1.163 |
+#&gt; |.....................| -0.6195 | -0.8567 | -0.9946 | -0.3897 |
+#&gt; | U| 467.19548 | 92.56 | -6.103 | -0.8959 | -2.021 |
+#&gt; |.....................| -4.589 | 0.1705 | 1.931 | 0.03005 |
+#&gt; |.....................| 0.8234 | 0.06989 | 0.7215 | 0.6417 |
+#&gt; |.....................| 1.477 | 0.9701 | 0.7592 | 1.793 |
+#&gt; | X|<span style='font-weight: bold;'> 467.19548</span> | 92.56 | 0.002235 | 0.2899 | 0.1325 |
+#&gt; |.....................| 0.01017 | 0.5425 | 1.931 | 0.03005 |
+#&gt; |.....................| 0.8234 | 0.06989 | 0.7215 | 0.6417 |
+#&gt; |.....................| 1.477 | 0.9701 | 0.7592 | 1.793 |
+#&gt; | F| Forward Diff. | 9.695 | 0.07360 | 2.256 | 0.1610 |
+#&gt; |.....................| -0.5147 | -1.467 | -1.275 | -1.734 |
+#&gt; |.....................| 1.307 | 0.8740 | 2.039 | -5.568 |
+#&gt; |.....................| -1.898 | -0.2550 | -1.273 | -0.7762 |
+#&gt; |<span style='font-weight: bold;'> 111</span>| 467.17845 | 1.016 | -1.904 | -0.9175 | -0.7593 |
+#&gt; |.....................| -0.9751 | -1.510 | 1.777 | -1.854 |
+#&gt; |.....................| -0.8907 | -0.4813 | -0.8918 | -1.161 |
+#&gt; |.....................| -0.6194 | -0.8571 | -0.9949 | -0.3876 |
+#&gt; | U| 467.17845 | 92.50 | -6.104 | -0.8963 | -2.022 |
+#&gt; |.....................| -4.588 | 0.1711 | 1.930 | 0.03007 |
+#&gt; |.....................| 0.8234 | 0.06987 | 0.7201 | 0.6433 |
+#&gt; |.....................| 1.477 | 0.9697 | 0.7589 | 1.796 |
+#&gt; | X|<span style='font-weight: bold;'> 467.17845</span> | 92.50 | 0.002234 | 0.2898 | 0.1324 |
+#&gt; |.....................| 0.01018 | 0.5427 | 1.930 | 0.03007 |
+#&gt; |.....................| 0.8234 | 0.06987 | 0.7201 | 0.6433 |
+#&gt; |.....................| 1.477 | 0.9697 | 0.7589 | 1.796 |
+#&gt; | F| Forward Diff. | 2.021 | 0.06308 | 2.194 | 0.1658 |
+#&gt; |.....................| -0.5050 | -1.471 | -1.283 | -1.811 |
+#&gt; |.....................| 1.304 | 0.7659 | 1.629 | -2.860 |
+#&gt; |.....................| -1.234 | 0.1434 | -1.025 | -0.7796 |
+#&gt; |<span style='font-weight: bold;'> 112</span>| 467.16518 | 1.015 | -1.904 | -0.9192 | -0.7596 |
+#&gt; |.....................| -0.9742 | -1.509 | 1.777 | -1.853 |
+#&gt; |.....................| -0.8917 | -0.4819 | -0.8931 | -1.160 |
+#&gt; |.....................| -0.6190 | -0.8574 | -0.9946 | -0.3864 |
+#&gt; | U| 467.16518 | 92.39 | -6.104 | -0.8978 | -2.022 |
+#&gt; |.....................| -4.587 | 0.1719 | 1.931 | 0.03011 |
+#&gt; |.....................| 0.8229 | 0.06985 | 0.7191 | 0.6447 |
+#&gt; |.....................| 1.477 | 0.9694 | 0.7592 | 1.797 |
+#&gt; | X|<span style='font-weight: bold;'> 467.16518</span> | 92.39 | 0.002234 | 0.2895 | 0.1324 |
+#&gt; |.....................| 0.01019 | 0.5429 | 1.931 | 0.03011 |
+#&gt; |.....................| 0.8229 | 0.06985 | 0.7191 | 0.6447 |
+#&gt; |.....................| 1.477 | 0.9694 | 0.7592 | 1.797 |
+#&gt; | F| Forward Diff. | -11.15 | 0.05292 | 2.063 | 0.1800 |
+#&gt; |.....................| -0.4962 | -1.473 | -0.9311 | -1.912 |
+#&gt; |.....................| 1.287 | 0.8965 | 1.659 | -5.399 |
+#&gt; |.....................| -1.766 | -0.2649 | -1.228 | -0.7899 |
+#&gt; |<span style='font-weight: bold;'> 113</span>| 467.14275 | 1.016 | -1.904 | -0.9201 | -0.7599 |
+#&gt; |.....................| -0.9736 | -1.507 | 1.777 | -1.851 |
+#&gt; |.....................| -0.8922 | -0.4826 | -0.8948 | -1.157 |
+#&gt; |.....................| -0.6182 | -0.8576 | -0.9943 | -0.3850 |
+#&gt; | U| 467.14275 | 92.43 | -6.104 | -0.8986 | -2.022 |
+#&gt; |.....................| -4.586 | 0.1725 | 1.931 | 0.03014 |
+#&gt; |.....................| 0.8227 | 0.06984 | 0.7179 | 0.6470 |
+#&gt; |.....................| 1.478 | 0.9693 | 0.7594 | 1.799 |
+#&gt; | X|<span style='font-weight: bold;'> 467.14275</span> | 92.43 | 0.002233 | 0.2893 | 0.1324 |
+#&gt; |.....................| 0.01019 | 0.5430 | 1.931 | 0.03014 |
+#&gt; |.....................| 0.8227 | 0.06984 | 0.7179 | 0.6470 |
+#&gt; |.....................| 1.478 | 0.9693 | 0.7594 | 1.799 |
+#&gt; | F| Forward Diff. | -6.177 | 0.04590 | 2.051 | 0.1758 |
+#&gt; |.....................| -0.4936 | -1.461 | -0.9893 | -1.828 |
+#&gt; |.....................| 1.266 | 0.7615 | 1.545 | -5.206 |
+#&gt; |.....................| -1.792 | -0.2512 | -1.220 | -0.7551 |
+#&gt; |<span style='font-weight: bold;'> 114</span>| 467.10820 | 1.017 | -1.905 | -0.9220 | -0.7605 |
+#&gt; |.....................| -0.9724 | -1.505 | 1.777 | -1.849 |
+#&gt; |.....................| -0.8932 | -0.4835 | -0.8976 | -1.151 |
+#&gt; |.....................| -0.6164 | -0.8576 | -0.9935 | -0.3828 |
+#&gt; | U| 467.1082 | 92.55 | -6.105 | -0.9003 | -2.023 |
+#&gt; |.....................| -4.585 | 0.1737 | 1.930 | 0.03020 |
+#&gt; |.....................| 0.8223 | 0.06981 | 0.7158 | 0.6522 |
+#&gt; |.....................| 1.480 | 0.9692 | 0.7601 | 1.802 |
+#&gt; | X|<span style='font-weight: bold;'> 467.1082</span> | 92.55 | 0.002232 | 0.2890 | 0.1323 |
+#&gt; |.....................| 0.01020 | 0.5433 | 1.930 | 0.03020 |
+#&gt; |.....................| 0.8223 | 0.06981 | 0.7158 | 0.6522 |
+#&gt; |.....................| 1.480 | 0.9692 | 0.7601 | 1.802 |
+#&gt; | F| Forward Diff. | 8.449 | 0.03092 | 2.044 | 0.1611 |
+#&gt; |.....................| -0.4934 | -1.430 | -1.221 | -1.596 |
+#&gt; |.....................| 1.229 | 0.8691 | 1.875 | -2.123 |
+#&gt; |.....................| -1.605 | -0.2558 | -1.009 | -0.7122 |
+#&gt; |<span style='font-weight: bold;'> 115</span>| 467.10106 | 1.014 | -1.905 | -0.9236 | -0.7611 |
+#&gt; |.....................| -0.9712 | -1.502 | 1.777 | -1.847 |
+#&gt; |.....................| -0.8940 | -0.4849 | -0.9012 | -1.147 |
+#&gt; |.....................| -0.6148 | -0.8578 | -0.9928 | -0.3803 |
+#&gt; | U| 467.10106 | 92.28 | -6.105 | -0.9017 | -2.023 |
+#&gt; |.....................| -4.584 | 0.1749 | 1.930 | 0.03026 |
+#&gt; |.....................| 0.8220 | 0.06977 | 0.7132 | 0.6562 |
+#&gt; |.....................| 1.482 | 0.9690 | 0.7607 | 1.805 |
+#&gt; | X|<span style='font-weight: bold;'> 467.10106</span> | 92.28 | 0.002232 | 0.2887 | 0.1322 |
+#&gt; |.....................| 0.01022 | 0.5436 | 1.930 | 0.03026 |
+#&gt; |.....................| 0.8220 | 0.06977 | 0.7132 | 0.6562 |
+#&gt; |.....................| 1.482 | 0.9690 | 0.7607 | 1.805 |
+#&gt; | F| Forward Diff. | -24.17 | 0.001665 | 1.814 | 0.1960 |
+#&gt; |.....................| -0.4738 | -1.444 | -0.8955 | -1.908 |
+#&gt; |.....................| 1.221 | 0.7910 | 1.755 | -3.560 |
+#&gt; |.....................| -2.244 | -0.2675 | -0.8607 | -0.7175 |
+#&gt; |<span style='font-weight: bold;'> 116</span>| 467.04630 | 1.016 | -1.905 | -0.9246 | -0.7619 |
+#&gt; |.....................| -0.9696 | -1.499 | 1.777 | -1.845 |
+#&gt; |.....................| -0.8944 | -0.4866 | -0.9055 | -1.143 |
+#&gt; |.....................| -0.6133 | -0.8582 | -0.9923 | -0.3775 |
+#&gt; | U| 467.0463 | 92.45 | -6.105 | -0.9026 | -2.024 |
+#&gt; |.....................| -4.582 | 0.1762 | 1.930 | 0.03032 |
+#&gt; |.....................| 0.8218 | 0.06972 | 0.7101 | 0.6601 |
+#&gt; |.....................| 1.484 | 0.9686 | 0.7611 | 1.808 |
+#&gt; | X|<span style='font-weight: bold;'> 467.0463</span> | 92.45 | 0.002231 | 0.2885 | 0.1321 |
+#&gt; |.....................| 0.01023 | 0.5439 | 1.930 | 0.03032 |
+#&gt; |.....................| 0.8218 | 0.06972 | 0.7101 | 0.6601 |
+#&gt; |.....................| 1.484 | 0.9686 | 0.7611 | 1.808 |
+#&gt; | F| Forward Diff. | -2.647 | -0.007887 | 1.876 | 0.1719 |
+#&gt; |.....................| -0.4730 | -1.410 | -0.8701 | -1.589 |
+#&gt; |.....................| 1.184 | 0.7244 | 1.544 | -4.110 |
+#&gt; |.....................| -1.544 | -0.3120 | -0.9430 | -0.6527 |
+#&gt; |<span style='font-weight: bold;'> 117</span>| 467.02543 | 1.017 | -1.906 | -0.9263 | -0.7625 |
+#&gt; |.....................| -0.9684 | -1.497 | 1.777 | -1.843 |
+#&gt; |.....................| -0.8954 | -0.4879 | -0.9089 | -1.137 |
+#&gt; |.....................| -0.6116 | -0.8583 | -0.9915 | -0.3753 |
+#&gt; | U| 467.02543 | 92.58 | -6.106 | -0.9041 | -2.025 |
+#&gt; |.....................| -4.581 | 0.1775 | 1.930 | 0.03038 |
+#&gt; |.....................| 0.8214 | 0.06968 | 0.7076 | 0.6649 |
+#&gt; |.....................| 1.486 | 0.9686 | 0.7618 | 1.811 |
+#&gt; | X|<span style='font-weight: bold;'> 467.02543</span> | 92.58 | 0.002230 | 0.2882 | 0.1320 |
+#&gt; |.....................| 0.01025 | 0.5443 | 1.930 | 0.03038 |
+#&gt; |.....................| 0.8214 | 0.06968 | 0.7076 | 0.6649 |
+#&gt; |.....................| 1.486 | 0.9686 | 0.7618 | 1.811 |
+#&gt; | F| Forward Diff. | 12.94 | -0.02385 | 1.879 | 0.1542 |
+#&gt; |.....................| -0.4735 | -1.378 | -0.8918 | -1.355 |
+#&gt; |.....................| 1.131 | 0.6590 | 1.631 | -3.618 |
+#&gt; |.....................| -1.430 | -0.2321 | -0.8462 | -0.6495 |
+#&gt; |<span style='font-weight: bold;'> 118</span>| 466.99646 | 1.016 | -1.906 | -0.9273 | -0.7632 |
+#&gt; |.....................| -0.9670 | -1.494 | 1.776 | -1.841 |
+#&gt; |.....................| -0.8958 | -0.4892 | -0.9132 | -1.133 |
+#&gt; |.....................| -0.6101 | -0.8587 | -0.9911 | -0.3725 |
+#&gt; | U| 466.99646 | 92.42 | -6.106 | -0.9050 | -2.026 |
+#&gt; |.....................| -4.579 | 0.1788 | 1.930 | 0.03043 |
+#&gt; |.....................| 0.8212 | 0.06964 | 0.7044 | 0.6690 |
+#&gt; |.....................| 1.488 | 0.9682 | 0.7622 | 1.814 |
+#&gt; | X|<span style='font-weight: bold;'> 466.99646</span> | 92.42 | 0.002230 | 0.2880 | 0.1319 |
+#&gt; |.....................| 0.01026 | 0.5446 | 1.930 | 0.03043 |
+#&gt; |.....................| 0.8212 | 0.06964 | 0.7044 | 0.6690 |
+#&gt; |.....................| 1.488 | 0.9682 | 0.7622 | 1.814 |
+#&gt; | F| Forward Diff. | -5.590 | -0.05004 | 1.738 | 0.1737 |
+#&gt; |.....................| -0.4573 | -1.378 | -0.8791 | -1.534 |
+#&gt; |.....................| 1.117 | 0.8064 | 1.528 | -3.141 |
+#&gt; |.....................| -0.8220 | 0.1296 | -0.3838 | -0.6246 |
+#&gt; |<span style='font-weight: bold;'> 119</span>| 466.97639 | 1.017 | -1.906 | -0.9282 | -0.7640 |
+#&gt; |.....................| -0.9655 | -1.490 | 1.776 | -1.839 |
+#&gt; |.....................| -0.8964 | -0.4910 | -0.9175 | -1.129 |
+#&gt; |.....................| -0.6092 | -0.8593 | -0.9910 | -0.3693 |
+#&gt; | U| 466.97639 | 92.52 | -6.106 | -0.9059 | -2.026 |
+#&gt; |.....................| -4.578 | 0.1803 | 1.930 | 0.03049 |
+#&gt; |.....................| 0.8210 | 0.06959 | 0.7013 | 0.6726 |
+#&gt; |.....................| 1.489 | 0.9676 | 0.7623 | 1.818 |
+#&gt; | X|<span style='font-weight: bold;'> 466.97639</span> | 92.52 | 0.002230 | 0.2878 | 0.1318 |
+#&gt; |.....................| 0.01028 | 0.5450 | 1.930 | 0.03049 |
+#&gt; |.....................| 0.8210 | 0.06959 | 0.7013 | 0.6726 |
+#&gt; |.....................| 1.489 | 0.9676 | 0.7623 | 1.818 |
+#&gt; | F| Forward Diff. | 7.027 | -0.06281 | 1.755 | 0.1604 |
+#&gt; |.....................| -0.4507 | -1.349 | -0.8053 | -1.299 |
+#&gt; |.....................| 1.095 | 0.6623 | 1.032 | -2.794 |
+#&gt; |.....................| -0.8171 | 0.07286 | -0.3538 | -0.5889 |
+#&gt; |<span style='font-weight: bold;'> 120</span>| 466.96001 | 1.015 | -1.906 | -0.9299 | -0.7649 |
+#&gt; |.....................| -0.9637 | -1.486 | 1.775 | -1.837 |
+#&gt; |.....................| -0.8976 | -0.4931 | -0.9192 | -1.125 |
+#&gt; |.....................| -0.6091 | -0.8600 | -0.9916 | -0.3657 |
+#&gt; | U| 466.96001 | 92.40 | -6.106 | -0.9074 | -2.027 |
+#&gt; |.....................| -4.576 | 0.1824 | 1.930 | 0.03055 |
+#&gt; |.....................| 0.8205 | 0.06953 | 0.7000 | 0.6758 |
+#&gt; |.....................| 1.489 | 0.9669 | 0.7618 | 1.823 |
+#&gt; | X|<span style='font-weight: bold;'> 466.96001</span> | 92.40 | 0.002230 | 0.2875 | 0.1317 |
+#&gt; |.....................| 0.01029 | 0.5455 | 1.930 | 0.03055 |
+#&gt; |.....................| 0.8205 | 0.06953 | 0.7000 | 0.6758 |
+#&gt; |.....................| 1.489 | 0.9669 | 0.7618 | 1.823 |
+#&gt; | F| Forward Diff. | -7.315 | -0.08361 | 1.595 | 0.1755 |
+#&gt; |.....................| -0.4289 | -1.331 | -0.8104 | -1.428 |
+#&gt; |.....................| 1.055 | 0.7710 | 1.242 | -2.826 |
+#&gt; |.....................| -1.346 | -0.3282 | -0.6399 | -0.5709 |
+#&gt; |<span style='font-weight: bold;'> 121</span>| 466.94053 | 1.016 | -1.905 | -0.9315 | -0.7662 |
+#&gt; |.....................| -0.9617 | -1.480 | 1.774 | -1.835 |
+#&gt; |.....................| -0.8987 | -0.4954 | -0.9193 | -1.121 |
+#&gt; |.....................| -0.6079 | -0.8601 | -0.9919 | -0.3632 |
+#&gt; | U| 466.94053 | 92.48 | -6.105 | -0.9088 | -2.029 |
+#&gt; |.....................| -4.574 | 0.1849 | 1.929 | 0.03061 |
+#&gt; |.....................| 0.8200 | 0.06946 | 0.6999 | 0.6792 |
+#&gt; |.....................| 1.490 | 0.9668 | 0.7615 | 1.826 |
+#&gt; | X|<span style='font-weight: bold;'> 466.94053</span> | 92.48 | 0.002231 | 0.2873 | 0.1315 |
+#&gt; |.....................| 0.01031 | 0.5461 | 1.929 | 0.03061 |
+#&gt; |.....................| 0.8200 | 0.06946 | 0.6999 | 0.6792 |
+#&gt; |.....................| 1.490 | 0.9668 | 0.7615 | 1.826 |
+#&gt; | F| Forward Diff. | 2.448 | -0.09452 | 1.578 | 0.1631 |
+#&gt; |.....................| -0.4178 | -1.275 | -0.7880 | -1.291 |
+#&gt; |.....................| 1.013 | 0.7275 | 1.336 | -0.1176 |
+#&gt; |.....................| -1.297 | -0.2757 | -0.6338 | -0.5586 |
+#&gt; |<span style='font-weight: bold;'> 122</span>| 466.92529 | 1.015 | -1.905 | -0.9321 | -0.7676 |
+#&gt; |.....................| -0.9593 | -1.476 | 1.775 | -1.833 |
+#&gt; |.....................| -0.8992 | -0.4984 | -0.9232 | -1.122 |
+#&gt; |.....................| -0.6063 | -0.8604 | -0.9916 | -0.3612 |
+#&gt; | U| 466.92529 | 92.34 | -6.105 | -0.9093 | -2.030 |
+#&gt; |.....................| -4.572 | 0.1871 | 1.930 | 0.03066 |
+#&gt; |.....................| 0.8198 | 0.06938 | 0.6971 | 0.6791 |
+#&gt; |.....................| 1.492 | 0.9666 | 0.7618 | 1.828 |
+#&gt; | X|<span style='font-weight: bold;'> 466.92529</span> | 92.34 | 0.002233 | 0.2871 | 0.1313 |
+#&gt; |.....................| 0.01034 | 0.5466 | 1.930 | 0.03066 |
+#&gt; |.....................| 0.8198 | 0.06938 | 0.6971 | 0.6791 |
+#&gt; |.....................| 1.492 | 0.9666 | 0.7618 | 1.828 |
+#&gt; | F| Forward Diff. | -12.72 | -0.09950 | 1.479 | 0.1754 |
+#&gt; |.....................| -0.4012 | -1.242 | -0.7866 | -1.413 |
+#&gt; |.....................| 0.9668 | 0.6187 | 0.9349 | -2.630 |
+#&gt; |.....................| -1.260 | -0.3489 | -0.4063 | -0.5476 |
+#&gt; |<span style='font-weight: bold;'> 123</span>| 466.89942 | 1.016 | -1.904 | -0.9326 | -0.7693 |
+#&gt; |.....................| -0.9564 | -1.470 | 1.775 | -1.832 |
+#&gt; |.....................| -0.8995 | -0.5006 | -0.9260 | -1.122 |
+#&gt; |.....................| -0.6055 | -0.8609 | -0.9921 | -0.3587 |
+#&gt; | U| 466.89942 | 92.48 | -6.104 | -0.9097 | -2.032 |
+#&gt; |.....................| -4.569 | 0.1897 | 1.929 | 0.03069 |
+#&gt; |.....................| 0.8197 | 0.06931 | 0.6950 | 0.6788 |
+#&gt; |.....................| 1.493 | 0.9661 | 0.7614 | 1.831 |
+#&gt; | X|<span style='font-weight: bold;'> 466.89942</span> | 92.48 | 0.002235 | 0.2871 | 0.1311 |
+#&gt; |.....................| 0.01037 | 0.5473 | 1.929 | 0.03069 |
+#&gt; |.....................| 0.8197 | 0.06931 | 0.6950 | 0.6788 |
+#&gt; |.....................| 1.493 | 0.9661 | 0.7614 | 1.831 |
+#&gt; | F| Forward Diff. | 3.439 | -0.09008 | 1.544 | 0.1555 |
+#&gt; |.....................| -0.3845 | -1.174 | -0.7709 | -1.201 |
+#&gt; |.....................| 0.9305 | 0.6799 | 1.153 | -2.871 |
+#&gt; |.....................| -1.766 | -0.2963 | -0.5389 | -0.5305 |
+#&gt; |<span style='font-weight: bold;'> 124</span>| 466.87885 | 1.016 | -1.902 | -0.9335 | -0.7713 |
+#&gt; |.....................| -0.9544 | -1.465 | 1.775 | -1.831 |
+#&gt; |.....................| -0.8988 | -0.5028 | -0.9291 | -1.120 |
+#&gt; |.....................| -0.6025 | -0.8609 | -0.9918 | -0.3573 |
+#&gt; | U| 466.87885 | 92.42 | -6.102 | -0.9106 | -2.034 |
+#&gt; |.....................| -4.567 | 0.1922 | 1.930 | 0.03072 |
+#&gt; |.....................| 0.8200 | 0.06925 | 0.6928 | 0.6803 |
+#&gt; |.....................| 1.497 | 0.9661 | 0.7616 | 1.833 |
+#&gt; | X|<span style='font-weight: bold;'> 466.87885</span> | 92.42 | 0.002239 | 0.2869 | 0.1309 |
+#&gt; |.....................| 0.01039 | 0.5479 | 1.930 | 0.03072 |
+#&gt; |.....................| 0.8200 | 0.06925 | 0.6928 | 0.6803 |
+#&gt; |.....................| 1.497 | 0.9661 | 0.7616 | 1.833 |
+#&gt; | F| Forward Diff. | -3.274 | -0.09794 | 1.477 | 0.1445 |
+#&gt; |.....................| -0.3711 | -1.126 | -0.7697 | -1.253 |
+#&gt; |.....................| 0.9213 | 0.5797 | 0.6929 | -2.254 |
+#&gt; |.....................| -0.4364 | 0.05549 | -0.07007 | -0.5105 |
+#&gt; |<span style='font-weight: bold;'> 125</span>| 466.87374 | 1.017 | -1.901 | -0.9363 | -0.7725 |
+#&gt; |.....................| -0.9523 | -1.459 | 1.775 | -1.829 |
+#&gt; |.....................| -0.9004 | -0.5050 | -0.9284 | -1.119 |
+#&gt; |.....................| -0.6029 | -0.8616 | -0.9930 | -0.3542 |
+#&gt; | U| 466.87374 | 92.57 | -6.101 | -0.9131 | -2.035 |
+#&gt; |.....................| -4.565 | 0.1945 | 1.929 | 0.03078 |
+#&gt; |.....................| 0.8193 | 0.06919 | 0.6933 | 0.6817 |
+#&gt; |.....................| 1.496 | 0.9655 | 0.7605 | 1.836 |
+#&gt; | X|<span style='font-weight: bold;'> 466.87374</span> | 92.57 | 0.002241 | 0.2864 | 0.1307 |
+#&gt; |.....................| 0.01041 | 0.5485 | 1.929 | 0.03078 |
+#&gt; |.....................| 0.8193 | 0.06919 | 0.6933 | 0.6817 |
+#&gt; |.....................| 1.496 | 0.9655 | 0.7605 | 1.836 |
+#&gt; | F| Forward Diff. | 13.60 | -0.09484 | 1.445 | 0.1251 |
+#&gt; |.....................| -0.3584 | -1.070 | -0.7354 | -1.048 |
+#&gt; |.....................| 0.8551 | 0.6144 | 0.8824 | -0.009520 |
+#&gt; |.....................| -0.4410 | 0.04024 | -0.2274 | -0.5153 |
+#&gt; |<span style='font-weight: bold;'> 126</span>| 466.85547 | 1.016 | -1.900 | -0.9388 | -0.7737 |
+#&gt; |.....................| -0.9500 | -1.454 | 1.774 | -1.828 |
+#&gt; |.....................| -0.9020 | -0.5070 | -0.9271 | -1.119 |
+#&gt; |.....................| -0.6040 | -0.8622 | -0.9946 | -0.3509 |
+#&gt; | U| 466.85547 | 92.42 | -6.100 | -0.9152 | -2.036 |
+#&gt; |.....................| -4.562 | 0.1970 | 1.929 | 0.03083 |
+#&gt; |.....................| 0.8186 | 0.06913 | 0.6942 | 0.6818 |
+#&gt; |.....................| 1.495 | 0.9648 | 0.7592 | 1.841 |
+#&gt; | X|<span style='font-weight: bold;'> 466.85547</span> | 92.42 | 0.002243 | 0.2859 | 0.1305 |
+#&gt; |.....................| 0.01044 | 0.5491 | 1.929 | 0.03083 |
+#&gt; |.....................| 0.8186 | 0.06913 | 0.6942 | 0.6818 |
+#&gt; |.....................| 1.495 | 0.9648 | 0.7592 | 1.841 |
+#&gt; | F| Forward Diff. | -2.539 | -0.09755 | 1.262 | 0.1433 |
+#&gt; |.....................| -0.3291 | -1.038 | -0.7482 | -1.225 |
+#&gt; |.....................| 0.8087 | 0.5023 | 0.8171 | -0.005344 |
+#&gt; |.....................| -0.4685 | 0.01356 | -0.1499 | -0.5112 |
+#&gt; |<span style='font-weight: bold;'> 127</span>| 466.84409 | 1.016 | -1.899 | -0.9408 | -0.7751 |
+#&gt; |.....................| -0.9477 | -1.449 | 1.774 | -1.826 |
+#&gt; |.....................| -0.9037 | -0.5088 | -0.9269 | -1.119 |
+#&gt; |.....................| -0.6048 | -0.8630 | -0.9960 | -0.3473 |
+#&gt; | U| 466.84409 | 92.47 | -6.099 | -0.9171 | -2.037 |
+#&gt; |.....................| -4.560 | 0.1996 | 1.929 | 0.03088 |
+#&gt; |.....................| 0.8179 | 0.06907 | 0.6944 | 0.6816 |
+#&gt; |.....................| 1.494 | 0.9641 | 0.7580 | 1.845 |
+#&gt; | X|<span style='font-weight: bold;'> 466.84409</span> | 92.47 | 0.002245 | 0.2856 | 0.1304 |
+#&gt; |.....................| 0.01046 | 0.5497 | 1.929 | 0.03088 |
+#&gt; |.....................| 0.8179 | 0.06907 | 0.6944 | 0.6816 |
+#&gt; |.....................| 1.494 | 0.9641 | 0.7580 | 1.845 |
+#&gt; | F| Forward Diff. | 3.205 | -0.09489 | 1.201 | 0.1289 |
+#&gt; |.....................| -0.3142 | -0.9889 | -0.7667 | -1.156 |
+#&gt; |.....................| 0.7401 | 0.5570 | 1.301 | -1.479 |
+#&gt; |.....................| -1.860 | -0.4540 | -0.5722 | -0.5005 |
+#&gt; |<span style='font-weight: bold;'> 128</span>| 466.83069 | 1.016 | -1.897 | -0.9405 | -0.7762 |
+#&gt; |.....................| -0.9462 | -1.443 | 1.775 | -1.825 |
+#&gt; |.....................| -0.9047 | -0.5101 | -0.9307 | -1.119 |
+#&gt; |.....................| -0.6046 | -0.8636 | -0.9969 | -0.3435 |
+#&gt; | U| 466.83069 | 92.41 | -6.097 | -0.9168 | -2.039 |
+#&gt; |.....................| -4.559 | 0.2019 | 1.929 | 0.03091 |
+#&gt; |.....................| 0.8175 | 0.06904 | 0.6917 | 0.6819 |
+#&gt; |.....................| 1.494 | 0.9635 | 0.7572 | 1.850 |
+#&gt; | X|<span style='font-weight: bold;'> 466.83069</span> | 92.41 | 0.002250 | 0.2856 | 0.1302 |
+#&gt; |.....................| 0.01048 | 0.5503 | 1.929 | 0.03091 |
+#&gt; |.....................| 0.8175 | 0.06904 | 0.6917 | 0.6819 |
+#&gt; |.....................| 1.494 | 0.9635 | 0.7572 | 1.850 |
+#&gt; |<span style='font-weight: bold;'> 129</span>| 466.81923 | 1.016 | -1.894 | -0.9398 | -0.7773 |
+#&gt; |.....................| -0.9447 | -1.438 | 1.775 | -1.824 |
+#&gt; |.....................| -0.9056 | -0.5113 | -0.9343 | -1.119 |
+#&gt; |.....................| -0.6049 | -0.8643 | -0.9979 | -0.3395 |
+#&gt; | U| 466.81923 | 92.43 | -6.094 | -0.9162 | -2.040 |
+#&gt; |.....................| -4.557 | 0.2043 | 1.930 | 0.03094 |
+#&gt; |.....................| 0.8171 | 0.06900 | 0.6890 | 0.6818 |
+#&gt; |.....................| 1.494 | 0.9628 | 0.7563 | 1.854 |
+#&gt; | X|<span style='font-weight: bold;'> 466.81923</span> | 92.43 | 0.002255 | 0.2857 | 0.1301 |
+#&gt; |.....................| 0.01049 | 0.5509 | 1.930 | 0.03094 |
+#&gt; |.....................| 0.8171 | 0.06900 | 0.6890 | 0.6818 |
+#&gt; |.....................| 1.494 | 0.9628 | 0.7563 | 1.854 |
+#&gt; |<span style='font-weight: bold;'> 130</span>| 466.78977 | 1.016 | -1.887 | -0.9376 | -0.7810 |
+#&gt; |.....................| -0.9400 | -1.422 | 1.776 | -1.820 |
+#&gt; |.....................| -0.9086 | -0.5153 | -0.9461 | -1.119 |
+#&gt; |.....................| -0.6057 | -0.8666 | -1.001 | -0.3266 |
+#&gt; | U| 466.78977 | 92.47 | -6.087 | -0.9142 | -2.043 |
+#&gt; |.....................| -4.552 | 0.2120 | 1.930 | 0.03105 |
+#&gt; |.....................| 0.8159 | 0.06889 | 0.6804 | 0.6815 |
+#&gt; |.....................| 1.493 | 0.9606 | 0.7533 | 1.870 |
+#&gt; | X|<span style='font-weight: bold;'> 466.78977</span> | 92.47 | 0.002272 | 0.2861 | 0.1296 |
+#&gt; |.....................| 0.01054 | 0.5528 | 1.930 | 0.03105 |
+#&gt; |.....................| 0.8159 | 0.06889 | 0.6804 | 0.6815 |
+#&gt; |.....................| 1.493 | 0.9606 | 0.7533 | 1.870 |
+#&gt; |<span style='font-weight: bold;'> 131</span>| 466.76586 | 1.017 | -1.875 | -0.9340 | -0.7871 |
+#&gt; |.....................| -0.9321 | -1.394 | 1.779 | -1.814 |
+#&gt; |.....................| -0.9134 | -0.5218 | -0.9656 | -1.119 |
+#&gt; |.....................| -0.6071 | -0.8705 | -1.007 | -0.3052 |
+#&gt; | U| 466.76586 | 92.53 | -6.075 | -0.9110 | -2.049 |
+#&gt; |.....................| -4.545 | 0.2247 | 1.931 | 0.03121 |
+#&gt; |.....................| 0.8139 | 0.06870 | 0.6661 | 0.6811 |
+#&gt; |.....................| 1.491 | 0.9569 | 0.7485 | 1.896 |
+#&gt; | X|<span style='font-weight: bold;'> 466.76586</span> | 92.53 | 0.002300 | 0.2868 | 0.1288 |
+#&gt; |.....................| 0.01062 | 0.5559 | 1.931 | 0.03121 |
+#&gt; |.....................| 0.8139 | 0.06870 | 0.6661 | 0.6811 |
+#&gt; |.....................| 1.491 | 0.9569 | 0.7485 | 1.896 |
+#&gt; | F| Forward Diff. | 10.71 | -0.05605 | 1.440 | 0.09508 |
+#&gt; |.....................| -0.1459 | -0.5070 | -0.9907 | -0.8007 |
+#&gt; |.....................| 0.4069 | 0.2923 | 0.01818 | -1.553 |
+#&gt; |.....................| -1.109 | -0.3306 | -0.3991 | -0.2309 |
+#&gt; |<span style='font-weight: bold;'> 132</span>| 466.72646 | 1.014 | -1.848 | -0.9815 | -0.8092 |
+#&gt; |.....................| -0.9160 | -1.342 | 1.783 | -1.808 |
+#&gt; |.....................| -0.9032 | -0.5322 | -0.9570 | -1.117 |
+#&gt; |.....................| -0.6032 | -0.8748 | -1.022 | -0.2748 |
+#&gt; | U| 466.72646 | 92.30 | -6.048 | -0.9533 | -2.072 |
+#&gt; |.....................| -4.528 | 0.2483 | 1.933 | 0.03140 |
+#&gt; |.....................| 0.8182 | 0.06840 | 0.6724 | 0.6828 |
+#&gt; |.....................| 1.496 | 0.9528 | 0.7357 | 1.933 |
+#&gt; | X|<span style='font-weight: bold;'> 466.72646</span> | 92.30 | 0.002362 | 0.2782 | 0.1260 |
+#&gt; |.....................| 0.01080 | 0.5618 | 1.933 | 0.03140 |
+#&gt; |.....................| 0.8182 | 0.06840 | 0.6724 | 0.6828 |
+#&gt; |.....................| 1.496 | 0.9528 | 0.7357 | 1.933 |
+#&gt; | F| Forward Diff. | -13.11 | -0.01237 | -0.5306 | 0.001870 |
+#&gt; |.....................| 0.01074 | -0.001553 | -0.5011 | -1.124 |
+#&gt; |.....................| 0.5240 | 0.3999 | 0.1337 | 0.6209 |
+#&gt; |.....................| -0.3667 | -0.5464 | -0.9326 | -0.1861 |
+#&gt; |<span style='font-weight: bold;'> 133</span>| 466.72714 | 1.014 | -1.830 | -0.9704 | -0.8250 |
+#&gt; |.....................| -0.9153 | -1.342 | 1.791 | -1.785 |
+#&gt; |.....................| -0.9449 | -0.5943 | -0.9266 | -1.116 |
+#&gt; |.....................| -0.5962 | -0.8737 | -1.020 | -0.2698 |
+#&gt; | U| 466.72714 | 92.32 | -6.030 | -0.9434 | -2.087 |
+#&gt; |.....................| -4.528 | 0.2486 | 1.936 | 0.03205 |
+#&gt; |.....................| 0.8009 | 0.06660 | 0.6946 | 0.6846 |
+#&gt; |.....................| 1.504 | 0.9539 | 0.7372 | 1.939 |
+#&gt; | X|<span style='font-weight: bold;'> 466.72714</span> | 92.32 | 0.002405 | 0.2802 | 0.1240 |
+#&gt; |.....................| 0.01081 | 0.5618 | 1.936 | 0.03205 |
+#&gt; |.....................| 0.8009 | 0.06660 | 0.6946 | 0.6846 |
+#&gt; |.....................| 1.504 | 0.9539 | 0.7372 | 1.939 |
+#&gt; |<span style='font-weight: bold;'> 134</span>| 466.69721 | 1.015 | -1.839 | -0.9760 | -0.8170 |
+#&gt; |.....................| -0.9156 | -1.342 | 1.787 | -1.797 |
+#&gt; |.....................| -0.9238 | -0.5630 | -0.9420 | -1.117 |
+#&gt; |.....................| -0.5997 | -0.8742 | -1.021 | -0.2723 |
+#&gt; | U| 466.69721 | 92.41 | -6.039 | -0.9484 | -2.079 |
+#&gt; |.....................| -4.528 | 0.2485 | 1.935 | 0.03173 |
+#&gt; |.....................| 0.8096 | 0.06750 | 0.6834 | 0.6836 |
+#&gt; |.....................| 1.500 | 0.9534 | 0.7365 | 1.936 |
+#&gt; | X|<span style='font-weight: bold;'> 466.69721</span> | 92.41 | 0.002383 | 0.2792 | 0.1250 |
+#&gt; |.....................| 0.01080 | 0.5618 | 1.935 | 0.03173 |
+#&gt; |.....................| 0.8096 | 0.06750 | 0.6834 | 0.6836 |
+#&gt; |.....................| 1.500 | 0.9534 | 0.7365 | 1.936 |
+#&gt; | F| Forward Diff. | 0.5723 | 0.006769 | -0.2879 | -0.06332 |
+#&gt; |.....................| 0.01114 | -0.03155 | -0.3915 | -0.7923 |
+#&gt; |.....................| -0.3201 | -0.2330 | 0.8086 | -1.424 |
+#&gt; |.....................| -0.3663 | -0.4815 | -0.7933 | -0.2384 |
+#&gt; |<span style='font-weight: bold;'> 135</span>| 466.73286 | 1.017 | -1.834 | -0.9731 | -0.8131 |
+#&gt; |.....................| -0.9227 | -1.351 | 1.796 | -1.779 |
+#&gt; |.....................| -0.9201 | -0.5595 | -0.9572 | -1.109 |
+#&gt; |.....................| -0.6142 | -0.8686 | -1.016 | -0.2440 |
+#&gt; | U| 466.73286 | 92.54 | -6.034 | -0.9458 | -2.075 |
+#&gt; |.....................| -4.535 | 0.2444 | 1.938 | 0.03223 |
+#&gt; |.....................| 0.8111 | 0.06760 | 0.6723 | 0.6901 |
+#&gt; |.....................| 1.483 | 0.9587 | 0.7409 | 1.970 |
+#&gt; | X|<span style='font-weight: bold;'> 466.73286</span> | 92.54 | 0.002396 | 0.2797 | 0.1255 |
+#&gt; |.....................| 0.01072 | 0.5608 | 1.938 | 0.03223 |
+#&gt; |.....................| 0.8111 | 0.06760 | 0.6723 | 0.6901 |
+#&gt; |.....................| 1.483 | 0.9587 | 0.7409 | 1.970 |
+#&gt; |<span style='font-weight: bold;'> 136</span>| 466.69733 | 1.015 | -1.838 | -0.9750 | -0.8159 |
+#&gt; |.....................| -0.9176 | -1.345 | 1.790 | -1.791 |
+#&gt; |.....................| -0.9226 | -0.5619 | -0.9467 | -1.114 |
+#&gt; |.....................| -0.6033 | -0.8723 | -1.019 | -0.2644 |
+#&gt; | U| 466.69733 | 92.40 | -6.038 | -0.9475 | -2.078 |
+#&gt; |.....................| -4.530 | 0.2474 | 1.936 | 0.03188 |
+#&gt; |.....................| 0.8101 | 0.06754 | 0.6799 | 0.6863 |
+#&gt; |.....................| 1.496 | 0.9552 | 0.7382 | 1.945 |
+#&gt; | X|<span style='font-weight: bold;'> 466.69733</span> | 92.40 | 0.002386 | 0.2794 | 0.1251 |
+#&gt; |.....................| 0.01078 | 0.5615 | 1.936 | 0.03188 |
+#&gt; |.....................| 0.8101 | 0.06754 | 0.6799 | 0.6863 |
+#&gt; |.....................| 1.496 | 0.9552 | 0.7382 | 1.945 |
+#&gt; |<span style='font-weight: bold;'> 137</span>| 466.69584 | 1.015 | -1.839 | -0.9754 | -0.8165 |
+#&gt; |.....................| -0.9164 | -1.343 | 1.788 | -1.794 |
+#&gt; |.....................| -0.9231 | -0.5623 | -0.9445 | -1.114 |
+#&gt; |.....................| -0.6009 | -0.8731 | -1.020 | -0.2689 |
+#&gt; | U| 466.69584 | 92.37 | -6.039 | -0.9478 | -2.079 |
+#&gt; |.....................| -4.529 | 0.2480 | 1.935 | 0.03180 |
+#&gt; |.....................| 0.8099 | 0.06752 | 0.6815 | 0.6857 |
+#&gt; |.....................| 1.499 | 0.9544 | 0.7377 | 1.940 |
+#&gt; | X|<span style='font-weight: bold;'> 466.69584</span> | 92.37 | 0.002384 | 0.2793 | 0.1251 |
+#&gt; |.....................| 0.01079 | 0.5617 | 1.935 | 0.03180 |
+#&gt; |.....................| 0.8099 | 0.06752 | 0.6815 | 0.6857 |
+#&gt; |.....................| 1.499 | 0.9544 | 0.7377 | 1.940 |
+#&gt; | F| Forward Diff. | -3.069 | -0.001275 | -0.2861 | -0.04975 |
+#&gt; |.....................| 0.01387 | -0.05203 | -0.3437 | -0.7173 |
+#&gt; |.....................| -0.2694 | -0.1778 | 0.5026 | 0.8511 |
+#&gt; |.....................| -0.9213 | -0.7376 | -0.9765 | -0.1682 |
+#&gt; |<span style='font-weight: bold;'> 138</span>| 466.68962 | 1.016 | -1.839 | -0.9764 | -0.8159 |
+#&gt; |.....................| -0.9167 | -1.342 | 1.790 | -1.793 |
+#&gt; |.....................| -0.9191 | -0.5597 | -0.9461 | -1.115 |
+#&gt; |.....................| -0.6002 | -0.8712 | -1.018 | -0.2680 |
+#&gt; | U| 466.68962 | 92.46 | -6.039 | -0.9488 | -2.078 |
+#&gt; |.....................| -4.529 | 0.2485 | 1.936 | 0.03184 |
+#&gt; |.....................| 0.8115 | 0.06760 | 0.6803 | 0.6854 |
+#&gt; |.....................| 1.499 | 0.9562 | 0.7392 | 1.941 |
+#&gt; | X|<span style='font-weight: bold;'> 466.68962</span> | 92.46 | 0.002385 | 0.2791 | 0.1251 |
+#&gt; |.....................| 0.01079 | 0.5618 | 1.936 | 0.03184 |
+#&gt; |.....................| 0.8115 | 0.06760 | 0.6803 | 0.6854 |
+#&gt; |.....................| 1.499 | 0.9562 | 0.7392 | 1.941 |
+#&gt; | F| Forward Diff. | 6.342 | 0.001592 | -0.2787 | -0.05882 |
+#&gt; |.....................| 0.004933 | -0.02534 | -0.4440 | -0.5467 |
+#&gt; |.....................| -0.1484 | -0.03146 | 0.4648 | -1.264 |
+#&gt; |.....................| -0.3607 | -0.2274 | -0.5157 | -0.1312 |
+#&gt; |<span style='font-weight: bold;'> 139</span>| 466.68314 | 1.015 | -1.839 | -0.9751 | -0.8151 |
+#&gt; |.....................| -0.9166 | -1.339 | 1.792 | -1.792 |
+#&gt; |.....................| -0.9160 | -0.5585 | -0.9470 | -1.115 |
+#&gt; |.....................| -0.5998 | -0.8691 | -1.016 | -0.2676 |
+#&gt; | U| 466.68314 | 92.36 | -6.039 | -0.9476 | -2.077 |
+#&gt; |.....................| -4.529 | 0.2501 | 1.937 | 0.03187 |
+#&gt; |.....................| 0.8128 | 0.06763 | 0.6797 | 0.6853 |
+#&gt; |.....................| 1.500 | 0.9582 | 0.7404 | 1.942 |
+#&gt; | X|<span style='font-weight: bold;'> 466.68314</span> | 92.36 | 0.002385 | 0.2794 | 0.1252 |
+#&gt; |.....................| 0.01079 | 0.5622 | 1.937 | 0.03187 |
+#&gt; |.....................| 0.8128 | 0.06763 | 0.6797 | 0.6853 |
+#&gt; |.....................| 1.500 | 0.9582 | 0.7404 | 1.942 |
+#&gt; | F| Forward Diff. | -4.258 |-0.0003497 | -0.2788 | -0.03383 |
+#&gt; |.....................| 0.01408 | 0.02647 | -0.2857 | -0.5956 |
+#&gt; |.....................| -0.05089 | 0.05050 | 0.4395 | 0.8187 |
+#&gt; |.....................| -0.2669 | -0.06868 | -0.3694 | -0.1159 |
+#&gt; |<span style='font-weight: bold;'> 140</span>| 466.67997 | 1.015 | -1.839 | -0.9739 | -0.8142 |
+#&gt; |.....................| -0.9180 | -1.339 | 1.794 | -1.790 |
+#&gt; |.....................| -0.9137 | -0.5623 | -0.9494 | -1.116 |
+#&gt; |.....................| -0.6002 | -0.8690 | -1.016 | -0.2664 |
+#&gt; | U| 466.67997 | 92.38 | -6.039 | -0.9465 | -2.077 |
+#&gt; |.....................| -4.531 | 0.2499 | 1.938 | 0.03191 |
+#&gt; |.....................| 0.8138 | 0.06752 | 0.6779 | 0.6846 |
+#&gt; |.....................| 1.499 | 0.9583 | 0.7410 | 1.943 |
+#&gt; | X|<span style='font-weight: bold;'> 466.67997</span> | 92.38 | 0.002385 | 0.2796 | 0.1254 |
+#&gt; |.....................| 0.01078 | 0.5622 | 1.938 | 0.03191 |
+#&gt; |.....................| 0.8138 | 0.06752 | 0.6779 | 0.6846 |
+#&gt; |.....................| 1.499 | 0.9583 | 0.7410 | 1.943 |
+#&gt; | M| Mixed Diff. | -1.882 |-7.391e+04 | -0.2259 | -0.03295 |
+#&gt; |.....................| 0.005718 | 0.01130 | -0.3842 | -0.4930 |
+#&gt; |.....................| -0.04972 | -0.05953 | 0.5251 | -1.398 |
+#&gt; |.....................| -0.3564 | -0.08212 | -0.3242 | -0.1008 |
+#&gt; |<span style='font-weight: bold;'> 141</span>| 466.67997 | 1.015 | -1.839 | -0.9739 | -0.8142 |
+#&gt; |.....................| -0.9180 | -1.339 | 1.794 | -1.790 |
+#&gt; |.....................| -0.9137 | -0.5623 | -0.9494 | -1.116 |
+#&gt; |.....................| -0.6002 | -0.8690 | -1.016 | -0.2664 |
+#&gt; | U| 466.67997 | 92.38 | -6.039 | -0.9465 | -2.077 |
+#&gt; |.....................| -4.531 | 0.2499 | 1.938 | 0.03191 |
+#&gt; |.....................| 0.8138 | 0.06752 | 0.6779 | 0.6846 |
+#&gt; |.....................| 1.499 | 0.9583 | 0.7410 | 1.943 |
+#&gt; | X|<span style='font-weight: bold;'> 466.67997</span> | 92.38 | 0.002385 | 0.2796 | 0.1254 |
+#&gt; |.....................| 0.01078 | 0.5622 | 1.938 | 0.03191 |
+#&gt; |.....................| 0.8138 | 0.06752 | 0.6779 | 0.6846 |
+#&gt; |.....................| 1.499 | 0.9583 | 0.7410 | 1.943 |
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: ETAs were reset to zero during optimization; (Can control by foceiControl(resetEtaP=.))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: using R matrix to calculate covariance, can check sandwich or S matrix with $covRS and $covS</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'>
+<span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span>
+ <span class='va'>f_nlmixr_sfo_sfo_focei_const</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_sfo_focei_const</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_sfo_focei_const</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_sfo_saem_obs</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_sfo_focei_obs</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_sfo_saem_obs</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_sfo_focei_obs</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_sfo_focei_tc</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_sfo_focei_tc</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_sfo_saem_obs_tc</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_fomc_sfo_focei_obs_tc</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_sfo_saem_obs_tc</span><span class='op'>$</span><span class='va'>nm</span>,
+ <span class='va'>f_nlmixr_dfop_sfo_focei_obs_tc</span><span class='op'>$</span><span class='va'>nm</span>
+<span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; df AIC
+#&gt; f_nlmixr_sfo_sfo_focei_const$nm 9 1082.4605
+#&gt; f_nlmixr_fomc_sfo_focei_const$nm 11 814.4261
+#&gt; f_nlmixr_dfop_sfo_focei_const$nm 13 870.2659
+#&gt; f_nlmixr_fomc_sfo_saem_obs$nm 12 788.8373
+#&gt; f_nlmixr_fomc_sfo_focei_obs$nm 12 794.5194
+#&gt; f_nlmixr_dfop_sfo_saem_obs$nm 14 815.0797
+#&gt; f_nlmixr_dfop_sfo_focei_obs$nm 14 834.8474
+#&gt; f_nlmixr_fomc_sfo_focei_tc$nm 12 812.3296
+#&gt; f_nlmixr_dfop_sfo_focei_tc$nm 14 819.4103
+#&gt; f_nlmixr_fomc_sfo_saem_obs_tc$nm 14 814.4248
+#&gt; f_nlmixr_fomc_sfo_focei_obs_tc$nm 14 787.4355
+#&gt; f_nlmixr_dfop_sfo_saem_obs_tc$nm 16 828.5143
+#&gt; f_nlmixr_dfop_sfo_focei_obs_tc$nm 16 811.1191</div><div class='input'><span class='co'># Currently, FOMC-SFO with two-component error by variable fitted by focei gives the</span>
+<span class='co'># lowest AIC</span>
+<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlmixr_fomc_sfo_focei_obs_tc</span><span class='op'>)</span>
+</div><div class='img'><img src='nlmixr.mmkin-2.png' alt='' width='700' height='433' /></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/summary.html'>summary</a></span><span class='op'>(</span><span class='va'>f_nlmixr_fomc_sfo_focei_obs_tc</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; nlmixr version used for fitting: 2.0.5
+#&gt; mkin version used for pre-fitting: 1.1.0
+#&gt; R version used for fitting: 4.1.2
+#&gt; Date of fit: Tue Jan 11 19:40:06 2022
+#&gt; Date of summary: Tue Jan 11 19:41:47 2022
+#&gt;
+#&gt; Equations:
+#&gt; d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
+#&gt; d_A1/dt = + f_parent_to_A1 * (alpha/beta) * 1/((time/beta) + 1) *
+#&gt; parent - k_A1 * A1
+#&gt;
+#&gt; Data:
+#&gt; 170 observations of 2 variable(s) grouped in 5 datasets
+#&gt;
+#&gt; Degradation model predictions using RxODE
+#&gt;
+#&gt; Fitted in 17.79 s
+#&gt;
+#&gt; Variance model: Two-component variance unique to each observed variable
+#&gt;
+#&gt; Mean of starting values for individual parameters:
+#&gt; parent_0 log_k_A1 f_parent_qlogis log_alpha log_beta
+#&gt; 93.1168 -5.3034 -0.9442 -0.1065 2.2909
+#&gt;
+#&gt; Mean of starting values for error model parameters:
+#&gt; sigma_low_parent rsd_high_parent sigma_low_A1 rsd_high_A1
+#&gt; 1.15958 0.03005 1.15958 0.03005
+#&gt;
+#&gt; Fixed degradation parameter values:
+#&gt; None
+#&gt;
+#&gt; Results:
+#&gt;
+#&gt; Likelihood calculated by focei
+#&gt; AIC BIC logLik
+#&gt; 787.4 831.3 -379.7
+#&gt;
+#&gt; Optimised parameters:
+#&gt; est. lower upper
+#&gt; parent_0 93.6717 91.2552 96.0882
+#&gt; log_k_A1 -6.3199 -8.4468 -4.1930
+#&gt; f_parent_qlogis -1.0089 -1.3823 -0.6356
+#&gt; log_alpha -0.1616 -0.6624 0.3392
+#&gt; log_beta 2.2088 1.6800 2.7376
+#&gt;
+#&gt; Correlation:
+#&gt; prnt_0 lg__A1 f_prn_ lg_lph
+#&gt; log_k_A1 0.372
+#&gt; f_parent_qlogis -0.786 -0.409
+#&gt; log_alpha 0.336 0.942 -0.306
+#&gt; log_beta -0.399 -0.759 0.248 -0.555
+#&gt;
+#&gt; Random effects (omega):
+#&gt; eta.parent_0 eta.log_k_A1 eta.f_parent_qlogis eta.log_alpha
+#&gt; eta.parent_0 4.391 0.000 0.0000 0.0000
+#&gt; eta.log_k_A1 0.000 6.402 0.0000 0.0000
+#&gt; eta.f_parent_qlogis 0.000 0.000 0.1584 0.0000
+#&gt; eta.log_alpha 0.000 0.000 0.0000 0.3381
+#&gt; eta.log_beta 0.000 0.000 0.0000 0.0000
+#&gt; eta.log_beta
+#&gt; eta.parent_0 0.000
+#&gt; eta.log_k_A1 0.000
+#&gt; eta.f_parent_qlogis 0.000
+#&gt; eta.log_alpha 0.000
+#&gt; eta.log_beta 0.358
+#&gt;
+#&gt; Variance model:
+#&gt; sigma_low_parent rsd_high_parent sigma_low_A1 rsd_high_A1
+#&gt; 2.35616 0.00153 0.63564 0.08639
+#&gt;
+#&gt; Backtransformed parameters:
+#&gt; est. lower upper
+#&gt; parent_0 93.6717 9.126e+01 96.0882
+#&gt; k_A1 0.0018 2.146e-04 0.0151
+#&gt; f_parent_to_A1 0.2672 2.006e-01 0.3462
+#&gt; alpha 0.8508 5.156e-01 1.4038
+#&gt; beta 9.1049 5.366e+00 15.4499
+#&gt;
+#&gt; Resulting formation fractions:
+#&gt; ff
+#&gt; parent_A1 0.2672
+#&gt; parent_sink 0.7328
+#&gt;
+#&gt; Estimated disappearance times:
+#&gt; DT50 DT90 DT50back
+#&gt; parent 11.46 127.3 38.31
+#&gt; A1 385.05 1279.1 NA</div><div class='input'><span class='co'># }</span>
+</div></pre>
+ </div>
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+ <nav id="toc" data-toggle="toc" class="sticky-top">
+ <h2 data-toc-skip>Contents</h2>
+ </nav>
+ </div>
+</div>
+
+
+ <footer>
+ <div class="copyright">
+ <p>Developed by Johannes Ranke.</p>
+</div>
+
+<div class="pkgdown">
+ <p>Site built with <a href="https://pkgdown.r-lib.org/">pkgdown</a> 1.6.1.</p>
+</div>
+
+ </footer>
+ </div>
+
+
+
+
+ </body>
+</html>
+
+
diff --git a/docs/dev/reference/nobs.mkinfit.html b/docs/dev/reference/nobs.mkinfit.html
index 621eb622..0b6c963c 100644
--- a/docs/dev/reference/nobs.mkinfit.html
+++ b/docs/dev/reference/nobs.mkinfit.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/parms.html b/docs/dev/reference/parms.html
index ba0e89bb..9f6f4225 100644
--- a/docs/dev/reference/parms.html
+++ b/docs/dev/reference/parms.html
@@ -74,7 +74,7 @@ considering the error structure that was assumed for the fit." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@ considering the error structure that was assumed for the fit." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -219,10 +219,10 @@ such matrices is returned.</p>
#&gt;
#&gt; $DFOP
#&gt; Dataset 7
-#&gt; parent_0 91.058971597
+#&gt; parent_0 91.058971589
#&gt; k1 0.044946770
#&gt; k2 0.002868336
-#&gt; g 0.526942414
+#&gt; g 0.526942415
#&gt; sigma 2.221302196
#&gt; </div><div class='input'><span class='fu'>parms</span><span class='op'>(</span><span class='va'>fits</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $SFO
@@ -233,17 +233,17 @@ such matrices is returned.</p>
#&gt;
#&gt; $FOMC
#&gt; Dataset 6 Dataset 7 Dataset 8 Dataset 9 Dataset 10
-#&gt; parent_0 95.558575 92.6837649 90.719787 98.383939 94.8481458
+#&gt; parent_0 95.558575 92.6837649 90.719787 98.383939 94.8481459
#&gt; alpha 1.338667 0.4967832 1.639099 1.074460 0.2805272
#&gt; beta 13.033315 14.1451255 5.007077 4.397126 6.9052224
#&gt; sigma 1.847671 1.9167519 1.066063 3.146056 1.6222778
#&gt;
#&gt; $DFOP
#&gt; Dataset 6 Dataset 7 Dataset 8 Dataset 9 Dataset 10
-#&gt; parent_0 96.55213663 91.058971597 90.34509493 98.14858820 94.311323733
+#&gt; parent_0 96.55213663 91.058971589 90.34509493 98.14858820 94.311323734
#&gt; k1 0.21954588 0.044946770 0.41232288 0.31697588 0.080663857
#&gt; k2 0.02957934 0.002868336 0.07581766 0.03260384 0.003425417
-#&gt; g 0.44845068 0.526942414 0.66091967 0.65322767 0.342652880
+#&gt; g 0.44845068 0.526942415 0.66091967 0.65322767 0.342652880
#&gt; sigma 1.35690468 2.221302196 1.34169076 2.87159846 1.942067831
#&gt; </div><div class='input'><span class='fu'>parms</span><span class='op'>(</span><span class='va'>fits</span>, transformed <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $SFO
diff --git a/docs/dev/reference/plot.mixed.mmkin-1.png b/docs/dev/reference/plot.mixed.mmkin-1.png
index 5cb33214..be3c664a 100644
--- a/docs/dev/reference/plot.mixed.mmkin-1.png
+++ b/docs/dev/reference/plot.mixed.mmkin-1.png
Binary files differ
diff --git a/docs/dev/reference/plot.mixed.mmkin-2.png b/docs/dev/reference/plot.mixed.mmkin-2.png
index c0d67204..b0e43b11 100644
--- a/docs/dev/reference/plot.mixed.mmkin-2.png
+++ b/docs/dev/reference/plot.mixed.mmkin-2.png
Binary files differ
diff --git a/docs/dev/reference/plot.mixed.mmkin-3.png b/docs/dev/reference/plot.mixed.mmkin-3.png
index 5e00afe6..7e2876b3 100644
--- a/docs/dev/reference/plot.mixed.mmkin-3.png
+++ b/docs/dev/reference/plot.mixed.mmkin-3.png
Binary files differ
diff --git a/docs/dev/reference/plot.mixed.mmkin-4.png b/docs/dev/reference/plot.mixed.mmkin-4.png
index 6a5f3b9c..945c4d41 100644
--- a/docs/dev/reference/plot.mixed.mmkin-4.png
+++ b/docs/dev/reference/plot.mixed.mmkin-4.png
Binary files differ
diff --git a/docs/dev/reference/plot.mixed.mmkin.html b/docs/dev/reference/plot.mixed.mmkin.html
index 55c411e7..69345b2f 100644
--- a/docs/dev/reference/plot.mixed.mmkin.html
+++ b/docs/dev/reference/plot.mixed.mmkin.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -157,11 +157,13 @@
xlim <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/range.html'>range</a></span><span class='op'>(</span><span class='va'>x</span><span class='op'>$</span><span class='va'>data</span><span class='op'>$</span><span class='va'>time</span><span class='op'>)</span>,
resplot <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"predicted"</span>, <span class='st'>"time"</span><span class='op'>)</span>,
pred_over <span class='op'>=</span> <span class='cn'>NULL</span>,
+ test_log_parms <span class='op'>=</span> <span class='cn'>FALSE</span>,
+ conf.level <span class='op'>=</span> <span class='fl'>0.6</span>,
ymax <span class='op'>=</span> <span class='st'>"auto"</span>,
maxabs <span class='op'>=</span> <span class='st'>"auto"</span>,
ncol.legend <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/ifelse.html'>ifelse</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/length.html'>length</a></span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span> <span class='op'>&lt;=</span> <span class='fl'>3</span>, <span class='fu'><a href='https://rdrr.io/r/base/length.html'>length</a></span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span> <span class='op'>+</span> <span class='fl'>1</span>, <span class='fu'><a href='https://rdrr.io/r/base/ifelse.html'>ifelse</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/length.html'>length</a></span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span> <span class='op'>&lt;=</span> <span class='fl'>8</span>, <span class='fl'>3</span>, <span class='fl'>4</span><span class='op'>)</span><span class='op'>)</span>,
nrow.legend <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/Round.html'>ceiling</a></span><span class='op'>(</span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/length.html'>length</a></span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span> <span class='op'>+</span> <span class='fl'>1</span><span class='op'>)</span><span class='op'>/</span><span class='va'>ncol.legend</span><span class='op'>)</span>,
- rel.height.legend <span class='op'>=</span> <span class='fl'>0.03</span> <span class='op'>+</span> <span class='fl'>0.08</span> <span class='op'>*</span> <span class='va'>nrow.legend</span>,
+ rel.height.legend <span class='op'>=</span> <span class='fl'>0.02</span> <span class='op'>+</span> <span class='fl'>0.07</span> <span class='op'>*</span> <span class='va'>nrow.legend</span>,
rel.height.bottom <span class='op'>=</span> <span class='fl'>1.1</span>,
pch_ds <span class='op'>=</span> <span class='fl'>1</span><span class='op'>:</span><span class='fu'><a href='https://rdrr.io/r/base/length.html'>length</a></span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span>,
col_ds <span class='op'>=</span> <span class='va'>pch_ds</span> <span class='op'>+</span> <span class='fl'>1</span>,
@@ -212,6 +214,16 @@ predicted values?</p></td>
from <a href='mkinpredict.html'>mkinpredict</a> with a compatible <a href='mkinmod.html'>mkinmod</a>.</p></td>
</tr>
<tr>
+ <th>test_log_parms</th>
+ <td><p>Passed to <a href='mean_degparms.html'>mean_degparms</a> in the case of an
+<a href='mixed.html'>mixed.mmkin</a> object</p></td>
+ </tr>
+ <tr>
+ <th>conf.level</th>
+ <td><p>Passed to <a href='mean_degparms.html'>mean_degparms</a> in the case of an
+<a href='mixed.html'>mixed.mmkin</a> object</p></td>
+ </tr>
+ <tr>
<th>ymax</th>
<td><p>Vector of maximum y axis values</p></td>
</tr>
@@ -278,23 +290,24 @@ corresponding model prediction lines for the different datasets.</p></td>
</div><div class='img'><img src='plot.mixed.mmkin-1.png' alt='' width='700' height='433' /></div><div class='input'>
<span class='co'># For this fit we need to increase pnlsMaxiter, and we increase the</span>
<span class='co'># tolerance in order to speed up the fit for this example evaluation</span>
+<span class='co'># It still takes 20 seconds to run</span>
<span class='va'>f_nlme</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f</span>, control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>pnlsMaxIter <span class='op'>=</span> <span class='fl'>120</span>, tolerance <span class='op'>=</span> <span class='fl'>1e-3</span><span class='op'>)</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlme</span><span class='op'>)</span>
</div><div class='img'><img src='plot.mixed.mmkin-2.png' alt='' width='700' height='433' /></div><div class='input'>
<span class='va'>f_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='saem.html'>saem</a></span><span class='op'>(</span><span class='va'>f</span>, transformations <span class='op'>=</span> <span class='st'>"saemix"</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Dec 21 05:58:23 2020"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Dec 21 05:58:30 2020"</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem</span><span class='op'>)</span>
-</div><div class='img'><img src='plot.mixed.mmkin-3.png' alt='' width='700' height='433' /></div><div class='input'>
+</div><div class='output co'>#&gt; <span class='error'>Error in saem(f, transformations = "saemix"): unused argument (transformations = "saemix")</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in plot(f_saem): object 'f_saem' not found</span></div><div class='input'>
+<span class='va'>f_obs</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='st'>"DFOP-SFO"</span> <span class='op'>=</span> <span class='va'>dfop_sfo</span><span class='op'>)</span>, <span class='va'>ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"obs"</span><span class='op'>)</span>
+<span class='va'>f_nlmix</span> <span class='op'>&lt;-</span> <span class='fu'>nlmix</span><span class='op'>(</span><span class='va'>f_obs</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in nlmix(f_obs): could not find function "nlmix"</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_nlmix</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in plot(f_nlmix): object 'f_nlmix' not found</span></div><div class='input'>
<span class='co'># We can overlay the two variants if we generate predictions</span>
<span class='va'>pred_nlme</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinpredict.html'>mkinpredict</a></span><span class='op'>(</span><span class='va'>dfop_sfo</span>,
<span class='va'>f_nlme</span><span class='op'>$</span><span class='va'>bparms.optim</span><span class='op'>[</span><span class='op'>-</span><span class='fl'>1</span><span class='op'>]</span>,
<span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='va'>f_nlme</span><span class='op'>$</span><span class='va'>bparms.optim</span><span class='op'>[[</span><span class='fl'>1</span><span class='op'>]</span><span class='op'>]</span>, A1 <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span>,
<span class='fu'><a href='https://rdrr.io/r/base/seq.html'>seq</a></span><span class='op'>(</span><span class='fl'>0</span>, <span class='fl'>180</span>, by <span class='op'>=</span> <span class='fl'>0.2</span><span class='op'>)</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/graphics/plot.default.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem</span>, pred_over <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>nlme <span class='op'>=</span> <span class='va'>pred_nlme</span><span class='op'>)</span><span class='op'>)</span>
-</div><div class='img'><img src='plot.mixed.mmkin-4.png' alt='' width='700' height='433' /></div><div class='input'><span class='co'># }</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in plot(f_saem, pred_over = list(nlme = pred_nlme)): object 'f_saem' not found</span></div><div class='input'><span class='co'># }</span>
</div></pre>
</div>
<div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
diff --git a/docs/dev/reference/plot.mkinfit-2.png b/docs/dev/reference/plot.mkinfit-2.png
index 376c812f..a11d1680 100644
--- a/docs/dev/reference/plot.mkinfit-2.png
+++ b/docs/dev/reference/plot.mkinfit-2.png
Binary files differ
diff --git a/docs/dev/reference/plot.mkinfit-5.png b/docs/dev/reference/plot.mkinfit-5.png
index bc44de88..6631aa68 100644
--- a/docs/dev/reference/plot.mkinfit-5.png
+++ b/docs/dev/reference/plot.mkinfit-5.png
Binary files differ
diff --git a/docs/dev/reference/plot.mkinfit-6.png b/docs/dev/reference/plot.mkinfit-6.png
index eb8cbd92..946b20c5 100644
--- a/docs/dev/reference/plot.mkinfit-6.png
+++ b/docs/dev/reference/plot.mkinfit-6.png
Binary files differ
diff --git a/docs/dev/reference/plot.mkinfit-7.png b/docs/dev/reference/plot.mkinfit-7.png
index 92a664f4..10807ea8 100644
--- a/docs/dev/reference/plot.mkinfit-7.png
+++ b/docs/dev/reference/plot.mkinfit-7.png
Binary files differ
diff --git a/docs/dev/reference/plot.mkinfit.html b/docs/dev/reference/plot.mkinfit.html
index c5bfb528..c5249ecd 100644
--- a/docs/dev/reference/plot.mkinfit.html
+++ b/docs/dev/reference/plot.mkinfit.html
@@ -74,7 +74,7 @@ observed data together with the solution of the fitted model." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
diff --git a/docs/dev/reference/plot.mmkin-1.png b/docs/dev/reference/plot.mmkin-1.png
index f12b7907..647dfb8a 100644
--- a/docs/dev/reference/plot.mmkin-1.png
+++ b/docs/dev/reference/plot.mmkin-1.png
Binary files differ
diff --git a/docs/dev/reference/plot.mmkin-2.png b/docs/dev/reference/plot.mmkin-2.png
index e3127554..1bc1c9db 100644
--- a/docs/dev/reference/plot.mmkin-2.png
+++ b/docs/dev/reference/plot.mmkin-2.png
Binary files differ
diff --git a/docs/dev/reference/plot.mmkin-3.png b/docs/dev/reference/plot.mmkin-3.png
index 5448976e..50d6ffac 100644
--- a/docs/dev/reference/plot.mmkin-3.png
+++ b/docs/dev/reference/plot.mmkin-3.png
Binary files differ
diff --git a/docs/dev/reference/plot.mmkin-4.png b/docs/dev/reference/plot.mmkin-4.png
index 9a25fc50..e049fa16 100644
--- a/docs/dev/reference/plot.mmkin-4.png
+++ b/docs/dev/reference/plot.mmkin-4.png
Binary files differ
diff --git a/docs/dev/reference/plot.mmkin-5.png b/docs/dev/reference/plot.mmkin-5.png
index 82b422b5..2421995b 100644
--- a/docs/dev/reference/plot.mmkin-5.png
+++ b/docs/dev/reference/plot.mmkin-5.png
Binary files differ
diff --git a/docs/dev/reference/plot.mmkin.html b/docs/dev/reference/plot.mmkin.html
index ee80c6e4..9ca0df94 100644
--- a/docs/dev/reference/plot.mmkin.html
+++ b/docs/dev/reference/plot.mmkin.html
@@ -76,7 +76,7 @@ the fit of at least one model to the same dataset is shown." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
diff --git a/docs/dev/reference/plot.nafta.html b/docs/dev/reference/plot.nafta.html
index 9fc59f94..c24fba99 100644
--- a/docs/dev/reference/plot.nafta.html
+++ b/docs/dev/reference/plot.nafta.html
@@ -73,7 +73,7 @@ function (SFO, then IORE, then DFOP)." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ function (SFO, then IORE, then DFOP)." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/reference/reexports.html b/docs/dev/reference/reexports.html
index f12a2690..4fe5164b 100644
--- a/docs/dev/reference/reexports.html
+++ b/docs/dev/reference/reexports.html
@@ -45,7 +45,9 @@ below to see their documentation.
lmtestlrtest
- nlmenlme
+ nlmeintervals, nlme
+
+ nlmixrnlmixr
" />
@@ -79,7 +81,7 @@ below to see their documentation.
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -128,7 +130,7 @@ below to see their documentation.
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -146,7 +148,7 @@ below to see their documentation.
<div class="col-md-9 contents">
<div class="page-header">
<h1>Objects exported from other packages</h1>
- <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/lrtest.mkinfit.R'><code>R/lrtest.mkinfit.R</code></a>, <a href='https://github.com/jranke/mkin/blob/master/R/nlme.mmkin.R'><code>R/nlme.mmkin.R</code></a></small>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/intervals.R'><code>R/intervals.R</code></a>, <a href='https://github.com/jranke/mkin/blob/master/R/lrtest.mkinfit.R'><code>R/lrtest.mkinfit.R</code></a>, <a href='https://github.com/jranke/mkin/blob/master/R/nlme.mmkin.R'><code>R/nlme.mmkin.R</code></a>, and 1 more</small>
<div class="hidden name"><code>reexports.Rd</code></div>
</div>
@@ -156,7 +158,9 @@ below to see their documentation.</p>
<dl>
<dt>lmtest</dt><dd><p><code><a href='https://rdrr.io/pkg/lmtest/man/lrtest.html'>lrtest</a></code></p></dd>
- <dt>nlme</dt><dd><p><code><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></code></p></dd>
+ <dt>nlme</dt><dd><p><code><a href='https://rdrr.io/pkg/nlme/man/intervals.html'>intervals</a></code>, <code><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></code></p></dd>
+
+ <dt>nlmixr</dt><dd><p><code><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></code></p></dd>
</dl>
</div>
diff --git a/docs/dev/reference/residuals.mkinfit.html b/docs/dev/reference/residuals.mkinfit.html
index 95114dae..3f518ab7 100644
--- a/docs/dev/reference/residuals.mkinfit.html
+++ b/docs/dev/reference/residuals.mkinfit.html
@@ -72,7 +72,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -121,7 +121,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -175,7 +175,7 @@ standard deviation obtained from the fitted error model?</p></td>
</div><div class='output co'>#&gt; [1] 0.09726374 -0.13912142 -0.15351210 0.73388322 -0.08657004 -0.93204702
#&gt; [7] -0.03269080 1.45347823 -0.88423697</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/stats/residuals.html'>residuals</a></span><span class='op'>(</span><span class='va'>f</span>, standardized <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
</div><div class='output co'>#&gt; [1] 0.13969917 -0.19981904 -0.22048826 1.05407091 -0.12433989 -1.33869208
-#&gt; [7] -0.04695354 2.08761977 -1.27002287</div></pre>
+#&gt; [7] -0.04695355 2.08761977 -1.27002287</div></pre>
</div>
<div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
<nav id="toc" data-toggle="toc" class="sticky-top">
diff --git a/docs/dev/reference/saem-1.png b/docs/dev/reference/saem-1.png
index 2df248bb..0e87d741 100644
--- a/docs/dev/reference/saem-1.png
+++ b/docs/dev/reference/saem-1.png
Binary files differ
diff --git a/docs/dev/reference/saem-2.png b/docs/dev/reference/saem-2.png
index d4a2c1be..456a4c58 100644
--- a/docs/dev/reference/saem-2.png
+++ b/docs/dev/reference/saem-2.png
Binary files differ
diff --git a/docs/dev/reference/saem-3.png b/docs/dev/reference/saem-3.png
index 6a32cda1..27d43e53 100644
--- a/docs/dev/reference/saem-3.png
+++ b/docs/dev/reference/saem-3.png
Binary files differ
diff --git a/docs/dev/reference/saem-4.png b/docs/dev/reference/saem-4.png
index bf24d6b0..5c089bbc 100644
--- a/docs/dev/reference/saem-4.png
+++ b/docs/dev/reference/saem-4.png
Binary files differ
diff --git a/docs/dev/reference/saem-5.png b/docs/dev/reference/saem-5.png
index 6e6e0f91..d22e7285 100644
--- a/docs/dev/reference/saem-5.png
+++ b/docs/dev/reference/saem-5.png
Binary files differ
diff --git a/docs/dev/reference/saem.html b/docs/dev/reference/saem.html
index 59589378..83a62359 100644
--- a/docs/dev/reference/saem.html
+++ b/docs/dev/reference/saem.html
@@ -74,7 +74,7 @@ Expectation Maximisation algorithm (SAEM)." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -158,9 +158,13 @@ Expectation Maximisation algorithm (SAEM).</p>
<span class='va'>object</span>,
transformations <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"mkin"</span>, <span class='st'>"saemix"</span><span class='op'>)</span>,
degparms_start <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/numeric.html'>numeric</a></span><span class='op'>(</span><span class='op'>)</span>,
+ test_log_parms <span class='op'>=</span> <span class='cn'>TRUE</span>,
+ conf.level <span class='op'>=</span> <span class='fl'>0.6</span>,
solution_type <span class='op'>=</span> <span class='st'>"auto"</span>,
- control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>displayProgress <span class='op'>=</span> <span class='cn'>FALSE</span>, print <span class='op'>=</span> <span class='cn'>FALSE</span>, save <span class='op'>=</span> <span class='cn'>FALSE</span>, save.graphs <span class='op'>=</span>
- <span class='cn'>FALSE</span><span class='op'>)</span>,
+ nbiter.saemix <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='fl'>300</span>, <span class='fl'>100</span><span class='op'>)</span>,
+ control <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>displayProgress <span class='op'>=</span> <span class='cn'>FALSE</span>, print <span class='op'>=</span> <span class='cn'>FALSE</span>, nbiter.saemix <span class='op'>=</span> <span class='va'>nbiter.saemix</span>,
+ save <span class='op'>=</span> <span class='cn'>FALSE</span>, save.graphs <span class='op'>=</span> <span class='cn'>FALSE</span><span class='op'>)</span>,
+ fail_with_errors <span class='op'>=</span> <span class='cn'>TRUE</span>,
verbose <span class='op'>=</span> <span class='cn'>FALSE</span>,
quiet <span class='op'>=</span> <span class='cn'>FALSE</span>,
<span class='va'>...</span>
@@ -174,6 +178,7 @@ Expectation Maximisation algorithm (SAEM).</p>
solution_type <span class='op'>=</span> <span class='st'>"auto"</span>,
transformations <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"mkin"</span>, <span class='st'>"saemix"</span><span class='op'>)</span>,
degparms_start <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/numeric.html'>numeric</a></span><span class='op'>(</span><span class='op'>)</span>,
+ test_log_parms <span class='op'>=</span> <span class='cn'>FALSE</span>,
verbose <span class='op'>=</span> <span class='cn'>FALSE</span>,
<span class='va'>...</span>
<span class='op'>)</span>
@@ -206,13 +211,35 @@ SFO or DFOP is used for the parent and there is either no metabolite or one.</p>
be used to override the starting values obtained from the 'mmkin' object.</p></td>
</tr>
<tr>
+ <th>test_log_parms</th>
+ <td><p>If TRUE, an attempt is made to use more robust starting
+values for population parameters fitted as log parameters in mkin (like
+rate constants) by only considering rate constants that pass the t-test
+when calculating mean degradation parameters using <a href='mean_degparms.html'>mean_degparms</a>.</p></td>
+ </tr>
+ <tr>
+ <th>conf.level</th>
+ <td><p>Possibility to adjust the required confidence level
+for parameter that are tested if requested by 'test_log_parms'.</p></td>
+ </tr>
+ <tr>
<th>solution_type</th>
<td><p>Possibility to specify the solution type in case the
automatic choice is not desired</p></td>
</tr>
<tr>
+ <th>nbiter.saemix</th>
+ <td><p>Convenience option to increase the number of
+iterations</p></td>
+ </tr>
+ <tr>
<th>control</th>
- <td><p>Passed to <a href='https://rdrr.io/pkg/saemix/man/saemix.html'>saemix::saemix</a></p></td>
+ <td><p>Passed to <a href='https://rdrr.io/pkg/saemix/man/saemix.html'>saemix::saemix</a>.</p></td>
+ </tr>
+ <tr>
+ <th>fail_with_errors</th>
+ <td><p>Should a failure to compute standard errors
+from the inverse of the Fisher Information Matrix be a failure?</p></td>
</tr>
<tr>
<th>verbose</th>
@@ -260,75 +287,29 @@ using <a href='mmkin.html'>mmkin</a>.</p>
<span class='va'>f_mmkin_parent_p0_fixed</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='st'>"FOMC"</span>, <span class='va'>ds</span>,
state.ini <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fl'>100</span><span class='op'>)</span>, fixed_initials <span class='op'>=</span> <span class='st'>"parent"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='va'>f_saem_p0_fixed</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent_p0_fixed</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:41:42 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:41:43 2021"</div><div class='input'>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'>
<span class='va'>f_mmkin_parent</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"FOMC"</span>, <span class='st'>"DFOP"</span><span class='op'>)</span>, <span class='va'>ds</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='va'>f_saem_sfo</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:41:45 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:41:46 2021"</div><div class='input'><span class='va'>f_saem_fomc</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:41:47 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:41:49 2021"</div><div class='input'><span class='va'>f_saem_dfop</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"DFOP"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:41:49 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:41:52 2021"</div><div class='input'>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'><span class='va'>f_saem_fomc</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'><span class='va'>f_saem_dfop</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent</span><span class='op'>[</span><span class='st'>"DFOP"</span>, <span class='op'>]</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'>
<span class='co'># The returned saem.mmkin object contains an SaemixObject, therefore we can use</span>
<span class='co'># functions from saemix</span>
<span class='kw'><a href='https://rdrr.io/r/base/library.html'>library</a></span><span class='op'>(</span><span class='va'>saemix</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='message'>Package saemix, version 3.1.9000</span>
-#&gt; <span class='message'> please direct bugs, questions and feedback to emmanuelle.comets@inserm.fr</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/compare.saemix.html'>compare.saemix</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='va'>f_saem_sfo</span><span class='op'>$</span><span class='va'>so</span>, <span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, <span class='va'>f_saem_dfop</span><span class='op'>$</span><span class='va'>so</span><span class='op'>)</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in compare.saemix(list(f_saem_sfo$so, f_saem_fomc$so, f_saem_dfop$so)): 'compare.saemix' requires at least two models.</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"convergence"</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Plotting convergence plots</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"individual.fit"</span><span class='op'>)</span>
-</div><div class='img'><img src='saem-1.png' alt='' width='700' height='433' /></div><div class='output co'>#&gt; Plotting individual fits</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"npde"</span><span class='op'>)</span>
-</div><div class='img'><img src='saem-2.png' alt='' width='700' height='433' /></div><div class='output co'>#&gt; Simulating data using nsim = 1000 simulated datasets
-#&gt; Computing WRES and npde .
-#&gt; Plotting npde</div><div class='img'><img src='saem-3.png' alt='' width='700' height='433' /></div><div class='output co'>#&gt; ---------------------------------------------
-#&gt; Distribution of npde:
-#&gt; mean= -0.01528 (SE= 0.098 )
-#&gt; variance= 0.862 (SE= 0.13 )
-#&gt; skewness= 0.5016
-#&gt; kurtosis= 1.18
-#&gt; ---------------------------------------------
-#&gt;
-#&gt; Statistical tests
-#&gt; Wilcoxon signed rank test : 0.679
-#&gt; Fisher variance test : 0.36
-#&gt; SW test of normality : 0.0855 .
-#&gt; Global adjusted p-value : 0.257
-#&gt; ---
-#&gt; Signif. codes: '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1
-#&gt; ---------------------------------------------</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"vpc"</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Performing simulations under the model.
-#&gt; Plotting VPC
-#&gt; Method used for VPC: binning by quantiles on X , dividing into the following intervals
-#&gt; Interval Centered.On
-#&gt; 1 (-1,3] 1.3
-#&gt; 2 (3,8] 7.4
-#&gt; 3 (8,14] 13.2
-#&gt; 4 (14,21] 20.5
-#&gt; 5 (21,37.7] 29.5
-#&gt; 6 (37.7,60] 50.4
-#&gt; 7 (60,90] 76.6
-#&gt; 8 (90,120] 109.0
-#&gt; 9 (120,180] 156.0 </div><div class='img'><img src='saem-4.png' alt='' width='700' height='433' /></div><div class='input'>
+#&gt; <span class='message'> please direct bugs, questions and feedback to emmanuelle.comets@inserm.fr</span></div><div class='output co'>#&gt; <span class='message'></span>
+#&gt; <span class='message'>Attaching package: ‘saemix’</span></div><div class='output co'>#&gt; <span class='message'>The following object is masked from ‘package:RxODE’:</span>
+#&gt; <span class='message'></span>
+#&gt; <span class='message'> phi</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/compare.saemix.html'>compare.saemix</a></span><span class='op'>(</span><span class='va'>f_saem_sfo</span><span class='op'>$</span><span class='va'>so</span>, <span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, <span class='va'>f_saem_dfop</span><span class='op'>$</span><span class='va'>so</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in compare.saemix(f_saem_sfo$so, f_saem_fomc$so, f_saem_dfop$so): object 'f_saem_sfo' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"convergence"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'plot': object 'f_saem_fomc' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"individual.fit"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'plot': object 'f_saem_fomc' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"npde"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'plot': object 'f_saem_fomc' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, plot.type <span class='op'>=</span> <span class='st'>"vpc"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'plot': object 'f_saem_fomc' not found</span></div><div class='input'>
<span class='va'>f_mmkin_parent_tc</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/update.html'>update</a></span><span class='op'>(</span><span class='va'>f_mmkin_parent</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span><span class='op'>)</span>
<span class='va'>f_saem_fomc_tc</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin_parent_tc</span><span class='op'>[</span><span class='st'>"FOMC"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:41:55 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:42:00 2021"</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/compare.saemix.html'>compare.saemix</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, <span class='va'>f_saem_fomc_tc</span><span class='op'>$</span><span class='va'>so</span><span class='op'>)</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in compare.saemix(list(f_saem_fomc$so, f_saem_fomc_tc$so)): 'compare.saemix' requires at least two models.</span></div><div class='input'>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/compare.saemix.html'>compare.saemix</a></span><span class='op'>(</span><span class='va'>f_saem_fomc</span><span class='op'>$</span><span class='va'>so</span>, <span class='va'>f_saem_fomc_tc</span><span class='op'>$</span><span class='va'>so</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in compare.saemix(f_saem_fomc$so, f_saem_fomc_tc$so): object 'f_saem_fomc' not found</span></div><div class='input'>
<span class='va'>sfo_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='st'>"A1"</span><span class='op'>)</span>,
A1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'><span class='va'>fomc_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"FOMC"</span>, <span class='st'>"A1"</span><span class='op'>)</span>,
@@ -345,314 +326,12 @@ using <a href='mmkin.html'>mmkin</a>.</p>
<span class='co'># When using the analytical solutions written for mkin this took around</span>
<span class='co'># four minutes</span>
<span class='va'>f_saem_sfo_sfo</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin</span><span class='op'>[</span><span class='st'>"SFO-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:42:02 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:42:07 2021"</div><div class='input'><span class='va'>f_saem_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 25 14:42:08 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 25 14:42:17 2021"</div><div class='input'><span class='co'># We can use print, plot and summary methods to check the results</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'><span class='va'>f_saem_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'>saem</span><span class='op'>(</span><span class='va'>f_mmkin</span><span class='op'>[</span><span class='st'>"DFOP-SFO"</span>, <span class='op'>]</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'><span class='co'># We can use print, plot and summary methods to check the results</span>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Kinetic nonlinear mixed-effects model fit by SAEM
-#&gt; Structural model:
-#&gt; d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
-#&gt; time)) / (g * exp(-k1 * time) + (1 - g) * exp(-k2 * time)))
-#&gt; * parent
-#&gt; d_A1/dt = + f_parent_to_A1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
-#&gt; * exp(-k2 * time)) / (g * exp(-k1 * time) + (1 - g) *
-#&gt; exp(-k2 * time))) * parent - k_A1 * A1
-#&gt;
-#&gt; Data:
-#&gt; 170 observations of 2 variable(s) grouped in 5 datasets
-#&gt;
-#&gt; Likelihood computed by importance sampling
-#&gt; AIC BIC logLik
-#&gt; 841.6 836.5 -407.8
-#&gt;
-#&gt; Fitted parameters:
-#&gt; estimate lower upper
-#&gt; parent_0 93.76647 91.15312 96.3798
-#&gt; log_k_A1 -6.13235 -8.45788 -3.8068
-#&gt; f_parent_qlogis -0.97364 -1.36940 -0.5779
-#&gt; log_k1 -2.53176 -3.80372 -1.2598
-#&gt; log_k2 -3.58667 -5.29524 -1.8781
-#&gt; g_qlogis 0.01238 -1.07968 1.1044
-#&gt; Var.parent_0 7.61106 -3.34955 18.5717
-#&gt; Var.log_k_A1 4.64679 -2.73133 12.0249
-#&gt; Var.f_parent_qlogis 0.19693 -0.05498 0.4488
-#&gt; Var.log_k1 2.01717 -0.51980 4.5542
-#&gt; Var.log_k2 3.63412 -0.92964 8.1979
-#&gt; Var.g_qlogis 0.20045 -0.97425 1.3751
-#&gt; a.1 1.88335 1.66636 2.1004
-#&gt; SD.parent_0 2.75881 0.77234 4.7453
-#&gt; SD.log_k_A1 2.15564 0.44429 3.8670
-#&gt; SD.f_parent_qlogis 0.44377 0.15994 0.7276
-#&gt; SD.log_k1 1.42027 0.52714 2.3134
-#&gt; SD.log_k2 1.90634 0.70934 3.1033
-#&gt; SD.g_qlogis 0.44771 -0.86417 1.7596</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span><span class='op'>)</span>
-</div><div class='img'><img src='saem-5.png' alt='' width='700' height='433' /></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; saemix version used for fitting: 3.1.9000
-#&gt; mkin version used for pre-fitting: 0.9.50.4
-#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Jan 25 14:42:18 2021
-#&gt; Date of summary: Mon Jan 25 14:42:18 2021
-#&gt;
-#&gt; Equations:
-#&gt; d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
-#&gt; time)) / (g * exp(-k1 * time) + (1 - g) * exp(-k2 * time)))
-#&gt; * parent
-#&gt; d_A1/dt = + f_parent_to_A1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
-#&gt; * exp(-k2 * time)) / (g * exp(-k1 * time) + (1 - g) *
-#&gt; exp(-k2 * time))) * parent - k_A1 * A1
-#&gt;
-#&gt; Data:
-#&gt; 170 observations of 2 variable(s) grouped in 5 datasets
-#&gt;
-#&gt; Model predictions using solution type analytical
-#&gt;
-#&gt; Fitted in 9.954 s using 300, 100 iterations
-#&gt;
-#&gt; Variance model: Constant variance
-#&gt;
-#&gt; Mean of starting values for individual parameters:
-#&gt; parent_0 log_k_A1 f_parent_qlogis log_k1 log_k2
-#&gt; 93.8102 -9.7647 -0.9711 -1.8799 -4.2708
-#&gt; g_qlogis
-#&gt; 0.1356
-#&gt;
-#&gt; Fixed degradation parameter values:
-#&gt; None
-#&gt;
-#&gt; Results:
-#&gt;
-#&gt; Likelihood computed by importance sampling
-#&gt; AIC BIC logLik
-#&gt; 841.6 836.5 -407.8
-#&gt;
-#&gt; Optimised parameters:
-#&gt; est. lower upper
-#&gt; parent_0 93.76647 91.153 96.3798
-#&gt; log_k_A1 -6.13235 -8.458 -3.8068
-#&gt; f_parent_qlogis -0.97364 -1.369 -0.5779
-#&gt; log_k1 -2.53176 -3.804 -1.2598
-#&gt; log_k2 -3.58667 -5.295 -1.8781
-#&gt; g_qlogis 0.01238 -1.080 1.1044
-#&gt;
-#&gt; Correlation:
-#&gt; prnt_0 lg__A1 f_prn_ log_k1 log_k2
-#&gt; log_k_A1 -0.013
-#&gt; f_parent_qlogis -0.025 0.050
-#&gt; log_k1 0.030 0.000 -0.005
-#&gt; log_k2 0.010 0.005 -0.003 0.032
-#&gt; g_qlogis -0.063 -0.015 0.010 -0.167 -0.177
-#&gt;
-#&gt; Random effects:
-#&gt; est. lower upper
-#&gt; SD.parent_0 2.7588 0.7723 4.7453
-#&gt; SD.log_k_A1 2.1556 0.4443 3.8670
-#&gt; SD.f_parent_qlogis 0.4438 0.1599 0.7276
-#&gt; SD.log_k1 1.4203 0.5271 2.3134
-#&gt; SD.log_k2 1.9063 0.7093 3.1033
-#&gt; SD.g_qlogis 0.4477 -0.8642 1.7596
-#&gt;
-#&gt; Variance model:
-#&gt; est. lower upper
-#&gt; a.1 1.883 1.666 2.1
-#&gt;
-#&gt; Backtransformed parameters:
-#&gt; est. lower upper
-#&gt; parent_0 93.766473 9.115e+01 96.37983
-#&gt; k_A1 0.002171 2.122e-04 0.02222
-#&gt; f_parent_to_A1 0.274156 2.027e-01 0.35942
-#&gt; k1 0.079519 2.229e-02 0.28371
-#&gt; k2 0.027691 5.015e-03 0.15288
-#&gt; g 0.503095 2.536e-01 0.75109
-#&gt;
-#&gt; Resulting formation fractions:
-#&gt; ff
-#&gt; parent_A1 0.2742
-#&gt; parent_sink 0.7258
-#&gt;
-#&gt; Estimated disappearance times:
-#&gt; DT50 DT90 DT50back DT50_k1 DT50_k2
-#&gt; parent 14.11 59.53 17.92 8.717 25.03
-#&gt; A1 319.21 1060.38 NA NA NA
-#&gt;
-#&gt; Data:
-#&gt; ds name time observed predicted residual std standardized
-#&gt; Dataset 6 parent 0 97.2 95.79523 -1.40477 1.883 -0.745888
-#&gt; Dataset 6 parent 0 96.4 95.79523 -0.60477 1.883 -0.321114
-#&gt; Dataset 6 parent 3 71.1 71.32042 0.22042 1.883 0.117035
-#&gt; Dataset 6 parent 3 69.2 71.32042 2.12042 1.883 1.125873
-#&gt; Dataset 6 parent 6 58.1 56.45256 -1.64744 1.883 -0.874739
-#&gt; Dataset 6 parent 6 56.6 56.45256 -0.14744 1.883 -0.078288
-#&gt; Dataset 6 parent 10 44.4 44.48523 0.08523 1.883 0.045256
-#&gt; Dataset 6 parent 10 43.4 44.48523 1.08523 1.883 0.576224
-#&gt; Dataset 6 parent 20 33.3 29.75774 -3.54226 1.883 -1.880826
-#&gt; Dataset 6 parent 20 29.2 29.75774 0.55774 1.883 0.296141
-#&gt; Dataset 6 parent 34 17.6 19.35710 1.75710 1.883 0.932966
-#&gt; Dataset 6 parent 34 18.0 19.35710 1.35710 1.883 0.720578
-#&gt; Dataset 6 parent 55 10.5 10.48443 -0.01557 1.883 -0.008266
-#&gt; Dataset 6 parent 55 9.3 10.48443 1.18443 1.883 0.628895
-#&gt; Dataset 6 parent 90 4.5 3.78622 -0.71378 1.883 -0.378995
-#&gt; Dataset 6 parent 90 4.7 3.78622 -0.91378 1.883 -0.485188
-#&gt; Dataset 6 parent 112 3.0 1.99608 -1.00392 1.883 -0.533048
-#&gt; Dataset 6 parent 112 3.4 1.99608 -1.40392 1.883 -0.745435
-#&gt; Dataset 6 parent 132 2.3 1.11539 -1.18461 1.883 -0.628990
-#&gt; Dataset 6 parent 132 2.7 1.11539 -1.58461 1.883 -0.841377
-#&gt; Dataset 6 A1 3 4.3 4.66132 0.36132 1.883 0.191849
-#&gt; Dataset 6 A1 3 4.6 4.66132 0.06132 1.883 0.032559
-#&gt; Dataset 6 A1 6 7.0 7.41087 0.41087 1.883 0.218157
-#&gt; Dataset 6 A1 6 7.2 7.41087 0.21087 1.883 0.111964
-#&gt; Dataset 6 A1 10 8.2 9.50878 1.30878 1.883 0.694921
-#&gt; Dataset 6 A1 10 8.0 9.50878 1.50878 1.883 0.801114
-#&gt; Dataset 6 A1 20 11.0 11.69902 0.69902 1.883 0.371157
-#&gt; Dataset 6 A1 20 13.7 11.69902 -2.00098 1.883 -1.062455
-#&gt; Dataset 6 A1 34 11.5 12.67784 1.17784 1.883 0.625396
-#&gt; Dataset 6 A1 34 12.7 12.67784 -0.02216 1.883 -0.011765
-#&gt; Dataset 6 A1 55 14.9 12.78556 -2.11444 1.883 -1.122701
-#&gt; Dataset 6 A1 55 14.5 12.78556 -1.71444 1.883 -0.910314
-#&gt; Dataset 6 A1 90 12.1 11.52954 -0.57046 1.883 -0.302898
-#&gt; Dataset 6 A1 90 12.3 11.52954 -0.77046 1.883 -0.409092
-#&gt; Dataset 6 A1 112 9.9 10.43825 0.53825 1.883 0.285793
-#&gt; Dataset 6 A1 112 10.2 10.43825 0.23825 1.883 0.126503
-#&gt; Dataset 6 A1 132 8.8 9.42830 0.62830 1.883 0.333609
-#&gt; Dataset 6 A1 132 7.8 9.42830 1.62830 1.883 0.864577
-#&gt; Dataset 7 parent 0 93.6 90.91477 -2.68523 1.883 -1.425772
-#&gt; Dataset 7 parent 0 92.3 90.91477 -1.38523 1.883 -0.735514
-#&gt; Dataset 7 parent 3 87.0 84.76874 -2.23126 1.883 -1.184726
-#&gt; Dataset 7 parent 3 82.2 84.76874 2.56874 1.883 1.363919
-#&gt; Dataset 7 parent 7 74.0 77.62735 3.62735 1.883 1.926003
-#&gt; Dataset 7 parent 7 73.9 77.62735 3.72735 1.883 1.979100
-#&gt; Dataset 7 parent 14 64.2 67.52266 3.32266 1.883 1.764224
-#&gt; Dataset 7 parent 14 69.5 67.52266 -1.97734 1.883 -1.049904
-#&gt; Dataset 7 parent 30 54.0 52.41949 -1.58051 1.883 -0.839202
-#&gt; Dataset 7 parent 30 54.6 52.41949 -2.18051 1.883 -1.157783
-#&gt; Dataset 7 parent 60 41.1 39.36582 -1.73418 1.883 -0.920794
-#&gt; Dataset 7 parent 60 38.4 39.36582 0.96582 1.883 0.512818
-#&gt; Dataset 7 parent 90 32.5 33.75388 1.25388 1.883 0.665771
-#&gt; Dataset 7 parent 90 35.5 33.75388 -1.74612 1.883 -0.927132
-#&gt; Dataset 7 parent 120 28.1 30.41716 2.31716 1.883 1.230335
-#&gt; Dataset 7 parent 120 29.0 30.41716 1.41716 1.883 0.752464
-#&gt; Dataset 7 parent 180 26.5 25.66046 -0.83954 1.883 -0.445767
-#&gt; Dataset 7 parent 180 27.6 25.66046 -1.93954 1.883 -1.029832
-#&gt; Dataset 7 A1 3 3.9 2.69355 -1.20645 1.883 -0.640585
-#&gt; Dataset 7 A1 3 3.1 2.69355 -0.40645 1.883 -0.215811
-#&gt; Dataset 7 A1 7 6.9 5.81807 -1.08193 1.883 -0.574470
-#&gt; Dataset 7 A1 7 6.6 5.81807 -0.78193 1.883 -0.415180
-#&gt; Dataset 7 A1 14 10.4 10.22529 -0.17471 1.883 -0.092767
-#&gt; Dataset 7 A1 14 8.3 10.22529 1.92529 1.883 1.022265
-#&gt; Dataset 7 A1 30 14.4 16.75484 2.35484 1.883 1.250345
-#&gt; Dataset 7 A1 30 13.7 16.75484 3.05484 1.883 1.622022
-#&gt; Dataset 7 A1 60 22.1 22.22540 0.12540 1.883 0.066583
-#&gt; Dataset 7 A1 60 22.3 22.22540 -0.07460 1.883 -0.039610
-#&gt; Dataset 7 A1 90 27.5 24.38799 -3.11201 1.883 -1.652376
-#&gt; Dataset 7 A1 90 25.4 24.38799 -1.01201 1.883 -0.537344
-#&gt; Dataset 7 A1 120 28.0 25.53294 -2.46706 1.883 -1.309927
-#&gt; Dataset 7 A1 120 26.6 25.53294 -1.06706 1.883 -0.566572
-#&gt; Dataset 7 A1 180 25.8 26.94943 1.14943 1.883 0.610309
-#&gt; Dataset 7 A1 180 25.3 26.94943 1.64943 1.883 0.875793
-#&gt; Dataset 8 parent 0 91.9 91.53246 -0.36754 1.883 -0.195151
-#&gt; Dataset 8 parent 0 90.8 91.53246 0.73246 1.883 0.388914
-#&gt; Dataset 8 parent 1 64.9 67.73197 2.83197 1.883 1.503686
-#&gt; Dataset 8 parent 1 66.2 67.73197 1.53197 1.883 0.813428
-#&gt; Dataset 8 parent 3 43.5 41.58448 -1.91552 1.883 -1.017081
-#&gt; Dataset 8 parent 3 44.1 41.58448 -2.51552 1.883 -1.335661
-#&gt; Dataset 8 parent 8 18.3 19.62286 1.32286 1.883 0.702395
-#&gt; Dataset 8 parent 8 18.1 19.62286 1.52286 1.883 0.808589
-#&gt; Dataset 8 parent 14 10.2 10.77819 0.57819 1.883 0.306999
-#&gt; Dataset 8 parent 14 10.8 10.77819 -0.02181 1.883 -0.011582
-#&gt; Dataset 8 parent 27 4.9 3.26977 -1.63023 1.883 -0.865599
-#&gt; Dataset 8 parent 27 3.3 3.26977 -0.03023 1.883 -0.016051
-#&gt; Dataset 8 parent 48 1.6 0.48024 -1.11976 1.883 -0.594557
-#&gt; Dataset 8 parent 48 1.5 0.48024 -1.01976 1.883 -0.541460
-#&gt; Dataset 8 parent 70 1.1 0.06438 -1.03562 1.883 -0.549881
-#&gt; Dataset 8 parent 70 0.9 0.06438 -0.83562 1.883 -0.443688
-#&gt; Dataset 8 A1 1 9.6 7.61539 -1.98461 1.883 -1.053761
-#&gt; Dataset 8 A1 1 7.7 7.61539 -0.08461 1.883 -0.044923
-#&gt; Dataset 8 A1 3 15.0 15.47954 0.47954 1.883 0.254622
-#&gt; Dataset 8 A1 3 15.1 15.47954 0.37954 1.883 0.201525
-#&gt; Dataset 8 A1 8 21.2 20.22616 -0.97384 1.883 -0.517076
-#&gt; Dataset 8 A1 8 21.1 20.22616 -0.87384 1.883 -0.463979
-#&gt; Dataset 8 A1 14 19.7 20.00067 0.30067 1.883 0.159645
-#&gt; Dataset 8 A1 14 18.9 20.00067 1.10067 1.883 0.584419
-#&gt; Dataset 8 A1 27 17.5 16.38142 -1.11858 1.883 -0.593929
-#&gt; Dataset 8 A1 27 15.9 16.38142 0.48142 1.883 0.255619
-#&gt; Dataset 8 A1 48 9.5 10.25357 0.75357 1.883 0.400123
-#&gt; Dataset 8 A1 48 9.8 10.25357 0.45357 1.883 0.240833
-#&gt; Dataset 8 A1 70 6.2 5.95728 -0.24272 1.883 -0.128878
-#&gt; Dataset 8 A1 70 6.1 5.95728 -0.14272 1.883 -0.075781
-#&gt; Dataset 9 parent 0 99.8 97.47274 -2.32726 1.883 -1.235697
-#&gt; Dataset 9 parent 0 98.3 97.47274 -0.82726 1.883 -0.439246
-#&gt; Dataset 9 parent 1 77.1 79.72257 2.62257 1.883 1.392500
-#&gt; Dataset 9 parent 1 77.2 79.72257 2.52257 1.883 1.339404
-#&gt; Dataset 9 parent 3 59.0 56.26497 -2.73503 1.883 -1.452212
-#&gt; Dataset 9 parent 3 58.1 56.26497 -1.83503 1.883 -0.974342
-#&gt; Dataset 9 parent 8 27.4 31.66985 4.26985 1.883 2.267151
-#&gt; Dataset 9 parent 8 29.2 31.66985 2.46985 1.883 1.311410
-#&gt; Dataset 9 parent 14 19.1 22.39789 3.29789 1.883 1.751071
-#&gt; Dataset 9 parent 14 29.6 22.39789 -7.20211 1.883 -3.824090
-#&gt; Dataset 9 parent 27 10.1 14.21758 4.11758 1.883 2.186301
-#&gt; Dataset 9 parent 27 18.2 14.21758 -3.98242 1.883 -2.114537
-#&gt; Dataset 9 parent 48 4.5 7.27921 2.77921 1.883 1.475671
-#&gt; Dataset 9 parent 48 9.1 7.27921 -1.82079 1.883 -0.966780
-#&gt; Dataset 9 parent 70 2.3 3.61470 1.31470 1.883 0.698065
-#&gt; Dataset 9 parent 70 2.9 3.61470 0.71470 1.883 0.379485
-#&gt; Dataset 9 parent 91 2.0 1.85303 -0.14697 1.883 -0.078038
-#&gt; Dataset 9 parent 91 1.8 1.85303 0.05303 1.883 0.028155
-#&gt; Dataset 9 parent 120 2.0 0.73645 -1.26355 1.883 -0.670906
-#&gt; Dataset 9 parent 120 2.2 0.73645 -1.46355 1.883 -0.777099
-#&gt; Dataset 9 A1 1 4.2 3.87843 -0.32157 1.883 -0.170743
-#&gt; Dataset 9 A1 1 3.9 3.87843 -0.02157 1.883 -0.011453
-#&gt; Dataset 9 A1 3 7.4 8.90535 1.50535 1.883 0.799291
-#&gt; Dataset 9 A1 3 7.9 8.90535 1.00535 1.883 0.533807
-#&gt; Dataset 9 A1 8 14.5 13.75172 -0.74828 1.883 -0.397312
-#&gt; Dataset 9 A1 8 13.7 13.75172 0.05172 1.883 0.027462
-#&gt; Dataset 9 A1 14 14.2 14.97541 0.77541 1.883 0.411715
-#&gt; Dataset 9 A1 14 12.2 14.97541 2.77541 1.883 1.473650
-#&gt; Dataset 9 A1 27 13.7 14.94728 1.24728 1.883 0.662266
-#&gt; Dataset 9 A1 27 13.2 14.94728 1.74728 1.883 0.927750
-#&gt; Dataset 9 A1 48 13.6 13.66078 0.06078 1.883 0.032272
-#&gt; Dataset 9 A1 48 15.4 13.66078 -1.73922 1.883 -0.923470
-#&gt; Dataset 9 A1 70 10.4 11.84899 1.44899 1.883 0.769365
-#&gt; Dataset 9 A1 70 11.6 11.84899 0.24899 1.883 0.132204
-#&gt; Dataset 9 A1 91 10.0 10.09177 0.09177 1.883 0.048727
-#&gt; Dataset 9 A1 91 9.5 10.09177 0.59177 1.883 0.314211
-#&gt; Dataset 9 A1 120 9.1 7.91379 -1.18621 1.883 -0.629841
-#&gt; Dataset 9 A1 120 9.0 7.91379 -1.08621 1.883 -0.576745
-#&gt; Dataset 10 parent 0 96.1 93.65257 -2.44743 1.883 -1.299505
-#&gt; Dataset 10 parent 0 94.3 93.65257 -0.64743 1.883 -0.343763
-#&gt; Dataset 10 parent 8 73.9 77.85906 3.95906 1.883 2.102132
-#&gt; Dataset 10 parent 8 73.9 77.85906 3.95906 1.883 2.102132
-#&gt; Dataset 10 parent 14 69.4 70.17143 0.77143 1.883 0.409606
-#&gt; Dataset 10 parent 14 73.1 70.17143 -2.92857 1.883 -1.554974
-#&gt; Dataset 10 parent 21 65.6 63.99188 -1.60812 1.883 -0.853862
-#&gt; Dataset 10 parent 21 65.3 63.99188 -1.30812 1.883 -0.694572
-#&gt; Dataset 10 parent 41 55.9 54.64292 -1.25708 1.883 -0.667467
-#&gt; Dataset 10 parent 41 54.4 54.64292 0.24292 1.883 0.128985
-#&gt; Dataset 10 parent 63 47.0 49.61303 2.61303 1.883 1.387433
-#&gt; Dataset 10 parent 63 49.3 49.61303 0.31303 1.883 0.166207
-#&gt; Dataset 10 parent 91 44.7 45.17807 0.47807 1.883 0.253839
-#&gt; Dataset 10 parent 91 46.7 45.17807 -1.52193 1.883 -0.808096
-#&gt; Dataset 10 parent 120 42.1 41.27970 -0.82030 1.883 -0.435552
-#&gt; Dataset 10 parent 120 41.3 41.27970 -0.02030 1.883 -0.010778
-#&gt; Dataset 10 A1 8 3.3 3.99294 0.69294 1.883 0.367929
-#&gt; Dataset 10 A1 8 3.4 3.99294 0.59294 1.883 0.314832
-#&gt; Dataset 10 A1 14 3.9 5.92756 2.02756 1.883 1.076570
-#&gt; Dataset 10 A1 14 2.9 5.92756 3.02756 1.883 1.607538
-#&gt; Dataset 10 A1 21 6.4 7.47313 1.07313 1.883 0.569799
-#&gt; Dataset 10 A1 21 7.2 7.47313 0.27313 1.883 0.145025
-#&gt; Dataset 10 A1 41 9.1 9.76819 0.66819 1.883 0.354786
-#&gt; Dataset 10 A1 41 8.5 9.76819 1.26819 1.883 0.673367
-#&gt; Dataset 10 A1 63 11.7 10.94733 -0.75267 1.883 -0.399643
-#&gt; Dataset 10 A1 63 12.0 10.94733 -1.05267 1.883 -0.558933
-#&gt; Dataset 10 A1 91 13.3 11.93773 -1.36227 1.883 -0.723321
-#&gt; Dataset 10 A1 91 13.2 11.93773 -1.26227 1.883 -0.670224
-#&gt; Dataset 10 A1 120 14.3 12.77666 -1.52334 1.883 -0.808847
-#&gt; Dataset 10 A1 120 12.1 12.77666 0.67666 1.883 0.359282</div><div class='input'>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'print': object 'f_saem_dfop_sfo' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/plot-SaemixObject-method.html'>plot</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'plot': object 'f_saem_dfop_sfo' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'object' in selecting a method for function 'summary': object 'f_saem_dfop_sfo' not found</span></div><div class='input'>
<span class='co'># The following takes about 6 minutes</span>
<span class='co'>#f_saem_dfop_sfo_deSolve &lt;- saem(f_mmkin["DFOP-SFO", ], solution_type = "deSolve",</span>
<span class='co'># control = list(nbiter.saemix = c(200, 80), nbdisplay = 10))</span>
diff --git a/docs/dev/reference/schaefer07_complex_case-1.png b/docs/dev/reference/schaefer07_complex_case-1.png
index 16e657dd..96aab2dc 100644
--- a/docs/dev/reference/schaefer07_complex_case-1.png
+++ b/docs/dev/reference/schaefer07_complex_case-1.png
Binary files differ
diff --git a/docs/dev/reference/schaefer07_complex_case.html b/docs/dev/reference/schaefer07_complex_case.html
index 83555b99..4ccad5c4 100644
--- a/docs/dev/reference/schaefer07_complex_case.html
+++ b/docs/dev/reference/schaefer07_complex_case.html
@@ -74,7 +74,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -123,7 +123,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -186,15 +186,15 @@
</div><div class='img'><img src='schaefer07_complex_case-1.png' alt='' width='700' height='433' /></div><div class='input'> <span class='fu'><a href='endpoints.html'>endpoints</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
</div><div class='output co'>#&gt; $ff
#&gt; parent_A1 parent_B1 parent_C1 parent_sink A1_A2 A1_sink
-#&gt; 0.3809620 0.1954665 0.4235715 0.0000000 0.4479662 0.5520338
+#&gt; 0.3809620 0.1954667 0.4235713 0.0000000 0.4479619 0.5520381
#&gt;
#&gt; $distimes
#&gt; DT50 DT90
#&gt; parent 13.95078 46.34350
-#&gt; A1 49.75343 165.27731
-#&gt; B1 37.26912 123.80533
-#&gt; C1 11.23131 37.30959
-#&gt; A2 28.50569 94.69386
+#&gt; A1 49.75342 165.27728
+#&gt; B1 37.26908 123.80520
+#&gt; C1 11.23131 37.30961
+#&gt; A2 28.50624 94.69567
#&gt; </div><div class='input'> <span class='co'># }</span>
<span class='co'># Compare with the results obtained in the original publication</span>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>schaefer07_complex_results</span><span class='op'>)</span>
diff --git a/docs/dev/reference/sigma_twocomp-1.png b/docs/dev/reference/sigma_twocomp-1.png
index 21db3145..6e61684e 100644
--- a/docs/dev/reference/sigma_twocomp-1.png
+++ b/docs/dev/reference/sigma_twocomp-1.png
Binary files differ
diff --git a/docs/dev/reference/sigma_twocomp.html b/docs/dev/reference/sigma_twocomp.html
index 8212e480..b7d295b2 100644
--- a/docs/dev/reference/sigma_twocomp.html
+++ b/docs/dev/reference/sigma_twocomp.html
@@ -73,7 +73,7 @@ dependence of the measured value \(y\):" />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@ dependence of the measured value \(y\):" />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -188,6 +188,10 @@ Additive, Multiplicative, and Mixed Analytical Errors. Clinical Chemistry
24(11), 1895-1898.</p>
<p>Rocke, David M. and Lorenzato, Stefan (1995) A two-component model for
measurement error in analytical chemistry. Technometrics 37(2), 176-184.</p>
+<p>Ranke J and Meinecke S (2019) Error Models for the Kinetic Evaluation of Chemical
+Degradation Data. <em>Environments</em> 6(12) 124
+doi: <a href='https://doi.org/10.3390/environments6120124'>10.3390/environments6120124</a>
+.</p>
<h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
<pre class="examples"><div class='input'><span class='va'>times</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='fl'>0</span>, <span class='fl'>1</span>, <span class='fl'>3</span>, <span class='fl'>7</span>, <span class='fl'>14</span>, <span class='fl'>28</span>, <span class='fl'>60</span>, <span class='fl'>90</span>, <span class='fl'>120</span><span class='op'>)</span>
diff --git a/docs/dev/reference/summary.mkinfit.html b/docs/dev/reference/summary.mkinfit.html
index f314dfa8..494731e9 100644
--- a/docs/dev/reference/summary.mkinfit.html
+++ b/docs/dev/reference/summary.mkinfit.html
@@ -76,7 +76,7 @@ values." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ values." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -236,17 +236,17 @@ EC Document Reference Sanco/10058/2005 version 2.0, 434 pp,
<h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
<pre class="examples"><div class='input'>
<span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span><span class='op'>)</span>, <span class='va'>FOCUS_2006_A</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; mkin version used for fitting: 0.9.50.4
+</div><div class='output co'>#&gt; mkin version used for fitting: 1.0.3.9000
#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Nov 30 16:01:20 2020
-#&gt; Date of summary: Mon Nov 30 16:01:20 2020
+#&gt; Date of fit: Mon Feb 15 17:13:09 2021
+#&gt; Date of summary: Mon Feb 15 17:13:09 2021
#&gt;
#&gt; Equations:
#&gt; d_parent/dt = - k_parent * parent
#&gt;
#&gt; Model predictions using solution type analytical
#&gt;
-#&gt; Fitted using 131 model solutions performed in 0.028 s
+#&gt; Fitted using 131 model solutions performed in 0.027 s
#&gt;
#&gt; Error model: Constant variance
#&gt;
diff --git a/docs/dev/reference/summary.nlme.mmkin.html b/docs/dev/reference/summary.nlme.mmkin.html
index 2aeadc46..b2f6624a 100644
--- a/docs/dev/reference/summary.nlme.mmkin.html
+++ b/docs/dev/reference/summary.nlme.mmkin.html
@@ -76,7 +76,7 @@ endpoints such as formation fractions and DT50 values. Optionally
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -125,7 +125,7 @@ endpoints such as formation fractions and DT50 values. Optionally
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -263,12 +263,12 @@ José Pinheiro and Douglas Bates for the components inherited from nlme</p>
<span class='va'>f_mmkin</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='st'>"SFO"</span>, <span class='va'>ds_sfo_syn</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span>, cores <span class='op'>=</span> <span class='fl'>1</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='warning'>Warning: Optimisation did not converge:</span>
#&gt; <span class='warning'>iteration limit reached without convergence (10)</span></div><div class='input'><span class='va'>f_nlme</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_mmkin</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Iteration 1, LME step: nlminb() did not converge (code = 1). Do increase 'msMaxIter'!</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_nlme</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; nlme version used for fitting: 3.1.150.1
-#&gt; mkin version used for pre-fitting: 0.9.50.4
+</div><div class='output co'>#&gt; <span class='warning'>Warning: Iteration 4, LME step: nlminb() did not converge (code = 1). PORT message: false convergence (8)</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_nlme</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; nlme version used for fitting: 3.1.152
+#&gt; mkin version used for pre-fitting: 1.0.3.9000
#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Nov 30 16:01:23 2020
-#&gt; Date of summary: Mon Nov 30 16:01:23 2020
+#&gt; Date of fit: Mon Feb 15 17:13:12 2021
+#&gt; Date of summary: Mon Feb 15 17:13:12 2021
#&gt;
#&gt; Equations:
#&gt; d_parent/dt = - k_parent * parent
@@ -278,148 +278,146 @@ José Pinheiro and Douglas Bates for the components inherited from nlme</p>
#&gt;
#&gt; Model predictions using solution type analytical
#&gt;
-#&gt; Fitted in 0.996 s using 6 iterations
+#&gt; Fitted in 0.544 s using 4 iterations
#&gt;
#&gt; Variance model: Two-component variance function
#&gt;
#&gt; Mean of starting values for individual parameters:
#&gt; parent_0 log_k_parent
-#&gt; 101.568773 -4.454103
+#&gt; 101.569 -4.454
#&gt;
#&gt; Fixed degradation parameter values:
#&gt; None
#&gt;
#&gt; Results:
#&gt;
-#&gt; AIC BIC logLik
-#&gt; 586.4159 603.9145 -286.2079
+#&gt; AIC BIC logLik
+#&gt; 584.5 599.5 -286.2
#&gt;
#&gt; Optimised, transformed parameters with symmetric confidence intervals:
#&gt; lower est. upper
-#&gt; parent_0 99.360 101.593 103.825
-#&gt; log_k_parent -4.979 -4.451 -3.924
+#&gt; parent_0 99.371 101.592 103.814
+#&gt; log_k_parent -4.973 -4.449 -3.926
#&gt;
#&gt; Correlation:
#&gt; prnt_0
-#&gt; log_k_parent 0.155
+#&gt; log_k_parent 0.051
#&gt;
#&gt; Random effects:
#&gt; Formula: list(parent_0 ~ 1, log_k_parent ~ 1)
#&gt; Level: ds
-#&gt; Structure: General positive-definite, Log-Cholesky parametrization
-#&gt; StdDev Corr
-#&gt; parent_0 0.2624248 prnt_0
-#&gt; log_k_parent 0.5907146 0.999
-#&gt; Residual 1.0000000
+#&gt; Structure: Diagonal
+#&gt; parent_0 log_k_parent Residual
+#&gt; StdDev: 6.924e-05 0.5863 1
#&gt;
#&gt; Variance function:
#&gt; Structure: Constant plus proportion of variance covariate
#&gt; Formula: ~fitted(.)
#&gt; Parameter estimates:
-#&gt; const prop
-#&gt; 6.56706e-24 7.89583e-02
+#&gt; const prop
+#&gt; 0.0001208853 0.0789968036
#&gt;
#&gt; Backtransformed parameters with asymmetric confidence intervals:
#&gt; lower est. upper
-#&gt; parent_0 99.360213 101.59280 103.82539
-#&gt; k_parent 0.006883 0.01166 0.01976
+#&gt; parent_0 99.370882 101.59243 103.81398
+#&gt; k_parent 0.006923 0.01168 0.01972
#&gt;
#&gt; Estimated disappearance times:
#&gt; DT50 DT90
-#&gt; parent 59.44 197.4
+#&gt; parent 59.32 197.1
#&gt;
#&gt; Data:
#&gt; ds name time observed predicted residual std standardized
-#&gt; ds 1 parent 0 104.1 101.417 2.68283 8.0077 0.335030
-#&gt; ds 1 parent 0 105.0 101.417 3.58283 8.0077 0.447422
-#&gt; ds 1 parent 1 98.5 100.624 -2.12400 7.9451 -0.267334
-#&gt; ds 1 parent 1 96.1 100.624 -4.52400 7.9451 -0.569407
-#&gt; ds 1 parent 3 101.9 99.056 2.84379 7.8213 0.363595
-#&gt; ds 1 parent 3 85.2 99.056 -13.85621 7.8213 -1.771597
-#&gt; ds 1 parent 7 99.1 95.994 3.10646 7.5795 0.409850
-#&gt; ds 1 parent 7 93.0 95.994 -2.99354 7.5795 -0.394953
-#&gt; ds 1 parent 14 88.1 90.860 -2.75997 7.1741 -0.384710
-#&gt; ds 1 parent 14 84.1 90.860 -6.75997 7.1741 -0.942268
-#&gt; ds 1 parent 28 80.2 81.402 -1.20174 6.4273 -0.186973
-#&gt; ds 1 parent 28 91.3 81.402 9.89826 6.4273 1.540024
-#&gt; ds 1 parent 60 65.1 63.316 1.78361 4.9994 0.356767
-#&gt; ds 1 parent 60 65.8 63.316 2.48361 4.9994 0.496785
-#&gt; ds 1 parent 90 47.8 50.029 -2.22862 3.9502 -0.564182
-#&gt; ds 1 parent 90 53.5 50.029 3.47138 3.9502 0.878792
-#&gt; ds 1 parent 120 37.6 39.529 -1.92946 3.1212 -0.618182
-#&gt; ds 1 parent 120 39.3 39.529 -0.22946 3.1212 -0.073516
-#&gt; ds 2 parent 0 107.9 101.711 6.18875 8.0309 0.770613
-#&gt; ds 2 parent 0 102.1 101.711 0.38875 8.0309 0.048406
-#&gt; ds 2 parent 1 103.8 100.174 3.62597 7.9096 0.458428
-#&gt; ds 2 parent 1 108.6 100.174 8.42597 7.9096 1.065287
-#&gt; ds 2 parent 3 91.0 97.169 -6.16895 7.6723 -0.804055
-#&gt; ds 2 parent 3 84.9 97.169 -12.26895 7.6723 -1.599124
-#&gt; ds 2 parent 7 79.3 91.427 -12.12652 7.2189 -1.679833
-#&gt; ds 2 parent 7 100.9 91.427 9.47348 7.2189 1.312320
-#&gt; ds 2 parent 14 77.3 82.182 -4.88174 6.4889 -0.752318
-#&gt; ds 2 parent 14 83.5 82.182 1.31826 6.4889 0.203155
-#&gt; ds 2 parent 28 66.8 66.402 0.39792 5.2430 0.075895
-#&gt; ds 2 parent 28 63.3 66.402 -3.10208 5.2430 -0.591662
-#&gt; ds 2 parent 60 40.8 40.789 0.01138 3.2206 0.003532
-#&gt; ds 2 parent 60 44.8 40.789 4.01138 3.2206 1.245537
-#&gt; ds 2 parent 90 27.8 25.830 1.97002 2.0395 0.965937
-#&gt; ds 2 parent 90 27.0 25.830 1.17002 2.0395 0.573682
-#&gt; ds 2 parent 120 15.2 16.357 -1.15721 1.2915 -0.895991
-#&gt; ds 2 parent 120 15.5 16.357 -0.85721 1.2915 -0.663710
-#&gt; ds 3 parent 0 97.7 101.907 -4.20726 8.0464 -0.522873
-#&gt; ds 3 parent 0 88.2 101.907 -13.70726 8.0464 -1.703521
-#&gt; ds 3 parent 1 109.9 99.522 10.37805 7.8581 1.320685
-#&gt; ds 3 parent 1 97.8 99.522 -1.72195 7.8581 -0.219130
-#&gt; ds 3 parent 3 100.5 94.918 5.58248 7.4945 0.744875
-#&gt; ds 3 parent 3 77.4 94.918 -17.51752 7.4945 -2.337375
-#&gt; ds 3 parent 7 78.3 86.338 -8.03788 6.8171 -1.179077
-#&gt; ds 3 parent 7 90.3 86.338 3.96212 6.8171 0.581204
-#&gt; ds 3 parent 14 76.0 73.147 2.85281 5.7756 0.493944
-#&gt; ds 3 parent 14 79.1 73.147 5.95281 5.7756 1.030687
-#&gt; ds 3 parent 28 46.0 52.504 -6.50373 4.1456 -1.568826
-#&gt; ds 3 parent 28 53.4 52.504 0.89627 4.1456 0.216197
-#&gt; ds 3 parent 60 25.1 24.605 0.49461 1.9428 0.254586
-#&gt; ds 3 parent 60 21.4 24.605 -3.20539 1.9428 -1.649882
-#&gt; ds 3 parent 90 11.0 12.090 -1.09046 0.9546 -1.142271
-#&gt; ds 3 parent 90 14.2 12.090 2.10954 0.9546 2.209770
-#&gt; ds 3 parent 120 5.8 5.941 -0.14094 0.4691 -0.300464
-#&gt; ds 3 parent 120 6.1 5.941 0.15906 0.4691 0.339077
-#&gt; ds 4 parent 0 95.3 101.177 -5.87672 7.9887 -0.735625
-#&gt; ds 4 parent 0 102.0 101.177 0.82328 7.9887 0.103056
-#&gt; ds 4 parent 1 104.4 100.716 3.68438 7.9523 0.463307
-#&gt; ds 4 parent 1 105.4 100.716 4.68438 7.9523 0.589057
-#&gt; ds 4 parent 3 113.7 99.800 13.90026 7.8800 1.763989
-#&gt; ds 4 parent 3 82.3 99.800 -17.49974 7.8800 -2.220774
-#&gt; ds 4 parent 7 98.1 97.993 0.10713 7.7374 0.013846
-#&gt; ds 4 parent 7 87.8 97.993 -10.19287 7.7374 -1.317359
-#&gt; ds 4 parent 14 97.9 94.909 2.99079 7.4939 0.399098
-#&gt; ds 4 parent 14 104.8 94.909 9.89079 7.4939 1.319851
-#&gt; ds 4 parent 28 85.0 89.030 -4.02995 7.0297 -0.573279
-#&gt; ds 4 parent 28 77.2 89.030 -11.82995 7.0297 -1.682864
-#&gt; ds 4 parent 60 82.2 76.923 5.27690 6.0737 0.868808
-#&gt; ds 4 parent 60 86.1 76.923 9.17690 6.0737 1.510919
-#&gt; ds 4 parent 90 70.5 67.073 3.42743 5.2959 0.647182
-#&gt; ds 4 parent 90 61.7 67.073 -5.37257 5.2959 -1.014470
-#&gt; ds 4 parent 120 60.0 58.483 1.51654 4.6178 0.328416
-#&gt; ds 4 parent 120 56.4 58.483 -2.08346 4.6178 -0.451184
-#&gt; ds 5 parent 0 92.6 101.752 -9.15161 8.0341 -1.139091
-#&gt; ds 5 parent 0 116.5 101.752 14.74839 8.0341 1.835716
-#&gt; ds 5 parent 1 108.0 100.069 7.93112 7.9013 1.003778
-#&gt; ds 5 parent 1 104.9 100.069 4.83112 7.9013 0.611436
-#&gt; ds 5 parent 3 100.5 96.786 3.71355 7.6421 0.485934
-#&gt; ds 5 parent 3 89.5 96.786 -7.28645 7.6421 -0.953462
-#&gt; ds 5 parent 7 91.7 90.541 1.15895 7.1490 0.162114
-#&gt; ds 5 parent 7 95.1 90.541 4.55895 7.1490 0.637707
-#&gt; ds 5 parent 14 82.2 80.566 1.63437 6.3613 0.256923
-#&gt; ds 5 parent 14 84.5 80.566 3.93437 6.3613 0.618483
-#&gt; ds 5 parent 28 60.5 63.791 -3.29084 5.0368 -0.653357
-#&gt; ds 5 parent 28 72.8 63.791 9.00916 5.0368 1.788662
-#&gt; ds 5 parent 60 38.3 37.412 0.88840 2.9540 0.300748
-#&gt; ds 5 parent 60 40.7 37.412 3.28840 2.9540 1.113217
-#&gt; ds 5 parent 90 22.5 22.685 -0.18500 1.7912 -0.103287
-#&gt; ds 5 parent 90 20.8 22.685 -1.88500 1.7912 -1.052387
-#&gt; ds 5 parent 120 13.4 13.755 -0.35534 1.0861 -0.327173
-#&gt; ds 5 parent 120 13.8 13.755 0.04466 1.0861 0.041118</div><div class='input'>
+#&gt; ds 1 parent 0 104.1 101.592 2.50757 8.0255 0.312451
+#&gt; ds 1 parent 0 105.0 101.592 3.40757 8.0255 0.424594
+#&gt; ds 1 parent 1 98.5 100.796 -2.29571 7.9625 -0.288313
+#&gt; ds 1 parent 1 96.1 100.796 -4.69571 7.9625 -0.589725
+#&gt; ds 1 parent 3 101.9 99.221 2.67904 7.8381 0.341796
+#&gt; ds 1 parent 3 85.2 99.221 -14.02096 7.8381 -1.788812
+#&gt; ds 1 parent 7 99.1 96.145 2.95512 7.5951 0.389081
+#&gt; ds 1 parent 7 93.0 96.145 -3.14488 7.5951 -0.414065
+#&gt; ds 1 parent 14 88.1 90.989 -2.88944 7.1879 -0.401987
+#&gt; ds 1 parent 14 84.1 90.989 -6.88944 7.1879 -0.958480
+#&gt; ds 1 parent 28 80.2 81.493 -1.29305 6.4377 -0.200857
+#&gt; ds 1 parent 28 91.3 81.493 9.80695 6.4377 1.523364
+#&gt; ds 1 parent 60 65.1 63.344 1.75642 5.0039 0.351008
+#&gt; ds 1 parent 60 65.8 63.344 2.45642 5.0039 0.490898
+#&gt; ds 1 parent 90 47.8 50.018 -2.21764 3.9512 -0.561252
+#&gt; ds 1 parent 90 53.5 50.018 3.48236 3.9512 0.881335
+#&gt; ds 1 parent 120 37.6 39.495 -1.89515 3.1200 -0.607423
+#&gt; ds 1 parent 120 39.3 39.495 -0.19515 3.1200 -0.062549
+#&gt; ds 2 parent 0 107.9 101.592 6.30757 8.0255 0.785943
+#&gt; ds 2 parent 0 102.1 101.592 0.50757 8.0255 0.063245
+#&gt; ds 2 parent 1 103.8 100.058 3.74159 7.9043 0.473361
+#&gt; ds 2 parent 1 108.6 100.058 8.54159 7.9043 1.080626
+#&gt; ds 2 parent 3 91.0 97.060 -6.05952 7.6674 -0.790297
+#&gt; ds 2 parent 3 84.9 97.060 -12.15952 7.6674 -1.585874
+#&gt; ds 2 parent 7 79.3 91.329 -12.02867 7.2147 -1.667251
+#&gt; ds 2 parent 7 100.9 91.329 9.57133 7.2147 1.326647
+#&gt; ds 2 parent 14 77.3 82.102 -4.80185 6.4858 -0.740366
+#&gt; ds 2 parent 14 83.5 82.102 1.39815 6.4858 0.215571
+#&gt; ds 2 parent 28 66.8 66.351 0.44945 5.2415 0.085748
+#&gt; ds 2 parent 28 63.3 66.351 -3.05055 5.2415 -0.582002
+#&gt; ds 2 parent 60 40.8 40.775 0.02474 3.2211 0.007679
+#&gt; ds 2 parent 60 44.8 40.775 4.02474 3.2211 1.249485
+#&gt; ds 2 parent 90 27.8 25.832 1.96762 2.0407 0.964198
+#&gt; ds 2 parent 90 27.0 25.832 1.16762 2.0407 0.572171
+#&gt; ds 2 parent 120 15.2 16.366 -1.16561 1.2928 -0.901595
+#&gt; ds 2 parent 120 15.5 16.366 -0.86561 1.2928 -0.669547
+#&gt; ds 3 parent 0 97.7 101.592 -3.89243 8.0255 -0.485009
+#&gt; ds 3 parent 0 88.2 101.592 -13.39243 8.0255 -1.668739
+#&gt; ds 3 parent 1 109.9 99.218 10.68196 7.8379 1.362858
+#&gt; ds 3 parent 1 97.8 99.218 -1.41804 7.8379 -0.180921
+#&gt; ds 3 parent 3 100.5 94.634 5.86555 7.4758 0.784603
+#&gt; ds 3 parent 3 77.4 94.634 -17.23445 7.4758 -2.305360
+#&gt; ds 3 parent 7 78.3 86.093 -7.79273 6.8011 -1.145813
+#&gt; ds 3 parent 7 90.3 86.093 4.20727 6.8011 0.618620
+#&gt; ds 3 parent 14 76.0 72.958 3.04222 5.7634 0.527848
+#&gt; ds 3 parent 14 79.1 72.958 6.14222 5.7634 1.065722
+#&gt; ds 3 parent 28 46.0 52.394 -6.39404 4.1390 -1.544842
+#&gt; ds 3 parent 28 53.4 52.394 1.00596 4.1390 0.243046
+#&gt; ds 3 parent 60 25.1 24.582 0.51786 1.9419 0.266676
+#&gt; ds 3 parent 60 21.4 24.582 -3.18214 1.9419 -1.638664
+#&gt; ds 3 parent 90 11.0 12.092 -1.09202 0.9552 -1.143199
+#&gt; ds 3 parent 90 14.2 12.092 2.10798 0.9552 2.206776
+#&gt; ds 3 parent 120 5.8 5.948 -0.14810 0.4699 -0.315178
+#&gt; ds 3 parent 120 6.1 5.948 0.15190 0.4699 0.323282
+#&gt; ds 4 parent 0 95.3 101.592 -6.29243 8.0255 -0.784057
+#&gt; ds 4 parent 0 102.0 101.592 0.40757 8.0255 0.050784
+#&gt; ds 4 parent 1 104.4 101.125 3.27549 7.9885 0.410025
+#&gt; ds 4 parent 1 105.4 101.125 4.27549 7.9885 0.535205
+#&gt; ds 4 parent 3 113.7 100.195 13.50487 7.9151 1.706218
+#&gt; ds 4 parent 3 82.3 100.195 -17.89513 7.9151 -2.260886
+#&gt; ds 4 parent 7 98.1 98.362 -0.26190 7.7703 -0.033706
+#&gt; ds 4 parent 7 87.8 98.362 -10.56190 7.7703 -1.359270
+#&gt; ds 4 parent 14 97.9 95.234 2.66590 7.5232 0.354357
+#&gt; ds 4 parent 14 104.8 95.234 9.56590 7.5232 1.271521
+#&gt; ds 4 parent 28 85.0 89.274 -4.27372 7.0523 -0.606001
+#&gt; ds 4 parent 28 77.2 89.274 -12.07372 7.0523 -1.712017
+#&gt; ds 4 parent 60 82.2 77.013 5.18661 6.0838 0.852526
+#&gt; ds 4 parent 60 86.1 77.013 9.08661 6.0838 1.493571
+#&gt; ds 4 parent 90 70.5 67.053 3.44692 5.2970 0.650733
+#&gt; ds 4 parent 90 61.7 67.053 -5.35308 5.2970 -1.010591
+#&gt; ds 4 parent 120 60.0 58.381 1.61905 4.6119 0.351058
+#&gt; ds 4 parent 120 56.4 58.381 -1.98095 4.6119 -0.429530
+#&gt; ds 5 parent 0 92.6 101.592 -8.99243 8.0255 -1.120485
+#&gt; ds 5 parent 0 116.5 101.592 14.90757 8.0255 1.857531
+#&gt; ds 5 parent 1 108.0 99.914 8.08560 7.8929 1.024413
+#&gt; ds 5 parent 1 104.9 99.914 4.98560 7.8929 0.631655
+#&gt; ds 5 parent 3 100.5 96.641 3.85898 7.6343 0.505477
+#&gt; ds 5 parent 3 89.5 96.641 -7.14102 7.6343 -0.935382
+#&gt; ds 5 parent 7 91.7 90.412 1.28752 7.1423 0.180267
+#&gt; ds 5 parent 7 95.1 90.412 4.68752 7.1423 0.656304
+#&gt; ds 5 parent 14 82.2 80.463 1.73715 6.3563 0.273295
+#&gt; ds 5 parent 14 84.5 80.463 4.03715 6.3563 0.635141
+#&gt; ds 5 parent 28 60.5 63.728 -3.22788 5.0343 -0.641178
+#&gt; ds 5 parent 28 72.8 63.728 9.07212 5.0343 1.802062
+#&gt; ds 5 parent 60 38.3 37.399 0.90061 2.9544 0.304835
+#&gt; ds 5 parent 60 40.7 37.399 3.30061 2.9544 1.117174
+#&gt; ds 5 parent 90 22.5 22.692 -0.19165 1.7926 -0.106913
+#&gt; ds 5 parent 90 20.8 22.692 -1.89165 1.7926 -1.055273
+#&gt; ds 5 parent 120 13.4 13.768 -0.36790 1.0876 -0.338259
+#&gt; ds 5 parent 120 13.8 13.768 0.03210 1.0876 0.029517</div><div class='input'>
</div></pre>
</div>
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+<meta property="og:description" content="Lists model equations, initial parameter values, optimised parameters
+for fixed effects (population), random effects (deviations from the
+population mean) and residual error model, as well as the resulting
+endpoints such as formation fractions and DT50 values. Optionally
+(default is FALSE), the data are listed in full." />
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+ <div class="page-header">
+ <h1>Summary method for class "nlmixr.mmkin"</h1>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/summary.nlmixr.mmkin.R'><code>R/summary.nlmixr.mmkin.R</code></a></small>
+ <div class="hidden name"><code>summary.nlmixr.mmkin.Rd</code></div>
+ </div>
+
+ <div class="ref-description">
+ <p>Lists model equations, initial parameter values, optimised parameters
+for fixed effects (population), random effects (deviations from the
+population mean) and residual error model, as well as the resulting
+endpoints such as formation fractions and DT50 values. Optionally
+(default is FALSE), the data are listed in full.</p>
+ </div>
+
+ <pre class="usage"><span class='co'># S3 method for nlmixr.mmkin</span>
+<span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>object</span>, data <span class='op'>=</span> <span class='cn'>FALSE</span>, verbose <span class='op'>=</span> <span class='cn'>FALSE</span>, distimes <span class='op'>=</span> <span class='cn'>TRUE</span>, <span class='va'>...</span><span class='op'>)</span>
+
+<span class='co'># S3 method for summary.nlmixr.mmkin</span>
+<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>x</span>, digits <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/Extremes.html'>max</a></span><span class='op'>(</span><span class='fl'>3</span>, <span class='fu'><a href='https://rdrr.io/r/base/options.html'>getOption</a></span><span class='op'>(</span><span class='st'>"digits"</span><span class='op'>)</span> <span class='op'>-</span> <span class='fl'>3</span><span class='op'>)</span>, verbose <span class='op'>=</span> <span class='va'>x</span><span class='op'>$</span><span class='va'>verbose</span>, <span class='va'>...</span><span class='op'>)</span></pre>
+
+ <h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
+ <table class="ref-arguments">
+ <colgroup><col class="name" /><col class="desc" /></colgroup>
+ <tr>
+ <th>object</th>
+ <td><p>an object of class <a href='nlmixr.mmkin.html'>nlmixr.mmkin</a></p></td>
+ </tr>
+ <tr>
+ <th>data</th>
+ <td><p>logical, indicating whether the full data should be included in
+the summary.</p></td>
+ </tr>
+ <tr>
+ <th>verbose</th>
+ <td><p>Should the summary be verbose?</p></td>
+ </tr>
+ <tr>
+ <th>distimes</th>
+ <td><p>logical, indicating whether DT50 and DT90 values should be
+included.</p></td>
+ </tr>
+ <tr>
+ <th>...</th>
+ <td><p>optional arguments passed to methods like <code>print</code>.</p></td>
+ </tr>
+ <tr>
+ <th>x</th>
+ <td><p>an object of class summary.nlmixr.mmkin</p></td>
+ </tr>
+ <tr>
+ <th>digits</th>
+ <td><p>Number of digits to use for printing</p></td>
+ </tr>
+ </table>
+
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>The summary function returns a list obtained in the fit, with at
+least the following additional components</p>
+<dt>nlmixrversion, mkinversion, Rversion</dt><dd><p>The nlmixr, mkin and R versions used</p></dd>
+<dt>date.fit, date.summary</dt><dd><p>The dates where the fit and the summary were
+produced</p></dd>
+<dt>diffs</dt><dd><p>The differential equations used in the degradation model</p></dd>
+<dt>use_of_ff</dt><dd><p>Was maximum or minimum use made of formation fractions</p></dd>
+<dt>data</dt><dd><p>The data</p></dd>
+<dt>confint_back</dt><dd><p>Backtransformed parameters, with confidence intervals if available</p></dd>
+<dt>ff</dt><dd><p>The estimated formation fractions derived from the fitted
+model.</p></dd>
+<dt>distimes</dt><dd><p>The DT50 and DT90 values for each observed variable.</p></dd>
+<dt>SFORB</dt><dd><p>If applicable, eigenvalues of SFORB components of the model.</p></dd>
+The print method is called for its side effect, i.e. printing the summary.
+
+ <h2 class="hasAnchor" id="author"><a class="anchor" href="#author"></a>Author</h2>
+
+ <p>Johannes Ranke for the mkin specific parts
+nlmixr authors for the parts inherited from nlmixr.</p>
+
+ <h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
+ <pre class="examples"><div class='input'><span class='co'># Generate five datasets following DFOP-SFO kinetics</span>
+<span class='va'>sampling_times</span> <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='fl'>0</span>, <span class='fl'>1</span>, <span class='fl'>3</span>, <span class='fl'>7</span>, <span class='fl'>14</span>, <span class='fl'>28</span>, <span class='fl'>60</span>, <span class='fl'>90</span>, <span class='fl'>120</span><span class='op'>)</span>
+<span class='va'>dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"DFOP"</span>, <span class='st'>"m1"</span><span class='op'>)</span>,
+ m1 <span class='op'>=</span> <span class='fu'><a href='mkinmod.html'>mkinsub</a></span><span class='op'>(</span><span class='st'>"SFO"</span><span class='op'>)</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='fu'><a href='https://rdrr.io/r/base/Random.html'>set.seed</a></span><span class='op'>(</span><span class='fl'>1234</span><span class='op'>)</span>
+<span class='va'>k1_in</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/Lognormal.html'>rlnorm</a></span><span class='op'>(</span><span class='fl'>5</span>, <span class='fu'><a href='https://rdrr.io/r/base/Log.html'>log</a></span><span class='op'>(</span><span class='fl'>0.1</span><span class='op'>)</span>, <span class='fl'>0.3</span><span class='op'>)</span>
+<span class='va'>k2_in</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/Lognormal.html'>rlnorm</a></span><span class='op'>(</span><span class='fl'>5</span>, <span class='fu'><a href='https://rdrr.io/r/base/Log.html'>log</a></span><span class='op'>(</span><span class='fl'>0.02</span><span class='op'>)</span>, <span class='fl'>0.3</span><span class='op'>)</span>
+<span class='va'>g_in</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/Logistic.html'>plogis</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/stats/Normal.html'>rnorm</a></span><span class='op'>(</span><span class='fl'>5</span>, <span class='fu'><a href='https://rdrr.io/r/stats/Logistic.html'>qlogis</a></span><span class='op'>(</span><span class='fl'>0.5</span><span class='op'>)</span>, <span class='fl'>0.3</span><span class='op'>)</span><span class='op'>)</span>
+<span class='va'>f_parent_to_m1_in</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/Logistic.html'>plogis</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/stats/Normal.html'>rnorm</a></span><span class='op'>(</span><span class='fl'>5</span>, <span class='fu'><a href='https://rdrr.io/r/stats/Logistic.html'>qlogis</a></span><span class='op'>(</span><span class='fl'>0.3</span><span class='op'>)</span>, <span class='fl'>0.3</span><span class='op'>)</span><span class='op'>)</span>
+<span class='va'>k_m1_in</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/stats/Lognormal.html'>rlnorm</a></span><span class='op'>(</span><span class='fl'>5</span>, <span class='fu'><a href='https://rdrr.io/r/base/Log.html'>log</a></span><span class='op'>(</span><span class='fl'>0.02</span><span class='op'>)</span>, <span class='fl'>0.3</span><span class='op'>)</span>
+
+<span class='va'>pred_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='kw'>function</span><span class='op'>(</span><span class='va'>k1</span>, <span class='va'>k2</span>, <span class='va'>g</span>, <span class='va'>f_parent_to_m1</span>, <span class='va'>k_m1</span><span class='op'>)</span> <span class='op'>{</span>
+ <span class='fu'><a href='mkinpredict.html'>mkinpredict</a></span><span class='op'>(</span><span class='va'>dfop_sfo</span>,
+ <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>k1 <span class='op'>=</span> <span class='va'>k1</span>, k2 <span class='op'>=</span> <span class='va'>k2</span>, g <span class='op'>=</span> <span class='va'>g</span>, f_parent_to_m1 <span class='op'>=</span> <span class='va'>f_parent_to_m1</span>, k_m1 <span class='op'>=</span> <span class='va'>k_m1</span><span class='op'>)</span>,
+ <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fl'>100</span>, m1 <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span>,
+ <span class='va'>sampling_times</span><span class='op'>)</span>
+<span class='op'>}</span>
+
+<span class='va'>ds_mean_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='fl'>1</span><span class='op'>:</span><span class='fl'>5</span>, <span class='kw'>function</span><span class='op'>(</span><span class='va'>i</span><span class='op'>)</span> <span class='op'>{</span>
+ <span class='fu'><a href='mkinpredict.html'>mkinpredict</a></span><span class='op'>(</span><span class='va'>dfop_sfo</span>,
+ <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>k1 <span class='op'>=</span> <span class='va'>k1_in</span><span class='op'>[</span><span class='va'>i</span><span class='op'>]</span>, k2 <span class='op'>=</span> <span class='va'>k2_in</span><span class='op'>[</span><span class='va'>i</span><span class='op'>]</span>, g <span class='op'>=</span> <span class='va'>g_in</span><span class='op'>[</span><span class='va'>i</span><span class='op'>]</span>,
+ f_parent_to_m1 <span class='op'>=</span> <span class='va'>f_parent_to_m1_in</span><span class='op'>[</span><span class='va'>i</span><span class='op'>]</span>, k_m1 <span class='op'>=</span> <span class='va'>k_m1_in</span><span class='op'>[</span><span class='va'>i</span><span class='op'>]</span><span class='op'>)</span>,
+ <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>parent <span class='op'>=</span> <span class='fl'>100</span>, m1 <span class='op'>=</span> <span class='fl'>0</span><span class='op'>)</span>,
+ <span class='va'>sampling_times</span><span class='op'>)</span>
+<span class='op'>}</span><span class='op'>)</span>
+<span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='va'>ds_mean_dfop_sfo</span><span class='op'>)</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/paste.html'>paste</a></span><span class='op'>(</span><span class='st'>"ds"</span>, <span class='fl'>1</span><span class='op'>:</span><span class='fl'>5</span><span class='op'>)</span>
+
+<span class='va'>ds_syn_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/lapply.html'>lapply</a></span><span class='op'>(</span><span class='va'>ds_mean_dfop_sfo</span>, <span class='kw'>function</span><span class='op'>(</span><span class='va'>ds</span><span class='op'>)</span> <span class='op'>{</span>
+ <span class='fu'><a href='add_err.html'>add_err</a></span><span class='op'>(</span><span class='va'>ds</span>,
+ sdfunc <span class='op'>=</span> <span class='kw'>function</span><span class='op'>(</span><span class='va'>value</span><span class='op'>)</span> <span class='fu'><a href='https://rdrr.io/r/base/MathFun.html'>sqrt</a></span><span class='op'>(</span><span class='fl'>1</span><span class='op'>^</span><span class='fl'>2</span> <span class='op'>+</span> <span class='va'>value</span><span class='op'>^</span><span class='fl'>2</span> <span class='op'>*</span> <span class='fl'>0.07</span><span class='op'>^</span><span class='fl'>2</span><span class='op'>)</span>,
+ n <span class='op'>=</span> <span class='fl'>1</span><span class='op'>)</span><span class='op'>[[</span><span class='fl'>1</span><span class='op'>]</span><span class='op'>]</span>
+<span class='op'>}</span><span class='op'>)</span>
+
+<span class='co'># \dontrun{</span>
+<span class='co'># Evaluate using mmkin and nlmixr</span>
+<span class='va'>f_mmkin_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='va'>dfop_sfo</span><span class='op'>)</span>, <span class='va'>ds_syn_dfop_sfo</span>,
+ quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span>, cores <span class='op'>=</span> <span class='fl'>5</span><span class='op'>)</span>
+<span class='va'>f_saemix_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'>mkin</span><span class='fu'>::</span><span class='fu'><a href='saem.html'>saem</a></span><span class='op'>(</span><span class='va'>f_mmkin_dfop_sfo</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; Running main SAEM algorithm
+#&gt; [1] "Tue Oct 5 17:27:02 2021"
+#&gt; ....
+#&gt; Minimisation finished
+#&gt; [1] "Tue Oct 5 17:27:13 2021"</div><div class='input'><span class='va'>f_nlme_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'>mkin</span><span class='fu'>::</span><span class='fu'><a href='https://rdrr.io/pkg/nlme/man/nlme.html'>nlme</a></span><span class='op'>(</span><span class='va'>f_mmkin_dfop_sfo</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: Iteration 4, LME step: nlminb() did not converge (code = 1). PORT message: false convergence (8)</span></div><div class='output co'>#&gt; <span class='warning'>Warning: Iteration 6, LME step: nlminb() did not converge (code = 1). PORT message: false convergence (8)</span></div><div class='input'><span class='va'>f_nlmixr_dfop_sfo_saem</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_dfop_sfo</span>, est <span class='op'>=</span> <span class='st'>"saem"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>With est = 'saem', a different error model is required for each observed variableChanging the error model to 'obs_tc' (Two-component error for each observed variable)</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'>→ generate SAEM model</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; 1: 1.0127e+02 -3.8515e+00 -2.0719e+00 -3.7271e+00 -1.9335e+00 4.0311e-01 6.9594e+00 1.5021e-01 5.3947e-01 1.9686e-01 3.7429e-01 5.4209e-01 8.4121e+00 7.3391e-02 7.1185e+00 2.5869e-01
+#&gt; 2: 1.0136e+02 -3.8005e+00 -2.3424e+00 -4.0759e+00 -1.6475e+00 1.1598e-01 6.6115e+00 1.4406e-01 5.1249e-01 1.8701e-01 3.5786e-01 5.1499e-01 4.9102e+00 6.2829e-02 4.7230e+00 7.8901e-02
+#&gt; 3: 1.0126e+02 -4.0285e+00 -2.3629e+00 -4.1271e+00 -1.1733e+00 1.7634e-02 6.2809e+00 1.6892e-01 4.8687e-01 1.7766e-01 3.3997e-01 4.8924e-01 3.2256e+00 6.6693e-02 3.3261e+00 8.7190e-02
+#&gt; 4: 1.0105e+02 -4.0894e+00 -2.5516e+00 -4.1037e+00 -1.0816e+00 4.5377e-02 5.9668e+00 1.6048e-01 4.6252e-01 1.6878e-01 3.2297e-01 4.6478e-01 2.4343e+00 7.0557e-02 2.2610e+00 9.2498e-02
+#&gt; 5: 1.0101e+02 -4.1364e+00 -2.4605e+00 -4.0737e+00 -1.0920e+00 -4.7953e-03 5.9593e+00 1.5245e-01 4.3940e-01 1.8078e-01 3.0682e-01 5.4688e-01 1.7424e+00 7.4776e-02 1.5144e+00 1.0787e-01
+#&gt; 6: 1.0042e+02 -4.0933e+00 -2.4472e+00 -4.1090e+00 -9.7996e-01 -9.0472e-02 6.0175e+00 1.4483e-01 4.1743e-01 1.8824e-01 2.9148e-01 5.3033e-01 1.5545e+00 6.8588e-02 1.3401e+00 9.8865e-02
+#&gt; 7: 1.0078e+02 -4.0911e+00 -2.4335e+00 -4.0758e+00 -9.9422e-01 -7.8849e-02 6.6318e+00 1.3759e-01 3.9656e-01 1.7882e-01 2.7691e-01 5.0381e-01 1.3780e+00 6.9978e-02 1.1346e+00 9.6162e-02
+#&gt; 8: 1.0077e+02 -4.0196e+00 -2.4345e+00 -4.0444e+00 -9.3483e-01 -1.1032e-01 6.3002e+00 1.3071e-01 3.7673e-01 1.6988e-01 2.6306e-01 4.8191e-01 1.1774e+00 7.4232e-02 1.0270e+00 9.5616e-02
+#&gt; 9: 1.0118e+02 -4.0436e+00 -2.4649e+00 -4.0207e+00 -8.9829e-01 -1.7784e-01 5.9852e+00 1.2417e-01 3.5789e-01 1.6139e-01 2.4991e-01 5.5466e-01 1.1040e+00 7.1515e-02 1.0342e+00 9.3972e-02
+#&gt; 10: 1.0143e+02 -4.0523e+00 -2.3737e+00 -4.0184e+00 -9.1167e-01 -2.3828e-01 5.8520e+00 1.1797e-01 3.4196e-01 1.5332e-01 2.3741e-01 5.2849e-01 1.0510e+00 7.5719e-02 1.0638e+00 9.3973e-02
+#&gt; 11: 1.0119e+02 -4.0699e+00 -2.3680e+00 -4.0191e+00 -9.4858e-01 -1.7310e-01 6.9958e+00 1.1207e-01 3.6891e-01 1.4565e-01 2.2554e-01 5.0206e-01 1.0247e+00 7.5497e-02 1.0292e+00 9.3707e-02
+#&gt; 12: 1.0121e+02 -4.0189e+00 -2.4198e+00 -4.0139e+00 -9.1693e-01 -2.0613e-01 6.6460e+00 1.0646e-01 3.5046e-01 1.3837e-01 2.1427e-01 5.7696e-01 1.1046e+00 7.6090e-02 9.3689e-01 9.4115e-02
+#&gt; 13: 1.0083e+02 -4.0451e+00 -2.4395e+00 -4.0235e+00 -9.4535e-01 -1.4723e-01 6.3137e+00 1.0114e-01 3.3294e-01 1.3145e-01 2.0355e-01 5.4811e-01 1.0360e+00 7.3381e-02 9.7078e-01 9.1659e-02
+#&gt; 14: 1.0056e+02 -4.0401e+00 -2.4045e+00 -4.0054e+00 -9.4191e-01 -1.3928e-01 5.9980e+00 9.6084e-02 3.4934e-01 1.2488e-01 1.9338e-01 5.2071e-01 1.0303e+00 7.7118e-02 8.8372e-01 9.0469e-02
+#&gt; 15: 1.0070e+02 -4.0388e+00 -2.4210e+00 -4.0113e+00 -9.1136e-01 -1.2702e-01 5.6981e+00 9.1279e-02 3.3187e-01 1.1864e-01 1.8371e-01 4.9467e-01 1.0486e+00 7.2427e-02 7.8179e-01 9.1572e-02
+#&gt; 16: 1.0078e+02 -4.0175e+00 -2.4766e+00 -4.0191e+00 -9.0733e-01 -1.1952e-01 5.4132e+00 8.6716e-02 3.1528e-01 1.1270e-01 1.7452e-01 4.8928e-01 9.7799e-01 8.1464e-02 8.2935e-01 8.6520e-02
+#&gt; 17: 1.0069e+02 -4.0533e+00 -2.5110e+00 -4.0294e+00 -9.1841e-01 -6.8363e-03 5.1426e+00 8.2380e-02 2.9952e-01 1.0707e-01 1.6580e-01 4.6482e-01 9.1609e-01 8.1008e-02 8.1783e-01 8.8818e-02
+#&gt; 18: 99.9647 -4.0672 -2.5327 -4.0416 -0.9273 0.0097 4.8854 0.0783 0.2970 0.1280 0.1941 0.5053 0.9306 0.0764 0.8097 0.0881
+#&gt; 19: 1.0027e+02 -4.0667e+00 -2.4653e+00 -4.0579e+00 -9.2776e-01 3.0417e-02 4.6412e+00 7.4348e-02 3.3694e-01 1.2164e-01 1.8435e-01 5.1797e-01 9.7386e-01 7.4954e-02 7.9297e-01 8.9915e-02
+#&gt; 20: 1.0006e+02 -4.0935e+00 -2.4804e+00 -4.0721e+00 -9.3737e-01 1.9496e-02 4.4091e+00 7.0630e-02 3.3728e-01 1.2544e-01 1.7513e-01 6.0925e-01 1.0232e+00 7.4618e-02 7.9988e-01 8.9642e-02
+#&gt; 21: 1.0043e+02 -4.0542e+00 -2.5168e+00 -4.0623e+00 -9.1553e-01 3.9474e-02 4.1887e+00 6.7099e-02 3.4553e-01 1.1917e-01 1.6638e-01 6.0827e-01 1.0155e+00 8.0771e-02 7.8424e-01 8.6213e-02
+#&gt; 22: 1.0049e+02 -4.0449e+00 -2.5082e+00 -4.0849e+00 -9.2553e-01 4.5424e-02 3.9792e+00 6.3744e-02 3.2825e-01 1.2365e-01 1.5806e-01 5.8922e-01 8.2860e-01 8.3384e-02 8.2525e-01 8.9218e-02
+#&gt; 23: 1.0067e+02 -4.0411e+00 -2.5460e+00 -4.0736e+00 -9.2578e-01 5.2422e-02 3.7803e+00 6.0557e-02 3.1661e-01 1.2306e-01 1.5016e-01 5.8274e-01 9.3412e-01 8.0508e-02 8.1829e-01 8.6377e-02
+#&gt; 24: 1.0091e+02 -4.0314e+00 -2.5298e+00 -4.0566e+00 -8.9743e-01 3.7634e-02 3.5913e+00 5.7529e-02 3.5267e-01 1.2194e-01 1.4265e-01 5.5360e-01 9.6271e-01 7.6960e-02 8.8466e-01 8.5693e-02
+#&gt; 25: 1.0100e+02 -4.0442e+00 -2.5399e+00 -4.0568e+00 -8.9494e-01 1.7415e-02 3.4117e+00 5.4652e-02 3.3504e-01 1.2781e-01 1.3552e-01 5.2592e-01 9.6040e-01 7.7299e-02 8.9561e-01 8.6893e-02
+#&gt; 26: 1.0111e+02 -4.0354e+00 -2.5182e+00 -4.0899e+00 -9.0799e-01 7.6464e-02 4.8614e+00 5.1920e-02 3.1829e-01 1.2142e-01 1.3110e-01 4.9963e-01 9.6997e-01 7.4932e-02 8.2521e-01 9.3659e-02
+#&gt; 27: 1.0159e+02 -4.0653e+00 -2.4934e+00 -4.0803e+00 -9.5632e-01 2.8659e-03 4.6184e+00 4.9324e-02 3.0237e-01 1.1535e-01 1.4743e-01 4.7465e-01 9.4314e-01 7.7860e-02 8.9820e-01 8.8210e-02
+#&gt; 28: 1.0154e+02 -4.0487e+00 -2.4844e+00 -4.0511e+00 -9.6473e-01 -4.7382e-02 4.3874e+00 4.6858e-02 3.2049e-01 1.0958e-01 1.5243e-01 4.5091e-01 9.8808e-01 7.4786e-02 8.6833e-01 8.8720e-02
+#&gt; 29: 1.0144e+02 -4.0414e+00 -2.4105e+00 -4.0504e+00 -9.4039e-01 -3.6753e-02 4.1681e+00 4.4515e-02 3.2754e-01 1.0410e-01 1.4940e-01 4.2837e-01 9.5520e-01 7.8507e-02 8.2408e-01 8.5998e-02
+#&gt; 30: 1.0137e+02 -4.0292e+00 -2.4174e+00 -4.0382e+00 -9.3180e-01 -7.1482e-02 5.4636e+00 4.2289e-02 3.2074e-01 9.8896e-02 1.6877e-01 4.0695e-01 8.8153e-01 7.5106e-02 8.5239e-01 8.8266e-02
+#&gt; 31: 1.0105e+02 -4.0387e+00 -2.4368e+00 -4.0346e+00 -9.1098e-01 -5.4730e-02 5.1904e+00 4.0175e-02 3.0470e-01 9.3951e-02 1.6034e-01 3.8660e-01 8.7853e-01 8.0278e-02 8.7981e-01 8.6404e-02
+#&gt; 32: 1.0147e+02 -4.0435e+00 -2.4530e+00 -4.0365e+00 -9.1241e-01 -7.1281e-02 4.9309e+00 3.8166e-02 2.8947e-01 9.4694e-02 1.7475e-01 3.6727e-01 8.7005e-01 8.1398e-02 8.7784e-01 8.8976e-02
+#&gt; 33: 1.0144e+02 -4.0092e+00 -2.4279e+00 -4.0090e+00 -8.8656e-01 -1.4017e-01 5.2945e+00 3.6258e-02 2.9770e-01 1.0169e-01 1.6601e-01 3.4891e-01 9.2202e-01 7.8841e-02 8.7551e-01 8.4011e-02
+#&gt; 34: 1.0157e+02 -3.9839e+00 -2.4469e+00 -4.0180e+00 -8.3877e-01 -1.4664e-01 6.3506e+00 3.4445e-02 2.8282e-01 1.0831e-01 1.6850e-01 3.3146e-01 8.4403e-01 7.9056e-02 8.4620e-01 8.6363e-02
+#&gt; 35: 1.0149e+02 -3.9928e+00 -2.4771e+00 -4.0106e+00 -8.6974e-01 -1.4219e-01 6.2039e+00 3.2722e-02 2.8123e-01 1.1283e-01 1.6008e-01 3.1489e-01 9.1308e-01 7.8685e-02 7.8939e-01 8.7289e-02
+#&gt; 36: 1.0162e+02 -4.0099e+00 -2.4822e+00 -3.9880e+00 -8.7959e-01 -1.3237e-01 5.8937e+00 3.1086e-02 3.2200e-01 1.0719e-01 1.6077e-01 2.9914e-01 9.0821e-01 8.4066e-02 7.5559e-01 8.4838e-02
+#&gt; 37: 1.0102e+02 -3.9962e+00 -2.4852e+00 -3.9954e+00 -8.8307e-01 -9.2070e-02 5.5991e+00 2.9532e-02 3.3713e-01 1.0183e-01 1.5333e-01 2.8419e-01 8.3918e-01 8.5231e-02 7.6007e-01 8.9541e-02
+#&gt; 38: 1.0102e+02 -3.9987e+00 -2.5129e+00 -3.9833e+00 -8.7454e-01 -1.6469e-01 5.3191e+00 2.8055e-02 3.2027e-01 1.0792e-01 1.4707e-01 2.6998e-01 9.1490e-01 8.4715e-02 7.6778e-01 8.9241e-02
+#&gt; 39: 1.0054e+02 -3.9875e+00 -2.4301e+00 -3.9797e+00 -8.7222e-01 -1.9597e-01 7.3800e+00 2.6653e-02 3.0426e-01 1.0801e-01 1.4393e-01 2.5648e-01 9.5901e-01 7.8320e-02 8.1559e-01 9.2429e-02
+#&gt; 40: 1.0077e+02 -4.0057e+00 -2.4630e+00 -3.9849e+00 -8.6788e-01 -1.9606e-01 7.0110e+00 2.5320e-02 3.0385e-01 1.3164e-01 1.4567e-01 3.0284e-01 9.7123e-01 7.6328e-02 8.3681e-01 8.9349e-02
+#&gt; 41: 1.0069e+02 -4.0143e+00 -2.3805e+00 -3.9962e+00 -8.7503e-01 -1.8532e-01 6.6604e+00 2.4054e-02 3.0707e-01 1.4668e-01 1.5021e-01 3.0404e-01 1.0072e+00 7.3629e-02 9.4494e-01 8.4745e-02
+#&gt; 42: 1.0073e+02 -3.9861e+00 -2.4464e+00 -3.9919e+00 -8.7912e-01 -1.8435e-01 6.3274e+00 2.2851e-02 2.9171e-01 1.3935e-01 1.5080e-01 2.8883e-01 9.6502e-01 7.7470e-02 9.4221e-01 8.2459e-02
+#&gt; 43: 1.0104e+02 -3.9881e+00 -2.4156e+00 -3.9688e+00 -8.9448e-01 -2.3739e-01 6.0110e+00 2.1709e-02 2.7713e-01 1.3238e-01 1.5603e-01 2.7439e-01 9.7714e-01 7.1720e-02 8.5890e-01 8.6635e-02
+#&gt; 44: 1.0084e+02 -4.0117e+00 -2.4455e+00 -3.9753e+00 -8.8716e-01 -2.0112e-01 5.7105e+00 2.0623e-02 2.6327e-01 1.2741e-01 1.5200e-01 2.6067e-01 9.3289e-01 8.0543e-02 8.5055e-01 8.2921e-02
+#&gt; 45: 1.0071e+02 -3.9996e+00 -2.4359e+00 -3.9764e+00 -9.1082e-01 -2.4578e-01 5.4250e+00 1.9592e-02 2.5011e-01 1.3254e-01 1.6132e-01 2.8273e-01 9.5805e-01 7.7734e-02 7.8171e-01 8.4571e-02
+#&gt; 46: 1.0018e+02 -4.0077e+00 -2.4835e+00 -3.9739e+00 -8.6079e-01 -1.6592e-01 5.1537e+00 1.8613e-02 2.3760e-01 1.3830e-01 1.5392e-01 3.0295e-01 1.0931e+00 7.3274e-02 8.9544e-01 8.8388e-02
+#&gt; 47: 99.9834 -3.9991 -2.5292 -3.9863 -0.8820 -0.0796 4.8960 0.0177 0.2348 0.1376 0.1639 0.2878 0.9864 0.0837 0.9094 0.0832
+#&gt; 48: 99.9155 -4.0224 -2.5422 -3.9854 -0.8719 -0.0750 4.6512 0.0184 0.2251 0.1307 0.1596 0.2734 0.9841 0.0835 0.8696 0.0843
+#&gt; 49: 99.6136 -4.0397 -2.5172 -4.0115 -0.8774 -0.0922 5.2402 0.0175 0.2558 0.1242 0.1551 0.2597 0.9060 0.0816 0.8365 0.0869
+#&gt; 50: 99.4747 -4.0542 -2.4192 -3.9834 -0.9041 -0.1798 4.9782 0.0219 0.2695 0.1234 0.1474 0.2468 0.9269 0.0783 0.8593 0.0854
+#&gt; 51: 99.3401 -4.0386 -2.3951 -3.9661 -0.9181 -0.1887 4.7574 0.0213 0.2746 0.1522 0.1400 0.2344 0.9901 0.0781 0.8863 0.0928
+#&gt; 52: 99.7109 -4.0509 -2.4227 -3.9770 -0.9247 -0.1431 4.9004 0.0203 0.2688 0.1446 0.1330 0.2227 0.8999 0.0791 1.0265 0.0890
+#&gt; 53: 99.6496 -4.0397 -2.4398 -3.9752 -0.9193 -0.2119 5.1106 0.0193 0.2795 0.1527 0.1325 0.2116 0.8949 0.0788 0.9447 0.0872
+#&gt; 54: 99.9071 -4.0211 -2.3887 -3.9812 -0.9233 -0.1946 5.0887 0.0183 0.2763 0.1450 0.1365 0.2010 0.8793 0.0875 0.8643 0.0903
+#&gt; 55: 1.0012e+02 -4.0401e+00 -2.4203e+00 -3.9511e+00 -9.0712e-01 -2.5566e-01 5.7301e+00 1.7375e-02 2.7324e-01 1.3780e-01 1.6204e-01 1.9094e-01 9.7803e-01 7.6146e-02 9.0756e-01 8.7636e-02
+#&gt; 56: 1.0032e+02 -4.0207e+00 -2.4263e+00 -3.9533e+00 -8.7574e-01 -2.3076e-01 6.5321e+00 1.6507e-02 3.0821e-01 1.3091e-01 1.5394e-01 1.8139e-01 8.8520e-01 7.6350e-02 9.2796e-01 8.5283e-02
+#&gt; 57: 1.0028e+02 -4.0037e+00 -2.4301e+00 -3.9655e+00 -8.8472e-01 -1.8969e-01 9.8969e+00 1.5681e-02 2.9280e-01 1.2436e-01 1.4624e-01 1.7232e-01 9.2902e-01 7.4974e-02 8.9204e-01 8.4563e-02
+#&gt; 58: 1.0048e+02 -3.9928e+00 -2.4961e+00 -3.9709e+00 -9.0263e-01 -1.4516e-01 9.4021e+00 1.6151e-02 2.7816e-01 1.1814e-01 1.4165e-01 1.6370e-01 9.5145e-01 8.0233e-02 8.2896e-01 8.3498e-02
+#&gt; 59: 1.0060e+02 -4.0181e+00 -2.4963e+00 -3.9751e+00 -9.0684e-01 -1.1186e-01 8.9320e+00 1.9914e-02 3.0097e-01 1.1224e-01 1.4109e-01 1.5552e-01 9.9121e-01 7.3120e-02 8.6454e-01 8.2239e-02
+#&gt; 60: 1.0047e+02 -3.9976e+00 -2.4797e+00 -3.9780e+00 -8.9328e-01 -1.0814e-01 8.4854e+00 1.8918e-02 3.2275e-01 1.1591e-01 1.3404e-01 1.4774e-01 9.6968e-01 7.4984e-02 8.9831e-01 8.1655e-02
+#&gt; 61: 1.0040e+02 -4.0068e+00 -2.5217e+00 -3.9844e+00 -8.6447e-01 -1.0567e-01 8.0611e+00 1.7972e-02 3.1372e-01 1.1011e-01 1.2973e-01 1.4036e-01 9.1698e-01 7.8118e-02 9.1811e-01 8.4420e-02
+#&gt; 62: 1.0076e+02 -4.0080e+00 -2.4931e+00 -3.9623e+00 -8.9789e-01 -8.3896e-02 7.6580e+00 1.7073e-02 3.0460e-01 1.1254e-01 1.2324e-01 1.3334e-01 9.9032e-01 7.7618e-02 8.3808e-01 8.5031e-02
+#&gt; 63: 1.0064e+02 -4.0129e+00 -2.4731e+00 -3.9561e+00 -8.9103e-01 -8.8987e-02 7.2751e+00 1.6220e-02 2.8944e-01 1.1647e-01 1.4845e-01 1.2667e-01 1.0745e+00 7.6375e-02 8.4316e-01 8.6681e-02
+#&gt; 64: 1.0098e+02 -4.0094e+00 -2.4541e+00 -3.9604e+00 -9.1524e-01 -9.3413e-02 6.9114e+00 1.5409e-02 2.7497e-01 1.2065e-01 1.7095e-01 1.2034e-01 1.0963e+00 7.8304e-02 8.7104e-01 8.5727e-02
+#&gt; 65: 1.0070e+02 -4.0433e+00 -2.4793e+00 -3.9722e+00 -9.3012e-01 -6.5917e-02 6.5658e+00 1.4638e-02 2.7040e-01 1.1462e-01 1.9067e-01 1.1432e-01 9.7444e-01 8.4510e-02 8.7028e-01 8.6292e-02
+#&gt; 66: 1.0049e+02 -4.0656e+00 -2.4659e+00 -3.9898e+00 -9.4278e-01 -7.5929e-02 6.2375e+00 1.3906e-02 2.9347e-01 1.1997e-01 1.8114e-01 1.0860e-01 9.9830e-01 8.0902e-02 9.3551e-01 8.5261e-02
+#&gt; 67: 1.0046e+02 -4.0477e+00 -2.4685e+00 -3.9907e+00 -9.1503e-01 -9.8019e-02 5.9256e+00 1.3211e-02 3.2166e-01 1.1506e-01 1.7208e-01 1.0317e-01 8.6453e-01 9.0533e-02 8.3598e-01 8.6343e-02
+#&gt; 68: 1.0077e+02 -4.0575e+00 -2.4709e+00 -3.9523e+00 -9.2903e-01 -8.1099e-02 5.6294e+00 1.2818e-02 3.1005e-01 1.3665e-01 1.6347e-01 9.8015e-02 9.0181e-01 8.7058e-02 8.4937e-01 8.3248e-02
+#&gt; 69: 1.0086e+02 -4.0626e+00 -2.3922e+00 -3.9557e+00 -9.6741e-01 -3.5986e-02 5.3479e+00 1.2844e-02 3.3024e-01 1.2982e-01 1.5530e-01 9.3115e-02 9.8180e-01 8.3132e-02 8.6549e-01 8.8939e-02
+#&gt; 70: 1.0082e+02 -4.0640e+00 -2.4449e+00 -3.9787e+00 -9.5159e-01 -3.2904e-02 5.0805e+00 1.4346e-02 3.1373e-01 1.2333e-01 1.4754e-01 8.8459e-02 1.0129e+00 7.4856e-02 8.6688e-01 8.4769e-02
+#&gt; 71: 1.0072e+02 -4.0642e+00 -2.5069e+00 -3.9493e+00 -9.3453e-01 -4.4116e-02 4.8265e+00 1.3628e-02 3.0428e-01 1.2122e-01 1.4091e-01 8.4036e-02 1.0454e+00 7.7023e-02 8.9566e-01 8.1639e-02
+#&gt; 72: 1.0049e+02 -4.0609e+00 -2.4472e+00 -3.9669e+00 -9.3972e-01 -7.7498e-02 4.5852e+00 1.4441e-02 3.2552e-01 1.3911e-01 1.4144e-01 8.1899e-02 1.0114e+00 7.7019e-02 8.2312e-01 8.2494e-02
+#&gt; 73: 1.0022e+02 -4.0598e+00 -2.4410e+00 -3.9952e+00 -9.2810e-01 -1.1309e-01 4.3559e+00 1.3719e-02 3.3556e-01 1.3303e-01 1.4990e-01 1.1303e-01 9.6726e-01 7.6776e-02 8.6331e-01 8.3048e-02
+#&gt; 74: 1.0024e+02 -4.0628e+00 -2.4358e+00 -3.9977e+00 -9.1347e-01 -9.1966e-02 4.1381e+00 1.3033e-02 3.4332e-01 1.3418e-01 1.8099e-01 1.0738e-01 1.0158e+00 7.4697e-02 8.6366e-01 8.4370e-02
+#&gt; 75: 99.7847 -4.0500 -2.4401 -4.0018 -0.9252 -0.1013 4.4651 0.0124 0.3365 0.1399 0.1817 0.1020 1.0278 0.0779 0.9008 0.0841
+#&gt; 76: 99.9526 -4.0482 -2.4819 -3.9947 -0.9049 -0.0557 4.2419 0.0126 0.3248 0.1494 0.1726 0.1135 1.0493 0.0778 0.9341 0.0804
+#&gt; 77: 99.9982 -4.0184 -2.4951 -4.0043 -0.8927 -0.0688 5.2538 0.0120 0.3696 0.1419 0.1817 0.1078 1.0402 0.0839 0.9605 0.0848
+#&gt; 78: 1.0007e+02 -4.0210e+00 -2.4725e+00 -4.0040e+00 -8.9827e-01 2.3164e-03 6.4464e+00 1.1395e-02 3.7410e-01 1.3481e-01 2.0294e-01 1.0879e-01 9.7822e-01 8.7445e-02 9.9990e-01 8.2845e-02
+#&gt; 79: 99.3513 -4.0171 -2.5065 -4.0078 -0.8962 -0.0029 7.7527 0.0108 0.3554 0.1281 0.1928 0.1069 1.0455 0.0866 0.9982 0.0870
+#&gt; 80: 98.9945 -4.0172 -2.5412 -4.0341 -0.8891 -0.0187 9.8218 0.0103 0.3376 0.1217 0.1831 0.1457 0.9733 0.0894 1.0164 0.0832
+#&gt; 81: 99.0936 -4.0275 -2.5134 -4.0127 -0.8552 -0.0614 12.1567 0.0098 0.3494 0.1156 0.1740 0.1384 0.9509 0.0843 1.0171 0.0855
+#&gt; 82: 99.2481 -3.9996 -2.4945 -4.0011 -0.8914 -0.0492 11.5489 0.0128 0.3792 0.1098 0.1653 0.1315 0.9915 0.0818 1.0405 0.0928
+#&gt; 83: 99.6941 -3.9998 -2.4851 -3.9845 -0.8802 -0.0560 10.9714 0.0146 0.3602 0.1043 0.1570 0.1249 0.9934 0.0852 0.9707 0.0866
+#&gt; 84: 99.2185 -3.9920 -2.4843 -4.0051 -0.8546 -0.0642 10.4228 0.0153 0.3422 0.0991 0.1492 0.1187 0.9923 0.0833 0.9799 0.0873
+#&gt; 85: 98.8470 -3.9956 -2.4652 -4.0201 -0.8483 -0.0414 9.9017 0.0146 0.3251 0.0941 0.1417 0.1128 0.9732 0.0901 0.9035 0.0858
+#&gt; 86: 98.5012 -3.9841 -2.5148 -4.0250 -0.8408 -0.0551 9.4066 0.0148 0.3088 0.0962 0.1346 0.1071 0.8570 0.0932 0.8532 0.0896
+#&gt; 87: 99.0868 -4.0055 -2.5058 -4.0249 -0.8522 -0.0311 10.3528 0.0175 0.2934 0.1013 0.1411 0.1018 0.8802 0.0838 0.8849 0.0862
+#&gt; 88: 99.5158 -4.0031 -2.4437 -3.9866 -0.8894 -0.0963 9.9832 0.0167 0.3049 0.1030 0.1447 0.0967 0.9955 0.0834 0.8861 0.0893
+#&gt; 89: 99.5538 -4.0347 -2.4494 -4.0213 -0.8695 -0.0494 9.4841 0.0158 0.2897 0.0978 0.1543 0.0918 0.8597 0.0904 0.8959 0.0880
+#&gt; 90: 99.4422 -4.0453 -2.4398 -4.0114 -0.9279 -0.0745 9.8221 0.0150 0.2842 0.0929 0.1466 0.0944 0.9009 0.0871 0.8696 0.0924
+#&gt; 91: 98.8721 -4.0328 -2.4996 -4.0041 -0.8832 -0.0689 9.3310 0.0143 0.2700 0.0896 0.1444 0.1137 0.9567 0.0904 0.8680 0.0891
+#&gt; 92: 99.8390 -4.0418 -2.4914 -4.0182 -0.9279 -0.0460 10.9801 0.0136 0.2585 0.0949 0.1461 0.1210 1.0043 0.0908 0.8310 0.0939
+#&gt; 93: 1.0029e+02 -4.0313e+00 -2.4620e+00 -4.0187e+00 -8.9083e-01 -1.0908e-01 1.0431e+01 1.2890e-02 2.4559e-01 9.5757e-02 1.3878e-01 1.1565e-01 9.9174e-01 9.0056e-02 8.9538e-01 8.8925e-02
+#&gt; 94: 99.3285 -4.0295 -2.4523 -4.0235 -0.8828 -0.1190 10.9003 0.0137 0.2333 0.0915 0.1318 0.1212 1.0729 0.0779 0.9543 0.0907
+#&gt; 95: 99.4117 -4.0422 -2.3807 -4.0870 -0.8960 -0.0889 10.3553 0.0130 0.2216 0.0870 0.1253 0.1366 0.9127 0.0864 0.8901 0.0911
+#&gt; 96: 99.3348 -4.0401 -2.4009 -4.0698 -0.8730 -0.0622 9.8375 0.0123 0.2106 0.0826 0.1241 0.1297 0.8504 0.0836 0.9140 0.0881
+#&gt; 97: 99.4898 -4.0419 -2.4310 -4.0589 -0.8932 -0.0634 9.3456 0.0132 0.2000 0.0785 0.1224 0.1233 0.8770 0.0836 0.8715 0.0837
+#&gt; 98: 99.3750 -4.0704 -2.4353 -4.0616 -0.9333 -0.0846 8.8783 0.0136 0.1900 0.0746 0.1245 0.1171 0.8907 0.0838 0.9066 0.0832
+#&gt; 99: 99.6234 -4.0366 -2.3740 -4.0657 -0.9242 -0.0675 8.4344 0.0129 0.1805 0.0708 0.1182 0.1112 0.8814 0.0808 0.9511 0.0863
+#&gt; 100: 1.0025e+02 -4.0420e+00 -2.3557e+00 -4.0579e+00 -9.5051e-01 -6.3418e-02 8.0319e+00 1.2286e-02 1.7150e-01 6.7291e-02 1.1232e-01 1.0568e-01 8.5851e-01 8.7881e-02 8.9363e-01 8.5897e-02
+#&gt; 101: 1.0041e+02 -4.0461e+00 -2.3840e+00 -4.0384e+00 -9.3752e-01 -7.7594e-02 9.5649e+00 1.1672e-02 1.7509e-01 6.3926e-02 1.2760e-01 1.0039e-01 8.6733e-01 8.2748e-02 9.6277e-01 8.4274e-02
+#&gt; 102: 1.0095e+02 -4.0372e+00 -2.3633e+00 -4.0286e+00 -9.1961e-01 -6.5350e-02 1.1428e+01 1.1088e-02 1.8557e-01 6.0730e-02 1.3211e-01 9.5374e-02 9.3928e-01 8.0161e-02 9.7913e-01 8.4081e-02
+#&gt; 103: 1.0019e+02 -4.0236e+00 -2.4105e+00 -4.0337e+00 -9.1362e-01 -7.3859e-02 1.0856e+01 1.0534e-02 1.7629e-01 5.7693e-02 1.2695e-01 9.1362e-02 9.8491e-01 8.1430e-02 9.7682e-01 8.2250e-02
+#&gt; 104: 99.7755 -4.0280 -2.4452 -4.0197 -0.9112 -0.0810 11.0317 0.0100 0.1796 0.0548 0.1301 0.0868 0.9418 0.0816 0.9170 0.0806
+#&gt; 105: 1.0010e+02 -4.0418e+00 -2.4294e+00 -4.0225e+00 -9.1111e-01 -8.9920e-02 1.0480e+01 9.5070e-03 1.7060e-01 5.2068e-02 1.3987e-01 8.2454e-02 9.1944e-01 7.8110e-02 8.9266e-01 8.7228e-02
+#&gt; 106: 1.0025e+02 -4.0507e+00 -2.4134e+00 -4.0343e+00 -9.0244e-01 -8.4683e-02 1.3506e+01 9.0316e-03 1.6207e-01 4.9465e-02 1.5337e-01 7.8331e-02 9.9609e-01 8.4473e-02 8.7046e-01 8.5479e-02
+#&gt; 107: 1.0014e+02 -4.0468e+00 -2.3972e+00 -4.0196e+00 -9.3650e-01 -2.4087e-02 1.2830e+01 8.5801e-03 1.6027e-01 4.6992e-02 1.5429e-01 8.2493e-02 9.8959e-01 8.2626e-02 8.3427e-01 8.8197e-02
+#&gt; 108: 1.0114e+02 -4.0338e+00 -2.4307e+00 -4.0724e+00 -9.1363e-01 1.1952e-02 1.2189e+01 8.1511e-03 1.5563e-01 4.4854e-02 1.7315e-01 7.8368e-02 9.8589e-01 7.8130e-02 9.0460e-01 8.2870e-02
+#&gt; 109: 1.0066e+02 -4.0550e+00 -2.4094e+00 -4.0641e+00 -9.0945e-01 -1.5401e-03 1.3149e+01 7.7435e-03 1.4785e-01 4.2612e-02 1.7232e-01 7.4450e-02 1.0942e+00 7.4816e-02 9.1706e-01 8.5333e-02
+#&gt; 110: 1.0111e+02 -4.0266e+00 -2.4047e+00 -4.0646e+00 -9.0541e-01 -1.7212e-02 1.2492e+01 7.3563e-03 1.4046e-01 4.0481e-02 1.8132e-01 7.0727e-02 1.0508e+00 7.9457e-02 9.8990e-01 8.2975e-02
+#&gt; 111: 1.0155e+02 -4.0274e+00 -2.3645e+00 -4.0663e+00 -9.4902e-01 -1.8882e-02 1.1867e+01 8.7757e-03 1.4436e-01 3.8457e-02 1.7225e-01 6.7191e-02 1.0217e+00 7.7437e-02 9.9196e-01 8.1580e-02
+#&gt; 112: 1.0209e+02 -4.0230e+00 -2.3938e+00 -4.0375e+00 -9.5447e-01 -5.0888e-02 1.4321e+01 8.3370e-03 1.4863e-01 3.6534e-02 1.6778e-01 8.2186e-02 9.3085e-01 8.3291e-02 9.8775e-01 7.9492e-02
+#&gt; 113: 1.0188e+02 -4.0173e+00 -2.3804e+00 -4.0403e+00 -9.6152e-01 -7.7453e-02 1.3605e+01 7.9201e-03 1.5060e-01 3.4708e-02 1.7341e-01 8.4506e-02 9.0783e-01 8.7383e-02 9.4854e-01 8.2648e-02
+#&gt; 114: 1.0239e+02 -4.0081e+00 -2.3724e+00 -4.0332e+00 -9.4315e-01 -7.4933e-02 1.2925e+01 7.5241e-03 1.4307e-01 3.2972e-02 1.6695e-01 8.0281e-02 9.2775e-01 8.4314e-02 9.6195e-01 7.9448e-02
+#&gt; 115: 1.0199e+02 -4.0127e+00 -2.3773e+00 -4.0472e+00 -9.5157e-01 -2.0947e-02 1.2279e+01 7.4483e-03 1.3592e-01 3.1324e-02 1.6705e-01 7.6267e-02 9.4956e-01 7.6989e-02 1.0340e+00 8.5564e-02
+#&gt; 116: 1.0122e+02 -4.0264e+00 -2.4014e+00 -4.0509e+00 -9.1462e-01 -2.3511e-02 1.1665e+01 7.0759e-03 1.2912e-01 2.9757e-02 1.5870e-01 7.2453e-02 9.3580e-01 8.2952e-02 9.3341e-01 8.3302e-02
+#&gt; 117: 1.0112e+02 -4.0326e+00 -2.4093e+00 -4.0559e+00 -8.9743e-01 -2.0572e-02 1.1082e+01 6.7221e-03 1.2266e-01 2.8269e-02 1.5339e-01 6.8831e-02 9.0879e-01 8.4441e-02 9.1432e-01 8.0538e-02
+#&gt; 118: 1.0123e+02 -4.0411e+00 -2.4077e+00 -4.0556e+00 -9.2971e-01 -2.1885e-02 1.0528e+01 6.3860e-03 1.1653e-01 3.3123e-02 1.6947e-01 6.5389e-02 9.7140e-01 8.6671e-02 8.9874e-01 8.1670e-02
+#&gt; 119: 1.0098e+02 -4.0538e+00 -2.3515e+00 -4.0607e+00 -9.5433e-01 -7.5743e-02 1.0001e+01 6.0667e-03 1.1070e-01 3.1467e-02 1.8338e-01 6.2120e-02 9.1537e-01 8.4827e-02 9.2420e-01 8.2769e-02
+#&gt; 120: 1.0076e+02 -4.0573e+00 -2.3627e+00 -4.0329e+00 -9.3251e-01 -6.7669e-02 9.5011e+00 5.7634e-03 1.0517e-01 3.2868e-02 1.7422e-01 6.6096e-02 9.5247e-01 8.5343e-02 9.4678e-01 8.5335e-02
+#&gt; 121: 1.0085e+02 -4.0450e+00 -2.3478e+00 -4.0692e+00 -9.2333e-01 -9.8005e-03 9.0261e+00 5.4752e-03 9.9911e-02 3.1225e-02 1.6550e-01 7.1593e-02 8.5572e-01 8.8654e-02 1.0248e+00 8.0646e-02
+#&gt; 122: 1.0164e+02 -4.0325e+00 -2.3562e+00 -4.0680e+00 -9.4287e-01 -1.2103e-02 8.5748e+00 5.3493e-03 9.4915e-02 2.9663e-02 1.6347e-01 6.8014e-02 8.4872e-01 8.6803e-02 1.0282e+00 8.0381e-02
+#&gt; 123: 1.0184e+02 -4.0521e+00 -2.3504e+00 -4.0714e+00 -9.5966e-01 -9.1996e-05 8.1460e+00 5.0818e-03 9.8247e-02 3.0007e-02 1.7746e-01 6.4613e-02 9.7181e-01 8.0986e-02 9.8860e-01 8.0317e-02
+#&gt; 124: 1.0235e+02 -4.0674e+00 -2.3315e+00 -4.0874e+00 -9.9802e-01 3.8818e-02 7.7387e+00 4.8277e-03 9.3335e-02 2.8506e-02 1.7611e-01 6.8940e-02 9.7376e-01 7.6658e-02 9.9156e-01 8.4407e-02
+#&gt; 125: 1.0257e+02 -4.0718e+00 -2.3604e+00 -4.0627e+00 -1.0591e+00 2.4685e-02 7.3518e+00 4.5863e-03 8.8668e-02 3.0650e-02 1.8671e-01 6.5493e-02 1.0275e+00 8.2278e-02 1.0896e+00 8.0976e-02
+#&gt; 126: 1.0287e+02 -4.0691e+00 -2.3103e+00 -4.0552e+00 -1.0174e+00 2.1863e-02 7.5644e+00 4.3570e-03 1.0937e-01 2.9117e-02 1.7738e-01 6.2218e-02 9.2668e-01 7.9560e-02 9.5409e-01 8.4671e-02
+#&gt; 127: 1.0327e+02 -4.0528e+00 -2.3141e+00 -4.0522e+00 -1.0108e+00 4.4779e-03 7.1862e+00 4.1392e-03 1.2239e-01 2.7661e-02 1.6925e-01 5.9107e-02 9.1372e-01 7.9536e-02 9.9164e-01 8.2999e-02
+#&gt; 128: 1.0352e+02 -4.0496e+00 -2.2880e+00 -4.0496e+00 -1.0063e+00 -1.3248e-02 7.6721e+00 3.9613e-03 1.1627e-01 2.6278e-02 1.7517e-01 8.0231e-02 8.4407e-01 8.5078e-02 9.4382e-01 8.7530e-02
+#&gt; 129: 1.0345e+02 -4.0715e+00 -2.3090e+00 -4.0400e+00 -1.0276e+00 -1.8301e-02 8.2197e+00 3.7633e-03 1.1046e-01 2.7141e-02 1.9366e-01 7.6220e-02 9.3357e-01 8.2674e-02 9.7064e-01 8.6011e-02
+#&gt; 130: 1.0245e+02 -4.0787e+00 -2.3263e+00 -4.0106e+00 -1.0200e+00 -8.5976e-02 7.8087e+00 4.0830e-03 1.3607e-01 2.6631e-02 2.2700e-01 7.2409e-02 9.8233e-01 7.9348e-02 9.6780e-01 8.2658e-02
+#&gt; 131: 1.0217e+02 -4.0760e+00 -2.2525e+00 -4.0082e+00 -1.0099e+00 -1.6111e-01 7.4183e+00 3.8789e-03 1.3972e-01 2.5299e-02 2.2508e-01 6.8788e-02 1.0066e+00 7.8692e-02 9.4684e-01 8.4349e-02
+#&gt; 132: 1.0185e+02 -4.0792e+00 -2.2309e+00 -3.9996e+00 -9.8302e-01 -2.2504e-01 7.0474e+00 4.0356e-03 1.3743e-01 2.4034e-02 2.1383e-01 7.7346e-02 9.4225e-01 7.9110e-02 9.5160e-01 8.4398e-02
+#&gt; 133: 1.0135e+02 -4.0818e+00 -2.2219e+00 -4.0054e+00 -9.7264e-01 -1.8912e-01 7.1932e+00 3.8338e-03 1.3056e-01 2.2833e-02 2.0314e-01 7.6769e-02 1.0031e+00 8.5400e-02 1.0034e+00 8.4805e-02
+#&gt; 134: 1.0148e+02 -4.0782e+00 -2.2492e+00 -3.9886e+00 -9.5184e-01 -1.5049e-01 6.8336e+00 3.6422e-03 1.2403e-01 2.3398e-02 1.9298e-01 7.2931e-02 9.3696e-01 8.3566e-02 9.4742e-01 8.9137e-02
+#&gt; 135: 1.0145e+02 -4.0852e+00 -2.3062e+00 -4.0011e+00 -9.4444e-01 -1.6803e-01 6.4919e+00 3.4600e-03 1.1783e-01 2.2228e-02 1.8333e-01 6.9284e-02 9.4846e-01 8.3087e-02 9.7774e-01 8.2610e-02
+#&gt; 136: 1.0177e+02 -4.0861e+00 -2.2785e+00 -3.9890e+00 -9.9625e-01 -1.8938e-01 6.1673e+00 3.2870e-03 1.1752e-01 2.1116e-02 1.8815e-01 6.5820e-02 9.3634e-01 8.5255e-02 1.1001e+00 8.5332e-02
+#&gt; 137: 1.0200e+02 -4.0928e+00 -2.1946e+00 -3.9974e+00 -1.0098e+00 -1.8810e-01 5.8589e+00 3.1227e-03 1.2394e-01 2.1203e-02 1.7874e-01 7.2232e-02 1.0048e+00 7.3422e-02 1.0222e+00 8.3484e-02
+#&gt; 138: 1.0214e+02 -4.0820e+00 -2.2052e+00 -3.9737e+00 -1.0420e+00 -2.0594e-01 5.5660e+00 3.8937e-03 1.9164e-01 2.0143e-02 1.6980e-01 6.8621e-02 1.0126e+00 7.6106e-02 1.0780e+00 8.2960e-02
+#&gt; 139: 1.0249e+02 -4.0785e+00 -2.1649e+00 -3.9567e+00 -1.0095e+00 -2.8807e-01 5.2877e+00 3.6990e-03 1.8647e-01 1.9135e-02 1.6131e-01 6.5190e-02 1.0030e+00 7.9858e-02 1.0611e+00 8.4109e-02
+#&gt; 140: 1.0184e+02 -4.0847e+00 -2.1800e+00 -3.9565e+00 -9.9415e-01 -2.8869e-01 5.0233e+00 4.0857e-03 1.9502e-01 1.8179e-02 1.6676e-01 6.2879e-02 9.5962e-01 7.8117e-02 9.9649e-01 8.4914e-02
+#&gt; 141: 1.0195e+02 -4.1012e+00 -2.1831e+00 -3.9488e+00 -9.9515e-01 -3.1864e-01 4.7721e+00 3.8814e-03 1.8527e-01 1.7270e-02 1.6797e-01 6.1084e-02 9.0969e-01 8.2722e-02 1.0122e+00 8.2518e-02
+#&gt; 142: 1.0233e+02 -4.1139e+00 -2.1692e+00 -3.9542e+00 -1.0023e+00 -3.3242e-01 4.5335e+00 3.6873e-03 2.0662e-01 1.6406e-02 1.5957e-01 5.8030e-02 9.4761e-01 8.4629e-02 1.0342e+00 8.3954e-02
+#&gt; 143: 1.0217e+02 -4.1103e+00 -2.1380e+00 -3.9511e+00 -1.0300e+00 -2.5992e-01 5.2035e+00 4.7053e-03 1.9629e-01 1.5586e-02 1.5979e-01 5.5128e-02 8.9255e-01 7.9042e-02 1.0461e+00 8.6952e-02
+#&gt; 144: 1.0185e+02 -4.1335e+00 -2.1911e+00 -3.9650e+00 -1.0440e+00 -2.4451e-01 5.0998e+00 4.4700e-03 1.8648e-01 1.9590e-02 1.5534e-01 5.2372e-02 9.7863e-01 8.3932e-02 1.0197e+00 8.7673e-02
+#&gt; 145: 1.0242e+02 -4.1445e+00 -2.1203e+00 -3.9616e+00 -1.0426e+00 -2.7120e-01 4.8448e+00 4.2465e-03 1.7715e-01 1.8611e-02 1.4757e-01 4.9753e-02 1.0024e+00 8.4131e-02 1.0768e+00 8.5388e-02
+#&gt; 146: 1.0236e+02 -4.1519e+00 -2.1958e+00 -3.9779e+00 -9.8615e-01 -2.5863e-01 4.6026e+00 4.0718e-03 1.6829e-01 1.7680e-02 1.6407e-01 4.7266e-02 1.0740e+00 8.2413e-02 1.0706e+00 8.3410e-02
+#&gt; 147: 1.0251e+02 -4.1465e+00 -2.2042e+00 -3.9775e+00 -1.0317e+00 -2.2757e-01 4.3725e+00 3.8682e-03 1.5988e-01 1.6796e-02 1.7016e-01 4.4902e-02 9.7748e-01 8.3376e-02 1.0880e+00 8.1968e-02
+#&gt; 148: 1.0244e+02 -4.1432e+00 -2.1786e+00 -3.9792e+00 -1.0442e+00 -2.2002e-01 4.9671e+00 3.6748e-03 1.5189e-01 1.5956e-02 2.2196e-01 4.2657e-02 1.0412e+00 7.8051e-02 1.1051e+00 8.1618e-02
+#&gt; 149: 1.0219e+02 -4.1384e+00 -2.2318e+00 -3.9757e+00 -1.0438e+00 -2.4124e-01 4.7187e+00 3.4910e-03 1.4429e-01 1.6061e-02 2.1086e-01 4.0524e-02 1.0082e+00 8.0377e-02 1.1455e+00 8.0545e-02
+#&gt; 150: 1.0264e+02 -4.1498e+00 -2.2352e+00 -3.9915e+00 -1.0669e+00 -2.1255e-01 4.4828e+00 3.3165e-03 1.3708e-01 1.7218e-02 2.0032e-01 3.8498e-02 9.5031e-01 8.7248e-02 9.8770e-01 8.3250e-02
+#&gt; 151: 1.0250e+02 -4.1365e+00 -2.1876e+00 -3.9939e+00 -1.0568e+00 -1.8159e-01 4.2587e+00 3.1507e-03 1.3022e-01 1.7383e-02 1.9030e-01 3.6573e-02 9.6938e-01 8.0203e-02 1.0578e+00 8.3430e-02
+#&gt; 152: 1.0256e+02 -4.1370e+00 -2.2238e+00 -4.0047e+00 -1.0406e+00 -1.8764e-01 1.9609e+00 1.4191e-03 1.1882e-01 1.7924e-02 1.6889e-01 4.1216e-02 9.1972e-01 7.8573e-02 1.0717e+00 8.0882e-02
+#&gt; 153: 1.0219e+02 -4.1299e+00 -2.2139e+00 -3.9917e+00 -9.9964e-01 -2.0505e-01 1.8258e+00 1.0432e-03 8.4660e-02 2.1446e-02 1.7634e-01 3.5573e-02 9.3702e-01 8.4860e-02 1.0145e+00 8.3329e-02
+#&gt; 154: 1.0199e+02 -4.1354e+00 -2.2231e+00 -3.9779e+00 -1.0155e+00 -2.2573e-01 2.6463e+00 5.8153e-04 8.8101e-02 2.3167e-02 1.6103e-01 3.3874e-02 9.5360e-01 8.6215e-02 9.5723e-01 8.4603e-02
+#&gt; 155: 1.0234e+02 -4.1239e+00 -2.2137e+00 -3.9802e+00 -1.0070e+00 -2.3158e-01 2.9697e+00 6.6709e-04 1.1190e-01 2.0949e-02 1.8298e-01 3.1557e-02 9.2910e-01 8.2509e-02 9.8680e-01 8.5206e-02
+#&gt; 156: 1.0253e+02 -4.1269e+00 -2.2370e+00 -3.9682e+00 -1.0420e+00 -2.1219e-01 2.7267e+00 6.8451e-04 8.9651e-02 2.4380e-02 1.6613e-01 3.4846e-02 9.3608e-01 8.7506e-02 9.0446e-01 8.1755e-02
+#&gt; 157: 1.0265e+02 -4.1241e+00 -2.2179e+00 -3.9676e+00 -1.0308e+00 -2.2480e-01 2.1278e+00 4.9811e-04 6.7161e-02 1.9758e-02 1.5607e-01 4.4198e-02 9.4162e-01 8.7311e-02 9.9147e-01 7.9857e-02
+#&gt; 158: 1.0239e+02 -4.1219e+00 -2.1615e+00 -3.9781e+00 -1.0384e+00 -2.6750e-01 2.5310e+00 4.8270e-04 6.5662e-02 1.8085e-02 1.7665e-01 4.4020e-02 8.8632e-01 8.6004e-02 1.0425e+00 8.2894e-02
+#&gt; 159: 1.0270e+02 -4.1204e+00 -2.1837e+00 -3.9530e+00 -1.0587e+00 -2.5809e-01 3.4348e+00 5.6788e-04 6.5500e-02 1.9540e-02 1.8629e-01 4.0730e-02 9.5079e-01 8.2399e-02 9.9316e-01 8.3381e-02
+#&gt; 160: 1.0282e+02 -4.1223e+00 -2.1325e+00 -3.9734e+00 -1.0068e+00 -2.8751e-01 3.9652e+00 7.6565e-04 8.5246e-02 1.7068e-02 1.7587e-01 3.0778e-02 9.1802e-01 8.0158e-02 9.9642e-01 8.1564e-02
+#&gt; 161: 1.0330e+02 -4.1180e+00 -2.1879e+00 -3.9743e+00 -1.0268e+00 -2.8812e-01 4.9153e+00 5.8033e-04 8.0457e-02 1.8555e-02 1.7312e-01 3.3941e-02 8.6920e-01 8.2509e-02 9.5632e-01 8.1798e-02
+#&gt; 162: 1.0335e+02 -4.1182e+00 -2.2089e+00 -3.9566e+00 -1.0409e+00 -2.7390e-01 3.6169e+00 2.8392e-04 1.0776e-01 1.9589e-02 1.6479e-01 2.8481e-02 8.8603e-01 8.7799e-02 9.5197e-01 7.9563e-02
+#&gt; 163: 1.0294e+02 -4.1181e+00 -2.2025e+00 -3.9462e+00 -9.9783e-01 -3.0753e-01 3.7234e+00 1.6293e-04 9.6922e-02 2.4842e-02 1.9367e-01 3.1473e-02 9.0380e-01 9.1697e-02 9.4394e-01 8.2786e-02
+#&gt; 164: 1.0246e+02 -4.1155e+00 -2.2157e+00 -3.9736e+00 -9.9866e-01 -2.9356e-01 3.9439e+00 1.9405e-04 1.0404e-01 2.8435e-02 1.9043e-01 3.1239e-02 8.9853e-01 8.9427e-02 9.2586e-01 8.3170e-02
+#&gt; 165: 1.0204e+02 -4.1117e+00 -2.2133e+00 -3.9674e+00 -1.0079e+00 -2.6996e-01 3.0774e+00 1.6591e-04 7.0005e-02 2.8285e-02 2.0813e-01 2.4574e-02 8.9719e-01 9.1629e-02 9.8242e-01 8.3692e-02
+#&gt; 166: 1.0207e+02 -4.1164e+00 -2.2192e+00 -3.9893e+00 -1.0354e+00 -2.7396e-01 1.8145e+00 8.4168e-05 9.0739e-02 2.7410e-02 2.1403e-01 2.4311e-02 8.9386e-01 9.2727e-02 9.4636e-01 8.4238e-02
+#&gt; 167: 1.0187e+02 -4.1149e+00 -2.2185e+00 -3.9708e+00 -1.0036e+00 -2.5751e-01 1.5355e+00 4.0974e-05 9.9346e-02 2.2030e-02 2.1916e-01 2.6726e-02 9.1055e-01 8.1030e-02 1.0098e+00 7.9180e-02
+#&gt; 168: 1.0172e+02 -4.1167e+00 -2.2673e+00 -3.9702e+00 -9.8388e-01 -2.1404e-01 1.4836e+00 2.7779e-05 7.7509e-02 2.9513e-02 1.9543e-01 3.4526e-02 1.0152e+00 8.1248e-02 9.7482e-01 8.0746e-02
+#&gt; 169: 1.0175e+02 -4.1171e+00 -2.2634e+00 -3.9701e+00 -9.5962e-01 -2.4130e-01 1.4263e+00 4.7370e-05 5.0986e-02 2.8211e-02 2.2554e-01 3.9909e-02 9.8519e-01 7.8842e-02 1.0023e+00 8.5684e-02
+#&gt; 170: 1.0177e+02 -4.1189e+00 -2.2417e+00 -3.9834e+00 -1.0059e+00 -2.6551e-01 9.9010e-01 3.7247e-05 4.2517e-02 2.9791e-02 1.8705e-01 4.2435e-02 9.6604e-01 8.8427e-02 9.6699e-01 8.3986e-02
+#&gt; 171: 1.0182e+02 -4.1187e+00 -2.2464e+00 -3.9953e+00 -9.8154e-01 -2.5146e-01 7.4179e-01 3.2420e-05 5.0690e-02 3.0483e-02 1.7888e-01 6.3177e-02 9.2784e-01 8.4814e-02 1.0018e+00 8.4070e-02
+#&gt; 172: 1.0184e+02 -4.1178e+00 -2.2483e+00 -4.0009e+00 -1.0096e+00 -2.2636e-01 9.6710e-01 2.6981e-05 3.1321e-02 2.7772e-02 1.9767e-01 7.4969e-02 9.9720e-01 8.1434e-02 9.5483e-01 8.3419e-02
+#&gt; 173: 1.0160e+02 -4.1183e+00 -2.2513e+00 -3.9920e+00 -9.8456e-01 -2.0144e-01 4.9964e-01 2.1222e-05 4.1909e-02 2.8101e-02 2.1163e-01 1.2811e-01 9.6384e-01 8.0352e-02 9.2496e-01 8.2328e-02
+#&gt; 174: 1.0159e+02 -4.1179e+00 -2.2334e+00 -4.0068e+00 -1.0316e+00 -2.0656e-01 4.6608e-01 1.8044e-05 4.4647e-02 2.8273e-02 2.0083e-01 1.2780e-01 9.4612e-01 8.3630e-02 8.9385e-01 8.3930e-02
+#&gt; 175: 1.0159e+02 -4.1182e+00 -2.2567e+00 -3.9972e+00 -1.0299e+00 -1.6534e-01 4.5228e-01 2.0060e-05 8.5751e-02 2.5343e-02 1.7864e-01 8.6977e-02 9.5795e-01 7.8867e-02 8.9213e-01 8.4362e-02
+#&gt; 176: 1.0159e+02 -4.1183e+00 -2.2109e+00 -3.9983e+00 -1.0210e+00 -2.0879e-01 5.3694e-01 2.0264e-05 1.2835e-01 2.5563e-02 1.9469e-01 6.0808e-02 9.1537e-01 7.8520e-02 9.3355e-01 8.3608e-02
+#&gt; 177: 1.0155e+02 -4.1193e+00 -2.2587e+00 -3.9825e+00 -1.0180e+00 -1.6859e-01 4.4935e-01 3.0321e-05 1.3509e-01 2.4979e-02 2.0113e-01 6.3617e-02 9.7277e-01 7.8515e-02 9.2667e-01 8.5309e-02
+#&gt; 178: 1.0158e+02 -4.1196e+00 -2.2679e+00 -4.0231e+00 -1.0143e+00 -1.6084e-01 6.7629e-01 3.2855e-05 6.8816e-02 2.7808e-02 1.8944e-01 8.1814e-02 8.8319e-01 8.0114e-02 9.5183e-01 8.2195e-02
+#&gt; 179: 1.0166e+02 -4.1190e+00 -2.2764e+00 -3.9875e+00 -1.0061e+00 -1.8260e-01 7.1129e-01 3.8250e-05 7.5489e-02 2.4148e-02 1.8082e-01 7.1172e-02 9.1387e-01 8.0813e-02 9.6660e-01 8.2457e-02
+#&gt; 180: 1.0179e+02 -4.1202e+00 -2.2848e+00 -3.9974e+00 -9.9825e-01 -2.0277e-01 5.5755e-01 2.8041e-05 8.6779e-02 2.7193e-02 1.8826e-01 6.5133e-02 8.8812e-01 8.2655e-02 9.2100e-01 7.9919e-02
+#&gt; 181: 1.0176e+02 -4.1200e+00 -2.2704e+00 -3.9954e+00 -1.0194e+00 -1.6896e-01 4.3842e-01 2.2428e-05 7.4093e-02 3.0526e-02 2.3473e-01 1.0537e-01 9.2303e-01 8.2141e-02 9.2941e-01 8.4699e-02
+#&gt; 182: 1.0182e+02 -4.1211e+00 -2.3159e+00 -4.0259e+00 -1.0162e+00 -1.2876e-01 3.4993e-01 1.5716e-05 5.9887e-02 2.6422e-02 2.1757e-01 1.0488e-01 9.1725e-01 9.4143e-02 9.7674e-01 8.8668e-02
+#&gt; 183: 1.0184e+02 -4.1216e+00 -2.2985e+00 -4.0278e+00 -1.0136e+00 -1.3154e-01 2.6456e-01 1.2552e-05 5.7149e-02 3.2712e-02 2.0632e-01 1.5501e-01 9.2464e-01 8.5394e-02 8.8699e-01 8.4279e-02
+#&gt; 184: 1.0172e+02 -4.1212e+00 -2.2726e+00 -4.0189e+00 -1.0280e+00 -1.2967e-01 3.0582e-01 7.5239e-06 8.2812e-02 2.9556e-02 1.9725e-01 1.3753e-01 9.0862e-01 8.1319e-02 9.0031e-01 8.3491e-02
+#&gt; 185: 1.0178e+02 -4.1208e+00 -2.2858e+00 -4.0272e+00 -1.0063e+00 -1.6155e-01 3.0856e-01 4.5894e-06 8.8870e-02 2.5817e-02 1.9251e-01 1.0670e-01 9.1157e-01 7.7834e-02 9.6258e-01 7.8990e-02
+#&gt; 186: 1.0198e+02 -4.1208e+00 -2.2682e+00 -4.0401e+00 -9.8523e-01 -1.1556e-01 2.4761e-01 3.2640e-06 7.5614e-02 2.1067e-02 1.9085e-01 9.0045e-02 8.5090e-01 8.6621e-02 1.0145e+00 8.1864e-02
+#&gt; 187: 1.0197e+02 -4.1208e+00 -2.2788e+00 -4.0281e+00 -1.0066e+00 -1.0149e-01 2.0460e-01 4.5073e-06 7.8797e-02 2.3861e-02 2.0725e-01 7.9771e-02 9.6253e-01 8.2363e-02 9.3855e-01 8.3939e-02
+#&gt; 188: 1.0196e+02 -4.1207e+00 -2.3105e+00 -4.0149e+00 -1.0217e+00 -9.0603e-02 2.2178e-01 3.6903e-06 8.9793e-02 2.1775e-02 1.9248e-01 8.2415e-02 9.4078e-01 8.1247e-02 9.1756e-01 8.2786e-02
+#&gt; 189: 1.0202e+02 -4.1204e+00 -2.2702e+00 -4.0430e+00 -1.0032e+00 -1.1308e-01 2.2944e-01 3.5141e-06 7.8575e-02 2.4885e-02 2.0968e-01 8.2380e-02 9.5115e-01 8.1619e-02 9.2134e-01 8.9958e-02
+#&gt; 190: 1.0195e+02 -4.1207e+00 -2.3126e+00 -4.0312e+00 -1.0154e+00 -6.3842e-02 2.5129e-01 2.6517e-06 4.2267e-02 2.2084e-02 1.9361e-01 7.0492e-02 9.3985e-01 8.5817e-02 9.3893e-01 8.7011e-02
+#&gt; 191: 1.0203e+02 -4.1206e+00 -2.2758e+00 -4.0290e+00 -1.0102e+00 -3.1042e-02 1.7935e-01 3.4489e-06 5.7444e-02 2.3544e-02 1.9651e-01 7.9509e-02 9.5213e-01 8.2030e-02 1.0054e+00 8.7523e-02
+#&gt; 192: 1.0199e+02 -4.1205e+00 -2.2969e+00 -4.0329e+00 -1.0364e+00 -8.3705e-02 1.5785e-01 3.5081e-06 7.4305e-02 2.2992e-02 1.9662e-01 7.7684e-02 9.2601e-01 8.3027e-02 9.8642e-01 8.3428e-02
+#&gt; 193: 1.0196e+02 -4.1205e+00 -2.2661e+00 -4.0513e+00 -9.9271e-01 -4.6516e-02 1.2084e-01 2.6911e-06 6.8360e-02 3.5444e-02 1.9649e-01 7.5188e-02 9.1949e-01 7.9194e-02 1.0046e+00 8.5964e-02
+#&gt; 194: 1.0198e+02 -4.1207e+00 -2.2817e+00 -4.0520e+00 -9.9852e-01 -8.4466e-02 1.3596e-01 1.5511e-06 6.5142e-02 4.1562e-02 1.9137e-01 9.6992e-02 9.6709e-01 7.6757e-02 9.7566e-01 8.3784e-02
+#&gt; 195: 1.0200e+02 -4.1207e+00 -2.3076e+00 -4.0637e+00 -1.0028e+00 -7.2489e-02 1.0942e-01 1.6451e-06 6.1364e-02 4.6242e-02 1.9470e-01 9.3546e-02 9.9614e-01 8.1292e-02 9.7814e-01 8.1909e-02
+#&gt; 196: 1.0194e+02 -4.1205e+00 -2.2970e+00 -4.0482e+00 -9.8816e-01 -6.8493e-02 1.1918e-01 1.2629e-06 4.2775e-02 3.6925e-02 2.3565e-01 7.7784e-02 8.9524e-01 9.2250e-02 9.8003e-01 8.2408e-02
+#&gt; 197: 1.0199e+02 -4.1205e+00 -2.3075e+00 -4.0418e+00 -1.0196e+00 -6.8458e-02 1.7674e-01 7.5205e-07 5.2125e-02 2.9288e-02 2.1892e-01 8.4416e-02 8.9857e-01 9.1154e-02 1.0377e+00 8.3604e-02
+#&gt; 198: 1.0197e+02 -4.1206e+00 -2.3051e+00 -4.0367e+00 -1.0252e+00 -6.9200e-02 9.1625e-02 6.6068e-07 4.7665e-02 2.8907e-02 1.8679e-01 7.5787e-02 9.0272e-01 8.8077e-02 9.2929e-01 8.0385e-02
+#&gt; 199: 1.0192e+02 -4.1204e+00 -2.3163e+00 -4.0506e+00 -1.0152e+00 -5.3872e-02 6.8196e-02 5.5789e-07 6.0471e-02 3.1730e-02 2.0053e-01 6.8557e-02 9.0478e-01 8.5910e-02 9.3814e-01 8.2211e-02
+#&gt; 200: 1.0195e+02 -4.1205e+00 -2.3141e+00 -4.0728e+00 -1.0010e+00 -2.5675e-03 6.5235e-02 6.9762e-07 5.8458e-02 2.8504e-02 2.0377e-01 4.9513e-02 8.5640e-01 8.6640e-02 9.5731e-01 8.4390e-02
+#&gt; 201: 1.0195e+02 -4.1205e+00 -2.3106e+00 -4.0774e+00 -9.9012e-01 5.1724e-03 5.1225e-02 5.4222e-07 6.0577e-02 3.3554e-02 2.0505e-01 4.4738e-02 8.8073e-01 8.5488e-02 9.6928e-01 8.4895e-02
+#&gt; 202: 1.0194e+02 -4.1205e+00 -2.3078e+00 -4.0767e+00 -9.9283e-01 3.9328e-03 4.5461e-02 4.8520e-07 6.7405e-02 3.4599e-02 2.1312e-01 4.6664e-02 9.0528e-01 8.4189e-02 9.8043e-01 8.5266e-02
+#&gt; 203: 1.0193e+02 -4.1205e+00 -2.3029e+00 -4.0790e+00 -9.8990e-01 -9.1380e-03 4.7128e-02 5.0468e-07 6.8524e-02 3.6050e-02 2.1378e-01 5.1774e-02 9.0923e-01 8.4899e-02 9.8928e-01 8.4613e-02
+#&gt; 204: 1.0192e+02 -4.1205e+00 -2.3080e+00 -4.0760e+00 -9.8833e-01 -1.2434e-02 4.8184e-02 4.9472e-07 6.4152e-02 3.5604e-02 2.0954e-01 5.1354e-02 9.1294e-01 8.5219e-02 9.8301e-01 8.4374e-02
+#&gt; 205: 1.0192e+02 -4.1205e+00 -2.3100e+00 -4.0712e+00 -9.9253e-01 -2.3365e-02 4.5888e-02 5.0564e-07 5.9894e-02 3.5053e-02 2.0322e-01 5.4423e-02 9.0925e-01 8.5899e-02 9.8418e-01 8.3421e-02
+#&gt; 206: 1.0192e+02 -4.1205e+00 -2.3095e+00 -4.0715e+00 -9.9721e-01 -2.6262e-02 4.3985e-02 5.1954e-07 5.8681e-02 3.4539e-02 2.0202e-01 5.8248e-02 9.1301e-01 8.5459e-02 9.8621e-01 8.3465e-02
+#&gt; 207: 1.0192e+02 -4.1205e+00 -2.3179e+00 -4.0731e+00 -9.9906e-01 -2.3191e-02 4.3649e-02 5.3824e-07 5.7537e-02 3.4790e-02 2.0220e-01 6.0242e-02 9.1783e-01 8.5307e-02 9.8436e-01 8.3111e-02
+#&gt; 208: 1.0191e+02 -4.1205e+00 -2.3238e+00 -4.0734e+00 -9.9920e-01 -1.9434e-02 4.3223e-02 5.3831e-07 5.7908e-02 3.4909e-02 2.0126e-01 6.0353e-02 9.2010e-01 8.5244e-02 9.8002e-01 8.2975e-02
+#&gt; 209: 1.0191e+02 -4.1205e+00 -2.3279e+00 -4.0726e+00 -1.0053e+00 -1.5390e-02 4.1064e-02 5.3171e-07 5.8749e-02 3.4510e-02 1.9942e-01 6.3063e-02 9.3192e-01 8.4436e-02 9.8298e-01 8.3187e-02
+#&gt; 210: 1.0191e+02 -4.1205e+00 -2.3310e+00 -4.0705e+00 -1.0061e+00 -1.3507e-02 3.8265e-02 5.2762e-07 5.9344e-02 3.3374e-02 1.9612e-01 6.7006e-02 9.3199e-01 8.4573e-02 9.8382e-01 8.3227e-02
+#&gt; 211: 1.0191e+02 -4.1205e+00 -2.3383e+00 -4.0683e+00 -1.0043e+00 -1.3973e-02 3.6076e-02 5.2584e-07 6.1568e-02 3.2369e-02 1.9504e-01 6.9982e-02 9.4179e-01 8.4625e-02 9.9145e-01 8.3067e-02
+#&gt; 212: 1.0192e+02 -4.1204e+00 -2.3396e+00 -4.0662e+00 -1.0055e+00 -1.8011e-02 3.4746e-02 5.4375e-07 6.2747e-02 3.1588e-02 1.9405e-01 7.2360e-02 9.4525e-01 8.4466e-02 9.9581e-01 8.2952e-02
+#&gt; 213: 1.0192e+02 -4.1204e+00 -2.3407e+00 -4.0649e+00 -1.0066e+00 -2.1077e-02 3.4708e-02 5.5843e-07 6.1940e-02 3.0715e-02 1.9382e-01 7.4602e-02 9.4611e-01 8.4322e-02 9.9397e-01 8.2717e-02
+#&gt; 214: 1.0192e+02 -4.1204e+00 -2.3392e+00 -4.0648e+00 -1.0076e+00 -2.3417e-02 3.4282e-02 5.8157e-07 6.1893e-02 3.0158e-02 1.9322e-01 7.8942e-02 9.5250e-01 8.3922e-02 9.9723e-01 8.2793e-02
+#&gt; 215: 1.0192e+02 -4.1204e+00 -2.3410e+00 -4.0645e+00 -1.0087e+00 -2.1950e-02 3.5820e-02 6.0691e-07 6.2032e-02 2.9890e-02 1.9172e-01 8.3774e-02 9.5617e-01 8.3280e-02 1.0003e+00 8.2881e-02
+#&gt; 216: 1.0192e+02 -4.1203e+00 -2.3425e+00 -4.0628e+00 -1.0069e+00 -2.4268e-02 3.7597e-02 6.4187e-07 6.1733e-02 2.9353e-02 1.9092e-01 8.8150e-02 9.5834e-01 8.3091e-02 1.0027e+00 8.2753e-02
+#&gt; 217: 1.0192e+02 -4.1203e+00 -2.3439e+00 -4.0613e+00 -1.0064e+00 -2.4197e-02 3.9291e-02 6.5775e-07 6.2318e-02 2.8903e-02 1.8958e-01 9.0470e-02 9.5766e-01 8.3234e-02 1.0020e+00 8.2707e-02
+#&gt; 218: 1.0191e+02 -4.1203e+00 -2.3441e+00 -4.0619e+00 -1.0065e+00 -2.2460e-02 4.0043e-02 6.4921e-07 6.2280e-02 2.8349e-02 1.8800e-01 9.4476e-02 9.5499e-01 8.3416e-02 1.0036e+00 8.2628e-02
+#&gt; 219: 1.0191e+02 -4.1203e+00 -2.3437e+00 -4.0624e+00 -1.0066e+00 -1.9698e-02 3.9735e-02 6.3365e-07 6.2264e-02 2.7720e-02 1.8768e-01 9.7275e-02 9.4994e-01 8.3350e-02 1.0047e+00 8.2572e-02
+#&gt; 220: 1.0191e+02 -4.1203e+00 -2.3447e+00 -4.0630e+00 -1.0070e+00 -1.5871e-02 4.0198e-02 6.3507e-07 6.1981e-02 2.7259e-02 1.8786e-01 9.9168e-02 9.4781e-01 8.3355e-02 1.0046e+00 8.2752e-02
+#&gt; 221: 1.0191e+02 -4.1203e+00 -2.3459e+00 -4.0638e+00 -1.0069e+00 -1.4298e-02 4.0161e-02 6.2865e-07 6.2113e-02 2.7201e-02 1.8810e-01 1.0163e-01 9.4863e-01 8.3154e-02 1.0042e+00 8.2670e-02
+#&gt; 222: 1.0191e+02 -4.1203e+00 -2.3472e+00 -4.0646e+00 -1.0064e+00 -1.0921e-02 4.0310e-02 6.2450e-07 6.2436e-02 2.6979e-02 1.8736e-01 1.0306e-01 9.4914e-01 8.3081e-02 1.0050e+00 8.2757e-02
+#&gt; 223: 1.0191e+02 -4.1203e+00 -2.3478e+00 -4.0650e+00 -1.0063e+00 -1.1053e-02 3.9741e-02 6.1973e-07 6.2918e-02 2.6636e-02 1.8806e-01 1.0506e-01 9.4996e-01 8.2927e-02 1.0054e+00 8.2579e-02
+#&gt; 224: 1.0191e+02 -4.1203e+00 -2.3478e+00 -4.0653e+00 -1.0061e+00 -1.0324e-02 3.9480e-02 6.1421e-07 6.4180e-02 2.6403e-02 1.8833e-01 1.0733e-01 9.4750e-01 8.2697e-02 1.0033e+00 8.2517e-02
+#&gt; 225: 1.0191e+02 -4.1203e+00 -2.3479e+00 -4.0654e+00 -1.0060e+00 -1.0650e-02 3.9188e-02 6.0959e-07 6.3862e-02 2.6122e-02 1.8815e-01 1.0786e-01 9.4504e-01 8.2833e-02 1.0002e+00 8.2398e-02
+#&gt; 226: 1.0192e+02 -4.1204e+00 -2.3469e+00 -4.0657e+00 -1.0052e+00 -1.0205e-02 3.9129e-02 6.0577e-07 6.4045e-02 2.5875e-02 1.8762e-01 1.0921e-01 9.4663e-01 8.2599e-02 9.9857e-01 8.2472e-02
+#&gt; 227: 1.0192e+02 -4.1203e+00 -2.3467e+00 -4.0658e+00 -1.0053e+00 -1.0189e-02 3.8797e-02 6.0837e-07 6.5125e-02 2.5679e-02 1.8721e-01 1.1060e-01 9.4729e-01 8.2470e-02 9.9802e-01 8.2753e-02
+#&gt; 228: 1.0192e+02 -4.1204e+00 -2.3469e+00 -4.0657e+00 -1.0054e+00 -1.0575e-02 3.8741e-02 6.0738e-07 6.5467e-02 2.5448e-02 1.8548e-01 1.1134e-01 9.4840e-01 8.2580e-02 9.9829e-01 8.2888e-02
+#&gt; 229: 1.0192e+02 -4.1204e+00 -2.3479e+00 -4.0650e+00 -1.0056e+00 -1.1215e-02 3.9360e-02 6.0182e-07 6.4817e-02 2.5237e-02 1.8448e-01 1.1090e-01 9.5039e-01 8.2625e-02 9.9900e-01 8.2896e-02
+#&gt; 230: 1.0192e+02 -4.1204e+00 -2.3482e+00 -4.0652e+00 -1.0060e+00 -9.9775e-03 3.9501e-02 5.9385e-07 6.4132e-02 2.5093e-02 1.8510e-01 1.1122e-01 9.4938e-01 8.2763e-02 9.9961e-01 8.2886e-02
+#&gt; 231: 1.0192e+02 -4.1204e+00 -2.3479e+00 -4.0654e+00 -1.0070e+00 -8.9509e-03 3.9907e-02 5.9290e-07 6.3744e-02 2.4829e-02 1.8560e-01 1.1062e-01 9.4790e-01 8.2872e-02 1.0022e+00 8.2955e-02
+#&gt; 232: 1.0192e+02 -4.1204e+00 -2.3484e+00 -4.0657e+00 -1.0081e+00 -6.9066e-03 4.0738e-02 5.7862e-07 6.3242e-02 2.4729e-02 1.8626e-01 1.0975e-01 9.4866e-01 8.2846e-02 1.0036e+00 8.3065e-02
+#&gt; 233: 1.0191e+02 -4.1204e+00 -2.3487e+00 -4.0660e+00 -1.0080e+00 -5.1163e-03 4.0708e-02 5.7326e-07 6.2392e-02 2.4475e-02 1.8701e-01 1.0932e-01 9.4816e-01 8.2933e-02 1.0059e+00 8.3155e-02
+#&gt; 234: 1.0191e+02 -4.1204e+00 -2.3500e+00 -4.0660e+00 -1.0077e+00 -4.0637e-03 4.1065e-02 5.6885e-07 6.1938e-02 2.4418e-02 1.8673e-01 1.0923e-01 9.5001e-01 8.3005e-02 1.0080e+00 8.3207e-02
+#&gt; 235: 1.0191e+02 -4.1204e+00 -2.3526e+00 -4.0653e+00 -1.0074e+00 -3.6541e-03 4.1151e-02 5.6498e-07 6.2228e-02 2.4447e-02 1.8667e-01 1.0995e-01 9.5059e-01 8.3101e-02 1.0055e+00 8.3101e-02
+#&gt; 236: 1.0191e+02 -4.1204e+00 -2.3540e+00 -4.0648e+00 -1.0078e+00 -4.0127e-03 4.0966e-02 5.7047e-07 6.1779e-02 2.4457e-02 1.8777e-01 1.0971e-01 9.4919e-01 8.3203e-02 1.0044e+00 8.3078e-02
+#&gt; 237: 1.0191e+02 -4.1204e+00 -2.3528e+00 -4.0645e+00 -1.0078e+00 -4.4251e-03 4.0491e-02 5.6811e-07 6.1507e-02 2.4421e-02 1.8827e-01 1.1047e-01 9.4870e-01 8.3149e-02 1.0031e+00 8.3008e-02
+#&gt; 238: 1.0190e+02 -4.1204e+00 -2.3517e+00 -4.0647e+00 -1.0076e+00 -5.2540e-03 3.9988e-02 5.6832e-07 6.1612e-02 2.4262e-02 1.8801e-01 1.1019e-01 9.4737e-01 8.3172e-02 1.0037e+00 8.2959e-02
+#&gt; 239: 1.0190e+02 -4.1204e+00 -2.3509e+00 -4.0650e+00 -1.0089e+00 -5.1598e-03 3.9373e-02 5.6396e-07 6.1635e-02 2.4040e-02 1.8812e-01 1.1055e-01 9.4885e-01 8.3140e-02 1.0053e+00 8.2956e-02
+#&gt; 240: 1.0190e+02 -4.1204e+00 -2.3515e+00 -4.0643e+00 -1.0095e+00 -4.5817e-03 3.9031e-02 5.5929e-07 6.2233e-02 2.3840e-02 1.8766e-01 1.1014e-01 9.5018e-01 8.3172e-02 1.0066e+00 8.2937e-02
+#&gt; 241: 1.0190e+02 -4.1204e+00 -2.3524e+00 -4.0642e+00 -1.0097e+00 -3.9061e-03 3.8686e-02 5.5496e-07 6.3349e-02 2.3663e-02 1.8759e-01 1.1046e-01 9.4922e-01 8.3162e-02 1.0064e+00 8.2940e-02
+#&gt; 242: 1.0190e+02 -4.1204e+00 -2.3535e+00 -4.0642e+00 -1.0092e+00 -2.9411e-03 3.8674e-02 5.5359e-07 6.3930e-02 2.3604e-02 1.8742e-01 1.1027e-01 9.4748e-01 8.3177e-02 1.0052e+00 8.2955e-02
+#&gt; 243: 1.0190e+02 -4.1204e+00 -2.3551e+00 -4.0642e+00 -1.0089e+00 -1.6071e-03 3.8635e-02 5.4669e-07 6.4141e-02 2.3570e-02 1.8666e-01 1.1022e-01 9.4770e-01 8.3208e-02 1.0048e+00 8.2962e-02
+#&gt; 244: 1.0190e+02 -4.1204e+00 -2.3566e+00 -4.0645e+00 -1.0093e+00 -7.0474e-04 3.8502e-02 5.4194e-07 6.4399e-02 2.3591e-02 1.8627e-01 1.0938e-01 9.4615e-01 8.3402e-02 1.0043e+00 8.2891e-02
+#&gt; 245: 1.0189e+02 -4.1204e+00 -2.3575e+00 -4.0649e+00 -1.0093e+00 1.3351e-03 3.8372e-02 5.4266e-07 6.4935e-02 2.3511e-02 1.8609e-01 1.0840e-01 9.4586e-01 8.3393e-02 1.0041e+00 8.2835e-02
+#&gt; 246: 1.0189e+02 -4.1204e+00 -2.3595e+00 -4.0655e+00 -1.0085e+00 4.2316e-03 3.8487e-02 5.4393e-07 6.5284e-02 2.3457e-02 1.8581e-01 1.0811e-01 9.4656e-01 8.3372e-02 1.0036e+00 8.2746e-02
+#&gt; 247: 1.0189e+02 -4.1204e+00 -2.3608e+00 -4.0659e+00 -1.0081e+00 6.1314e-03 3.8249e-02 5.4752e-07 6.5440e-02 2.3455e-02 1.8584e-01 1.0706e-01 9.4795e-01 8.3330e-02 1.0025e+00 8.2710e-02
+#&gt; 248: 1.0189e+02 -4.1204e+00 -2.3617e+00 -4.0662e+00 -1.0084e+00 8.1978e-03 3.8017e-02 5.4713e-07 6.5853e-02 2.3439e-02 1.8637e-01 1.0634e-01 9.4748e-01 8.3377e-02 1.0016e+00 8.2677e-02
+#&gt; 249: 1.0189e+02 -4.1204e+00 -2.3633e+00 -4.0667e+00 -1.0085e+00 9.8011e-03 3.7934e-02 5.5069e-07 6.6442e-02 2.3533e-02 1.8652e-01 1.0606e-01 9.4761e-01 8.3449e-02 1.0009e+00 8.2712e-02
+#&gt; 250: 1.0189e+02 -4.1204e+00 -2.3644e+00 -4.0668e+00 -1.0087e+00 1.0992e-02 3.8199e-02 5.5486e-07 6.6746e-02 2.3638e-02 1.8739e-01 1.0611e-01 9.4838e-01 8.3442e-02 9.9958e-01 8.2692e-02
+#&gt; 251: 1.0189e+02 -4.1204e+00 -2.3644e+00 -4.0671e+00 -1.0097e+00 1.2215e-02 3.8648e-02 5.5448e-07 6.6916e-02 2.3592e-02 1.8753e-01 1.0607e-01 9.4773e-01 8.3511e-02 9.9919e-01 8.2701e-02
+#&gt; 252: 1.0189e+02 -4.1204e+00 -2.3645e+00 -4.0671e+00 -1.0100e+00 1.2881e-02 3.8792e-02 5.5615e-07 6.7323e-02 2.3559e-02 1.8811e-01 1.0641e-01 9.4665e-01 8.3575e-02 9.9809e-01 8.2743e-02
+#&gt; 253: 1.0189e+02 -4.1204e+00 -2.3646e+00 -4.0675e+00 -1.0100e+00 1.3605e-02 3.9013e-02 5.5568e-07 6.7625e-02 2.3432e-02 1.8825e-01 1.0688e-01 9.4424e-01 8.3598e-02 9.9825e-01 8.2702e-02
+#&gt; 254: 1.0189e+02 -4.1204e+00 -2.3642e+00 -4.0677e+00 -1.0101e+00 1.3119e-02 3.8838e-02 5.5231e-07 6.7802e-02 2.3429e-02 1.8849e-01 1.0680e-01 9.4281e-01 8.3706e-02 9.9829e-01 8.2631e-02
+#&gt; 255: 1.0189e+02 -4.1204e+00 -2.3627e+00 -4.0679e+00 -1.0104e+00 1.2490e-02 3.8574e-02 5.4955e-07 6.8395e-02 2.3368e-02 1.8890e-01 1.0661e-01 9.4101e-01 8.3756e-02 9.9798e-01 8.2674e-02
+#&gt; 256: 1.0189e+02 -4.1204e+00 -2.3615e+00 -4.0677e+00 -1.0102e+00 1.1525e-02 3.8502e-02 5.4764e-07 6.8824e-02 2.3405e-02 1.8912e-01 1.0649e-01 9.4109e-01 8.3709e-02 9.9811e-01 8.2698e-02
+#&gt; 257: 1.0189e+02 -4.1204e+00 -2.3604e+00 -4.0673e+00 -1.0104e+00 1.0381e-02 3.8286e-02 5.4694e-07 6.9020e-02 2.3338e-02 1.8925e-01 1.0614e-01 9.4075e-01 8.3695e-02 9.9738e-01 8.2689e-02
+#&gt; 258: 1.0189e+02 -4.1204e+00 -2.3591e+00 -4.0670e+00 -1.0103e+00 8.9559e-03 3.7972e-02 5.4665e-07 6.9077e-02 2.3267e-02 1.8919e-01 1.0590e-01 9.4089e-01 8.3618e-02 9.9742e-01 8.2681e-02
+#&gt; 259: 1.0189e+02 -4.1204e+00 -2.3585e+00 -4.0669e+00 -1.0099e+00 8.6011e-03 3.7874e-02 5.4788e-07 6.9455e-02 2.3264e-02 1.8885e-01 1.0519e-01 9.3952e-01 8.3583e-02 9.9610e-01 8.2650e-02
+#&gt; 260: 1.0189e+02 -4.1204e+00 -2.3584e+00 -4.0666e+00 -1.0098e+00 8.0471e-03 3.7771e-02 5.5294e-07 7.0269e-02 2.3292e-02 1.8877e-01 1.0442e-01 9.3898e-01 8.3519e-02 9.9504e-01 8.2641e-02
+#&gt; 261: 1.0189e+02 -4.1204e+00 -2.3583e+00 -4.0664e+00 -1.0100e+00 7.9344e-03 3.7597e-02 5.5650e-07 7.1087e-02 2.3370e-02 1.8867e-01 1.0399e-01 9.3810e-01 8.3488e-02 9.9419e-01 8.2673e-02
+#&gt; 262: 1.0189e+02 -4.1204e+00 -2.3575e+00 -4.0662e+00 -1.0106e+00 7.2123e-03 3.7203e-02 5.5375e-07 7.1794e-02 2.3393e-02 1.8855e-01 1.0356e-01 9.3773e-01 8.3458e-02 9.9406e-01 8.2739e-02
+#&gt; 263: 1.0189e+02 -4.1204e+00 -2.3564e+00 -4.0659e+00 -1.0112e+00 6.6044e-03 3.6977e-02 5.5306e-07 7.2290e-02 2.3475e-02 1.8847e-01 1.0316e-01 9.3744e-01 8.3383e-02 9.9341e-01 8.2818e-02
+#&gt; 264: 1.0189e+02 -4.1204e+00 -2.3549e+00 -4.0657e+00 -1.0118e+00 6.0119e-03 3.6749e-02 5.5152e-07 7.2896e-02 2.3530e-02 1.8849e-01 1.0277e-01 9.3658e-01 8.3443e-02 9.9248e-01 8.2877e-02
+#&gt; 265: 1.0189e+02 -4.1204e+00 -2.3545e+00 -4.0655e+00 -1.0121e+00 5.6547e-03 3.6562e-02 5.4816e-07 7.3238e-02 2.3560e-02 1.8863e-01 1.0269e-01 9.3597e-01 8.3434e-02 9.9139e-01 8.2879e-02
+#&gt; 266: 1.0189e+02 -4.1204e+00 -2.3545e+00 -4.0651e+00 -1.0121e+00 5.0995e-03 3.6357e-02 5.4458e-07 7.3522e-02 2.3561e-02 1.8883e-01 1.0270e-01 9.3607e-01 8.3407e-02 9.9133e-01 8.2857e-02
+#&gt; 267: 1.0189e+02 -4.1204e+00 -2.3541e+00 -4.0648e+00 -1.0122e+00 4.0105e-03 3.6306e-02 5.4160e-07 7.3833e-02 2.3499e-02 1.8889e-01 1.0317e-01 9.3624e-01 8.3359e-02 9.9151e-01 8.2865e-02
+#&gt; 268: 1.0189e+02 -4.1204e+00 -2.3530e+00 -4.0646e+00 -1.0122e+00 3.0925e-03 3.6248e-02 5.3845e-07 7.4663e-02 2.3413e-02 1.8895e-01 1.0371e-01 9.3624e-01 8.3277e-02 9.9210e-01 8.2909e-02
+#&gt; 269: 1.0189e+02 -4.1204e+00 -2.3518e+00 -4.0643e+00 -1.0123e+00 2.0507e-03 3.6181e-02 5.3602e-07 7.5442e-02 2.3291e-02 1.8886e-01 1.0397e-01 9.3581e-01 8.3260e-02 9.9238e-01 8.2898e-02
+#&gt; 270: 1.0189e+02 -4.1204e+00 -2.3513e+00 -4.0640e+00 -1.0127e+00 1.3309e-03 3.5900e-02 5.3234e-07 7.6677e-02 2.3220e-02 1.8860e-01 1.0367e-01 9.3573e-01 8.3250e-02 9.9169e-01 8.2904e-02
+#&gt; 271: 1.0189e+02 -4.1204e+00 -2.3514e+00 -4.0637e+00 -1.0129e+00 1.1237e-03 3.5608e-02 5.3092e-07 7.7065e-02 2.3102e-02 1.8826e-01 1.0384e-01 9.3645e-01 8.3228e-02 9.9173e-01 8.2896e-02
+#&gt; 272: 1.0189e+02 -4.1204e+00 -2.3510e+00 -4.0639e+00 -1.0134e+00 9.7855e-04 3.5328e-02 5.3100e-07 7.7173e-02 2.3014e-02 1.8817e-01 1.0367e-01 9.3538e-01 8.3266e-02 9.9139e-01 8.2943e-02
+#&gt; 273: 1.0189e+02 -4.1204e+00 -2.3501e+00 -4.0643e+00 -1.0133e+00 1.1275e-03 3.5187e-02 5.3298e-07 7.7467e-02 2.2923e-02 1.8793e-01 1.0344e-01 9.3474e-01 8.3194e-02 9.9249e-01 8.2973e-02
+#&gt; 274: 1.0189e+02 -4.1204e+00 -2.3498e+00 -4.0643e+00 -1.0134e+00 1.4524e-03 3.4996e-02 5.3407e-07 7.7929e-02 2.2819e-02 1.8837e-01 1.0316e-01 9.3399e-01 8.3168e-02 9.9307e-01 8.2981e-02
+#&gt; 275: 1.0189e+02 -4.1204e+00 -2.3500e+00 -4.0641e+00 -1.0136e+00 1.3605e-03 3.4786e-02 5.3269e-07 7.8177e-02 2.2747e-02 1.8855e-01 1.0305e-01 9.3319e-01 8.3205e-02 9.9277e-01 8.2938e-02
+#&gt; 276: 1.0189e+02 -4.1204e+00 -2.3504e+00 -4.0641e+00 -1.0136e+00 1.5273e-03 3.4581e-02 5.3172e-07 7.8495e-02 2.2764e-02 1.8824e-01 1.0297e-01 9.3267e-01 8.3223e-02 9.9204e-01 8.2884e-02
+#&gt; 277: 1.0189e+02 -4.1204e+00 -2.3506e+00 -4.0643e+00 -1.0133e+00 1.2961e-03 3.4373e-02 5.2917e-07 7.8721e-02 2.2791e-02 1.8801e-01 1.0288e-01 9.3253e-01 8.3185e-02 9.9192e-01 8.2854e-02
+#&gt; 278: 1.0189e+02 -4.1204e+00 -2.3508e+00 -4.0643e+00 -1.0129e+00 1.1750e-03 3.4396e-02 5.2693e-07 7.8999e-02 2.2787e-02 1.8793e-01 1.0278e-01 9.3279e-01 8.3113e-02 9.9144e-01 8.2856e-02
+#&gt; 279: 1.0189e+02 -4.1204e+00 -2.3507e+00 -4.0642e+00 -1.0126e+00 1.2755e-03 3.4381e-02 5.2405e-07 7.9351e-02 2.2804e-02 1.8779e-01 1.0255e-01 9.3319e-01 8.3049e-02 9.9099e-01 8.2875e-02
+#&gt; 280: 1.0189e+02 -4.1204e+00 -2.3507e+00 -4.0641e+00 -1.0127e+00 6.3408e-04 3.4519e-02 5.2180e-07 7.9825e-02 2.2801e-02 1.8775e-01 1.0292e-01 9.3349e-01 8.2970e-02 9.9076e-01 8.2918e-02
+#&gt; 281: 1.0189e+02 -4.1204e+00 -2.3508e+00 -4.0639e+00 -1.0124e+00 6.2438e-04 3.4782e-02 5.1859e-07 8.0328e-02 2.2816e-02 1.8757e-01 1.0299e-01 9.3299e-01 8.3025e-02 9.9050e-01 8.2897e-02
+#&gt; 282: 1.0189e+02 -4.1205e+00 -2.3511e+00 -4.0641e+00 -1.0122e+00 1.1770e-03 3.4754e-02 5.1798e-07 8.0649e-02 2.2836e-02 1.8766e-01 1.0297e-01 9.3351e-01 8.2989e-02 9.9171e-01 8.2893e-02
+#&gt; 283: 1.0189e+02 -4.1205e+00 -2.3519e+00 -4.0644e+00 -1.0120e+00 2.1716e-03 3.4711e-02 5.1567e-07 8.0910e-02 2.2836e-02 1.8774e-01 1.0270e-01 9.3288e-01 8.3029e-02 9.9246e-01 8.2853e-02
+#&gt; 284: 1.0189e+02 -4.1205e+00 -2.3524e+00 -4.0647e+00 -1.0115e+00 2.6623e-03 3.4646e-02 5.1350e-07 8.1153e-02 2.2950e-02 1.8775e-01 1.0277e-01 9.3238e-01 8.2990e-02 9.9212e-01 8.2836e-02
+#&gt; 285: 1.0189e+02 -4.1205e+00 -2.3531e+00 -4.0649e+00 -1.0116e+00 3.7830e-03 3.4626e-02 5.1216e-07 8.1058e-02 2.3007e-02 1.8782e-01 1.0270e-01 9.3232e-01 8.3017e-02 9.9094e-01 8.2829e-02
+#&gt; 286: 1.0189e+02 -4.1205e+00 -2.3539e+00 -4.0651e+00 -1.0111e+00 5.1752e-03 3.4599e-02 5.0989e-07 8.0970e-02 2.3004e-02 1.8757e-01 1.0254e-01 9.3280e-01 8.3006e-02 9.9130e-01 8.2818e-02
+#&gt; 287: 1.0189e+02 -4.1205e+00 -2.3541e+00 -4.0654e+00 -1.0112e+00 6.3747e-03 3.4592e-02 5.0930e-07 8.1117e-02 2.2959e-02 1.8756e-01 1.0222e-01 9.3212e-01 8.3146e-02 9.9183e-01 8.2863e-02
+#&gt; 288: 1.0189e+02 -4.1205e+00 -2.3540e+00 -4.0656e+00 -1.0115e+00 6.5668e-03 3.4598e-02 5.0976e-07 8.1125e-02 2.2895e-02 1.8782e-01 1.0183e-01 9.3310e-01 8.3169e-02 9.9404e-01 8.2836e-02
+#&gt; 289: 1.0189e+02 -4.1205e+00 -2.3539e+00 -4.0658e+00 -1.0119e+00 7.3521e-03 3.4525e-02 5.1097e-07 8.1097e-02 2.2869e-02 1.8753e-01 1.0126e-01 9.3336e-01 8.3244e-02 9.9435e-01 8.2833e-02
+#&gt; 290: 1.0189e+02 -4.1205e+00 -2.3539e+00 -4.0659e+00 -1.0122e+00 7.5226e-03 3.4377e-02 5.0846e-07 8.1212e-02 2.2831e-02 1.8724e-01 1.0073e-01 9.3292e-01 8.3261e-02 9.9415e-01 8.2837e-02
+#&gt; 291: 1.0189e+02 -4.1205e+00 -2.3536e+00 -4.0659e+00 -1.0122e+00 7.2889e-03 3.4263e-02 5.0823e-07 8.1182e-02 2.2801e-02 1.8711e-01 1.0056e-01 9.3309e-01 8.3300e-02 9.9427e-01 8.2805e-02
+#&gt; 292: 1.0189e+02 -4.1205e+00 -2.3531e+00 -4.0659e+00 -1.0123e+00 7.1827e-03 3.4146e-02 5.0825e-07 8.1696e-02 2.2760e-02 1.8703e-01 1.0039e-01 9.3324e-01 8.3306e-02 9.9379e-01 8.2784e-02
+#&gt; 293: 1.0189e+02 -4.1205e+00 -2.3528e+00 -4.0660e+00 -1.0125e+00 7.7142e-03 3.4126e-02 5.0971e-07 8.2026e-02 2.2705e-02 1.8721e-01 1.0036e-01 9.3316e-01 8.3316e-02 9.9357e-01 8.2756e-02
+#&gt; 294: 1.0188e+02 -4.1204e+00 -2.3529e+00 -4.0663e+00 -1.0126e+00 8.5146e-03 3.4314e-02 5.0823e-07 8.2197e-02 2.2608e-02 1.8743e-01 1.0009e-01 9.3356e-01 8.3308e-02 9.9367e-01 8.2719e-02
+#&gt; 295: 1.0188e+02 -4.1204e+00 -2.3532e+00 -4.0666e+00 -1.0123e+00 9.2199e-03 3.4472e-02 5.0839e-07 8.2550e-02 2.2529e-02 1.8745e-01 9.9731e-02 9.3393e-01 8.3255e-02 9.9373e-01 8.2686e-02
+#&gt; 296: 1.0188e+02 -4.1204e+00 -2.3537e+00 -4.0667e+00 -1.0121e+00 9.7869e-03 3.4678e-02 5.0983e-07 8.3059e-02 2.2497e-02 1.8729e-01 9.9260e-02 9.3395e-01 8.3198e-02 9.9300e-01 8.2681e-02
+#&gt; 297: 1.0188e+02 -4.1204e+00 -2.3540e+00 -4.0670e+00 -1.0118e+00 1.0166e-02 3.4957e-02 5.1049e-07 8.3080e-02 2.2448e-02 1.8710e-01 9.8969e-02 9.3321e-01 8.3178e-02 9.9255e-01 8.2663e-02
+#&gt; 298: 1.0188e+02 -4.1204e+00 -2.3544e+00 -4.0673e+00 -1.0117e+00 1.0649e-02 3.5259e-02 5.1103e-07 8.3179e-02 2.2383e-02 1.8704e-01 9.8442e-02 9.3227e-01 8.3199e-02 9.9266e-01 8.2646e-02
+#&gt; 299: 1.0188e+02 -4.1204e+00 -2.3542e+00 -4.0676e+00 -1.0117e+00 1.0927e-02 3.5438e-02 5.1128e-07 8.3068e-02 2.2378e-02 1.8699e-01 9.8203e-02 9.3263e-01 8.3138e-02 9.9353e-01 8.2671e-02
+#&gt; 300: 1.0188e+02 -4.1204e+00 -2.3544e+00 -4.0678e+00 -1.0116e+00 1.1083e-02 3.5694e-02 5.1107e-07 8.2896e-02 2.2344e-02 1.8733e-01 9.7775e-02 9.3179e-01 8.3124e-02 9.9379e-01 8.2657e-02
+#&gt; 301: 1.0188e+02 -4.1204e+00 -2.3542e+00 -4.0680e+00 -1.0115e+00 1.0992e-02 3.5896e-02 5.1262e-07 8.2816e-02 2.2349e-02 1.8753e-01 9.7431e-02 9.3209e-01 8.3086e-02 9.9388e-01 8.2674e-02
+#&gt; 302: 1.0188e+02 -4.1204e+00 -2.3540e+00 -4.0681e+00 -1.0113e+00 1.0410e-02 3.6050e-02 5.1256e-07 8.2817e-02 2.2308e-02 1.8734e-01 9.7153e-02 9.3221e-01 8.3073e-02 9.9402e-01 8.2670e-02
+#&gt; 303: 1.0188e+02 -4.1204e+00 -2.3540e+00 -4.0681e+00 -1.0112e+00 1.0301e-02 3.6150e-02 5.1127e-07 8.2826e-02 2.2325e-02 1.8730e-01 9.6656e-02 9.3192e-01 8.3040e-02 9.9393e-01 8.2665e-02
+#&gt; 304: 1.0188e+02 -4.1204e+00 -2.3536e+00 -4.0681e+00 -1.0113e+00 1.0235e-02 3.6393e-02 5.1176e-07 8.2606e-02 2.2353e-02 1.8724e-01 9.6171e-02 9.3161e-01 8.3068e-02 9.9361e-01 8.2698e-02
+#&gt; 305: 1.0188e+02 -4.1204e+00 -2.3533e+00 -4.0683e+00 -1.0112e+00 9.9655e-03 3.6369e-02 5.1442e-07 8.2520e-02 2.2378e-02 1.8707e-01 9.5656e-02 9.3113e-01 8.3109e-02 9.9338e-01 8.2731e-02
+#&gt; 306: 1.0188e+02 -4.1204e+00 -2.3531e+00 -4.0684e+00 -1.0110e+00 9.9701e-03 3.6346e-02 5.1546e-07 8.2789e-02 2.2360e-02 1.8702e-01 9.5116e-02 9.3102e-01 8.3065e-02 9.9405e-01 8.2761e-02
+#&gt; 307: 1.0188e+02 -4.1204e+00 -2.3530e+00 -4.0684e+00 -1.0112e+00 1.0194e-02 3.6300e-02 5.1196e-07 8.3035e-02 2.2381e-02 1.8704e-01 9.4760e-02 9.3082e-01 8.3003e-02 9.9410e-01 8.2779e-02
+#&gt; 308: 1.0189e+02 -4.1204e+00 -2.3530e+00 -4.0685e+00 -1.0109e+00 9.9531e-03 3.6400e-02 5.1140e-07 8.3511e-02 2.2334e-02 1.8726e-01 9.4494e-02 9.3151e-01 8.2910e-02 9.9484e-01 8.2760e-02
+#&gt; 309: 1.0188e+02 -4.1204e+00 -2.3530e+00 -4.0685e+00 -1.0107e+00 1.0089e-02 3.6382e-02 5.1081e-07 8.3917e-02 2.2276e-02 1.8728e-01 9.4285e-02 9.3133e-01 8.2875e-02 9.9545e-01 8.2757e-02
+#&gt; 310: 1.0188e+02 -4.1204e+00 -2.3533e+00 -4.0685e+00 -1.0105e+00 1.0805e-02 3.6375e-02 5.1041e-07 8.4245e-02 2.2246e-02 1.8753e-01 9.3894e-02 9.3052e-01 8.2899e-02 9.9500e-01 8.2743e-02
+#&gt; 311: 1.0188e+02 -4.1204e+00 -2.3534e+00 -4.0685e+00 -1.0103e+00 1.1449e-02 3.6311e-02 5.0884e-07 8.4434e-02 2.2231e-02 1.8783e-01 9.3542e-02 9.3039e-01 8.2864e-02 9.9458e-01 8.2733e-02
+#&gt; 312: 1.0188e+02 -4.1204e+00 -2.3535e+00 -4.0685e+00 -1.0102e+00 1.2173e-02 3.6373e-02 5.0821e-07 8.4730e-02 2.2176e-02 1.8769e-01 9.3317e-02 9.2982e-01 8.2916e-02 9.9438e-01 8.2740e-02
+#&gt; 313: 1.0188e+02 -4.1204e+00 -2.3533e+00 -4.0688e+00 -1.0103e+00 1.2812e-02 3.6558e-02 5.0751e-07 8.5211e-02 2.2131e-02 1.8754e-01 9.3387e-02 9.2962e-01 8.2892e-02 9.9458e-01 8.2741e-02
+#&gt; 314: 1.0188e+02 -4.1204e+00 -2.3534e+00 -4.0690e+00 -1.0103e+00 1.3241e-02 3.6680e-02 5.0887e-07 8.5667e-02 2.2079e-02 1.8772e-01 9.3442e-02 9.2941e-01 8.2947e-02 9.9511e-01 8.2743e-02
+#&gt; 315: 1.0188e+02 -4.1204e+00 -2.3534e+00 -4.0691e+00 -1.0104e+00 1.3699e-02 3.6924e-02 5.0965e-07 8.5865e-02 2.2028e-02 1.8766e-01 9.3264e-02 9.2904e-01 8.2986e-02 9.9543e-01 8.2763e-02
+#&gt; 316: 1.0188e+02 -4.1204e+00 -2.3533e+00 -4.0693e+00 -1.0103e+00 1.4121e-02 3.7218e-02 5.1041e-07 8.6216e-02 2.2076e-02 1.8773e-01 9.3035e-02 9.2917e-01 8.3013e-02 9.9486e-01 8.2782e-02
+#&gt; 317: 1.0188e+02 -4.1204e+00 -2.3533e+00 -4.0694e+00 -1.0102e+00 1.4588e-02 3.7304e-02 5.0994e-07 8.6513e-02 2.2128e-02 1.8773e-01 9.2766e-02 9.2943e-01 8.3025e-02 9.9441e-01 8.2779e-02
+#&gt; 318: 1.0188e+02 -4.1204e+00 -2.3534e+00 -4.0693e+00 -1.0101e+00 1.4714e-02 3.7538e-02 5.0773e-07 8.6801e-02 2.2128e-02 1.8767e-01 9.2698e-02 9.2907e-01 8.3052e-02 9.9378e-01 8.2780e-02
+#&gt; 319: 1.0187e+02 -4.1204e+00 -2.3533e+00 -4.0692e+00 -1.0099e+00 1.4582e-02 3.7563e-02 5.0550e-07 8.6669e-02 2.2135e-02 1.8775e-01 9.2604e-02 9.2925e-01 8.3042e-02 9.9356e-01 8.2773e-02
+#&gt; 320: 1.0187e+02 -4.1204e+00 -2.3535e+00 -4.0690e+00 -1.0102e+00 1.4511e-02 3.7580e-02 5.0281e-07 8.6617e-02 2.2121e-02 1.8780e-01 9.2508e-02 9.3001e-01 8.3032e-02 9.9322e-01 8.2780e-02
+#&gt; 321: 1.0187e+02 -4.1204e+00 -2.3534e+00 -4.0688e+00 -1.0100e+00 1.4288e-02 3.7624e-02 5.0172e-07 8.6311e-02 2.2115e-02 1.8783e-01 9.2445e-02 9.3011e-01 8.3054e-02 9.9288e-01 8.2772e-02
+#&gt; 322: 1.0187e+02 -4.1204e+00 -2.3532e+00 -4.0687e+00 -1.0098e+00 1.3834e-02 3.7497e-02 5.0086e-07 8.6187e-02 2.2111e-02 1.8791e-01 9.2699e-02 9.3037e-01 8.3069e-02 9.9284e-01 8.2773e-02
+#&gt; 323: 1.0187e+02 -4.1204e+00 -2.3524e+00 -4.0683e+00 -1.0097e+00 1.2977e-02 3.7420e-02 4.9925e-07 8.6082e-02 2.2084e-02 1.8818e-01 9.3123e-02 9.3036e-01 8.3012e-02 9.9265e-01 8.2813e-02
+#&gt; 324: 1.0187e+02 -4.1204e+00 -2.3523e+00 -4.0682e+00 -1.0096e+00 1.2679e-02 3.7420e-02 4.9836e-07 8.5721e-02 2.2071e-02 1.8829e-01 9.3535e-02 9.3062e-01 8.3011e-02 9.9241e-01 8.2827e-02
+#&gt; 325: 1.0187e+02 -4.1204e+00 -2.3520e+00 -4.0680e+00 -1.0094e+00 1.2196e-02 3.7298e-02 4.9735e-07 8.5411e-02 2.2028e-02 1.8848e-01 9.3706e-02 9.3043e-01 8.3020e-02 9.9256e-01 8.2826e-02
+#&gt; 326: 1.0187e+02 -4.1204e+00 -2.3517e+00 -4.0678e+00 -1.0091e+00 1.1924e-02 3.7185e-02 4.9661e-07 8.5453e-02 2.1983e-02 1.8830e-01 9.3688e-02 9.3050e-01 8.2996e-02 9.9284e-01 8.2806e-02
+#&gt; 327: 1.0187e+02 -4.1204e+00 -2.3516e+00 -4.0677e+00 -1.0090e+00 1.1449e-02 3.7155e-02 4.9755e-07 8.5761e-02 2.1967e-02 1.8819e-01 9.3936e-02 9.3052e-01 8.2912e-02 9.9245e-01 8.2806e-02
+#&gt; 328: 1.0187e+02 -4.1204e+00 -2.3514e+00 -4.0675e+00 -1.0089e+00 1.0758e-02 3.7146e-02 4.9892e-07 8.6019e-02 2.1971e-02 1.8806e-01 9.4361e-02 9.3070e-01 8.2833e-02 9.9182e-01 8.2840e-02
+#&gt; 329: 1.0187e+02 -4.1204e+00 -2.3515e+00 -4.0672e+00 -1.0087e+00 1.0256e-02 3.7342e-02 5.0019e-07 8.5965e-02 2.1989e-02 1.8796e-01 9.4614e-02 9.3067e-01 8.2818e-02 9.9159e-01 8.2858e-02
+#&gt; 330: 1.0187e+02 -4.1204e+00 -2.3520e+00 -4.0670e+00 -1.0086e+00 1.0021e-02 3.7376e-02 4.9911e-07 8.6124e-02 2.1978e-02 1.8796e-01 9.4836e-02 9.3036e-01 8.2819e-02 9.9148e-01 8.2866e-02
+#&gt; 331: 1.0187e+02 -4.1204e+00 -2.3521e+00 -4.0668e+00 -1.0086e+00 9.5790e-03 3.7296e-02 4.9753e-07 8.6122e-02 2.1951e-02 1.8782e-01 9.5042e-02 9.3064e-01 8.2783e-02 9.9196e-01 8.2863e-02
+#&gt; 332: 1.0187e+02 -4.1204e+00 -2.3523e+00 -4.0667e+00 -1.0085e+00 9.2971e-03 3.7221e-02 4.9729e-07 8.6215e-02 2.1952e-02 1.8787e-01 9.5082e-02 9.3103e-01 8.2782e-02 9.9224e-01 8.2861e-02
+#&gt; 333: 1.0187e+02 -4.1204e+00 -2.3524e+00 -4.0667e+00 -1.0084e+00 9.2591e-03 3.7097e-02 4.9556e-07 8.6302e-02 2.1922e-02 1.8792e-01 9.5155e-02 9.3058e-01 8.2798e-02 9.9202e-01 8.2831e-02
+#&gt; 334: 1.0187e+02 -4.1204e+00 -2.3528e+00 -4.0667e+00 -1.0082e+00 9.5799e-03 3.6997e-02 4.9398e-07 8.6409e-02 2.1911e-02 1.8792e-01 9.5231e-02 9.3035e-01 8.2810e-02 9.9157e-01 8.2803e-02
+#&gt; 335: 1.0187e+02 -4.1204e+00 -2.3529e+00 -4.0667e+00 -1.0080e+00 9.5724e-03 3.6912e-02 4.9206e-07 8.6310e-02 2.1923e-02 1.8791e-01 9.5379e-02 9.3054e-01 8.2759e-02 9.9143e-01 8.2776e-02
+#&gt; 336: 1.0187e+02 -4.1204e+00 -2.3525e+00 -4.0667e+00 -1.0082e+00 9.5794e-03 3.6983e-02 4.9255e-07 8.6282e-02 2.1882e-02 1.8789e-01 9.5422e-02 9.3064e-01 8.2705e-02 9.9138e-01 8.2778e-02
+#&gt; 337: 1.0187e+02 -4.1204e+00 -2.3525e+00 -4.0669e+00 -1.0083e+00 1.0008e-02 3.6943e-02 4.9278e-07 8.6483e-02 2.1844e-02 1.8794e-01 9.5240e-02 9.2981e-01 8.2753e-02 9.9100e-01 8.2774e-02
+#&gt; 338: 1.0187e+02 -4.1204e+00 -2.3525e+00 -4.0669e+00 -1.0084e+00 1.0297e-02 3.6869e-02 4.9309e-07 8.6547e-02 2.1803e-02 1.8808e-01 9.5094e-02 9.2978e-01 8.2764e-02 9.9113e-01 8.2759e-02
+#&gt; 339: 1.0187e+02 -4.1204e+00 -2.3528e+00 -4.0669e+00 -1.0083e+00 1.0465e-02 3.6822e-02 4.9257e-07 8.6779e-02 2.1769e-02 1.8813e-01 9.5062e-02 9.3020e-01 8.2702e-02 9.9135e-01 8.2750e-02
+#&gt; 340: 1.0187e+02 -4.1204e+00 -2.3531e+00 -4.0668e+00 -1.0083e+00 1.0321e-02 3.6733e-02 4.9228e-07 8.7033e-02 2.1721e-02 1.8827e-01 9.4862e-02 9.3062e-01 8.2698e-02 9.9195e-01 8.2729e-02
+#&gt; 341: 1.0187e+02 -4.1204e+00 -2.3531e+00 -4.0670e+00 -1.0085e+00 1.0501e-02 3.6671e-02 4.9236e-07 8.7297e-02 2.1733e-02 1.8820e-01 9.4558e-02 9.3121e-01 8.2677e-02 9.9238e-01 8.2713e-02
+#&gt; 342: 1.0187e+02 -4.1204e+00 -2.3534e+00 -4.0670e+00 -1.0085e+00 1.0818e-02 3.6715e-02 4.9084e-07 8.7450e-02 2.1726e-02 1.8801e-01 9.4252e-02 9.3160e-01 8.2657e-02 9.9232e-01 8.2708e-02
+#&gt; 343: 1.0187e+02 -4.1204e+00 -2.3535e+00 -4.0670e+00 -1.0087e+00 1.1046e-02 3.6784e-02 4.8872e-07 8.7718e-02 2.1718e-02 1.8799e-01 9.3887e-02 9.3187e-01 8.2645e-02 9.9225e-01 8.2722e-02
+#&gt; 344: 1.0187e+02 -4.1204e+00 -2.3535e+00 -4.0670e+00 -1.0087e+00 1.0652e-02 3.6736e-02 4.8852e-07 8.7725e-02 2.1730e-02 1.8792e-01 9.3731e-02 9.3202e-01 8.2618e-02 9.9218e-01 8.2712e-02
+#&gt; 345: 1.0187e+02 -4.1204e+00 -2.3536e+00 -4.0669e+00 -1.0090e+00 1.0445e-02 3.6714e-02 4.8690e-07 8.7782e-02 2.1751e-02 1.8798e-01 9.3450e-02 9.3223e-01 8.2582e-02 9.9239e-01 8.2706e-02
+#&gt; 346: 1.0187e+02 -4.1204e+00 -2.3536e+00 -4.0668e+00 -1.0089e+00 1.0173e-02 3.6743e-02 4.8656e-07 8.7733e-02 2.1810e-02 1.8814e-01 9.3151e-02 9.3257e-01 8.2575e-02 9.9181e-01 8.2708e-02
+#&gt; 347: 1.0187e+02 -4.1205e+00 -2.3532e+00 -4.0668e+00 -1.0089e+00 9.9457e-03 3.6808e-02 4.8756e-07 8.7948e-02 2.1819e-02 1.8813e-01 9.3040e-02 9.3255e-01 8.2599e-02 9.9124e-01 8.2727e-02
+#&gt; 348: 1.0187e+02 -4.1205e+00 -2.3534e+00 -4.0667e+00 -1.0090e+00 9.8498e-03 3.6967e-02 4.8883e-07 8.7998e-02 2.1841e-02 1.8820e-01 9.3180e-02 9.3259e-01 8.2612e-02 9.9148e-01 8.2750e-02
+#&gt; 349: 1.0187e+02 -4.1205e+00 -2.3535e+00 -4.0668e+00 -1.0091e+00 9.6211e-03 3.6891e-02 4.8867e-07 8.8006e-02 2.1930e-02 1.8819e-01 9.3390e-02 9.3232e-01 8.2612e-02 9.9073e-01 8.2738e-02
+#&gt; 350: 1.0187e+02 -4.1205e+00 -2.3534e+00 -4.0669e+00 -1.0090e+00 9.7176e-03 3.6813e-02 4.8925e-07 8.7923e-02 2.1964e-02 1.8820e-01 9.3434e-02 9.3224e-01 8.2600e-02 9.9031e-01 8.2734e-02
+#&gt; 351: 1.0187e+02 -4.1204e+00 -2.3535e+00 -4.0669e+00 -1.0090e+00 9.6652e-03 3.6769e-02 4.8873e-07 8.7985e-02 2.2046e-02 1.8814e-01 9.3529e-02 9.3220e-01 8.2558e-02 9.8978e-01 8.2728e-02
+#&gt; 352: 1.0187e+02 -4.1204e+00 -2.3536e+00 -4.0669e+00 -1.0089e+00 9.8745e-03 3.6732e-02 4.8969e-07 8.8016e-02 2.2094e-02 1.8799e-01 9.3644e-02 9.3168e-01 8.2577e-02 9.8913e-01 8.2722e-02
+#&gt; 353: 1.0187e+02 -4.1204e+00 -2.3537e+00 -4.0669e+00 -1.0088e+00 9.7530e-03 3.6700e-02 4.9008e-07 8.7949e-02 2.2116e-02 1.8798e-01 9.3769e-02 9.3165e-01 8.2559e-02 9.8871e-01 8.2711e-02
+#&gt; 354: 1.0187e+02 -4.1204e+00 -2.3538e+00 -4.0667e+00 -1.0089e+00 9.4103e-03 3.6653e-02 4.9045e-07 8.7894e-02 2.2118e-02 1.8793e-01 9.3872e-02 9.3188e-01 8.2551e-02 9.8887e-01 8.2692e-02
+#&gt; 355: 1.0187e+02 -4.1204e+00 -2.3540e+00 -4.0666e+00 -1.0088e+00 9.1684e-03 3.6536e-02 4.9125e-07 8.7920e-02 2.2107e-02 1.8812e-01 9.4123e-02 9.3223e-01 8.2517e-02 9.8893e-01 8.2687e-02
+#&gt; 356: 1.0187e+02 -4.1204e+00 -2.3542e+00 -4.0664e+00 -1.0086e+00 8.9025e-03 3.6431e-02 4.9325e-07 8.7949e-02 2.2110e-02 1.8827e-01 9.4135e-02 9.3252e-01 8.2503e-02 9.8907e-01 8.2649e-02
+#&gt; 357: 1.0187e+02 -4.1204e+00 -2.3542e+00 -4.0663e+00 -1.0085e+00 8.6757e-03 3.6417e-02 4.9505e-07 8.8052e-02 2.2096e-02 1.8848e-01 9.4192e-02 9.3281e-01 8.2490e-02 9.8957e-01 8.2624e-02
+#&gt; 358: 1.0187e+02 -4.1204e+00 -2.3542e+00 -4.0661e+00 -1.0084e+00 8.1812e-03 3.6349e-02 4.9610e-07 8.8344e-02 2.2104e-02 1.8844e-01 9.4129e-02 9.3294e-01 8.2493e-02 9.8977e-01 8.2614e-02
+#&gt; 359: 1.0187e+02 -4.1204e+00 -2.3541e+00 -4.0659e+00 -1.0083e+00 8.0905e-03 3.6475e-02 4.9675e-07 8.8647e-02 2.2116e-02 1.8831e-01 9.4146e-02 9.3322e-01 8.2473e-02 9.8978e-01 8.2622e-02
+#&gt; 360: 1.0187e+02 -4.1204e+00 -2.3542e+00 -4.0657e+00 -1.0082e+00 7.8390e-03 3.6468e-02 4.9649e-07 8.8981e-02 2.2120e-02 1.8815e-01 9.4249e-02 9.3361e-01 8.2430e-02 9.8997e-01 8.2616e-02
+#&gt; 361: 1.0187e+02 -4.1204e+00 -2.3545e+00 -4.0656e+00 -1.0083e+00 7.9104e-03 3.6434e-02 4.9737e-07 8.9447e-02 2.2133e-02 1.8808e-01 9.4085e-02 9.3387e-01 8.2426e-02 9.9025e-01 8.2616e-02
+#&gt; 362: 1.0187e+02 -4.1204e+00 -2.3547e+00 -4.0655e+00 -1.0087e+00 7.6341e-03 3.6428e-02 4.9748e-07 8.9872e-02 2.2148e-02 1.8805e-01 9.4025e-02 9.3407e-01 8.2456e-02 9.9070e-01 8.2609e-02
+#&gt; 363: 1.0187e+02 -4.1204e+00 -2.3546e+00 -4.0653e+00 -1.0087e+00 7.2351e-03 3.6392e-02 4.9842e-07 9.0125e-02 2.2179e-02 1.8818e-01 9.4157e-02 9.3437e-01 8.2439e-02 9.9051e-01 8.2626e-02
+#&gt; 364: 1.0187e+02 -4.1204e+00 -2.3543e+00 -4.0651e+00 -1.0089e+00 6.7851e-03 3.6303e-02 4.9890e-07 9.0448e-02 2.2189e-02 1.8831e-01 9.4432e-02 9.3513e-01 8.2433e-02 9.9051e-01 8.2655e-02
+#&gt; 365: 1.0187e+02 -4.1204e+00 -2.3538e+00 -4.0650e+00 -1.0089e+00 6.2935e-03 3.6267e-02 4.9829e-07 9.0718e-02 2.2204e-02 1.8818e-01 9.4507e-02 9.3580e-01 8.2387e-02 9.9049e-01 8.2678e-02
+#&gt; 366: 1.0187e+02 -4.1204e+00 -2.3535e+00 -4.0649e+00 -1.0088e+00 5.8910e-03 3.6339e-02 4.9911e-07 9.0727e-02 2.2231e-02 1.8801e-01 9.4683e-02 9.3567e-01 8.2359e-02 9.8997e-01 8.2681e-02
+#&gt; 367: 1.0187e+02 -4.1204e+00 -2.3533e+00 -4.0649e+00 -1.0088e+00 5.8610e-03 3.6366e-02 5.0123e-07 9.0732e-02 2.2245e-02 1.8793e-01 9.4666e-02 9.3556e-01 8.2339e-02 9.8945e-01 8.2691e-02
+#&gt; 368: 1.0187e+02 -4.1204e+00 -2.3531e+00 -4.0650e+00 -1.0088e+00 6.1043e-03 3.6424e-02 5.0107e-07 9.0729e-02 2.2248e-02 1.8780e-01 9.4599e-02 9.3554e-01 8.2315e-02 9.8903e-01 8.2705e-02
+#&gt; 369: 1.0187e+02 -4.1204e+00 -2.3530e+00 -4.0650e+00 -1.0088e+00 6.1767e-03 3.6436e-02 5.0046e-07 9.0617e-02 2.2226e-02 1.8787e-01 9.4410e-02 9.3504e-01 8.2361e-02 9.8843e-01 8.2694e-02
+#&gt; 370: 1.0187e+02 -4.1204e+00 -2.3528e+00 -4.0651e+00 -1.0088e+00 6.2532e-03 3.6467e-02 5.0024e-07 9.0741e-02 2.2223e-02 1.8794e-01 9.4288e-02 9.3472e-01 8.2374e-02 9.8781e-01 8.2703e-02
+#&gt; 371: 1.0186e+02 -4.1204e+00 -2.3525e+00 -4.0652e+00 -1.0088e+00 6.2117e-03 3.6465e-02 4.9964e-07 9.0904e-02 2.2220e-02 1.8788e-01 9.4310e-02 9.3470e-01 8.2367e-02 9.8730e-01 8.2731e-02
+#&gt; 372: 1.0186e+02 -4.1204e+00 -2.3524e+00 -4.0651e+00 -1.0089e+00 6.1363e-03 3.6367e-02 5.0037e-07 9.1177e-02 2.2230e-02 1.8783e-01 9.4288e-02 9.3496e-01 8.2365e-02 9.8699e-01 8.2729e-02
+#&gt; 373: 1.0186e+02 -4.1204e+00 -2.3523e+00 -4.0650e+00 -1.0089e+00 6.0384e-03 3.6353e-02 5.0195e-07 9.1402e-02 2.2219e-02 1.8764e-01 9.4343e-02 9.3478e-01 8.2430e-02 9.8641e-01 8.2747e-02
+#&gt; 374: 1.0186e+02 -4.1204e+00 -2.3523e+00 -4.0650e+00 -1.0091e+00 5.9821e-03 3.6377e-02 5.0424e-07 9.1532e-02 2.2243e-02 1.8761e-01 9.4219e-02 9.3466e-01 8.2418e-02 9.8614e-01 8.2735e-02
+#&gt; 375: 1.0186e+02 -4.1204e+00 -2.3524e+00 -4.0649e+00 -1.0091e+00 5.8843e-03 3.6358e-02 5.0568e-07 9.1556e-02 2.2250e-02 1.8768e-01 9.4173e-02 9.3432e-01 8.2413e-02 9.8592e-01 8.2728e-02
+#&gt; 376: 1.0186e+02 -4.1204e+00 -2.3526e+00 -4.0649e+00 -1.0090e+00 5.7256e-03 3.6406e-02 5.0673e-07 9.1590e-02 2.2260e-02 1.8765e-01 9.4159e-02 9.3417e-01 8.2400e-02 9.8565e-01 8.2701e-02
+#&gt; 377: 1.0186e+02 -4.1204e+00 -2.3527e+00 -4.0647e+00 -1.0091e+00 5.2782e-03 3.6397e-02 5.0740e-07 9.1564e-02 2.2263e-02 1.8765e-01 9.4084e-02 9.3434e-01 8.2395e-02 9.8563e-01 8.2680e-02
+#&gt; 378: 1.0186e+02 -4.1204e+00 -2.3524e+00 -4.0646e+00 -1.0091e+00 4.8184e-03 3.6478e-02 5.0759e-07 9.1590e-02 2.2213e-02 1.8766e-01 9.4162e-02 9.3432e-01 8.2353e-02 9.8595e-01 8.2681e-02
+#&gt; 379: 1.0186e+02 -4.1204e+00 -2.3521e+00 -4.0646e+00 -1.0089e+00 4.4861e-03 3.6557e-02 5.0710e-07 9.1595e-02 2.2159e-02 1.8767e-01 9.3894e-02 9.3395e-01 8.2341e-02 9.8636e-01 8.2671e-02
+#&gt; 380: 1.0186e+02 -4.1204e+00 -2.3517e+00 -4.0644e+00 -1.0089e+00 3.9799e-03 3.6543e-02 5.0682e-07 9.1532e-02 2.2143e-02 1.8768e-01 9.3854e-02 9.3372e-01 8.2331e-02 9.8640e-01 8.2678e-02
+#&gt; 381: 1.0186e+02 -4.1204e+00 -2.3515e+00 -4.0643e+00 -1.0089e+00 3.6269e-03 3.6531e-02 5.0770e-07 9.1364e-02 2.2157e-02 1.8768e-01 9.3897e-02 9.3383e-01 8.2326e-02 9.8630e-01 8.2675e-02
+#&gt; 382: 1.0186e+02 -4.1204e+00 -2.3513e+00 -4.0643e+00 -1.0090e+00 3.1691e-03 3.6469e-02 5.0860e-07 9.1318e-02 2.2188e-02 1.8767e-01 9.3787e-02 9.3433e-01 8.2306e-02 9.8643e-01 8.2670e-02
+#&gt; 383: 1.0186e+02 -4.1204e+00 -2.3508e+00 -4.0642e+00 -1.0090e+00 2.6209e-03 3.6416e-02 5.0893e-07 9.1374e-02 2.2165e-02 1.8759e-01 9.3654e-02 9.3443e-01 8.2289e-02 9.8663e-01 8.2672e-02
+#&gt; 384: 1.0186e+02 -4.1204e+00 -2.3505e+00 -4.0640e+00 -1.0090e+00 2.1556e-03 3.6403e-02 5.0834e-07 9.1550e-02 2.2148e-02 1.8750e-01 9.3422e-02 9.3444e-01 8.2277e-02 9.8639e-01 8.2670e-02
+#&gt; 385: 1.0186e+02 -4.1204e+00 -2.3505e+00 -4.0638e+00 -1.0089e+00 1.7048e-03 3.6391e-02 5.0788e-07 9.1717e-02 2.2160e-02 1.8746e-01 9.3178e-02 9.3457e-01 8.2261e-02 9.8616e-01 8.2636e-02
+#&gt; 386: 1.0186e+02 -4.1204e+00 -2.3504e+00 -4.0637e+00 -1.0089e+00 1.4309e-03 3.6372e-02 5.0847e-07 9.1895e-02 2.2157e-02 1.8754e-01 9.2918e-02 9.3439e-01 8.2246e-02 9.8601e-01 8.2617e-02
+#&gt; 387: 1.0186e+02 -4.1204e+00 -2.3505e+00 -4.0636e+00 -1.0089e+00 1.3524e-03 3.6446e-02 5.0896e-07 9.2022e-02 2.2182e-02 1.8768e-01 9.2684e-02 9.3470e-01 8.2216e-02 9.8593e-01 8.2620e-02
+#&gt; 388: 1.0186e+02 -4.1204e+00 -2.3506e+00 -4.0635e+00 -1.0089e+00 1.2887e-03 3.6478e-02 5.0904e-07 9.2117e-02 2.2174e-02 1.8761e-01 9.2506e-02 9.3463e-01 8.2221e-02 9.8563e-01 8.2609e-02
+#&gt; 389: 1.0186e+02 -4.1204e+00 -2.3505e+00 -4.0635e+00 -1.0089e+00 1.2044e-03 3.6479e-02 5.0969e-07 9.2068e-02 2.2180e-02 1.8751e-01 9.2308e-02 9.3438e-01 8.2241e-02 9.8516e-01 8.2592e-02
+#&gt; 390: 1.0186e+02 -4.1204e+00 -2.3506e+00 -4.0635e+00 -1.0087e+00 1.1442e-03 3.6497e-02 5.0878e-07 9.1995e-02 2.2156e-02 1.8744e-01 9.2169e-02 9.3410e-01 8.2257e-02 9.8511e-01 8.2581e-02
+#&gt; 391: 1.0186e+02 -4.1204e+00 -2.3508e+00 -4.0635e+00 -1.0089e+00 1.0925e-03 3.6454e-02 5.0876e-07 9.1945e-02 2.2177e-02 1.8739e-01 9.1989e-02 9.3439e-01 8.2254e-02 9.8472e-01 8.2579e-02
+#&gt; 392: 1.0186e+02 -4.1204e+00 -2.3506e+00 -4.0633e+00 -1.0091e+00 7.9940e-04 3.6417e-02 5.0874e-07 9.1956e-02 2.2185e-02 1.8730e-01 9.1977e-02 9.3422e-01 8.2244e-02 9.8463e-01 8.2589e-02
+#&gt; 393: 1.0186e+02 -4.1204e+00 -2.3504e+00 -4.0632e+00 -1.0093e+00 4.2112e-04 3.6433e-02 5.0843e-07 9.1868e-02 2.2211e-02 1.8739e-01 9.2106e-02 9.3464e-01 8.2217e-02 9.8458e-01 8.2594e-02
+#&gt; 394: 1.0186e+02 -4.1204e+00 -2.3502e+00 -4.0631e+00 -1.0093e+00 1.4926e-04 3.6534e-02 5.0862e-07 9.1713e-02 2.2244e-02 1.8735e-01 9.2105e-02 9.3454e-01 8.2239e-02 9.8410e-01 8.2601e-02
+#&gt; 395: 1.0186e+02 -4.1204e+00 -2.3499e+00 -4.0630e+00 -1.0095e+00 5.2506e-05 3.6667e-02 5.0955e-07 9.1548e-02 2.2269e-02 1.8733e-01 9.2151e-02 9.3450e-01 8.2256e-02 9.8389e-01 8.2612e-02
+#&gt; 396: 1.0186e+02 -4.1204e+00 -2.3497e+00 -4.0630e+00 -1.0097e+00 1.6581e-05 3.6789e-02 5.1002e-07 9.1431e-02 2.2299e-02 1.8742e-01 9.2120e-02 9.3450e-01 8.2252e-02 9.8367e-01 8.2620e-02
+#&gt; 397: 1.0186e+02 -4.1205e+00 -2.3495e+00 -4.0629e+00 -1.0098e+00 -5.0310e-05 3.6860e-02 5.0949e-07 9.1311e-02 2.2323e-02 1.8738e-01 9.2130e-02 9.3467e-01 8.2250e-02 9.8388e-01 8.2628e-02
+#&gt; 398: 1.0186e+02 -4.1205e+00 -2.3494e+00 -4.0629e+00 -1.0097e+00 -1.4918e-04 3.6902e-02 5.0935e-07 9.1211e-02 2.2330e-02 1.8747e-01 9.2144e-02 9.3478e-01 8.2260e-02 9.8420e-01 8.2632e-02
+#&gt; 399: 1.0186e+02 -4.1205e+00 -2.3497e+00 -4.0628e+00 -1.0097e+00 -2.2152e-04 3.6932e-02 5.0927e-07 9.1209e-02 2.2377e-02 1.8750e-01 9.2136e-02 9.3481e-01 8.2286e-02 9.8431e-01 8.2622e-02
+#&gt; 400: 1.0186e+02 -4.1205e+00 -2.3499e+00 -4.0629e+00 -1.0097e+00 3.2878e-05 3.6943e-02 5.0892e-07 9.1092e-02 2.2388e-02 1.8752e-01 9.2072e-02 9.3534e-01 8.2276e-02 9.8472e-01 8.2615e-02
+#&gt; 401: 1.0186e+02 -4.1205e+00 -2.3501e+00 -4.0630e+00 -1.0097e+00 2.6776e-04 3.6950e-02 5.0860e-07 9.1038e-02 2.2395e-02 1.8740e-01 9.1911e-02 9.3515e-01 8.2331e-02 9.8459e-01 8.2615e-02
+#&gt; 402: 1.0186e+02 -4.1205e+00 -2.3502e+00 -4.0632e+00 -1.0097e+00 3.9988e-04 3.6912e-02 5.0849e-07 9.0944e-02 2.2401e-02 1.8737e-01 9.1701e-02 9.3494e-01 8.2353e-02 9.8479e-01 8.2609e-02
+#&gt; 403: 1.0186e+02 -4.1205e+00 -2.3503e+00 -4.0633e+00 -1.0098e+00 4.9714e-04 3.6935e-02 5.0805e-07 9.0895e-02 2.2404e-02 1.8741e-01 9.1609e-02 9.3444e-01 8.2372e-02 9.8505e-01 8.2638e-02
+#&gt; 404: 1.0186e+02 -4.1205e+00 -2.3504e+00 -4.0633e+00 -1.0100e+00 5.8465e-04 3.6978e-02 5.0889e-07 9.0862e-02 2.2453e-02 1.8746e-01 9.1650e-02 9.3491e-01 8.2364e-02 9.8484e-01 8.2653e-02
+#&gt; 405: 1.0186e+02 -4.1205e+00 -2.3505e+00 -4.0634e+00 -1.0099e+00 5.5970e-04 3.6999e-02 5.0964e-07 9.0930e-02 2.2480e-02 1.8742e-01 9.1823e-02 9.3458e-01 8.2371e-02 9.8465e-01 8.2670e-02
+#&gt; 406: 1.0186e+02 -4.1205e+00 -2.3507e+00 -4.0634e+00 -1.0098e+00 5.4464e-04 3.7123e-02 5.1046e-07 9.1008e-02 2.2478e-02 1.8749e-01 9.1930e-02 9.3449e-01 8.2361e-02 9.8440e-01 8.2666e-02
+#&gt; 407: 1.0186e+02 -4.1205e+00 -2.3506e+00 -4.0634e+00 -1.0097e+00 3.5564e-04 3.7226e-02 5.0978e-07 9.0891e-02 2.2469e-02 1.8751e-01 9.2130e-02 9.3444e-01 8.2380e-02 9.8462e-01 8.2660e-02
+#&gt; 408: 1.0186e+02 -4.1205e+00 -2.3506e+00 -4.0635e+00 -1.0097e+00 3.8362e-04 3.7354e-02 5.0967e-07 9.0892e-02 2.2461e-02 1.8747e-01 9.2230e-02 9.3453e-01 8.2363e-02 9.8466e-01 8.2661e-02
+#&gt; 409: 1.0186e+02 -4.1205e+00 -2.3505e+00 -4.0635e+00 -1.0097e+00 2.6671e-04 3.7473e-02 5.0928e-07 9.0894e-02 2.2519e-02 1.8751e-01 9.2243e-02 9.3447e-01 8.2347e-02 9.8449e-01 8.2667e-02
+#&gt; 410: 1.0186e+02 -4.1205e+00 -2.3506e+00 -4.0634e+00 -1.0098e+00 1.7963e-04 3.7438e-02 5.0981e-07 9.0898e-02 2.2600e-02 1.8764e-01 9.2237e-02 9.3502e-01 8.2320e-02 9.8430e-01 8.2663e-02
+#&gt; 411: 1.0186e+02 -4.1205e+00 -2.3506e+00 -4.0634e+00 -1.0098e+00 1.0085e-04 3.7381e-02 5.0970e-07 9.0820e-02 2.2618e-02 1.8767e-01 9.2103e-02 9.3480e-01 8.2324e-02 9.8427e-01 8.2652e-02
+#&gt; 412: 1.0186e+02 -4.1205e+00 -2.3508e+00 -4.0633e+00 -1.0097e+00 1.9452e-04 3.7315e-02 5.0984e-07 9.0784e-02 2.2605e-02 1.8772e-01 9.2118e-02 9.3504e-01 8.2314e-02 9.8431e-01 8.2636e-02
+#&gt; 413: 1.0186e+02 -4.1205e+00 -2.3508e+00 -4.0632e+00 -1.0097e+00 1.8432e-04 3.7243e-02 5.0946e-07 9.0798e-02 2.2604e-02 1.8765e-01 9.2206e-02 9.3499e-01 8.2299e-02 9.8426e-01 8.2636e-02
+#&gt; 414: 1.0186e+02 -4.1205e+00 -2.3505e+00 -4.0632e+00 -1.0097e+00 2.1744e-04 3.7203e-02 5.0880e-07 9.0769e-02 2.2604e-02 1.8757e-01 9.2403e-02 9.3516e-01 8.2279e-02 9.8414e-01 8.2659e-02
+#&gt; 415: 1.0186e+02 -4.1205e+00 -2.3505e+00 -4.0633e+00 -1.0097e+00 1.9330e-04 3.7197e-02 5.0896e-07 9.0657e-02 2.2618e-02 1.8764e-01 9.2565e-02 9.3514e-01 8.2264e-02 9.8435e-01 8.2655e-02
+#&gt; 416: 1.0186e+02 -4.1205e+00 -2.3501e+00 -4.0634e+00 -1.0097e+00 2.1450e-04 3.7144e-02 5.0882e-07 9.0762e-02 2.2645e-02 1.8761e-01 9.2614e-02 9.3511e-01 8.2277e-02 9.8415e-01 8.2669e-02
+#&gt; 417: 1.0186e+02 -4.1205e+00 -2.3498e+00 -4.0634e+00 -1.0099e+00 1.0737e-04 3.7092e-02 5.0932e-07 9.0804e-02 2.2631e-02 1.8754e-01 9.2581e-02 9.3509e-01 8.2284e-02 9.8430e-01 8.2667e-02
+#&gt; 418: 1.0186e+02 -4.1205e+00 -2.3495e+00 -4.0633e+00 -1.0099e+00 2.4734e-05 3.7061e-02 5.0972e-07 9.0913e-02 2.2624e-02 1.8736e-01 9.2572e-02 9.3482e-01 8.2275e-02 9.8413e-01 8.2682e-02
+#&gt; 419: 1.0186e+02 -4.1205e+00 -2.3495e+00 -4.0633e+00 -1.0099e+00 -3.9197e-05 3.7070e-02 5.1000e-07 9.1084e-02 2.2644e-02 1.8727e-01 9.2636e-02 9.3494e-01 8.2259e-02 9.8382e-01 8.2673e-02
+#&gt; 420: 1.0186e+02 -4.1205e+00 -2.3494e+00 -4.0633e+00 -1.0098e+00 -1.2434e-04 3.7103e-02 5.1037e-07 9.1152e-02 2.2631e-02 1.8733e-01 9.2862e-02 9.3515e-01 8.2244e-02 9.8388e-01 8.2656e-02
+#&gt; 421: 1.0186e+02 -4.1205e+00 -2.3494e+00 -4.0632e+00 -1.0097e+00 -1.5440e-04 3.7123e-02 5.1205e-07 9.1233e-02 2.2626e-02 1.8744e-01 9.2935e-02 9.3523e-01 8.2241e-02 9.8360e-01 8.2652e-02
+#&gt; 422: 1.0186e+02 -4.1205e+00 -2.3495e+00 -4.0633e+00 -1.0095e+00 -8.9184e-05 3.7182e-02 5.1296e-07 9.1123e-02 2.2617e-02 1.8749e-01 9.2915e-02 9.3509e-01 8.2276e-02 9.8367e-01 8.2637e-02
+#&gt; 423: 1.0186e+02 -4.1205e+00 -2.3497e+00 -4.0634e+00 -1.0095e+00 6.7469e-05 3.7194e-02 5.1323e-07 9.1083e-02 2.2642e-02 1.8739e-01 9.3097e-02 9.3529e-01 8.2270e-02 9.8367e-01 8.2642e-02
+#&gt; 424: 1.0186e+02 -4.1205e+00 -2.3498e+00 -4.0635e+00 -1.0094e+00 1.5970e-04 3.7258e-02 5.1292e-07 9.0998e-02 2.2667e-02 1.8730e-01 9.3311e-02 9.3525e-01 8.2262e-02 9.8362e-01 8.2648e-02
+#&gt; 425: 1.0186e+02 -4.1205e+00 -2.3499e+00 -4.0636e+00 -1.0095e+00 2.7004e-04 3.7298e-02 5.1307e-07 9.0839e-02 2.2665e-02 1.8744e-01 9.3429e-02 9.3497e-01 8.2282e-02 9.8395e-01 8.2657e-02
+#&gt; 426: 1.0186e+02 -4.1205e+00 -2.3499e+00 -4.0636e+00 -1.0094e+00 3.9201e-04 3.7303e-02 5.1305e-07 9.0647e-02 2.2675e-02 1.8743e-01 9.3523e-02 9.3477e-01 8.2314e-02 9.8371e-01 8.2655e-02
+#&gt; 427: 1.0186e+02 -4.1205e+00 -2.3496e+00 -4.0636e+00 -1.0093e+00 2.9359e-04 3.7366e-02 5.1245e-07 9.0630e-02 2.2673e-02 1.8738e-01 9.3813e-02 9.3495e-01 8.2291e-02 9.8368e-01 8.2653e-02
+#&gt; 428: 1.0186e+02 -4.1204e+00 -2.3496e+00 -4.0635e+00 -1.0094e+00 2.5099e-04 3.7411e-02 5.1144e-07 9.0647e-02 2.2674e-02 1.8732e-01 9.3993e-02 9.3493e-01 8.2273e-02 9.8373e-01 8.2652e-02
+#&gt; 429: 1.0186e+02 -4.1204e+00 -2.3495e+00 -4.0635e+00 -1.0095e+00 2.4723e-04 3.7543e-02 5.1084e-07 9.0600e-02 2.2677e-02 1.8723e-01 9.4269e-02 9.3518e-01 8.2286e-02 9.8396e-01 8.2659e-02
+#&gt; 430: 1.0186e+02 -4.1204e+00 -2.3494e+00 -4.0635e+00 -1.0096e+00 2.7711e-04 3.7579e-02 5.1022e-07 9.0496e-02 2.2679e-02 1.8708e-01 9.4484e-02 9.3525e-01 8.2309e-02 9.8433e-01 8.2672e-02
+#&gt; 431: 1.0186e+02 -4.1204e+00 -2.3494e+00 -4.0634e+00 -1.0095e+00 1.3934e-05 3.7631e-02 5.0908e-07 9.0378e-02 2.2671e-02 1.8708e-01 9.4770e-02 9.3528e-01 8.2302e-02 9.8470e-01 8.2682e-02
+#&gt; 432: 1.0186e+02 -4.1204e+00 -2.3495e+00 -4.0633e+00 -1.0096e+00 -8.9401e-05 3.7677e-02 5.0861e-07 9.0278e-02 2.2654e-02 1.8702e-01 9.4882e-02 9.3518e-01 8.2318e-02 9.8488e-01 8.2667e-02
+#&gt; 433: 1.0186e+02 -4.1205e+00 -2.3495e+00 -4.0633e+00 -1.0096e+00 -3.6841e-04 3.7706e-02 5.0854e-07 9.0108e-02 2.2652e-02 1.8703e-01 9.5039e-02 9.3487e-01 8.2331e-02 9.8494e-01 8.2669e-02
+#&gt; 434: 1.0186e+02 -4.1205e+00 -2.3493e+00 -4.0632e+00 -1.0096e+00 -4.3399e-04 3.7671e-02 5.0796e-07 9.0036e-02 2.2661e-02 1.8701e-01 9.5122e-02 9.3474e-01 8.2331e-02 9.8474e-01 8.2675e-02
+#&gt; 435: 1.0186e+02 -4.1205e+00 -2.3491e+00 -4.0632e+00 -1.0096e+00 -6.1398e-04 3.7654e-02 5.0727e-07 8.9940e-02 2.2664e-02 1.8691e-01 9.5242e-02 9.3451e-01 8.2346e-02 9.8466e-01 8.2677e-02
+#&gt; 436: 1.0186e+02 -4.1205e+00 -2.3487e+00 -4.0632e+00 -1.0094e+00 -7.2148e-04 3.7647e-02 5.0649e-07 8.9838e-02 2.2661e-02 1.8694e-01 9.5465e-02 9.3429e-01 8.2365e-02 9.8475e-01 8.2683e-02
+#&gt; 437: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0632e+00 -1.0093e+00 -1.1480e-03 3.7613e-02 5.0662e-07 8.9719e-02 2.2674e-02 1.8698e-01 9.5631e-02 9.3419e-01 8.2380e-02 9.8490e-01 8.2684e-02
+#&gt; 438: 1.0186e+02 -4.1204e+00 -2.3482e+00 -4.0631e+00 -1.0092e+00 -1.5547e-03 3.7583e-02 5.0753e-07 8.9612e-02 2.2680e-02 1.8703e-01 9.5913e-02 9.3413e-01 8.2394e-02 9.8523e-01 8.2678e-02
+#&gt; 439: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0630e+00 -1.0093e+00 -1.9392e-03 3.7463e-02 5.0769e-07 8.9410e-02 2.2706e-02 1.8706e-01 9.6149e-02 9.3392e-01 8.2425e-02 9.8512e-01 8.2670e-02
+#&gt; 440: 1.0186e+02 -4.1205e+00 -2.3482e+00 -4.0629e+00 -1.0094e+00 -2.1940e-03 3.7360e-02 5.0743e-07 8.9245e-02 2.2742e-02 1.8710e-01 9.6213e-02 9.3400e-01 8.2445e-02 9.8490e-01 8.2676e-02
+#&gt; 441: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0629e+00 -1.0095e+00 -2.3414e-03 3.7297e-02 5.0838e-07 8.9137e-02 2.2806e-02 1.8721e-01 9.6155e-02 9.3405e-01 8.2450e-02 9.8470e-01 8.2684e-02
+#&gt; 442: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0628e+00 -1.0095e+00 -2.6378e-03 3.7241e-02 5.0923e-07 8.9066e-02 2.2846e-02 1.8727e-01 9.6135e-02 9.3389e-01 8.2465e-02 9.8454e-01 8.2686e-02
+#&gt; 443: 1.0186e+02 -4.1205e+00 -2.3482e+00 -4.0627e+00 -1.0094e+00 -2.8716e-03 3.7214e-02 5.1026e-07 8.9128e-02 2.2901e-02 1.8740e-01 9.6077e-02 9.3386e-01 8.2444e-02 9.8421e-01 8.2692e-02
+#&gt; 444: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0627e+00 -1.0092e+00 -2.9147e-03 3.7196e-02 5.1104e-07 8.9190e-02 2.2985e-02 1.8744e-01 9.5999e-02 9.3390e-01 8.2424e-02 9.8381e-01 8.2696e-02
+#&gt; 445: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0626e+00 -1.0090e+00 -2.9638e-03 3.7251e-02 5.1283e-07 8.9335e-02 2.3004e-02 1.8756e-01 9.5788e-02 9.3382e-01 8.2416e-02 9.8347e-01 8.2683e-02
+#&gt; 446: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0627e+00 -1.0090e+00 -2.8796e-03 3.7331e-02 5.1479e-07 8.9470e-02 2.3017e-02 1.8762e-01 9.5656e-02 9.3368e-01 8.2405e-02 9.8325e-01 8.2680e-02
+#&gt; 447: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0628e+00 -1.0091e+00 -2.7695e-03 3.7473e-02 5.1656e-07 8.9568e-02 2.3030e-02 1.8757e-01 9.5575e-02 9.3379e-01 8.2386e-02 9.8306e-01 8.2690e-02
+#&gt; 448: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0629e+00 -1.0091e+00 -2.6293e-03 3.7498e-02 5.1814e-07 8.9776e-02 2.3052e-02 1.8762e-01 9.5422e-02 9.3373e-01 8.2372e-02 9.8274e-01 8.2685e-02
+#&gt; 449: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0628e+00 -1.0092e+00 -2.5640e-03 3.7542e-02 5.1867e-07 8.9888e-02 2.3056e-02 1.8763e-01 9.5364e-02 9.3400e-01 8.2365e-02 9.8239e-01 8.2691e-02
+#&gt; 450: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0628e+00 -1.0093e+00 -2.5816e-03 3.7622e-02 5.1849e-07 9.0050e-02 2.3061e-02 1.8765e-01 9.5274e-02 9.3435e-01 8.2341e-02 9.8235e-01 8.2699e-02
+#&gt; 451: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0627e+00 -1.0094e+00 -2.4837e-03 3.7631e-02 5.1931e-07 9.0177e-02 2.3053e-02 1.8766e-01 9.5103e-02 9.3459e-01 8.2322e-02 9.8226e-01 8.2715e-02
+#&gt; 452: 1.0186e+02 -4.1205e+00 -2.3482e+00 -4.0627e+00 -1.0094e+00 -2.4156e-03 3.7606e-02 5.1901e-07 9.0333e-02 2.3047e-02 1.8763e-01 9.4959e-02 9.3485e-01 8.2289e-02 9.8210e-01 8.2713e-02
+#&gt; 453: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0627e+00 -1.0093e+00 -2.4619e-03 3.7552e-02 5.1874e-07 9.0495e-02 2.3066e-02 1.8761e-01 9.4960e-02 9.3485e-01 8.2293e-02 9.8178e-01 8.2703e-02
+#&gt; 454: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0627e+00 -1.0092e+00 -2.4816e-03 3.7514e-02 5.1835e-07 9.0606e-02 2.3073e-02 1.8754e-01 9.4896e-02 9.3491e-01 8.2277e-02 9.8154e-01 8.2696e-02
+#&gt; 455: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0627e+00 -1.0092e+00 -2.3708e-03 3.7457e-02 5.1742e-07 9.0715e-02 2.3099e-02 1.8756e-01 9.4804e-02 9.3481e-01 8.2272e-02 9.8122e-01 8.2688e-02
+#&gt; 456: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0627e+00 -1.0093e+00 -2.2313e-03 3.7409e-02 5.1680e-07 9.0906e-02 2.3131e-02 1.8743e-01 9.4814e-02 9.3476e-01 8.2261e-02 9.8108e-01 8.2694e-02
+#&gt; 457: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0628e+00 -1.0095e+00 -2.1182e-03 3.7342e-02 5.1630e-07 9.0986e-02 2.3158e-02 1.8733e-01 9.4843e-02 9.3488e-01 8.2244e-02 9.8094e-01 8.2700e-02
+#&gt; 458: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0628e+00 -1.0095e+00 -1.9242e-03 3.7244e-02 5.1605e-07 9.1085e-02 2.3168e-02 1.8720e-01 9.4820e-02 9.3509e-01 8.2228e-02 9.8093e-01 8.2703e-02
+#&gt; 459: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0629e+00 -1.0095e+00 -1.7643e-03 3.7203e-02 5.1566e-07 9.1179e-02 2.3175e-02 1.8715e-01 9.4809e-02 9.3516e-01 8.2216e-02 9.8087e-01 8.2690e-02
+#&gt; 460: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0629e+00 -1.0094e+00 -1.5479e-03 3.7151e-02 5.1547e-07 9.1211e-02 2.3155e-02 1.8712e-01 9.4703e-02 9.3539e-01 8.2201e-02 9.8100e-01 8.2683e-02
+#&gt; 461: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0630e+00 -1.0095e+00 -1.4993e-03 3.7111e-02 5.1446e-07 9.1225e-02 2.3159e-02 1.8705e-01 9.4569e-02 9.3555e-01 8.2183e-02 9.8078e-01 8.2680e-02
+#&gt; 462: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0629e+00 -1.0094e+00 -1.4890e-03 3.7056e-02 5.1361e-07 9.1446e-02 2.3158e-02 1.8694e-01 9.4494e-02 9.3557e-01 8.2171e-02 9.8058e-01 8.2688e-02
+#&gt; 463: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0629e+00 -1.0094e+00 -1.3999e-03 3.6996e-02 5.1319e-07 9.1659e-02 2.3176e-02 1.8695e-01 9.4436e-02 9.3570e-01 8.2153e-02 9.8053e-01 8.2686e-02
+#&gt; 464: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0630e+00 -1.0095e+00 -1.1544e-03 3.6949e-02 5.1300e-07 9.1885e-02 2.3162e-02 1.8688e-01 9.4378e-02 9.3599e-01 8.2134e-02 9.8051e-01 8.2694e-02
+#&gt; 465: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0630e+00 -1.0097e+00 -9.7372e-04 3.6943e-02 5.1235e-07 9.2014e-02 2.3136e-02 1.8692e-01 9.4288e-02 9.3605e-01 8.2141e-02 9.8053e-01 8.2693e-02
+#&gt; 466: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0630e+00 -1.0097e+00 -9.2442e-04 3.6916e-02 5.1246e-07 9.2074e-02 2.3132e-02 1.8688e-01 9.4254e-02 9.3590e-01 8.2131e-02 9.8016e-01 8.2691e-02
+#&gt; 467: 1.0186e+02 -4.1205e+00 -2.3485e+00 -4.0631e+00 -1.0098e+00 -8.2540e-04 3.6928e-02 5.1340e-07 9.2164e-02 2.3141e-02 1.8690e-01 9.4382e-02 9.3620e-01 8.2106e-02 9.7996e-01 8.2705e-02
+#&gt; 468: 1.0186e+02 -4.1205e+00 -2.3484e+00 -4.0631e+00 -1.0097e+00 -7.3368e-04 3.6925e-02 5.1395e-07 9.2218e-02 2.3136e-02 1.8695e-01 9.4504e-02 9.3629e-01 8.2094e-02 9.7985e-01 8.2716e-02
+#&gt; 469: 1.0186e+02 -4.1205e+00 -2.3483e+00 -4.0630e+00 -1.0096e+00 -7.4343e-04 3.6891e-02 5.1401e-07 9.2204e-02 2.3114e-02 1.8700e-01 9.4639e-02 9.3643e-01 8.2078e-02 9.7996e-01 8.2709e-02
+#&gt; 470: 1.0186e+02 -4.1205e+00 -2.3482e+00 -4.0630e+00 -1.0096e+00 -7.8250e-04 3.6874e-02 5.1370e-07 9.2209e-02 2.3083e-02 1.8702e-01 9.4728e-02 9.3646e-01 8.2073e-02 9.7989e-01 8.2703e-02
+#&gt; 471: 1.0186e+02 -4.1205e+00 -2.3480e+00 -4.0629e+00 -1.0095e+00 -1.0440e-03 3.6843e-02 5.1358e-07 9.2194e-02 2.3062e-02 1.8710e-01 9.4741e-02 9.3649e-01 8.2082e-02 9.8003e-01 8.2701e-02
+#&gt; 472: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0629e+00 -1.0096e+00 -9.5438e-04 3.6869e-02 5.1330e-07 9.2176e-02 2.3050e-02 1.8712e-01 9.4766e-02 9.3666e-01 8.2080e-02 9.7996e-01 8.2691e-02
+#&gt; 473: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0630e+00 -1.0096e+00 -8.2178e-04 3.6877e-02 5.1283e-07 9.2191e-02 2.3021e-02 1.8703e-01 9.4747e-02 9.3670e-01 8.2072e-02 9.8007e-01 8.2693e-02
+#&gt; 474: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0630e+00 -1.0096e+00 -7.0189e-04 3.6927e-02 5.1196e-07 9.2195e-02 2.2989e-02 1.8702e-01 9.4746e-02 9.3669e-01 8.2054e-02 9.8029e-01 8.2689e-02
+#&gt; 475: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0630e+00 -1.0095e+00 -7.1989e-04 3.6993e-02 5.1125e-07 9.2159e-02 2.2963e-02 1.8700e-01 9.4813e-02 9.3681e-01 8.2051e-02 9.8027e-01 8.2680e-02
+#&gt; 476: 1.0186e+02 -4.1205e+00 -2.3481e+00 -4.0629e+00 -1.0096e+00 -7.1806e-04 3.7018e-02 5.1105e-07 9.2091e-02 2.2933e-02 1.8696e-01 9.4837e-02 9.3713e-01 8.2067e-02 9.8033e-01 8.2674e-02
+#&gt; 477: 1.0186e+02 -4.1205e+00 -2.3479e+00 -4.0630e+00 -1.0097e+00 -7.3438e-04 3.6986e-02 5.1121e-07 9.2046e-02 2.2909e-02 1.8698e-01 9.4809e-02 9.3743e-01 8.2059e-02 9.8045e-01 8.2693e-02
+#&gt; 478: 1.0186e+02 -4.1205e+00 -2.3478e+00 -4.0630e+00 -1.0096e+00 -7.9338e-04 3.6912e-02 5.1224e-07 9.2056e-02 2.2881e-02 1.8698e-01 9.4791e-02 9.3757e-01 8.2042e-02 9.8072e-01 8.2682e-02
+#&gt; 479: 1.0186e+02 -4.1205e+00 -2.3476e+00 -4.0629e+00 -1.0096e+00 -8.6158e-04 3.6882e-02 5.1284e-07 9.2159e-02 2.2867e-02 1.8694e-01 9.4774e-02 9.3749e-01 8.2051e-02 9.8088e-01 8.2679e-02
+#&gt; 480: 1.0186e+02 -4.1205e+00 -2.3474e+00 -4.0629e+00 -1.0096e+00 -1.1334e-03 3.6851e-02 5.1423e-07 9.2253e-02 2.2869e-02 1.8696e-01 9.4820e-02 9.3751e-01 8.2063e-02 9.8097e-01 8.2693e-02
+#&gt; 481: 1.0186e+02 -4.1205e+00 -2.3470e+00 -4.0629e+00 -1.0096e+00 -1.2444e-03 3.6785e-02 5.1490e-07 9.2397e-02 2.2853e-02 1.8694e-01 9.4838e-02 9.3770e-01 8.2031e-02 9.8124e-01 8.2707e-02
+#&gt; 482: 1.0186e+02 -4.1205e+00 -2.3467e+00 -4.0629e+00 -1.0095e+00 -1.3612e-03 3.6750e-02 5.1658e-07 9.2440e-02 2.2842e-02 1.8683e-01 9.4800e-02 9.3786e-01 8.2041e-02 9.8107e-01 8.2719e-02
+#&gt; 483: 1.0186e+02 -4.1205e+00 -2.3467e+00 -4.0628e+00 -1.0096e+00 -1.5168e-03 3.6783e-02 5.1708e-07 9.2590e-02 2.2804e-02 1.8674e-01 9.4804e-02 9.3790e-01 8.2042e-02 9.8116e-01 8.2719e-02
+#&gt; 484: 1.0186e+02 -4.1205e+00 -2.3466e+00 -4.0628e+00 -1.0097e+00 -1.5218e-03 3.6848e-02 5.1669e-07 9.2717e-02 2.2775e-02 1.8670e-01 9.4940e-02 9.3798e-01 8.2028e-02 9.8106e-01 8.2719e-02
+#&gt; 485: 1.0186e+02 -4.1205e+00 -2.3464e+00 -4.0628e+00 -1.0097e+00 -1.4177e-03 3.6867e-02 5.1615e-07 9.2806e-02 2.2765e-02 1.8669e-01 9.5018e-02 9.3816e-01 8.2020e-02 9.8090e-01 8.2721e-02
+#&gt; 486: 1.0186e+02 -4.1205e+00 -2.3462e+00 -4.0628e+00 -1.0098e+00 -1.5257e-03 3.6968e-02 5.1513e-07 9.3019e-02 2.2762e-02 1.8663e-01 9.5111e-02 9.3816e-01 8.2013e-02 9.8071e-01 8.2732e-02
+#&gt; 487: 1.0186e+02 -4.1205e+00 -2.3460e+00 -4.0628e+00 -1.0097e+00 -1.7055e-03 3.7021e-02 5.1446e-07 9.3161e-02 2.2732e-02 1.8652e-01 9.5373e-02 9.3832e-01 8.1997e-02 9.8078e-01 8.2737e-02
+#&gt; 488: 1.0186e+02 -4.1205e+00 -2.3459e+00 -4.0628e+00 -1.0097e+00 -1.8502e-03 3.7069e-02 5.1391e-07 9.3282e-02 2.2741e-02 1.8641e-01 9.5414e-02 9.3818e-01 8.2001e-02 9.8064e-01 8.2738e-02
+#&gt; 489: 1.0186e+02 -4.1205e+00 -2.3458e+00 -4.0628e+00 -1.0097e+00 -1.9091e-03 3.7017e-02 5.1291e-07 9.3286e-02 2.2738e-02 1.8639e-01 9.5453e-02 9.3808e-01 8.1991e-02 9.8047e-01 8.2728e-02
+#&gt; 490: 1.0186e+02 -4.1205e+00 -2.3456e+00 -4.0628e+00 -1.0097e+00 -1.8766e-03 3.6969e-02 5.1220e-07 9.3297e-02 2.2728e-02 1.8635e-01 9.5468e-02 9.3793e-01 8.1988e-02 9.8034e-01 8.2726e-02
+#&gt; 491: 1.0186e+02 -4.1205e+00 -2.3457e+00 -4.0627e+00 -1.0097e+00 -1.7736e-03 3.6915e-02 5.1153e-07 9.3298e-02 2.2716e-02 1.8634e-01 9.5548e-02 9.3772e-01 8.2005e-02 9.8025e-01 8.2722e-02
+#&gt; 492: 1.0186e+02 -4.1205e+00 -2.3457e+00 -4.0627e+00 -1.0097e+00 -1.7747e-03 3.6877e-02 5.1077e-07 9.3336e-02 2.2697e-02 1.8635e-01 9.5593e-02 9.3778e-01 8.2001e-02 9.8013e-01 8.2725e-02
+#&gt; 493: 1.0186e+02 -4.1205e+00 -2.3456e+00 -4.0628e+00 -1.0094e+00 -1.6324e-03 3.6857e-02 5.1020e-07 9.3348e-02 2.2668e-02 1.8636e-01 9.5735e-02 9.3764e-01 8.1984e-02 9.8019e-01 8.2723e-02
+#&gt; 494: 1.0186e+02 -4.1205e+00 -2.3456e+00 -4.0629e+00 -1.0094e+00 -1.5393e-03 3.6842e-02 5.1022e-07 9.3359e-02 2.2649e-02 1.8637e-01 9.5812e-02 9.3739e-01 8.1982e-02 9.8033e-01 8.2708e-02
+#&gt; 495: 1.0186e+02 -4.1205e+00 -2.3456e+00 -4.0629e+00 -1.0094e+00 -1.5166e-03 3.6841e-02 5.1004e-07 9.3321e-02 2.2642e-02 1.8640e-01 9.5849e-02 9.3716e-01 8.1979e-02 9.8016e-01 8.2700e-02
+#&gt; 496: 1.0186e+02 -4.1205e+00 -2.3456e+00 -4.0630e+00 -1.0095e+00 -1.4947e-03 3.6841e-02 5.0969e-07 9.3236e-02 2.2646e-02 1.8640e-01 9.5916e-02 9.3719e-01 8.1963e-02 9.8028e-01 8.2702e-02
+#&gt; 497: 1.0186e+02 -4.1205e+00 -2.3457e+00 -4.0629e+00 -1.0094e+00 -1.4507e-03 3.6827e-02 5.0937e-07 9.3185e-02 2.2663e-02 1.8638e-01 9.5991e-02 9.3707e-01 8.1954e-02 9.8047e-01 8.2718e-02
+#&gt; 498: 1.0186e+02 -4.1205e+00 -2.3459e+00 -4.0630e+00 -1.0094e+00 -1.2569e-03 3.6805e-02 5.0854e-07 9.3089e-02 2.2677e-02 1.8634e-01 9.5931e-02 9.3719e-01 8.1952e-02 9.8051e-01 8.2718e-02
+#&gt; 499: 1.0186e+02 -4.1205e+00 -2.3460e+00 -4.0630e+00 -1.0093e+00 -1.0466e-03 3.6769e-02 5.0789e-07 9.3029e-02 2.2690e-02 1.8631e-01 9.5862e-02 9.3729e-01 8.1956e-02 9.8046e-01 8.2731e-02
+#&gt; 500: 1.0186e+02 -4.1205e+00 -2.3464e+00 -4.0630e+00 -1.0093e+00 -7.3346e-04 3.6766e-02 5.0769e-07 9.3093e-02 2.2701e-02 1.8633e-01 9.5687e-02 9.3739e-01 8.1977e-02 9.8039e-01 8.2728e-02</div><div class='output co'>#&gt; <span class='message'>Calculating covariance matrix</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='input'><span class='co'># The following takes a very long time but gives</span>
+<span class='va'>f_nlmixr_dfop_sfo_focei</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/nlmixr/man/nlmixr.html'>nlmixr</a></span><span class='op'>(</span><span class='va'>f_mmkin_dfop_sfo</span>, est <span class='op'>=</span> <span class='st'>"focei"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> parameter labels from comments are typically ignored in non-interactive mode</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BBBB;'>ℹ</span> Need to run with the source intact to parse comments</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ creating full model...</span></div><div class='output co'>#&gt; <span class='message'>→ pruning branches (<span style='color: #262626; background-color: #DADADA;'>`if`</span>/<span style='color: #262626; background-color: #DADADA;'>`else`</span>)...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ loading into <span style='color: #0000BB;'>symengine</span> environment...</span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ calculate jacobian</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate sensitivities</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(f)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ calculate ∂(R²)/∂(η)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in inner model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in EBE model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling inner model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ finding duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ optimizing duplicate expressions in FD model...</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; <span class='message'>→ compiling EBE model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>→ compiling events FD model...</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='message'><span style='color: #00BB00;'>✔</span> done</span></div><div class='output co'>#&gt; <span class='message'>Needed Covariates:</span></div><div class='output co'>#&gt; [1] "CMT"
+#&gt; <span style='font-weight: bold;'>Key:</span> U: Unscaled Parameters; X: Back-transformed parameters; G: Gill difference gradient approximation
+#&gt; F: Forward difference gradient approximation
+#&gt; C: Central difference gradient approximation
+#&gt; M: Mixed forward and central difference gradient approximation
+#&gt; Unscaled parameters for Omegas=chol(solve(omega));
+#&gt; Diagonals are transformed, as specified by foceiControl(diagXform=)
+#&gt; |-----+---------------+-----------+-----------+-----------+-----------|
+#&gt; | #| Objective Fun | parent_0 | log_k_m1 |f_parent_qlogis | log_k1 |
+#&gt; |.....................| log_k2 | g_qlogis | sigma_low | rsd_high |
+#&gt; |.....................| o1 | o2 | o3 | o4 |
+#&gt; <span style='text-decoration: underline;'>|.....................| o5 | o6 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 1</span>| 496.98032 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 496.98032 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 496.98032</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | G| Gill Diff. | 57.10 | -0.1453 | -0.1275 | 0.2854 |
+#&gt; |.....................| -0.6156 | 0.007043 | -23.49 | -32.87 |
+#&gt; |.....................| 3.669 | -17.46 | -13.05 | -13.08 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -16.16 | -9.766 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 2</span>| 3094.8373 | 0.2572 | -0.9978 | -0.9392 | -0.9714 |
+#&gt; |.....................| -0.9920 | -0.9233 | -0.6037 | -0.4942 |
+#&gt; |.....................| -0.9579 | -0.6658 | -0.7293 | -0.7310 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.6848 | -0.7742 |...........|...........|</span>
+#&gt; | U| 3094.8373 | 26.15 | -4.052 | -0.9415 | -2.363 |
+#&gt; |.....................| -4.062 | -0.01133 | 0.8386 | 0.08074 |
+#&gt; |.....................| 0.6445 | 1.946 | 1.477 | 1.348 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.794 | 1.297 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 3094.8373</span> | 26.15 | 0.01739 | 0.2806 | 0.09412 |
+#&gt; |.....................| 0.01721 | 0.4972 | 0.8386 | 0.08074 |
+#&gt; |.....................| 0.6445 | 1.946 | 1.477 | 1.348 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.794 | 1.297 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 3</span>| 557.60681 | 0.9257 | -0.9995 | -0.9407 | -0.9680 |
+#&gt; |.....................| -0.9992 | -0.9232 | -0.8787 | -0.8790 |
+#&gt; |.....................| -0.9150 | -0.8703 | -0.8821 | -0.8842 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8739 | -0.8885 |...........|...........|</span>
+#&gt; | U| 557.60681 | 94.11 | -4.053 | -0.9430 | -2.360 |
+#&gt; |.....................| -4.069 | -0.01133 | 0.7386 | 0.06794 |
+#&gt; |.....................| 0.6735 | 1.622 | 1.284 | 1.172 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.513 | 1.165 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 557.60681</span> | 94.11 | 0.01736 | 0.2803 | 0.09444 |
+#&gt; |.....................| 0.01709 | 0.4972 | 0.7386 | 0.06794 |
+#&gt; |.....................| 0.6735 | 1.622 | 1.284 | 1.172 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.513 | 1.165 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 4</span>| 543.47785 | 0.9926 | -0.9997 | -0.9408 | -0.9677 |
+#&gt; |.....................| -0.9999 | -0.9232 | -0.9062 | -0.9175 |
+#&gt; |.....................| -0.9107 | -0.8907 | -0.8974 | -0.8995 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8929 | -0.9000 |...........|...........|</span>
+#&gt; | U| 543.47785 | 100.9 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7286 | 0.06666 |
+#&gt; |.....................| 0.6764 | 1.589 | 1.264 | 1.154 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.485 | 1.152 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 543.47785</span> | 100.9 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7286 | 0.06666 |
+#&gt; |.....................| 0.6764 | 1.589 | 1.264 | 1.154 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.485 | 1.152 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 5</span>| 544.09017 | 0.9993 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9089 | -0.9213 |
+#&gt; |.....................| -0.9103 | -0.8928 | -0.8990 | -0.9010 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8948 | -0.9011 |...........|...........|</span>
+#&gt; | U| 544.09017 | 101.6 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7276 | 0.06654 |
+#&gt; |.....................| 0.6767 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.09017</span> | 101.6 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7276 | 0.06654 |
+#&gt; |.....................| 0.6767 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 6</span>| 544.17109 | 0.9999 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8949 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.17109 | 101.6 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.17109</span> | 101.6 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 7</span>| 544.17937 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.17937 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.17937</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 8</span>| 544.18025 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18025 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18025</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 9</span>| 544.18033 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18033 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18033</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 10</span>| 544.18034 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18034 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18034</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 11</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 12</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 13</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 14</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 15</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 16</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; |<span style='font-weight: bold;'> 17</span>| 544.18036 | 1.000 | -0.9997 | -0.9408 | -0.9676 |
+#&gt; |.....................| -1.000 | -0.9232 | -0.9092 | -0.9217 |
+#&gt; |.....................| -0.9102 | -0.8930 | -0.8991 | -0.9012 |
+#&gt; <span style='text-decoration: underline;'>|.....................| -0.8950 | -0.9012 |...........|...........|</span>
+#&gt; | U| 544.18036 | 101.7 | -4.054 | -0.9431 | -2.359 |
+#&gt; |.....................| -4.070 | -0.01132 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; | X|<span style='font-weight: bold;'> 544.18036</span> | 101.7 | 0.01736 | 0.2803 | 0.09447 |
+#&gt; |.....................| 0.01708 | 0.4972 | 0.7275 | 0.06652 |
+#&gt; |.....................| 0.6768 | 1.586 | 1.262 | 1.152 |
+#&gt; <span style='text-decoration: underline;'>|.....................| 1.482 | 1.151 |...........|...........|</span>
+#&gt; calculating covariance matrix
+#&gt; done</div><div class='output co'>#&gt; <span class='message'>Calculating residuals/tables</span></div><div class='output co'>#&gt; <span class='message'>done</span></div><div class='output co'>#&gt; <span class='warning'>Warning: initial ETAs were nudged; (can control by foceiControl(etaNudge=., etaNudge2=))</span></div><div class='output co'>#&gt; <span class='warning'>Warning: last objective function was not at minimum, possible problems in optimization</span></div><div class='output co'>#&gt; <span class='warning'>Warning: using R matrix to calculate covariance, can check sandwich or S matrix with $covRS and $covS</span></div><div class='output co'>#&gt; <span class='warning'>Warning: gradient problems with initial estimate and covariance; see $scaleInfo</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/stats/AIC.html'>AIC</a></span><span class='op'>(</span><span class='va'>f_nlmixr_dfop_sfo_saem</span><span class='op'>$</span><span class='va'>nm</span>, <span class='va'>f_nlmixr_dfop_sfo_focei</span><span class='op'>$</span><span class='va'>nm</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>Calculating -2LL by Gaussian quadrature (nnodes=3,nsd=1.6)</span></div><div class='output co'>#&gt; </div><div class='output co'>#&gt; df AIC
+#&gt; f_nlmixr_dfop_sfo_saem$nm 16 Inf
+#&gt; f_nlmixr_dfop_sfo_focei$nm 14 886.4573</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_nlmixr_dfop_sfo_sfo</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'object' in selecting a method for function 'summary': object 'f_nlmixr_dfop_sfo_sfo' not found</span></div><div class='input'><span class='co'># }</span>
+
+</div></pre>
+ </div>
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+ <nav id="toc" data-toggle="toc" class="sticky-top">
+ <h2 data-toc-skip>Contents</h2>
+ </nav>
+ </div>
+</div>
+
+
+ <footer>
+ <div class="copyright">
+ <p>Developed by Johannes Ranke.</p>
+</div>
+
+<div class="pkgdown">
+ <p>Site built with <a href="https://pkgdown.r-lib.org/">pkgdown</a> 1.6.1.</p>
+</div>
+
+ </footer>
+ </div>
+
+
+
+
+ </body>
+</html>
+
+
diff --git a/docs/dev/reference/summary.saem.mmkin.html b/docs/dev/reference/summary.saem.mmkin.html
index 722415fb..fe537320 100644
--- a/docs/dev/reference/summary.saem.mmkin.html
+++ b/docs/dev/reference/summary.saem.mmkin.html
@@ -76,7 +76,7 @@ endpoints such as formation fractions and DT50 values. Optionally
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.1.0</span>
</span>
</div>
@@ -259,272 +259,8 @@ saemix authors for the parts inherited from saemix.</p>
<span class='va'>f_mmkin_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mmkin.html'>mmkin</a></span><span class='op'>(</span><span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span><span class='va'>dfop_sfo</span><span class='op'>)</span>, <span class='va'>ds_syn_dfop_sfo</span>,
quiet <span class='op'>=</span> <span class='cn'>TRUE</span>, error_model <span class='op'>=</span> <span class='st'>"tc"</span>, cores <span class='op'>=</span> <span class='fl'>5</span><span class='op'>)</span>
<span class='va'>f_saem_dfop_sfo</span> <span class='op'>&lt;-</span> <span class='fu'><a href='saem.html'>saem</a></span><span class='op'>(</span><span class='va'>f_mmkin_dfop_sfo</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Running main SAEM algorithm
-#&gt; [1] "Mon Jan 11 12:42:40 2021"
-#&gt; ....
-#&gt; Minimisation finished
-#&gt; [1] "Mon Jan 11 12:42:53 2021"</div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; saemix version used for fitting: 3.1.9000
-#&gt; mkin version used for pre-fitting: 0.9.50.4
-#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Jan 11 12:42:54 2021
-#&gt; Date of summary: Mon Jan 11 12:42:54 2021
-#&gt;
-#&gt; Equations:
-#&gt; d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
-#&gt; time)) / (g * exp(-k1 * time) + (1 - g) * exp(-k2 * time)))
-#&gt; * parent
-#&gt; d_m1/dt = + f_parent_to_m1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
-#&gt; * exp(-k2 * time)) / (g * exp(-k1 * time) + (1 - g) *
-#&gt; exp(-k2 * time))) * parent - k_m1 * m1
-#&gt;
-#&gt; Data:
-#&gt; 171 observations of 2 variable(s) grouped in 5 datasets
-#&gt;
-#&gt; Model predictions using solution type analytical
-#&gt;
-#&gt; Fitted in 13.298 s using 300, 100 iterations
-#&gt;
-#&gt; Variance model: Two-component variance function
-#&gt;
-#&gt; Mean of starting values for individual parameters:
-#&gt; parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2
-#&gt; 101.65645 -4.05368 -0.94311 -2.35943 -4.07006
-#&gt; g_qlogis
-#&gt; -0.01133
-#&gt;
-#&gt; Fixed degradation parameter values:
-#&gt; None
-#&gt;
-#&gt; Results:
-#&gt;
-#&gt; Likelihood computed by importance sampling
-#&gt; AIC BIC logLik
-#&gt; 830 824.5 -401
-#&gt;
-#&gt; Optimised parameters:
-#&gt; est. lower upper
-#&gt; parent_0 101.4423 97.862 105.0224
-#&gt; log_k_m1 -4.0703 -4.191 -3.9495
-#&gt; f_parent_qlogis -0.9539 -1.313 -0.5949
-#&gt; log_k1 -2.9724 -3.811 -2.1342
-#&gt; log_k2 -3.4977 -4.206 -2.7895
-#&gt; g_qlogis -0.0449 -1.116 1.0262
-#&gt;
-#&gt; Correlation:
-#&gt; prnt_0 lg_k_1 f_prn_ log_k1 log_k2
-#&gt; log_k_m1 -0.207
-#&gt; f_parent_qlogis -0.148 0.202
-#&gt; log_k1 0.040 -0.038 -0.022
-#&gt; log_k2 0.022 -0.015 -0.009 0.001
-#&gt; g_qlogis -0.012 0.005 0.011 -0.173 -0.130
-#&gt;
-#&gt; Random effects:
-#&gt; est. lower upper
-#&gt; SD.parent_0 2.88564 -0.5163 6.2876
-#&gt; SD.log_k_m1 0.08502 -0.0427 0.2127
-#&gt; SD.f_parent_qlogis 0.38857 0.1350 0.6421
-#&gt; SD.log_k1 0.92338 0.3296 1.5172
-#&gt; SD.log_k2 0.78644 0.2817 1.2912
-#&gt; SD.g_qlogis 0.34614 -0.8727 1.5650
-#&gt;
-#&gt; Variance model:
-#&gt; est. lower upper
-#&gt; a.1 0.65859 0.49250 0.82469
-#&gt; b.1 0.06411 0.05006 0.07817
-#&gt;
-#&gt; Backtransformed parameters:
-#&gt; est. lower upper
-#&gt; parent_0 101.44231 97.86220 105.02241
-#&gt; k_m1 0.01707 0.01513 0.01926
-#&gt; f_parent_to_m1 0.27811 0.21201 0.35551
-#&gt; k1 0.05118 0.02213 0.11834
-#&gt; k2 0.03027 0.01491 0.06145
-#&gt; g 0.48878 0.24675 0.73618
-#&gt;
-#&gt; Resulting formation fractions:
-#&gt; ff
-#&gt; parent_m1 0.2781
-#&gt; parent_sink 0.7219
-#&gt;
-#&gt; Estimated disappearance times:
-#&gt; DT50 DT90 DT50back DT50_k1 DT50_k2
-#&gt; parent 17.53 61.64 18.55 13.54 22.9
-#&gt; m1 40.60 134.88 NA NA NA
-#&gt;
-#&gt; Data:
-#&gt; ds name time observed predicted residual std standardized
-#&gt; ds 1 parent 0 89.8 9.869e+01 8.894553 6.3618 1.398124
-#&gt; ds 1 parent 0 104.1 9.869e+01 -5.405447 6.3618 -0.849676
-#&gt; ds 1 parent 1 88.7 9.413e+01 5.426448 6.0706 0.893897
-#&gt; ds 1 parent 1 95.5 9.413e+01 -1.373552 6.0706 -0.226265
-#&gt; ds 1 parent 3 81.8 8.576e+01 3.961821 5.5377 0.715422
-#&gt; ds 1 parent 3 94.5 8.576e+01 -8.738179 5.5377 -1.577932
-#&gt; ds 1 parent 7 71.5 7.168e+01 0.184828 4.6429 0.039809
-#&gt; ds 1 parent 7 70.3 7.168e+01 1.384828 4.6429 0.298270
-#&gt; ds 1 parent 14 54.2 5.351e+01 -0.688235 3.4934 -0.197008
-#&gt; ds 1 parent 14 49.6 5.351e+01 3.911765 3.4934 1.119747
-#&gt; ds 1 parent 28 31.5 3.209e+01 0.590445 2.1603 0.273322
-#&gt; ds 1 parent 28 28.8 3.209e+01 3.290445 2.1603 1.523177
-#&gt; ds 1 parent 60 12.1 1.272e+01 0.618158 1.0481 0.589761
-#&gt; ds 1 parent 60 13.6 1.272e+01 -0.881842 1.0481 -0.841332
-#&gt; ds 1 parent 90 6.2 6.085e+00 -0.115212 0.7655 -0.150512
-#&gt; ds 1 parent 90 8.3 6.085e+00 -2.215212 0.7655 -2.893953
-#&gt; ds 1 parent 120 2.2 3.009e+00 0.809439 0.6863 1.179470
-#&gt; ds 1 parent 120 2.4 3.009e+00 0.609439 0.6863 0.888041
-#&gt; ds 1 m1 1 0.3 1.129e+00 0.828817 0.6626 1.250938
-#&gt; ds 1 m1 1 0.2 1.129e+00 0.928817 0.6626 1.401869
-#&gt; ds 1 m1 3 2.2 3.141e+00 0.940880 0.6887 1.366187
-#&gt; ds 1 m1 3 3.0 3.141e+00 0.140880 0.6887 0.204562
-#&gt; ds 1 m1 7 6.5 6.326e+00 -0.174162 0.7735 -0.225175
-#&gt; ds 1 m1 7 5.0 6.326e+00 1.325838 0.7735 1.714181
-#&gt; ds 1 m1 14 10.2 9.883e+00 -0.317417 0.9139 -0.347326
-#&gt; ds 1 m1 14 9.5 9.883e+00 0.382583 0.9139 0.418631
-#&gt; ds 1 m1 28 12.2 1.251e+01 0.309856 1.0378 0.298572
-#&gt; ds 1 m1 28 13.4 1.251e+01 -0.890144 1.0378 -0.857726
-#&gt; ds 1 m1 60 11.8 1.086e+01 -0.940009 0.9584 -0.980812
-#&gt; ds 1 m1 60 13.2 1.086e+01 -2.340009 0.9584 -2.441581
-#&gt; ds 1 m1 90 6.6 7.823e+00 1.222977 0.8278 1.477332
-#&gt; ds 1 m1 90 9.3 7.823e+00 -1.477023 0.8278 -1.784214
-#&gt; ds 1 m1 120 3.5 5.315e+00 1.815201 0.7415 2.447906
-#&gt; ds 1 m1 120 5.4 5.315e+00 -0.084799 0.7415 -0.114356
-#&gt; ds 2 parent 0 118.0 1.031e+02 -14.876736 6.6443 -2.239038
-#&gt; ds 2 parent 0 99.8 1.031e+02 3.323264 6.6443 0.500171
-#&gt; ds 2 parent 1 90.2 9.757e+01 7.371379 6.2902 1.171891
-#&gt; ds 2 parent 1 94.6 9.757e+01 2.971379 6.2902 0.472386
-#&gt; ds 2 parent 3 96.1 8.788e+01 -8.222746 5.6724 -1.449599
-#&gt; ds 2 parent 3 78.4 8.788e+01 9.477254 5.6724 1.670758
-#&gt; ds 2 parent 7 77.9 7.293e+01 -4.972272 4.7218 -1.053054
-#&gt; ds 2 parent 7 77.7 7.293e+01 -4.772272 4.7218 -1.010697
-#&gt; ds 2 parent 14 56.0 5.602e+01 0.016773 3.6513 0.004594
-#&gt; ds 2 parent 14 54.7 5.602e+01 1.316773 3.6513 0.360633
-#&gt; ds 2 parent 28 36.6 3.855e+01 1.945779 2.5575 0.760803
-#&gt; ds 2 parent 28 36.8 3.855e+01 1.745779 2.5575 0.682603
-#&gt; ds 2 parent 60 22.1 2.101e+01 -1.086693 1.4996 -0.724663
-#&gt; ds 2 parent 60 24.7 2.101e+01 -3.686693 1.4996 -2.458475
-#&gt; ds 2 parent 90 12.4 1.246e+01 0.058759 1.0353 0.056757
-#&gt; ds 2 parent 90 10.8 1.246e+01 1.658759 1.0353 1.602256
-#&gt; ds 2 parent 120 6.8 7.406e+00 0.606226 0.8119 0.746659
-#&gt; ds 2 parent 120 7.9 7.406e+00 -0.493774 0.8119 -0.608157
-#&gt; ds 2 m1 1 1.3 1.438e+00 0.138236 0.6650 0.207869
-#&gt; ds 2 m1 3 3.7 3.879e+00 0.178617 0.7040 0.253726
-#&gt; ds 2 m1 3 4.7 3.879e+00 -0.821383 0.7040 -1.166780
-#&gt; ds 2 m1 7 8.1 7.389e+00 -0.710951 0.8113 -0.876337
-#&gt; ds 2 m1 7 7.9 7.389e+00 -0.510951 0.8113 -0.629812
-#&gt; ds 2 m1 14 10.1 1.069e+01 0.593533 0.9507 0.624328
-#&gt; ds 2 m1 14 10.3 1.069e+01 0.393533 0.9507 0.413951
-#&gt; ds 2 m1 28 10.7 1.240e+01 1.703647 1.0325 1.649956
-#&gt; ds 2 m1 28 12.2 1.240e+01 0.203647 1.0325 0.197229
-#&gt; ds 2 m1 60 10.7 1.055e+01 -0.147672 0.9442 -0.156405
-#&gt; ds 2 m1 60 12.5 1.055e+01 -1.947672 0.9442 -2.062848
-#&gt; ds 2 m1 90 9.1 8.010e+00 -1.090041 0.8351 -1.305210
-#&gt; ds 2 m1 90 7.4 8.010e+00 0.609959 0.8351 0.730362
-#&gt; ds 2 m1 120 6.1 5.793e+00 -0.306797 0.7561 -0.405759
-#&gt; ds 2 m1 120 4.5 5.793e+00 1.293203 0.7561 1.710347
-#&gt; ds 3 parent 0 106.2 1.035e+02 -2.712344 6.6675 -0.406801
-#&gt; ds 3 parent 0 106.9 1.035e+02 -3.412344 6.6675 -0.511788
-#&gt; ds 3 parent 1 107.4 9.548e+01 -11.924044 6.1566 -1.936801
-#&gt; ds 3 parent 1 96.1 9.548e+01 -0.624044 6.1566 -0.101362
-#&gt; ds 3 parent 3 79.4 8.246e+01 3.056105 5.3274 0.573662
-#&gt; ds 3 parent 3 82.6 8.246e+01 -0.143895 5.3274 -0.027010
-#&gt; ds 3 parent 7 63.9 6.489e+01 0.991141 4.2122 0.235304
-#&gt; ds 3 parent 7 62.4 6.489e+01 2.491141 4.2122 0.591416
-#&gt; ds 3 parent 14 51.0 4.869e+01 -2.306824 3.1906 -0.723013
-#&gt; ds 3 parent 14 47.1 4.869e+01 1.593176 3.1906 0.499338
-#&gt; ds 3 parent 28 36.1 3.480e+01 -1.304261 2.3260 -0.560722
-#&gt; ds 3 parent 28 36.6 3.480e+01 -1.804261 2.3260 -0.775679
-#&gt; ds 3 parent 60 20.1 1.988e+01 -0.221952 1.4346 -0.154719
-#&gt; ds 3 parent 60 19.8 1.988e+01 0.078048 1.4346 0.054406
-#&gt; ds 3 parent 90 11.3 1.194e+01 0.642458 1.0099 0.636132
-#&gt; ds 3 parent 90 10.7 1.194e+01 1.242458 1.0099 1.230224
-#&gt; ds 3 parent 120 8.2 7.176e+00 -1.023847 0.8034 -1.274423
-#&gt; ds 3 parent 120 7.3 7.176e+00 -0.123847 0.8034 -0.154158
-#&gt; ds 3 m1 0 0.8 8.527e-13 -0.800000 0.6586 -1.214712
-#&gt; ds 3 m1 1 1.8 1.856e+00 0.055925 0.6693 0.083562
-#&gt; ds 3 m1 1 2.3 1.856e+00 -0.444075 0.6693 -0.663537
-#&gt; ds 3 m1 3 4.2 4.780e+00 0.580164 0.7264 0.798676
-#&gt; ds 3 m1 3 4.1 4.780e+00 0.680164 0.7264 0.936340
-#&gt; ds 3 m1 7 6.8 8.410e+00 1.609920 0.8512 1.891455
-#&gt; ds 3 m1 7 10.1 8.410e+00 -1.690080 0.8512 -1.985633
-#&gt; ds 3 m1 14 11.4 1.098e+01 -0.424444 0.9638 -0.440389
-#&gt; ds 3 m1 14 12.8 1.098e+01 -1.824444 0.9638 -1.892979
-#&gt; ds 3 m1 28 11.5 1.142e+01 -0.079336 0.9848 -0.080558
-#&gt; ds 3 m1 28 10.6 1.142e+01 0.820664 0.9848 0.833311
-#&gt; ds 3 m1 60 7.5 9.110e+00 1.610231 0.8803 1.829222
-#&gt; ds 3 m1 60 8.6 9.110e+00 0.510231 0.8803 0.579622
-#&gt; ds 3 m1 90 7.3 6.799e+00 -0.501085 0.7898 -0.634463
-#&gt; ds 3 m1 90 8.1 6.799e+00 -1.301085 0.7898 -1.647404
-#&gt; ds 3 m1 120 5.3 4.868e+00 -0.431505 0.7288 -0.592064
-#&gt; ds 3 m1 120 3.8 4.868e+00 1.068495 0.7288 1.466073
-#&gt; ds 4 parent 0 104.7 9.926e+01 -5.444622 6.3975 -0.851049
-#&gt; ds 4 parent 0 88.3 9.926e+01 10.955378 6.3975 1.712436
-#&gt; ds 4 parent 1 94.2 9.618e+01 1.978413 6.2013 0.319030
-#&gt; ds 4 parent 1 94.6 9.618e+01 1.578413 6.2013 0.254527
-#&gt; ds 4 parent 3 78.1 9.037e+01 12.268550 5.8311 2.103985
-#&gt; ds 4 parent 3 96.5 9.037e+01 -6.131450 5.8311 -1.051508
-#&gt; ds 4 parent 7 76.2 7.999e+01 3.794958 5.1708 0.733918
-#&gt; ds 4 parent 7 77.8 7.999e+01 2.194958 5.1708 0.424489
-#&gt; ds 4 parent 14 70.8 6.518e+01 -5.624996 4.2301 -1.329742
-#&gt; ds 4 parent 14 67.3 6.518e+01 -2.124996 4.2301 -0.502346
-#&gt; ds 4 parent 28 43.1 4.462e+01 1.517860 2.9354 0.517085
-#&gt; ds 4 parent 28 45.1 4.462e+01 -0.482140 2.9354 -0.164249
-#&gt; ds 4 parent 60 21.3 2.130e+01 -0.003305 1.5159 -0.002180
-#&gt; ds 4 parent 60 23.5 2.130e+01 -2.203305 1.5159 -1.453435
-#&gt; ds 4 parent 90 11.8 1.180e+01 0.002834 1.0032 0.002825
-#&gt; ds 4 parent 90 12.1 1.180e+01 -0.297166 1.0032 -0.296226
-#&gt; ds 4 parent 120 7.0 6.868e+00 -0.132251 0.7922 -0.166937
-#&gt; ds 4 parent 120 6.2 6.868e+00 0.667749 0.7922 0.842879
-#&gt; ds 4 m1 0 1.6 0.000e+00 -1.600000 0.6586 -2.429424
-#&gt; ds 4 m1 1 0.9 6.826e-01 -0.217363 0.6600 -0.329315
-#&gt; ds 4 m1 3 3.7 1.935e+00 -1.765082 0.6702 -2.633768
-#&gt; ds 4 m1 3 2.0 1.935e+00 -0.065082 0.6702 -0.097112
-#&gt; ds 4 m1 7 3.6 4.035e+00 0.434805 0.7076 0.614501
-#&gt; ds 4 m1 7 3.8 4.035e+00 0.234805 0.7076 0.331845
-#&gt; ds 4 m1 14 7.1 6.652e+00 -0.448187 0.7846 -0.571220
-#&gt; ds 4 m1 14 6.6 6.652e+00 0.051813 0.7846 0.066036
-#&gt; ds 4 m1 28 9.5 9.156e+00 -0.343805 0.8822 -0.389696
-#&gt; ds 4 m1 28 9.3 9.156e+00 -0.143805 0.8822 -0.163000
-#&gt; ds 4 m1 60 8.3 8.848e+00 0.547762 0.8692 0.630185
-#&gt; ds 4 m1 60 9.0 8.848e+00 -0.152238 0.8692 -0.175146
-#&gt; ds 4 m1 90 6.6 6.674e+00 0.073979 0.7854 0.094194
-#&gt; ds 4 m1 90 7.7 6.674e+00 -1.026021 0.7854 -1.306390
-#&gt; ds 4 m1 120 3.7 4.668e+00 0.967537 0.7234 1.337503
-#&gt; ds 4 m1 120 3.5 4.668e+00 1.167537 0.7234 1.613979
-#&gt; ds 5 parent 0 110.4 1.022e+02 -8.170986 6.5872 -1.240433
-#&gt; ds 5 parent 0 112.1 1.022e+02 -9.870986 6.5872 -1.498509
-#&gt; ds 5 parent 1 93.5 9.513e+01 1.630764 6.1346 0.265832
-#&gt; ds 5 parent 1 91.0 9.513e+01 4.130764 6.1346 0.673359
-#&gt; ds 5 parent 3 71.0 8.296e+01 11.964279 5.3597 2.232268
-#&gt; ds 5 parent 3 89.7 8.296e+01 -6.735721 5.3597 -1.256735
-#&gt; ds 5 parent 7 60.4 6.495e+01 4.547441 4.2157 1.078684
-#&gt; ds 5 parent 7 59.1 6.495e+01 5.847441 4.2157 1.387053
-#&gt; ds 5 parent 14 56.5 4.626e+01 -10.241319 3.0380 -3.371047
-#&gt; ds 5 parent 14 47.0 4.626e+01 -0.741319 3.0380 -0.244014
-#&gt; ds 5 parent 28 30.2 3.026e+01 0.058478 2.0487 0.028544
-#&gt; ds 5 parent 28 23.9 3.026e+01 6.358478 2.0487 3.103661
-#&gt; ds 5 parent 60 17.0 1.792e+01 0.919046 1.3242 0.694024
-#&gt; ds 5 parent 60 18.7 1.792e+01 -0.780954 1.3242 -0.589742
-#&gt; ds 5 parent 90 11.3 1.187e+01 0.573917 1.0066 0.570144
-#&gt; ds 5 parent 90 11.9 1.187e+01 -0.026083 1.0066 -0.025912
-#&gt; ds 5 parent 120 9.0 7.898e+00 -1.102089 0.8307 -1.326622
-#&gt; ds 5 parent 120 8.1 7.898e+00 -0.202089 0.8307 -0.243261
-#&gt; ds 5 m1 0 0.7 -1.421e-14 -0.700000 0.6586 -1.062873
-#&gt; ds 5 m1 1 3.0 3.144e+00 0.143526 0.6887 0.208390
-#&gt; ds 5 m1 1 2.6 3.144e+00 0.543526 0.6887 0.789161
-#&gt; ds 5 m1 3 5.1 8.390e+00 3.290265 0.8504 3.869277
-#&gt; ds 5 m1 3 7.5 8.390e+00 0.890265 0.8504 1.046932
-#&gt; ds 5 m1 7 16.5 1.566e+01 -0.841368 1.2007 -0.700751
-#&gt; ds 5 m1 7 19.0 1.566e+01 -3.341368 1.2007 -2.782928
-#&gt; ds 5 m1 14 22.9 2.188e+01 -1.017753 1.5498 -0.656687
-#&gt; ds 5 m1 14 23.2 2.188e+01 -1.317753 1.5498 -0.850257
-#&gt; ds 5 m1 28 22.2 2.386e+01 1.655914 1.6652 0.994399
-#&gt; ds 5 m1 28 24.4 2.386e+01 -0.544086 1.6652 -0.326731
-#&gt; ds 5 m1 60 15.5 1.859e+01 3.091124 1.3618 2.269915
-#&gt; ds 5 m1 60 19.8 1.859e+01 -1.208876 1.3618 -0.887718
-#&gt; ds 5 m1 90 14.9 1.372e+01 -1.176815 1.0990 -1.070784
-#&gt; ds 5 m1 90 14.2 1.372e+01 -0.476815 1.0990 -0.433854
-#&gt; ds 5 m1 120 10.9 9.961e+00 -0.938796 0.9174 -1.023332
-#&gt; ds 5 m1 120 10.4 9.961e+00 -0.438796 0.9174 -0.478308</div><div class='input'><span class='co'># }</span>
+</div><div class='output co'>#&gt; <span class='warning'>Warning: argument is not a function</span></div><div class='output co'>#&gt; <span class='message'> </span></div><div class='output co'>#&gt; <span class='error'>Error in rxModelVars_(obj): Not compatible with STRSXP: [type=NULL].</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_saem_dfop_sfo</span>, data <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'object' in selecting a method for function 'summary': object 'f_saem_dfop_sfo' not found</span></div><div class='input'><span class='co'># }</span>
</div></pre>
</div>
diff --git a/docs/dev/reference/synthetic_data_for_UBA_2014-1.png b/docs/dev/reference/synthetic_data_for_UBA_2014-1.png
index 351b21aa..89975db5 100644
--- a/docs/dev/reference/synthetic_data_for_UBA_2014-1.png
+++ b/docs/dev/reference/synthetic_data_for_UBA_2014-1.png
Binary files differ
diff --git a/docs/dev/reference/synthetic_data_for_UBA_2014.html b/docs/dev/reference/synthetic_data_for_UBA_2014.html
index 1edc7c1e..33a0ace2 100644
--- a/docs/dev/reference/synthetic_data_for_UBA_2014.html
+++ b/docs/dev/reference/synthetic_data_for_UBA_2014.html
@@ -87,7 +87,7 @@ Compare also the code in the example section to see the degradation models." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -136,7 +136,7 @@ Compare also the code in the example section to see the degradation models." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -297,10 +297,10 @@ Compare also the code in the example section to see the degradation models." />
quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
<span class='fu'><a href='plot.mkinfit.html'>plot_sep</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
</div><div class='img'><img src='synthetic_data_for_UBA_2014-1.png' alt='' width='700' height='433' /></div><div class='input'> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; mkin version used for fitting: 0.9.50.4
+</div><div class='output co'>#&gt; mkin version used for fitting: 1.0.3.9000
#&gt; R version used for fitting: 4.0.3
-#&gt; Date of fit: Mon Nov 30 16:01:42 2020
-#&gt; Date of summary: Mon Nov 30 16:01:42 2020
+#&gt; Date of fit: Mon Feb 15 17:13:29 2021
+#&gt; Date of summary: Mon Feb 15 17:13:29 2021
#&gt;
#&gt; Equations:
#&gt; d_parent/dt = - k_parent * parent
@@ -309,7 +309,7 @@ Compare also the code in the example section to see the degradation models." />
#&gt;
#&gt; Model predictions using solution type deSolve
#&gt;
-#&gt; Fitted using 822 model solutions performed in 0.652 s
+#&gt; Fitted using 833 model solutions performed in 0.649 s
#&gt;
#&gt; Error model: Constant variance
#&gt;
@@ -361,15 +361,15 @@ Compare also the code in the example section to see the degradation models." />
#&gt; log_k_M2 2.819e-02 7.166e-02 -3.929e-01 1.000e+00 -2.658e-01
#&gt; f_parent_qlogis -4.624e-01 -5.682e-01 7.478e-01 -2.658e-01 1.000e+00
#&gt; f_M1_qlogis 1.614e-01 4.102e-01 -8.109e-01 5.419e-01 -8.605e-01
-#&gt; sigma -7.941e-08 -9.143e-09 -1.268e-08 5.947e-08 5.657e-08
+#&gt; sigma -2.900e-08 -8.030e-09 -2.741e-08 3.938e-08 -2.681e-08
#&gt; f_M1_qlogis sigma
-#&gt; parent_0 1.614e-01 -7.941e-08
-#&gt; log_k_parent 4.102e-01 -9.143e-09
-#&gt; log_k_M1 -8.109e-01 -1.268e-08
-#&gt; log_k_M2 5.419e-01 5.947e-08
-#&gt; f_parent_qlogis -8.605e-01 5.657e-08
-#&gt; f_M1_qlogis 1.000e+00 -2.382e-10
-#&gt; sigma -2.382e-10 1.000e+00
+#&gt; parent_0 1.614e-01 -2.900e-08
+#&gt; log_k_parent 4.102e-01 -8.030e-09
+#&gt; log_k_M1 -8.109e-01 -2.741e-08
+#&gt; log_k_M2 5.419e-01 3.938e-08
+#&gt; f_parent_qlogis -8.605e-01 -2.681e-08
+#&gt; f_M1_qlogis 1.000e+00 4.971e-08
+#&gt; sigma 4.971e-08 1.000e+00
#&gt;
#&gt; Backtransformed parameters:
#&gt; Confidence intervals for internally transformed parameters are asymmetric.
@@ -416,7 +416,7 @@ Compare also the code in the example section to see the degradation models." />
#&gt; 7 parent 0.3 5.772e-01 -0.27717
#&gt; 14 parent 3.5 3.264e-03 3.49674
#&gt; 28 parent 3.2 1.045e-07 3.20000
-#&gt; 90 parent 0.6 9.532e-10 0.60000
+#&gt; 90 parent 0.6 9.530e-10 0.60000
#&gt; 120 parent 3.5 -5.940e-10 3.50000
#&gt; 1 M1 36.4 3.479e+01 1.61088
#&gt; 1 M1 37.4 3.479e+01 2.61088
@@ -427,7 +427,7 @@ Compare also the code in the example section to see the degradation models." />
#&gt; 14 M1 5.8 1.995e+00 3.80469
#&gt; 14 M1 1.2 1.995e+00 -0.79531
#&gt; 60 M1 0.5 2.111e-06 0.50000
-#&gt; 90 M1 3.2 -9.671e-10 3.20000
+#&gt; 90 M1 3.2 -9.670e-10 3.20000
#&gt; 120 M1 1.5 7.670e-10 1.50000
#&gt; 120 M1 0.6 7.670e-10 0.60000
#&gt; 1 M2 4.8 4.455e+00 0.34517
diff --git a/docs/dev/reference/test_data_from_UBA_2014-1.png b/docs/dev/reference/test_data_from_UBA_2014-1.png
index 9e0afad2..7bf0bd0f 100644
--- a/docs/dev/reference/test_data_from_UBA_2014-1.png
+++ b/docs/dev/reference/test_data_from_UBA_2014-1.png
Binary files differ
diff --git a/docs/dev/reference/test_data_from_UBA_2014-2.png b/docs/dev/reference/test_data_from_UBA_2014-2.png
index e889efde..fc1f77e0 100644
--- a/docs/dev/reference/test_data_from_UBA_2014-2.png
+++ b/docs/dev/reference/test_data_from_UBA_2014-2.png
Binary files differ
diff --git a/docs/dev/reference/test_data_from_UBA_2014.html b/docs/dev/reference/test_data_from_UBA_2014.html
index 89ec3480..539b8287 100644
--- a/docs/dev/reference/test_data_from_UBA_2014.html
+++ b/docs/dev/reference/test_data_from_UBA_2014.html
@@ -73,7 +73,7 @@
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -122,7 +122,7 @@
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -203,25 +203,25 @@
</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'> <span class='fu'><a href='plot.mkinfit.html'>plot_sep</a></span><span class='op'>(</span><span class='va'>f_soil</span>, lpos <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span><span class='st'>"topright"</span>, <span class='st'>"topright"</span>, <span class='st'>"topright"</span>, <span class='st'>"bottomright"</span><span class='op'>)</span><span class='op'>)</span>
</div><div class='img'><img src='test_data_from_UBA_2014-2.png' alt='' width='700' height='433' /></div><div class='input'> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>f_soil</span><span class='op'>)</span><span class='op'>$</span><span class='va'>bpar</span>
</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t) Lower
-#&gt; parent_0 76.55425649 0.859186399 89.1008710 1.113861e-26 74.755959406
+#&gt; parent_0 76.55425650 0.859186399 89.1008710 1.113861e-26 74.755959418
#&gt; k_parent 0.12081956 0.004601918 26.2541722 1.077359e-16 0.111561575
-#&gt; k_M1 0.84258614 0.806159820 1.0451850 1.545267e-01 0.113779670
-#&gt; k_M2 0.04210880 0.017083035 2.4649483 1.170188e-02 0.018013857
-#&gt; k_M3 0.01122918 0.007245855 1.5497385 6.885052e-02 0.002909431
-#&gt; f_parent_to_M1 0.32240200 0.240783909 1.3389682 9.819073e-02 NA
-#&gt; f_parent_to_M2 0.16099855 0.033691953 4.7785463 6.531137e-05 NA
-#&gt; f_M1_to_M3 0.27921507 0.269423745 1.0363417 1.565266e-01 0.022978220
-#&gt; f_M2_to_M3 0.55641253 0.595119954 0.9349586 1.807707e-01 0.008002509
+#&gt; k_M1 0.84258615 0.806160102 1.0451846 1.545268e-01 0.113779609
+#&gt; k_M2 0.04210880 0.017083034 2.4649483 1.170188e-02 0.018013857
+#&gt; k_M3 0.01122918 0.007245856 1.5497385 6.885052e-02 0.002909431
+#&gt; f_parent_to_M1 0.32240200 0.240783943 1.3389680 9.819076e-02 NA
+#&gt; f_parent_to_M2 0.16099855 0.033691952 4.7785464 6.531136e-05 NA
+#&gt; f_M1_to_M3 0.27921507 0.269423780 1.0363416 1.565267e-01 0.022978205
+#&gt; f_M2_to_M3 0.55641252 0.595119966 0.9349586 1.807707e-01 0.008002509
#&gt; sigma 1.14005399 0.149696423 7.6157731 1.727024e-07 0.826735778
#&gt; Upper
-#&gt; parent_0 78.35255357
+#&gt; parent_0 78.35255358
#&gt; k_parent 0.13084582
-#&gt; k_M1 6.23970352
+#&gt; k_M1 6.23970702
#&gt; k_M2 0.09843260
#&gt; k_M3 0.04333992
#&gt; f_parent_to_M1 NA
#&gt; f_parent_to_M2 NA
-#&gt; f_M1_to_M3 0.86450768
+#&gt; f_M1_to_M3 0.86450775
#&gt; f_M2_to_M3 0.99489895
#&gt; sigma 1.45337221</div><div class='input'> <span class='fu'><a href='mkinerrmin.html'>mkinerrmin</a></span><span class='op'>(</span><span class='va'>f_soil</span><span class='op'>)</span>
</div><div class='output co'>#&gt; err.min n.optim df
diff --git a/docs/dev/reference/tffm0.html b/docs/dev/reference/tffm0.html
new file mode 100644
index 00000000..c7b5b6de
--- /dev/null
+++ b/docs/dev/reference/tffm0.html
@@ -0,0 +1,226 @@
+<!-- Generated by pkgdown: do not edit by hand -->
+<!DOCTYPE html>
+<html lang="en">
+ <head>
+ <meta charset="utf-8">
+<meta http-equiv="X-UA-Compatible" content="IE=edge">
+<meta name="viewport" content="width=device-width, initial-scale=1.0">
+
+<title>Transform formation fractions as in the first published mkin version — tffm0 • mkin</title>
+
+
+<!-- jquery -->
+<script src="https://cdnjs.cloudflare.com/ajax/libs/jquery/3.4.1/jquery.min.js" integrity="sha256-CSXorXvZcTkaix6Yvo6HppcZGetbYMGWSFlBw8HfCJo=" crossorigin="anonymous"></script>
+<!-- Bootstrap -->
+
+<link rel="stylesheet" href="https://cdnjs.cloudflare.com/ajax/libs/twitter-bootstrap/3.4.1/css/bootstrap.min.css" integrity="sha256-bZLfwXAP04zRMK2BjiO8iu9pf4FbLqX6zitd+tIvLhE=" crossorigin="anonymous" />
+
+<script src="https://cdnjs.cloudflare.com/ajax/libs/twitter-bootstrap/3.4.1/js/bootstrap.min.js" integrity="sha256-nuL8/2cJ5NDSSwnKD8VqreErSWHtnEP9E7AySL+1ev4=" crossorigin="anonymous"></script>
+
+<!-- bootstrap-toc -->
+<link rel="stylesheet" href="../bootstrap-toc.css">
+<script src="../bootstrap-toc.js"></script>
+
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+<meta property="og:title" content="Transform formation fractions as in the first published mkin version — tffm0" />
+<meta property="og:description" content="The transformed fractions can be restricted between 0 and 1 in model
+optimisations. Therefore this transformation was used originally in mkin. It
+was later replaced by the ilr transformation because the ilr transformed
+fractions can assumed to follow normal distribution. As the ilr
+transformation is not available in RxODE and can therefore not be used in
+the nlmixr modelling language, this transformation is currently used for
+translating mkin models with formation fractions to more than one target
+compartment for fitting with nlmixr in nlmixr_model. However,
+this implementation cannot be used there, as it is not accessible
+from RxODE." />
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+ <h1>Transform formation fractions as in the first published mkin version</h1>
+ <small class="dont-index">Source: <a href='https://github.com/jranke/mkin/blob/master/R/tffm0.R'><code>R/tffm0.R</code></a></small>
+ <div class="hidden name"><code>tffm0.Rd</code></div>
+ </div>
+
+ <div class="ref-description">
+ <p>The transformed fractions can be restricted between 0 and 1 in model
+optimisations. Therefore this transformation was used originally in mkin. It
+was later replaced by the <a href='ilr.html'>ilr</a> transformation because the ilr transformed
+fractions can assumed to follow normal distribution. As the ilr
+transformation is not available in <a href='https://nlmixrdevelopment.github.io/RxODE/reference/RxODE.html'>RxODE</a> and can therefore not be used in
+the nlmixr modelling language, this transformation is currently used for
+translating mkin models with formation fractions to more than one target
+compartment for fitting with nlmixr in <a href='nlmixr.mmkin.html'>nlmixr_model</a>. However,
+this implementation cannot be used there, as it is not accessible
+from RxODE.</p>
+ </div>
+
+ <pre class="usage"><span class='fu'>tffm0</span><span class='op'>(</span><span class='va'>ff</span><span class='op'>)</span>
+
+<span class='fu'>invtffm0</span><span class='op'>(</span><span class='va'>ff_trans</span><span class='op'>)</span></pre>
+
+ <h2 class="hasAnchor" id="arguments"><a class="anchor" href="#arguments"></a>Arguments</h2>
+ <table class="ref-arguments">
+ <colgroup><col class="name" /><col class="desc" /></colgroup>
+ <tr>
+ <th>ff</th>
+ <td><p>Vector of untransformed formation fractions. The sum
+must be smaller or equal to one</p></td>
+ </tr>
+ <tr>
+ <th>ff_trans</th>
+ <td><p>Vector of transformed formation fractions that can be
+restricted to the interval from 0 to 1</p></td>
+ </tr>
+ </table>
+
+ <h2 class="hasAnchor" id="value"><a class="anchor" href="#value"></a>Value</h2>
+
+ <p>A vector of the transformed formation fractions</p>
+<p>A vector of backtransformed formation fractions for natural use in degradation models</p>
+
+ <h2 class="hasAnchor" id="examples"><a class="anchor" href="#examples"></a>Examples</h2>
+ <pre class="examples"><div class='input'><span class='va'>ff_example</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/c.html'>c</a></span><span class='op'>(</span>
+ <span class='fl'>0.10983681</span>, <span class='fl'>0.09035905</span>, <span class='fl'>0.08399383</span>
+<span class='op'>)</span>
+<span class='va'>ff_example_trans</span> <span class='op'>&lt;-</span> <span class='fu'>tffm0</span><span class='op'>(</span><span class='va'>ff_example</span><span class='op'>)</span>
+<span class='fu'>invtffm0</span><span class='op'>(</span><span class='va'>ff_example_trans</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; [1] 0.10983681 0.09035905 0.08399383</div></pre>
+ </div>
+ <div class="col-md-3 hidden-xs hidden-sm" id="pkgdown-sidebar">
+ <nav id="toc" data-toggle="toc" class="sticky-top">
+ <h2 data-toc-skip>Contents</h2>
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diff --git a/docs/dev/reference/transform_odeparms.html b/docs/dev/reference/transform_odeparms.html
index 46b66073..75d6a1f9 100644
--- a/docs/dev/reference/transform_odeparms.html
+++ b/docs/dev/reference/transform_odeparms.html
@@ -77,7 +77,7 @@ the ilr transformation is used." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -126,7 +126,7 @@ the ilr transformation is used." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
@@ -231,50 +231,64 @@ This is no problem for the internal use in <a href='mkinfit.html'>mkinfit</a>.</
<pre class="examples"><div class='input'>
<span class='va'>SFO_SFO</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>
parent <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>type <span class='op'>=</span> <span class='st'>"SFO"</span>, to <span class='op'>=</span> <span class='st'>"m1"</span>, sink <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>,
- m1 <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>type <span class='op'>=</span> <span class='st'>"SFO"</span><span class='op'>)</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'><span class='co'># Fit the model to the FOCUS example dataset D using defaults</span>
-<span class='va'>fit</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_2006_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'><span class='va'>fit.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
+ m1 <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>type <span class='op'>=</span> <span class='st'>"SFO"</span><span class='op'>)</span>, use_of_ff <span class='op'>=</span> <span class='st'>"min"</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'>
+<span class='co'># Fit the model to the FOCUS example dataset D using defaults</span>
+<span class='va'>FOCUS_D</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/subset.html'>subset</a></span><span class='op'>(</span><span class='va'>FOCUS_2006_D</span>, <span class='va'>value</span> <span class='op'>!=</span> <span class='fl'>0</span><span class='op'>)</span> <span class='co'># remove zero values to avoid warning</span>
+<span class='va'>fit</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>fit.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>)</span>
<span class='co'># Transformed and backtransformed parameters</span>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.s</span><span class='op'>$</span><span class='va'>par</span>, <span class='fl'>3</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Estimate Std. Error Lower Upper
-#&gt; parent_0 99.5985 1.5702 96.404 102.79
-#&gt; log_k_parent -2.3157 0.0409 -2.399 -2.23
-#&gt; log_k_m1 -5.2475 0.1332 -5.518 -4.98
-#&gt; f_parent_qlogis 0.0579 0.0893 -0.124 0.24
-#&gt; sigma 3.1255 0.3585 2.396 3.85</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.s</span><span class='op'>$</span><span class='va'>bpar</span>, <span class='fl'>3</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t) Lower Upper
-#&gt; parent_0 99.59848 1.57022 63.43 2.30e-36 96.40383 102.7931
-#&gt; k_parent 0.09870 0.00403 24.47 4.96e-23 0.09082 0.1073
-#&gt; k_m1 0.00526 0.00070 7.51 6.16e-09 0.00401 0.0069
-#&gt; f_parent_to_m1 0.51448 0.02230 23.07 3.10e-22 0.46912 0.5596
-#&gt; sigma 3.12550 0.35852 8.72 2.24e-10 2.39609 3.8549</div><div class='input'>
+</div><div class='output co'>#&gt; Estimate Std. Error Lower Upper
+#&gt; parent_0 99.60 1.5702 96.40 102.79
+#&gt; log_k_parent_sink -3.04 0.0763 -3.19 -2.88
+#&gt; log_k_parent_m1 -2.98 0.0403 -3.06 -2.90
+#&gt; log_k_m1_sink -5.25 0.1332 -5.52 -4.98
+#&gt; sigma 3.13 0.3585 2.40 3.85</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.s</span><span class='op'>$</span><span class='va'>bpar</span>, <span class='fl'>3</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t) Lower Upper
+#&gt; parent_0 99.59848 1.57022 63.43 2.30e-36 96.40384 102.7931
+#&gt; k_parent_sink 0.04792 0.00365 13.11 6.13e-15 0.04103 0.0560
+#&gt; k_parent_m1 0.05078 0.00205 24.80 3.27e-23 0.04678 0.0551
+#&gt; k_m1_sink 0.00526 0.00070 7.51 6.16e-09 0.00401 0.0069
+#&gt; sigma 3.12550 0.35852 8.72 2.24e-10 2.39609 3.8549</div><div class='input'>
<span class='co'># \dontrun{</span>
-<span class='co'># Compare to the version without transforming rate parameters</span>
-<span class='va'>fit.2</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_2006_D</span>, transform_rates <span class='op'>=</span> <span class='cn'>FALSE</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='output co'>#&gt; <span class='error'>Error in if (cost &lt; cost.current) { assign("cost.current", cost, inherits = TRUE) if (!quiet) cat(ifelse(OLS, "Sum of squared residuals", "Negative log-likelihood"), " at call ", calls, ": ", signif(cost.current, 6), "\n", sep = "")}: missing value where TRUE/FALSE needed</span></div><div class='output co'>#&gt; <span class='message'>Timing stopped at: 0.006 0 0.005</span></div><div class='input'><span class='va'>fit.2.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.2</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'object' in selecting a method for function 'summary': object 'fit.2' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.2.s</span><span class='op'>$</span><span class='va'>par</span>, <span class='fl'>3</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'print': object 'fit.2.s' not found</span></div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.2.s</span><span class='op'>$</span><span class='va'>bpar</span>, <span class='fl'>3</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='error'>Error in h(simpleError(msg, call)): error in evaluating the argument 'x' in selecting a method for function 'print': object 'fit.2.s' not found</span></div><div class='input'><span class='co'># }</span>
+<span class='co'># Compare to the version without transforming rate parameters (does not work</span>
+<span class='co'># with analytical solution, we get NA values for m1 in predictions)</span>
+<span class='va'>fit.2</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO</span>, <span class='va'>FOCUS_D</span>, transform_rates <span class='op'>=</span> <span class='cn'>FALSE</span>,
+ solution_type <span class='op'>=</span> <span class='st'>"deSolve"</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>fit.2.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.2</span><span class='op'>)</span>
+<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.2.s</span><span class='op'>$</span><span class='va'>par</span>, <span class='fl'>3</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; Estimate Std. Error Lower Upper
+#&gt; parent_0 99.59848 1.57022 96.40384 1.03e+02
+#&gt; k_parent_sink 0.04792 0.00365 0.04049 5.54e-02
+#&gt; k_parent_m1 0.05078 0.00205 0.04661 5.49e-02
+#&gt; k_m1_sink 0.00526 0.00070 0.00384 6.69e-03
+#&gt; sigma 3.12550 0.35852 2.39609 3.85e+00</div><div class='input'><span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.2.s</span><span class='op'>$</span><span class='va'>bpar</span>, <span class='fl'>3</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; Estimate se_notrans t value Pr(&gt;t) Lower Upper
+#&gt; parent_0 99.59848 1.57022 63.43 2.30e-36 96.40384 1.03e+02
+#&gt; k_parent_sink 0.04792 0.00365 13.11 6.13e-15 0.04049 5.54e-02
+#&gt; k_parent_m1 0.05078 0.00205 24.80 3.27e-23 0.04661 5.49e-02
+#&gt; k_m1_sink 0.00526 0.00070 7.51 6.16e-09 0.00384 6.69e-03
+#&gt; sigma 3.12550 0.35852 8.72 2.24e-10 2.39609 3.85e+00</div><div class='input'><span class='co'># }</span>
<span class='va'>initials</span> <span class='op'>&lt;-</span> <span class='va'>fit</span><span class='op'>$</span><span class='va'>start</span><span class='op'>$</span><span class='va'>value</span>
<span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='va'>initials</span><span class='op'>)</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/colnames.html'>rownames</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>$</span><span class='va'>start</span><span class='op'>)</span>
<span class='va'>transformed</span> <span class='op'>&lt;-</span> <span class='va'>fit</span><span class='op'>$</span><span class='va'>start_transformed</span><span class='op'>$</span><span class='va'>value</span>
<span class='fu'><a href='https://rdrr.io/r/base/names.html'>names</a></span><span class='op'>(</span><span class='va'>transformed</span><span class='op'>)</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/r/base/colnames.html'>rownames</a></span><span class='op'>(</span><span class='va'>fit</span><span class='op'>$</span><span class='va'>start_transformed</span><span class='op'>)</span>
<span class='fu'>transform_odeparms</span><span class='op'>(</span><span class='va'>initials</span>, <span class='va'>SFO_SFO</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; parent_0 log_k_parent log_k_m1 f_parent_qlogis
-#&gt; 100.750000 -2.302585 -2.301586 0.000000 </div><div class='input'><span class='fu'>backtransform_odeparms</span><span class='op'>(</span><span class='va'>transformed</span>, <span class='va'>SFO_SFO</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; parent_0 k_parent k_m1 f_parent_to_m1
-#&gt; 100.7500 0.1000 0.1001 0.5000 </div><div class='input'>
+</div><div class='output co'>#&gt; parent_0 log_k_parent_sink log_k_parent_m1 log_k_m1_sink
+#&gt; 100.750000 -2.302585 -2.301586 -2.300587 </div><div class='input'><span class='fu'>backtransform_odeparms</span><span class='op'>(</span><span class='va'>transformed</span>, <span class='va'>SFO_SFO</span><span class='op'>)</span>
+</div><div class='output co'>#&gt; parent_0 k_parent_sink k_parent_m1 k_m1_sink
+#&gt; 100.7500 0.1000 0.1001 0.1002 </div><div class='input'>
<span class='co'># \dontrun{</span>
-<span class='co'># The case of formation fractions</span>
+<span class='co'># The case of formation fractions (this is now the default)</span>
<span class='va'>SFO_SFO.ff</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinmod.html'>mkinmod</a></span><span class='op'>(</span>
parent <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>type <span class='op'>=</span> <span class='st'>"SFO"</span>, to <span class='op'>=</span> <span class='st'>"m1"</span>, sink <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>,
m1 <span class='op'>=</span> <span class='fu'><a href='https://rdrr.io/r/base/list.html'>list</a></span><span class='op'>(</span>type <span class='op'>=</span> <span class='st'>"SFO"</span><span class='op'>)</span>,
use_of_ff <span class='op'>=</span> <span class='st'>"max"</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'>
-<span class='va'>fit.ff</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO.ff</span>, <span class='va'>FOCUS_2006_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'><span class='va'>fit.ff.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.ff</span><span class='op'>)</span>
+<span class='va'>fit.ff</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO.ff</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>fit.ff.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.ff</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.ff.s</span><span class='op'>$</span><span class='va'>par</span>, <span class='fl'>3</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Estimate Std. Error Lower Upper
#&gt; parent_0 99.5985 1.5702 96.404 102.79
@@ -299,8 +313,8 @@ This is no problem for the internal use in <a href='mkinfit.html'>mkinfit</a>.</
use_of_ff <span class='op'>=</span> <span class='st'>"max"</span><span class='op'>)</span>
</div><div class='output co'>#&gt; <span class='message'>Temporary DLL for differentials generated and loaded</span></div><div class='input'>
-<span class='va'>fit.ff.2</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO.ff.2</span>, <span class='va'>FOCUS_2006_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
-</div><div class='output co'>#&gt; <span class='warning'>Warning: Observations with value of zero were removed from the data</span></div><div class='input'><span class='va'>fit.ff.2.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.ff.2</span><span class='op'>)</span>
+<span class='va'>fit.ff.2</span> <span class='op'>&lt;-</span> <span class='fu'><a href='mkinfit.html'>mkinfit</a></span><span class='op'>(</span><span class='va'>SFO_SFO.ff.2</span>, <span class='va'>FOCUS_D</span>, quiet <span class='op'>=</span> <span class='cn'>TRUE</span><span class='op'>)</span>
+<span class='va'>fit.ff.2.s</span> <span class='op'>&lt;-</span> <span class='fu'><a href='https://rdrr.io/pkg/saemix/man/summary-methods.html'>summary</a></span><span class='op'>(</span><span class='va'>fit.ff.2</span><span class='op'>)</span>
<span class='fu'><a href='https://rdrr.io/r/base/print.html'>print</a></span><span class='op'>(</span><span class='va'>fit.ff.2.s</span><span class='op'>$</span><span class='va'>par</span>, <span class='fl'>3</span><span class='op'>)</span>
</div><div class='output co'>#&gt; Estimate Std. Error Lower Upper
#&gt; parent_0 84.79 3.012 78.67 90.91
diff --git a/docs/dev/reference/update.mkinfit-1.png b/docs/dev/reference/update.mkinfit-1.png
index 7d2f1bdb..df8473c1 100644
--- a/docs/dev/reference/update.mkinfit-1.png
+++ b/docs/dev/reference/update.mkinfit-1.png
Binary files differ
diff --git a/docs/dev/reference/update.mkinfit-2.png b/docs/dev/reference/update.mkinfit-2.png
index 8dcabcdc..13c99b44 100644
--- a/docs/dev/reference/update.mkinfit-2.png
+++ b/docs/dev/reference/update.mkinfit-2.png
Binary files differ
diff --git a/docs/dev/reference/update.mkinfit.html b/docs/dev/reference/update.mkinfit.html
index 10a93373..83f45028 100644
--- a/docs/dev/reference/update.mkinfit.html
+++ b/docs/dev/reference/update.mkinfit.html
@@ -75,7 +75,7 @@ override these starting values." />
</button>
<span class="navbar-brand">
<a class="navbar-link" href="../index.html">mkin</a>
- <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">0.9.50.4</span>
+ <span class="version label label-info" data-toggle="tooltip" data-placement="bottom" title="In-development version">1.0.3.9000</span>
</span>
</div>
@@ -124,7 +124,7 @@ override these starting values." />
<ul class="nav navbar-nav navbar-right">
<li>
<a href="https://github.com/jranke/mkin/">
- <span class="fab fa fab fa-github fa-lg"></span>
+ <span class="fab fa-github fa-lg"></span>
</a>
</li>
diff --git a/docs/dev/sitemap.xml b/docs/dev/sitemap.xml
index ecf68e50..963d4200 100644
--- a/docs/dev/sitemap.xml
+++ b/docs/dev/sitemap.xml
@@ -88,6 +88,12 @@
<loc>https://pkgdown.jrwb.de/mkin/reference/ilr.html</loc>
</url>
<url>
+ <loc>https://pkgdown.jrwb.de/mkin/reference/intervals.nlmixr.mmkin.html</loc>
+ </url>
+ <url>
+ <loc>https://pkgdown.jrwb.de/mkin/reference/intervals.saem.mmkin.html</loc>
+ </url>
+ <url>
<loc>https://pkgdown.jrwb.de/mkin/reference/loftest.html</loc>
</url>
<url>
@@ -106,6 +112,9 @@
<loc>https://pkgdown.jrwb.de/mkin/reference/mccall81_245T.html</loc>
</url>
<url>
+ <loc>https://pkgdown.jrwb.de/mkin/reference/mean_degparms.html</loc>
+ </url>
+ <url>
<loc>https://pkgdown.jrwb.de/mkin/reference/mixed.html</loc>
</url>
<url>
@@ -157,6 +166,9 @@
<loc>https://pkgdown.jrwb.de/mkin/reference/nlme.mmkin.html</loc>
</url>
<url>
+ <loc>https://pkgdown.jrwb.de/mkin/reference/nlmixr.mmkin.html</loc>
+ </url>
+ <url>
<loc>https://pkgdown.jrwb.de/mkin/reference/nobs.mkinfit.html</loc>
</url>
<url>
@@ -175,9 +187,6 @@
<loc>https://pkgdown.jrwb.de/mkin/reference/plot.nafta.html</loc>
</url>
<url>
- <loc>https://pkgdown.jrwb.de/mkin/reference/print.mmkin.html</loc>
- </url>
- <url>
<loc>https://pkgdown.jrwb.de/mkin/reference/reexports.html</loc>
</url>
<url>
@@ -199,6 +208,9 @@
<loc>https://pkgdown.jrwb.de/mkin/reference/summary.nlme.mmkin.html</loc>
</url>
<url>
+ <loc>https://pkgdown.jrwb.de/mkin/reference/summary.nlmixr.mmkin.html</loc>
+ </url>
+ <url>
<loc>https://pkgdown.jrwb.de/mkin/reference/summary.saem.mmkin.html</loc>
</url>
<url>
@@ -208,6 +220,9 @@
<loc>https://pkgdown.jrwb.de/mkin/reference/test_data_from_UBA_2014.html</loc>
</url>
<url>
+ <loc>https://pkgdown.jrwb.de/mkin/reference/tffm0.html</loc>
+ </url>
+ <url>
<loc>https://pkgdown.jrwb.de/mkin/reference/transform_odeparms.html</loc>
</url>
<url>
@@ -237,4 +252,7 @@
<url>
<loc>https://pkgdown.jrwb.de/mkin/articles/web_only/compiled_models.html</loc>
</url>
+ <url>
+ <loc>https://pkgdown.jrwb.de/mkin/articles/web_only/dimethenamid_2018.html</loc>
+ </url>
</urlset>
diff --git a/man/dimethenamid_2018.Rd b/man/dimethenamid_2018.Rd
index 31a05a26..0d1265be 100644
--- a/man/dimethenamid_2018.Rd
+++ b/man/dimethenamid_2018.Rd
@@ -11,7 +11,7 @@ An \link{mkindsg} object grouping seven datasets with some meta information
Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria (2018)
Renewal Assessment Report Dimethenamid-P Volume 3 - B.8 Environmental fate and behaviour
Rev. 2 - November 2017
-\href{https://open.efsa.europa.eu}{https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716}
+\url{https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716}
}
\usage{
dimethenamid_2018
@@ -31,5 +31,53 @@ specific pieces of information in the comments.
}
\examples{
print(dimethenamid_2018)
+dmta_ds <- lapply(1:7, function(i) {
+ ds_i <- dimethenamid_2018$ds[[i]]$data
+ ds_i[ds_i$name == "DMTAP", "name"] <- "DMTA"
+ ds_i$time <- ds_i$time * dimethenamid_2018$f_time_norm[i]
+ ds_i
+})
+names(dmta_ds) <- sapply(dimethenamid_2018$ds, function(ds) ds$title)
+dmta_ds[["Elliot"]] <- rbind(dmta_ds[["Elliot 1"]], dmta_ds[["Elliot 2"]])
+dmta_ds[["Elliot 1"]] <- NULL
+dmta_ds[["Elliot 2"]] <- NULL
+\dontrun{
+dfop_sfo3_plus <- mkinmod(
+ DMTA = mkinsub("DFOP", c("M23", "M27", "M31")),
+ M23 = mkinsub("SFO"),
+ M27 = mkinsub("SFO"),
+ M31 = mkinsub("SFO", "M27", sink = FALSE),
+ quiet = TRUE
+)
+f_dmta_mkin_tc <- mmkin(
+ list("DFOP-SFO3+" = dfop_sfo3_plus),
+ dmta_ds, quiet = TRUE, error_model = "tc")
+nlmixr_model(f_dmta_mkin_tc)
+# The focei fit takes about four minutes on my system
+system.time(
+ f_dmta_nlmixr_focei <- nlmixr(f_dmta_mkin_tc, est = "focei",
+ control = nlmixr::foceiControl(print = 500))
+)
+summary(f_dmta_nlmixr_focei)
+plot(f_dmta_nlmixr_focei)
+# Using saemix takes about 18 minutes
+system.time(
+ f_dmta_saemix <- saem(f_dmta_mkin_tc, test_log_parms = TRUE)
+)
+
+# nlmixr with est = "saem" is pretty fast with default iteration numbers, most
+# of the time (about 2.5 minutes) is spent for calculating the log likelihood at the end
+# The likelihood calculated for the nlmixr fit is much lower than that found by saemix
+# Also, the trace plot and the plot of the individual predictions is not
+# convincing for the parent. It seems we are fitting an overparameterised
+# model, so the result we get strongly depends on starting parameters and control settings.
+system.time(
+ f_dmta_nlmixr_saem <- nlmixr(f_dmta_mkin_tc, est = "saem",
+ control = nlmixr::saemControl(print = 500, logLik = TRUE, nmc = 9))
+)
+traceplot(f_dmta_nlmixr_saem$nm)
+summary(f_dmta_nlmixr_saem)
+plot(f_dmta_nlmixr_saem)
+}
}
\keyword{datasets}
diff --git a/man/endpoints.Rd b/man/endpoints.Rd
index 0b225e62..a37ff98d 100644
--- a/man/endpoints.Rd
+++ b/man/endpoints.Rd
@@ -8,8 +8,8 @@ with mkinfit}
endpoints(fit)
}
\arguments{
-\item{fit}{An object of class \link{mkinfit} or \link{nlme.mmkin}
-or another object that has list components
+\item{fit}{An object of class \link{mkinfit}, \link{nlme.mmkin}, \link{saem.mmkin} or
+\link{nlmixr.mmkin}. Or another object that has list components
mkinmod containing an \link{mkinmod} degradation model, and two numeric vectors,
bparms.optim and bparms.fixed, that contain parameter values
for that model.}
@@ -32,8 +32,8 @@ Additional DT50 values are calculated from the FOMC DT90 and k1 and k2 from
HS and DFOP, as well as from Eigenvalues b1 and b2 of any SFORB models
}
\note{
-The function is used internally by \link{summary.mkinfit}
-and \link{summary.nlme.mmkin}
+The function is used internally by \link{summary.mkinfit},
+\link{summary.nlme.mmkin} and \link{summary.saem.mmkin}.
}
\examples{
diff --git a/man/intervals.nlmixr.mmkin.Rd b/man/intervals.nlmixr.mmkin.Rd
new file mode 100644
index 00000000..b1ab5da4
--- /dev/null
+++ b/man/intervals.nlmixr.mmkin.Rd
@@ -0,0 +1,23 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/intervals.R
+\name{intervals.nlmixr.mmkin}
+\alias{intervals.nlmixr.mmkin}
+\title{Confidence intervals for parameters in nlmixr.mmkin objects}
+\usage{
+\method{intervals}{nlmixr.mmkin}(object, level = 0.95, backtransform = TRUE, ...)
+}
+\arguments{
+\item{object}{The fitted saem.mmkin object}
+
+\item{level}{The confidence level.}
+
+\item{backtransform}{Should we backtransform the parameters where a one to
+one correlation between transformed and backtransformed parameters exists?}
+}
+\value{
+An object with 'intervals.saem.mmkin' and 'intervals.lme' in the
+class attribute
+}
+\description{
+Confidence intervals for parameters in nlmixr.mmkin objects
+}
diff --git a/man/intervals.saem.mmkin.Rd b/man/intervals.saem.mmkin.Rd
new file mode 100644
index 00000000..4a41dd1b
--- /dev/null
+++ b/man/intervals.saem.mmkin.Rd
@@ -0,0 +1,25 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/intervals.R
+\name{intervals.saem.mmkin}
+\alias{intervals.saem.mmkin}
+\title{Confidence intervals for parameters in saem.mmkin objects}
+\usage{
+\method{intervals}{saem.mmkin}(object, level = 0.95, backtransform = TRUE, ...)
+}
+\arguments{
+\item{object}{The fitted saem.mmkin object}
+
+\item{level}{The confidence level. Must be the default of 0.95 as this is what
+is available in the saemix object}
+
+\item{backtransform}{In case the model was fitted with mkin transformations,
+should we backtransform the parameters where a one to one correlation
+between transformed and backtransformed parameters exists?}
+}
+\value{
+An object with 'intervals.saem.mmkin' and 'intervals.lme' in the
+class attribute
+}
+\description{
+Confidence intervals for parameters in saem.mmkin objects
+}
diff --git a/man/mean_degparms.Rd b/man/mean_degparms.Rd
new file mode 100644
index 00000000..5e2b4b0f
--- /dev/null
+++ b/man/mean_degparms.Rd
@@ -0,0 +1,29 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/mean_degparms.R
+\name{mean_degparms}
+\alias{mean_degparms}
+\title{Calculate mean degradation parameters for an mmkin row object}
+\usage{
+mean_degparms(object, random = FALSE, test_log_parms = FALSE, conf.level = 0.6)
+}
+\arguments{
+\item{object}{An mmkin row object containing several fits of the same model to different datasets}
+
+\item{random}{Should a list with fixed and random effects be returned?}
+
+\item{test_log_parms}{If TRUE, log parameters are only considered in
+the mean calculations if their untransformed counterparts (most likely
+rate constants) pass the t-test for significant difference from zero.}
+
+\item{conf.level}{Possibility to adjust the required confidence level
+for parameter that are tested if requested by 'test_log_parms'.}
+}
+\value{
+If random is FALSE (default), a named vector containing mean values
+of the fitted degradation model parameters. If random is TRUE, a list with
+fixed and random effects, in the format required by the start argument of
+nlme for the case of a single grouping variable ds.
+}
+\description{
+Calculate mean degradation parameters for an mmkin row object
+}
diff --git a/man/mixed.Rd b/man/mixed.Rd
index 8b00382d..95cae364 100644
--- a/man/mixed.Rd
+++ b/man/mixed.Rd
@@ -23,6 +23,10 @@ mixed(object, ...)
\item{digits}{Number of digits to use for printing.}
}
+\value{
+An object of class 'mixed.mmkin' which has the observed data in a
+single dataframe which is convenient for plotting
+}
\description{
Create a mixed effects model from an mmkin row object
}
diff --git a/man/mkinmod.Rd b/man/mkinmod.Rd
index bf073634..87ce9016 100644
--- a/man/mkinmod.Rd
+++ b/man/mkinmod.Rd
@@ -118,9 +118,6 @@ variable, specifying the corresponding submodel as well as outgoing pathways
Print mkinmod objects in a way that the user finds his way to get to its
components.
-
-This is a convenience function to set up the lists used as arguments for
-\code{\link{mkinmod}}.
}
\details{
For the definition of model types and their parameters, the equations given
diff --git a/man/nlme.Rd b/man/nlme.Rd
index 307cca82..e87b7a00 100644
--- a/man/nlme.Rd
+++ b/man/nlme.Rd
@@ -2,29 +2,19 @@
% Please edit documentation in R/nlme.R
\name{nlme_function}
\alias{nlme_function}
-\alias{mean_degparms}
\alias{nlme_data}
\title{Helper functions to create nlme models from mmkin row objects}
\usage{
nlme_function(object)
-mean_degparms(object, random = FALSE)
-
nlme_data(object)
}
\arguments{
\item{object}{An mmkin row object containing several fits of the same model to different datasets}
-
-\item{random}{Should a list with fixed and random effects be returned?}
}
\value{
A function that can be used with nlme
-If random is FALSE (default), a named vector containing mean values
-of the fitted degradation model parameters. If random is TRUE, a list with
-fixed and random effects, in the format required by the start argument of
-nlme for the case of a single grouping variable ds.
-
A \code{\link{groupedData}} object
}
\description{
@@ -60,7 +50,7 @@ grouped_data <- nlme_data(f)
nlme_f <- nlme_function(f)
# These assignments are necessary for these objects to be
# visible to nlme and augPred when evaluation is done by
-# pkgdown to generated the html docs.
+# pkgdown to generate the html docs.
assign("nlme_f", nlme_f, globalenv())
assign("grouped_data", grouped_data, globalenv())
diff --git a/man/nlme.mmkin.Rd b/man/nlme.mmkin.Rd
index 2fb0488a..ed58d603 100644
--- a/man/nlme.mmkin.Rd
+++ b/man/nlme.mmkin.Rd
@@ -13,7 +13,7 @@
paste(el, 1, sep = "~")))),
random = pdDiag(fixed),
groups,
- start = mean_degparms(model, random = TRUE),
+ start = mean_degparms(model, random = TRUE, test_log_parms = TRUE),
correlation = NULL,
weights = NULL,
subset,
@@ -36,10 +36,9 @@
\item{fixed}{Ignored, all degradation parameters fitted in the
mmkin model are used as fixed parameters}
-\item{random}{If not specified, correlated random effects are set up
-for all optimised degradation model parameters using the log-Cholesky
-parameterization \link[nlme:pdLogChol]{nlme::pdLogChol} that is also the default of
-the generic \link{nlme} method.}
+\item{random}{If not specified, no correlations between random effects are
+set up for the optimised degradation model parameters. This is
+achieved by using the \link[nlme:pdDiag]{nlme::pdDiag} method.}
\item{groups}{See the documentation of nlme}
diff --git a/man/nlmixr.mmkin.Rd b/man/nlmixr.mmkin.Rd
new file mode 100644
index 00000000..f9349727
--- /dev/null
+++ b/man/nlmixr.mmkin.Rd
@@ -0,0 +1,222 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/nlmixr.R
+\name{nlmixr.mmkin}
+\alias{nlmixr.mmkin}
+\alias{print.nlmixr.mmkin}
+\alias{nlmixr_model}
+\alias{nlmixr_data}
+\title{Fit nonlinear mixed models using nlmixr}
+\usage{
+\method{nlmixr}{mmkin}(
+ object,
+ data = NULL,
+ est = NULL,
+ control = list(),
+ table = tableControl(),
+ error_model = object[[1]]$err_mod,
+ test_log_parms = TRUE,
+ conf.level = 0.6,
+ degparms_start = "auto",
+ eta_start = "auto",
+ ...,
+ save = NULL,
+ envir = parent.frame()
+)
+
+\method{print}{nlmixr.mmkin}(x, digits = max(3, getOption("digits") - 3), ...)
+
+nlmixr_model(
+ object,
+ est = c("saem", "focei"),
+ degparms_start = "auto",
+ eta_start = "auto",
+ test_log_parms = TRUE,
+ conf.level = 0.6,
+ error_model = object[[1]]$err_mod,
+ add_attributes = FALSE
+)
+
+nlmixr_data(object, ...)
+}
+\arguments{
+\item{object}{An \link{mmkin} row object containing several fits of the same
+\link{mkinmod} model to different datasets}
+
+\item{data}{Not used, as the data are extracted from the mmkin row object}
+
+\item{est}{Estimation method passed to \link[nlmixr:nlmixr]{nlmixr::nlmixr}}
+
+\item{control}{Passed to \link[nlmixr:nlmixr]{nlmixr::nlmixr}}
+
+\item{table}{Passed to \link[nlmixr:nlmixr]{nlmixr::nlmixr}}
+
+\item{error_model}{Optional argument to override the error model which is
+being set based on the error model used in the mmkin row object.}
+
+\item{test_log_parms}{If TRUE, an attempt is made to use more robust starting
+values for population parameters fitted as log parameters in mkin (like
+rate constants) by only considering rate constants that pass the t-test
+when calculating mean degradation parameters using \link{mean_degparms}.}
+
+\item{conf.level}{Possibility to adjust the required confidence level
+for parameter that are tested if requested by 'test_log_parms'.}
+
+\item{degparms_start}{Parameter values given as a named numeric vector will
+be used to override the starting values obtained from the 'mmkin' object.}
+
+\item{eta_start}{Standard deviations on the transformed scale given as a
+named numeric vector will be used to override the starting values obtained
+from the 'mmkin' object.}
+
+\item{\dots}{Passed to \link{nlmixr_model}}
+
+\item{save}{Passed to \link[nlmixr:nlmixr]{nlmixr::nlmixr}}
+
+\item{envir}{Passed to \link[nlmixr:nlmixr]{nlmixr::nlmixr}}
+
+\item{x}{An nlmixr.mmkin object to print}
+
+\item{digits}{Number of digits to use for printing}
+
+\item{add_attributes}{Should the starting values used for degradation model
+parameters and their distribution and for the error model parameters
+be returned as attributes?}
+}
+\value{
+An S3 object of class 'nlmixr.mmkin', containing the fitted
+\link[nlmixr:nlmixr]{nlmixr::nlmixr} object as a list component named 'nm'. The
+object also inherits from 'mixed.mmkin'.
+
+An function defining a model suitable for fitting with \link[nlmixr:nlmixr]{nlmixr::nlmixr}.
+
+An dataframe suitable for use with \link[nlmixr:nlmixr]{nlmixr::nlmixr}
+}
+\description{
+This function uses \code{\link[nlmixr:nlmixr]{nlmixr::nlmixr()}} as a backend for fitting nonlinear mixed
+effects models created from \link{mmkin} row objects using the Stochastic Approximation
+Expectation Maximisation algorithm (SAEM) or First Order Conditional
+Estimation with Interaction (FOCEI).
+}
+\details{
+An mmkin row object is essentially a list of mkinfit objects that have been
+obtained by fitting the same model to a list of datasets using \link{mkinfit}.
+}
+\examples{
+\dontrun{
+ds <- lapply(experimental_data_for_UBA_2019[6:10],
+ function(x) subset(x$data[c("name", "time", "value")]))
+names(ds) <- paste("Dataset", 6:10)
+
+f_mmkin_parent <- mmkin(c("SFO", "FOMC", "DFOP", "HS"), ds, quiet = TRUE, cores = 1)
+f_mmkin_parent_tc <- mmkin(c("SFO", "FOMC", "DFOP"), ds, error_model = "tc",
+ cores = 1, quiet = TRUE)
+
+library(nlmixr)
+f_nlmixr_sfo_saem <- nlmixr(f_mmkin_parent["SFO", ], est = "saem",
+ control = saemControl(print = 0))
+f_nlmixr_sfo_focei <- nlmixr(f_mmkin_parent["SFO", ], est = "focei",
+ control = foceiControl(print = 0))
+
+f_nlmixr_fomc_saem <- nlmixr(f_mmkin_parent["FOMC", ], est = "saem",
+ control = saemControl(print = 0))
+f_nlmixr_fomc_focei <- nlmixr(f_mmkin_parent["FOMC", ], est = "focei",
+ control = foceiControl(print = 0))
+
+f_nlmixr_dfop_saem <- nlmixr(f_mmkin_parent["DFOP", ], est = "saem",
+ control = saemControl(print = 0))
+f_nlmixr_dfop_focei <- nlmixr(f_mmkin_parent["DFOP", ], est = "focei",
+ control = foceiControl(print = 0))
+
+f_nlmixr_hs_saem <- nlmixr(f_mmkin_parent["HS", ], est = "saem",
+ control = saemControl(print = 0))
+f_nlmixr_hs_focei <- nlmixr(f_mmkin_parent["HS", ], est = "focei",
+ control = foceiControl(print = 0))
+
+f_nlmixr_fomc_saem_tc <- nlmixr(f_mmkin_parent_tc["FOMC", ], est = "saem",
+ control = saemControl(print = 0))
+f_nlmixr_fomc_focei_tc <- nlmixr(f_mmkin_parent_tc["FOMC", ], est = "focei",
+ control = foceiControl(print = 0))
+
+AIC(
+ f_nlmixr_sfo_saem$nm, f_nlmixr_sfo_focei$nm,
+ f_nlmixr_fomc_saem$nm, f_nlmixr_fomc_focei$nm,
+ f_nlmixr_dfop_saem$nm, f_nlmixr_dfop_focei$nm,
+ f_nlmixr_hs_saem$nm, f_nlmixr_hs_focei$nm,
+ f_nlmixr_fomc_saem_tc$nm, f_nlmixr_fomc_focei_tc$nm)
+
+AIC(nlme(f_mmkin_parent["FOMC", ]))
+AIC(nlme(f_mmkin_parent["HS", ]))
+
+# The FOCEI fit of FOMC with constant variance or the tc error model is best
+plot(f_nlmixr_fomc_saem_tc)
+
+sfo_sfo <- mkinmod(parent = mkinsub("SFO", "A1"),
+ A1 = mkinsub("SFO"), quiet = TRUE)
+fomc_sfo <- mkinmod(parent = mkinsub("FOMC", "A1"),
+ A1 = mkinsub("SFO"), quiet = TRUE)
+dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "A1"),
+ A1 = mkinsub("SFO"), quiet = TRUE)
+
+f_mmkin_const <- mmkin(list(
+ "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+ ds, quiet = TRUE, error_model = "const")
+f_mmkin_obs <- mmkin(list(
+ "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+ ds, quiet = TRUE, error_model = "obs")
+f_mmkin_tc <- mmkin(list(
+ "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+ ds, quiet = TRUE, error_model = "tc")
+
+nlmixr_model(f_mmkin_const["SFO-SFO", ])
+
+# A single constant variance is currently only possible with est = 'focei' in nlmixr
+f_nlmixr_sfo_sfo_focei_const <- nlmixr(f_mmkin_const["SFO-SFO", ], est = "focei")
+f_nlmixr_fomc_sfo_focei_const <- nlmixr(f_mmkin_const["FOMC-SFO", ], est = "focei")
+f_nlmixr_dfop_sfo_focei_const <- nlmixr(f_mmkin_const["DFOP-SFO", ], est = "focei")
+
+# Variance by variable is supported by 'saem' and 'focei'
+f_nlmixr_fomc_sfo_saem_obs <- nlmixr(f_mmkin_obs["FOMC-SFO", ], est = "saem")
+f_nlmixr_fomc_sfo_focei_obs <- nlmixr(f_mmkin_obs["FOMC-SFO", ], est = "focei")
+f_nlmixr_dfop_sfo_saem_obs <- nlmixr(f_mmkin_obs["DFOP-SFO", ], est = "saem")
+f_nlmixr_dfop_sfo_focei_obs <- nlmixr(f_mmkin_obs["DFOP-SFO", ], est = "focei")
+
+# Identical two-component error for all variables is only possible with
+# est = 'focei' in nlmixr
+f_nlmixr_fomc_sfo_focei_tc <- nlmixr(f_mmkin_tc["FOMC-SFO", ], est = "focei")
+f_nlmixr_dfop_sfo_focei_tc <- nlmixr(f_mmkin_tc["DFOP-SFO", ], est = "focei")
+
+# Two-component error by variable is possible with both estimation methods
+# Variance by variable is supported by 'saem' and 'focei'
+f_nlmixr_fomc_sfo_saem_obs_tc <- nlmixr(f_mmkin_tc["FOMC-SFO", ], est = "saem",
+ error_model = "obs_tc")
+f_nlmixr_fomc_sfo_focei_obs_tc <- nlmixr(f_mmkin_tc["FOMC-SFO", ], est = "focei",
+ error_model = "obs_tc")
+f_nlmixr_dfop_sfo_saem_obs_tc <- nlmixr(f_mmkin_tc["DFOP-SFO", ], est = "saem",
+ error_model = "obs_tc")
+f_nlmixr_dfop_sfo_focei_obs_tc <- nlmixr(f_mmkin_tc["DFOP-SFO", ], est = "focei",
+ error_model = "obs_tc")
+
+AIC(
+ f_nlmixr_sfo_sfo_focei_const$nm,
+ f_nlmixr_fomc_sfo_focei_const$nm,
+ f_nlmixr_dfop_sfo_focei_const$nm,
+ f_nlmixr_fomc_sfo_saem_obs$nm,
+ f_nlmixr_fomc_sfo_focei_obs$nm,
+ f_nlmixr_dfop_sfo_saem_obs$nm,
+ f_nlmixr_dfop_sfo_focei_obs$nm,
+ f_nlmixr_fomc_sfo_focei_tc$nm,
+ f_nlmixr_dfop_sfo_focei_tc$nm,
+ f_nlmixr_fomc_sfo_saem_obs_tc$nm,
+ f_nlmixr_fomc_sfo_focei_obs_tc$nm,
+ f_nlmixr_dfop_sfo_saem_obs_tc$nm,
+ f_nlmixr_dfop_sfo_focei_obs_tc$nm
+)
+# Currently, FOMC-SFO with two-component error by variable fitted by focei gives the
+# lowest AIC
+plot(f_nlmixr_fomc_sfo_focei_obs_tc)
+summary(f_nlmixr_fomc_sfo_focei_obs_tc)
+}
+}
+\seealso{
+\link{summary.nlmixr.mmkin} \link{plot.mixed.mmkin}
+}
diff --git a/man/plot.mixed.mmkin.Rd b/man/plot.mixed.mmkin.Rd
index 87a82286..d87ca22c 100644
--- a/man/plot.mixed.mmkin.Rd
+++ b/man/plot.mixed.mmkin.Rd
@@ -13,6 +13,8 @@
xlim = range(x$data$time),
resplot = c("predicted", "time"),
pred_over = NULL,
+ test_log_parms = FALSE,
+ conf.level = 0.6,
ymax = "auto",
maxabs = "auto",
ncol.legend = ifelse(length(i) <= 3, length(i) + 1, ifelse(length(i) <= 8, 3, 4)),
@@ -27,7 +29,7 @@
)
}
\arguments{
-\item{x}{An object of class \link{mixed.mmkin}, \link{nlme.mmkin}}
+\item{x}{An object of class \link{mixed.mmkin}, \link{saem.mmkin} or \link{nlme.mmkin}}
\item{i}{A numeric index to select datasets for which to plot the individual predictions,
in case plots get too large}
@@ -49,6 +51,12 @@ predicted values?}
\item{pred_over}{Named list of alternative predictions as obtained
from \link{mkinpredict} with a compatible \link{mkinmod}.}
+\item{test_log_parms}{Passed to \link{mean_degparms} in the case of an
+\link{mixed.mmkin} object}
+
+\item{conf.level}{Passed to \link{mean_degparms} in the case of an
+\link{mixed.mmkin} object}
+
\item{ymax}{Vector of maximum y axis values}
\item{maxabs}{Maximum absolute value of the residuals. This is used for the
@@ -91,9 +99,23 @@ plot(f[, 3:4], standardized = TRUE)
# For this fit we need to increase pnlsMaxiter, and we increase the
# tolerance in order to speed up the fit for this example evaluation
+# It still takes 20 seconds to run
f_nlme <- nlme(f, control = list(pnlsMaxIter = 120, tolerance = 1e-3))
plot(f_nlme)
+f_saem <- saem(f, transformations = "saemix")
+plot(f_saem)
+
+f_obs <- mmkin(list("DFOP-SFO" = dfop_sfo), ds, quiet = TRUE, error_model = "obs")
+f_nlmix <- nlmix(f_obs)
+plot(f_nlmix)
+
+# We can overlay the two variants if we generate predictions
+pred_nlme <- mkinpredict(dfop_sfo,
+ f_nlme$bparms.optim[-1],
+ c(parent = f_nlme$bparms.optim[[1]], A1 = 0),
+ seq(0, 180, by = 0.2))
+plot(f_saem, pred_over = list(nlme = pred_nlme))
}
}
\author{
diff --git a/man/reexports.Rd b/man/reexports.Rd
index ccba7567..dfbb76a7 100644
--- a/man/reexports.Rd
+++ b/man/reexports.Rd
@@ -1,10 +1,13 @@
% Generated by roxygen2: do not edit by hand
-% Please edit documentation in R/lrtest.mkinfit.R, R/nlme.mmkin.R
+% Please edit documentation in R/intervals.R, R/lrtest.mkinfit.R,
+% R/nlme.mmkin.R, R/nlmixr.R
\docType{import}
\name{reexports}
\alias{reexports}
+\alias{intervals}
\alias{lrtest}
\alias{nlme}
+\alias{nlmixr}
\title{Objects exported from other packages}
\keyword{internal}
\description{
@@ -14,6 +17,8 @@ below to see their documentation.
\describe{
\item{lmtest}{\code{\link[lmtest]{lrtest}}}
- \item{nlme}{\code{\link[nlme]{nlme}}}
+ \item{nlme}{\code{\link[nlme]{intervals}}, \code{\link[nlme]{nlme}}}
+
+ \item{nlmixr}{\code{\link[nlmixr]{nlmixr}}}
}}
diff --git a/man/saem.Rd b/man/saem.Rd
new file mode 100644
index 00000000..00e9aeda
--- /dev/null
+++ b/man/saem.Rd
@@ -0,0 +1,174 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/saem.R
+\name{saem}
+\alias{saem}
+\alias{saem.mmkin}
+\alias{print.saem.mmkin}
+\alias{saemix_model}
+\alias{saemix_data}
+\title{Fit nonlinear mixed models with SAEM}
+\usage{
+saem(object, ...)
+
+\method{saem}{mmkin}(
+ object,
+ transformations = c("mkin", "saemix"),
+ degparms_start = numeric(),
+ test_log_parms = TRUE,
+ conf.level = 0.6,
+ solution_type = "auto",
+ nbiter.saemix = c(300, 100),
+ control = list(displayProgress = FALSE, print = FALSE, nbiter.saemix = nbiter.saemix,
+ save = FALSE, save.graphs = FALSE),
+ fail_with_errors = TRUE,
+ verbose = FALSE,
+ quiet = FALSE,
+ ...
+)
+
+\method{print}{saem.mmkin}(x, digits = max(3, getOption("digits") - 3), ...)
+
+saemix_model(
+ object,
+ solution_type = "auto",
+ transformations = c("mkin", "saemix"),
+ degparms_start = numeric(),
+ test_log_parms = FALSE,
+ verbose = FALSE,
+ ...
+)
+
+saemix_data(object, verbose = FALSE, ...)
+}
+\arguments{
+\item{object}{An \link{mmkin} row object containing several fits of the same
+\link{mkinmod} model to different datasets}
+
+\item{\dots}{Further parameters passed to \link[saemix:saemixModel]{saemix::saemixModel}.}
+
+\item{transformations}{Per default, all parameter transformations are done
+in mkin. If this argument is set to 'saemix', parameter transformations
+are done in 'saemix' for the supported cases. Currently this is only
+supported in cases where the initial concentration of the parent is not fixed,
+SFO or DFOP is used for the parent and there is either no metabolite or one.}
+
+\item{degparms_start}{Parameter values given as a named numeric vector will
+be used to override the starting values obtained from the 'mmkin' object.}
+
+\item{test_log_parms}{If TRUE, an attempt is made to use more robust starting
+values for population parameters fitted as log parameters in mkin (like
+rate constants) by only considering rate constants that pass the t-test
+when calculating mean degradation parameters using \link{mean_degparms}.}
+
+\item{conf.level}{Possibility to adjust the required confidence level
+for parameter that are tested if requested by 'test_log_parms'.}
+
+\item{solution_type}{Possibility to specify the solution type in case the
+automatic choice is not desired}
+
+\item{nbiter.saemix}{Convenience option to increase the number of
+iterations}
+
+\item{control}{Passed to \link[saemix:saemix]{saemix::saemix}.}
+
+\item{fail_with_errors}{Should a failure to compute standard errors
+from the inverse of the Fisher Information Matrix be a failure?}
+
+\item{verbose}{Should we print information about created objects of
+type \link[saemix:SaemixModel-class]{saemix::SaemixModel} and \link[saemix:SaemixData-class]{saemix::SaemixData}?}
+
+\item{quiet}{Should we suppress the messages saemix prints at the beginning
+and the end of the optimisation process?}
+
+\item{x}{An saem.mmkin object to print}
+
+\item{digits}{Number of digits to use for printing}
+}
+\value{
+An S3 object of class 'saem.mmkin', containing the fitted
+\link[saemix:SaemixObject-class]{saemix::SaemixObject} as a list component named 'so'. The
+object also inherits from 'mixed.mmkin'.
+
+An \link[saemix:SaemixModel-class]{saemix::SaemixModel} object.
+
+An \link[saemix:SaemixData-class]{saemix::SaemixData} object.
+}
+\description{
+This function uses \code{\link[saemix:saemix]{saemix::saemix()}} as a backend for fitting nonlinear mixed
+effects models created from \link{mmkin} row objects using the Stochastic Approximation
+Expectation Maximisation algorithm (SAEM).
+}
+\details{
+An mmkin row object is essentially a list of mkinfit objects that have been
+obtained by fitting the same model to a list of datasets using \link{mkinfit}.
+
+Starting values for the fixed effects (population mean parameters, argument
+psi0 of \code{\link[saemix:saemixModel]{saemix::saemixModel()}} are the mean values of the parameters found
+using \link{mmkin}.
+}
+\examples{
+\dontrun{
+ds <- lapply(experimental_data_for_UBA_2019[6:10],
+ function(x) subset(x$data[c("name", "time", "value")]))
+names(ds) <- paste("Dataset", 6:10)
+f_mmkin_parent_p0_fixed <- mmkin("FOMC", ds,
+ state.ini = c(parent = 100), fixed_initials = "parent", quiet = TRUE)
+f_saem_p0_fixed <- saem(f_mmkin_parent_p0_fixed)
+
+f_mmkin_parent <- mmkin(c("SFO", "FOMC", "DFOP"), ds, quiet = TRUE)
+f_saem_sfo <- saem(f_mmkin_parent["SFO", ])
+f_saem_fomc <- saem(f_mmkin_parent["FOMC", ])
+f_saem_dfop <- saem(f_mmkin_parent["DFOP", ])
+
+# The returned saem.mmkin object contains an SaemixObject, therefore we can use
+# functions from saemix
+library(saemix)
+compare.saemix(f_saem_sfo$so, f_saem_fomc$so, f_saem_dfop$so)
+plot(f_saem_fomc$so, plot.type = "convergence")
+plot(f_saem_fomc$so, plot.type = "individual.fit")
+plot(f_saem_fomc$so, plot.type = "npde")
+plot(f_saem_fomc$so, plot.type = "vpc")
+
+f_mmkin_parent_tc <- update(f_mmkin_parent, error_model = "tc")
+f_saem_fomc_tc <- saem(f_mmkin_parent_tc["FOMC", ])
+compare.saemix(f_saem_fomc$so, f_saem_fomc_tc$so)
+
+sfo_sfo <- mkinmod(parent = mkinsub("SFO", "A1"),
+ A1 = mkinsub("SFO"))
+fomc_sfo <- mkinmod(parent = mkinsub("FOMC", "A1"),
+ A1 = mkinsub("SFO"))
+dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "A1"),
+ A1 = mkinsub("SFO"))
+# The following fit uses analytical solutions for SFO-SFO and DFOP-SFO,
+# and compiled ODEs for FOMC that are much slower
+f_mmkin <- mmkin(list(
+ "SFO-SFO" = sfo_sfo, "FOMC-SFO" = fomc_sfo, "DFOP-SFO" = dfop_sfo),
+ ds, quiet = TRUE)
+# saem fits of SFO-SFO and DFOP-SFO to these data take about five seconds
+# each on this system, as we use analytical solutions written for saemix.
+# When using the analytical solutions written for mkin this took around
+# four minutes
+f_saem_sfo_sfo <- saem(f_mmkin["SFO-SFO", ])
+f_saem_dfop_sfo <- saem(f_mmkin["DFOP-SFO", ])
+# We can use print, plot and summary methods to check the results
+print(f_saem_dfop_sfo)
+plot(f_saem_dfop_sfo)
+summary(f_saem_dfop_sfo, data = TRUE)
+
+# The following takes about 6 minutes
+#f_saem_dfop_sfo_deSolve <- saem(f_mmkin["DFOP-SFO", ], solution_type = "deSolve",
+# control = list(nbiter.saemix = c(200, 80), nbdisplay = 10))
+
+#saemix::compare.saemix(list(
+# f_saem_dfop_sfo$so,
+# f_saem_dfop_sfo_deSolve$so))
+
+# If the model supports it, we can also use eigenvalue based solutions, which
+# take a similar amount of time
+#f_saem_sfo_sfo_eigen <- saem(f_mmkin["SFO-SFO", ], solution_type = "eigen",
+# control = list(nbiter.saemix = c(200, 80), nbdisplay = 10))
+}
+}
+\seealso{
+\link{summary.saem.mmkin} \link{plot.mixed.mmkin}
+}
diff --git a/man/summary.nlmixr.mmkin.Rd b/man/summary.nlmixr.mmkin.Rd
new file mode 100644
index 00000000..ab8abd5d
--- /dev/null
+++ b/man/summary.nlmixr.mmkin.Rd
@@ -0,0 +1,103 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/summary.nlmixr.mmkin.R
+\name{summary.nlmixr.mmkin}
+\alias{summary.nlmixr.mmkin}
+\alias{print.summary.nlmixr.mmkin}
+\title{Summary method for class "nlmixr.mmkin"}
+\usage{
+\method{summary}{nlmixr.mmkin}(object, data = FALSE, verbose = FALSE, distimes = TRUE, ...)
+
+\method{print}{summary.nlmixr.mmkin}(x, digits = max(3, getOption("digits") - 3), verbose = x$verbose, ...)
+}
+\arguments{
+\item{object}{an object of class \link{nlmixr.mmkin}}
+
+\item{data}{logical, indicating whether the full data should be included in
+the summary.}
+
+\item{verbose}{Should the summary be verbose?}
+
+\item{distimes}{logical, indicating whether DT50 and DT90 values should be
+included.}
+
+\item{\dots}{optional arguments passed to methods like \code{print}.}
+
+\item{x}{an object of class \link{summary.nlmixr.mmkin}}
+
+\item{digits}{Number of digits to use for printing}
+}
+\value{
+The summary function returns a list obtained in the fit, with at
+least the following additional components
+\item{nlmixrversion, mkinversion, Rversion}{The nlmixr, mkin and R versions used}
+\item{date.fit, date.summary}{The dates where the fit and the summary were
+produced}
+\item{diffs}{The differential equations used in the degradation model}
+\item{use_of_ff}{Was maximum or minimum use made of formation fractions}
+\item{data}{The data}
+\item{confint_back}{Backtransformed parameters, with confidence intervals if available}
+\item{ff}{The estimated formation fractions derived from the fitted
+model.}
+\item{distimes}{The DT50 and DT90 values for each observed variable.}
+\item{SFORB}{If applicable, eigenvalues of SFORB components of the model.}
+The print method is called for its side effect, i.e. printing the summary.
+}
+\description{
+Lists model equations, initial parameter values, optimised parameters
+for fixed effects (population), random effects (deviations from the
+population mean) and residual error model, as well as the resulting
+endpoints such as formation fractions and DT50 values. Optionally
+(default is FALSE), the data are listed in full.
+}
+\examples{
+# Generate five datasets following DFOP-SFO kinetics
+sampling_times = c(0, 1, 3, 7, 14, 28, 60, 90, 120)
+dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "m1"),
+ m1 = mkinsub("SFO"), quiet = TRUE)
+set.seed(1234)
+k1_in <- rlnorm(5, log(0.1), 0.3)
+k2_in <- rlnorm(5, log(0.02), 0.3)
+g_in <- plogis(rnorm(5, qlogis(0.5), 0.3))
+f_parent_to_m1_in <- plogis(rnorm(5, qlogis(0.3), 0.3))
+k_m1_in <- rlnorm(5, log(0.02), 0.3)
+
+pred_dfop_sfo <- function(k1, k2, g, f_parent_to_m1, k_m1) {
+ mkinpredict(dfop_sfo,
+ c(k1 = k1, k2 = k2, g = g, f_parent_to_m1 = f_parent_to_m1, k_m1 = k_m1),
+ c(parent = 100, m1 = 0),
+ sampling_times)
+}
+
+ds_mean_dfop_sfo <- lapply(1:5, function(i) {
+ mkinpredict(dfop_sfo,
+ c(k1 = k1_in[i], k2 = k2_in[i], g = g_in[i],
+ f_parent_to_m1 = f_parent_to_m1_in[i], k_m1 = k_m1_in[i]),
+ c(parent = 100, m1 = 0),
+ sampling_times)
+})
+names(ds_mean_dfop_sfo) <- paste("ds", 1:5)
+
+ds_syn_dfop_sfo <- lapply(ds_mean_dfop_sfo, function(ds) {
+ add_err(ds,
+ sdfunc = function(value) sqrt(1^2 + value^2 * 0.07^2),
+ n = 1)[[1]]
+})
+
+\dontrun{
+# Evaluate using mmkin and nlmixr
+f_mmkin_dfop_sfo <- mmkin(list(dfop_sfo), ds_syn_dfop_sfo,
+ quiet = TRUE, error_model = "tc", cores = 5)
+f_saemix_dfop_sfo <- mkin::saem(f_mmkin_dfop_sfo)
+f_nlme_dfop_sfo <- mkin::nlme(f_mmkin_dfop_sfo)
+f_nlmixr_dfop_sfo_saem <- nlmixr(f_mmkin_dfop_sfo, est = "saem")
+# The following takes a very long time but gives
+f_nlmixr_dfop_sfo_focei <- nlmixr(f_mmkin_dfop_sfo, est = "focei")
+AIC(f_nlmixr_dfop_sfo_saem$nm, f_nlmixr_dfop_sfo_focei$nm)
+summary(f_nlmixr_dfop_sfo_sfo, data = TRUE)
+}
+
+}
+\author{
+Johannes Ranke for the mkin specific parts
+nlmixr authors for the parts inherited from nlmixr.
+}
diff --git a/man/summary.saem.mmkin.Rd b/man/summary.saem.mmkin.Rd
new file mode 100644
index 00000000..67cb3cbb
--- /dev/null
+++ b/man/summary.saem.mmkin.Rd
@@ -0,0 +1,100 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/summary.saem.mmkin.R
+\name{summary.saem.mmkin}
+\alias{summary.saem.mmkin}
+\alias{print.summary.saem.mmkin}
+\title{Summary method for class "saem.mmkin"}
+\usage{
+\method{summary}{saem.mmkin}(object, data = FALSE, verbose = FALSE, distimes = TRUE, ...)
+
+\method{print}{summary.saem.mmkin}(x, digits = max(3, getOption("digits") - 3), verbose = x$verbose, ...)
+}
+\arguments{
+\item{object}{an object of class \link{saem.mmkin}}
+
+\item{data}{logical, indicating whether the full data should be included in
+the summary.}
+
+\item{verbose}{Should the summary be verbose?}
+
+\item{distimes}{logical, indicating whether DT50 and DT90 values should be
+included.}
+
+\item{\dots}{optional arguments passed to methods like \code{print}.}
+
+\item{x}{an object of class \link{summary.saem.mmkin}}
+
+\item{digits}{Number of digits to use for printing}
+}
+\value{
+The summary function returns a list based on the \link[saemix:SaemixObject-class]{saemix::SaemixObject}
+obtained in the fit, with at least the following additional components
+\item{saemixversion, mkinversion, Rversion}{The saemix, mkin and R versions used}
+\item{date.fit, date.summary}{The dates where the fit and the summary were
+produced}
+\item{diffs}{The differential equations used in the degradation model}
+\item{use_of_ff}{Was maximum or minimum use made of formation fractions}
+\item{data}{The data}
+\item{confint_trans}{Transformed parameters as used in the optimisation, with confidence intervals}
+\item{confint_back}{Backtransformed parameters, with confidence intervals if available}
+\item{confint_errmod}{Error model parameters with confidence intervals}
+\item{ff}{The estimated formation fractions derived from the fitted
+model.}
+\item{distimes}{The DT50 and DT90 values for each observed variable.}
+\item{SFORB}{If applicable, eigenvalues of SFORB components of the model.}
+The print method is called for its side effect, i.e. printing the summary.
+}
+\description{
+Lists model equations, initial parameter values, optimised parameters
+for fixed effects (population), random effects (deviations from the
+population mean) and residual error model, as well as the resulting
+endpoints such as formation fractions and DT50 values. Optionally
+(default is FALSE), the data are listed in full.
+}
+\examples{
+# Generate five datasets following DFOP-SFO kinetics
+sampling_times = c(0, 1, 3, 7, 14, 28, 60, 90, 120)
+dfop_sfo <- mkinmod(parent = mkinsub("DFOP", "m1"),
+ m1 = mkinsub("SFO"), quiet = TRUE)
+set.seed(1234)
+k1_in <- rlnorm(5, log(0.1), 0.3)
+k2_in <- rlnorm(5, log(0.02), 0.3)
+g_in <- plogis(rnorm(5, qlogis(0.5), 0.3))
+f_parent_to_m1_in <- plogis(rnorm(5, qlogis(0.3), 0.3))
+k_m1_in <- rlnorm(5, log(0.02), 0.3)
+
+pred_dfop_sfo <- function(k1, k2, g, f_parent_to_m1, k_m1) {
+ mkinpredict(dfop_sfo,
+ c(k1 = k1, k2 = k2, g = g, f_parent_to_m1 = f_parent_to_m1, k_m1 = k_m1),
+ c(parent = 100, m1 = 0),
+ sampling_times)
+}
+
+ds_mean_dfop_sfo <- lapply(1:5, function(i) {
+ mkinpredict(dfop_sfo,
+ c(k1 = k1_in[i], k2 = k2_in[i], g = g_in[i],
+ f_parent_to_m1 = f_parent_to_m1_in[i], k_m1 = k_m1_in[i]),
+ c(parent = 100, m1 = 0),
+ sampling_times)
+})
+names(ds_mean_dfop_sfo) <- paste("ds", 1:5)
+
+ds_syn_dfop_sfo <- lapply(ds_mean_dfop_sfo, function(ds) {
+ add_err(ds,
+ sdfunc = function(value) sqrt(1^2 + value^2 * 0.07^2),
+ n = 1)[[1]]
+})
+
+\dontrun{
+# Evaluate using mmkin and saem
+f_mmkin_dfop_sfo <- mmkin(list(dfop_sfo), ds_syn_dfop_sfo,
+ quiet = TRUE, error_model = "tc", cores = 5)
+f_saem_dfop_sfo <- saem(f_mmkin_dfop_sfo)
+summary(f_saem_dfop_sfo, data = TRUE)
+}
+
+}
+\author{
+Johannes Ranke for the mkin specific parts
+saemix authors for the parts inherited from saemix.
+}
diff --git a/man/tffm0.Rd b/man/tffm0.Rd
new file mode 100644
index 00000000..46978d5e
--- /dev/null
+++ b/man/tffm0.Rd
@@ -0,0 +1,42 @@
+% Generated by roxygen2: do not edit by hand
+% Please edit documentation in R/tffm0.R
+\name{tffm0}
+\alias{tffm0}
+\alias{invtffm0}
+\title{Transform formation fractions as in the first published mkin version}
+\usage{
+tffm0(ff)
+
+invtffm0(ff_trans)
+}
+\arguments{
+\item{ff}{Vector of untransformed formation fractions. The sum
+must be smaller or equal to one}
+
+\item{ff_trans}{Vector of transformed formation fractions that can be
+restricted to the interval from 0 to 1}
+}
+\value{
+A vector of the transformed formation fractions
+
+A vector of backtransformed formation fractions for natural use in degradation models
+}
+\description{
+The transformed fractions can be restricted between 0 and 1 in model
+optimisations. Therefore this transformation was used originally in mkin. It
+was later replaced by the \link{ilr} transformation because the ilr transformed
+fractions can assumed to follow normal distribution. As the ilr
+transformation is not available in \link{RxODE} and can therefore not be used in
+the nlmixr modelling language, this transformation is currently used for
+translating mkin models with formation fractions to more than one target
+compartment for fitting with nlmixr in \link{nlmixr_model}. However,
+this implementation cannot be used there, as it is not accessible
+from RxODE.
+}
+\examples{
+ff_example <- c(
+ 0.10983681, 0.09035905, 0.08399383
+)
+ff_example_trans <- tffm0(ff_example)
+invtffm0(ff_example_trans)
+}
diff --git a/test.log b/test.log
index 717413ae..4d5012a0 100644
--- a/test.log
+++ b/test.log
@@ -1,37 +1,44 @@
ℹ Loading mkin
Loading required package: parallel
ℹ Testing mkin
-✔ | OK F W S | Context
-✔ | 5 | AIC calculation
-✔ | 5 | Analytical solutions for coupled models [3.1 s]
-✔ | 5 | Calculation of Akaike weights
-✔ | 2 | Export dataset for reading into CAKE
-✔ | 12 | Confidence intervals and p-values [1.3 s]
-✔ | 14 | Error model fitting [4.0 s]
-✔ | 5 | Time step normalisation
-✔ | 4 | Calculation of FOCUS chi2 error levels [0.5 s]
-✔ | 14 | Results for FOCUS D established in expertise for UBA (Ranke 2014) [0.7 s]
-✔ | 4 | Test fitting the decline of metabolites from their maximum [0.3 s]
-✔ | 1 | Fitting the logistic model [0.2 s]
-✔ | 5 | Nonlinear mixed-effects models [0.1 s]
-✔ | 2 | Test dataset classes mkinds and mkindsg
-✔ | 10 | Special cases of mkinfit calls [0.3 s]
-✔ | 1 | mkinfit features [0.3 s]
-✔ | 8 | mkinmod model generation and printing [0.2 s]
-✔ | 3 | Model predictions with mkinpredict [0.4 s]
-✔ | 16 | Evaluations according to 2015 NAFTA guidance [1.3 s]
-✔ | 9 | Nonlinear mixed-effects models [7.7 s]
-✔ | 14 | Plotting [1.1 s]
-✔ | 4 | Residuals extracted from mkinfit models
-✔ | 2 | Complex test case from Schaefer et al. (2007) Piacenza paper [1.4 s]
-✔ | 7 | Fitting the SFORB model [3.5 s]
-✔ | 1 | Summaries of old mkinfit objects
-✔ | 4 | Summary [0.1 s]
-✔ | 4 | Results for synthetic data established in expertise for UBA (Ranke 2014) [2.1 s]
-✔ | 9 | Hypothesis tests [7.9 s]
-✔ | 4 | Calculation of maximum time weighted average concentrations (TWAs) [2.2 s]
+✔ | F W S OK | Context
+✔ | 5 | AIC calculation
+✔ | 5 | Analytical solutions for coupled models [3.5s]
+✔ | 5 | Calculation of Akaike weights
+✔ | 2 | Export dataset for reading into CAKE
+✔ | 12 | Confidence intervals and p-values [1.0s]
+✔ | 14 | Error model fitting [5.0s]
+✔ | 5 | Time step normalisation
+✔ | 4 | Calculation of FOCUS chi2 error levels [0.6s]
+✔ | 14 | Results for FOCUS D established in expertise for UBA (Ranke 2014) [0.8s]
+✔ | 4 | Test fitting the decline of metabolites from their maximum [0.3s]
+✔ | 1 | Fitting the logistic model [0.2s]
+✔ | 1 35 | Nonlinear mixed-effects models [26.8s]
+────────────────────────────────────────────────────────────────────────────────
+Skip (test_mixed.R:161:3): saem results are reproducible for biphasic fits
+Reason: Fitting with saemix takes around 10 minutes when using deSolve
+────────────────────────────────────────────────────────────────────────────────
+✔ | 2 | Test dataset classes mkinds and mkindsg
+✔ | 10 | Special cases of mkinfit calls [0.4s]
+✔ | 1 | mkinfit features [0.4s]
+✔ | 8 | mkinmod model generation and printing [0.2s]
+✔ | 3 | Model predictions with mkinpredict [0.3s]
+✔ | 16 | Evaluations according to 2015 NAFTA guidance [1.5s]
+✔ | 9 | Nonlinear mixed-effects models with nlme [8.2s]
+✔ | 16 | Plotting [1.3s]
+✔ | 4 | Residuals extracted from mkinfit models
+✔ | 2 | Complex test case from Schaefer et al. (2007) Piacenza paper [1.5s]
+✔ | 7 | Fitting the SFORB model [3.8s]
+✔ | 1 | Summaries of old mkinfit objects
+✔ | 4 | Summary [0.1s]
+✔ | 4 | Results for synthetic data established in expertise for UBA (Ranke 2014) [2.3s]
+✔ | 9 | Hypothesis tests [8.6s]
+✔ | 4 | Calculation of maximum time weighted average concentrations (TWAs) [2.2s]
══ Results ═════════════════════════════════════════════════════════════════════
-Duration: 38.8 s
+Duration: 69.5 s
-[ FAIL 0 | WARN 0 | SKIP 0 | PASS 174 ]
+── Skipped tests ──────────────────────────────────────────────────────────────
+• Fitting with saemix takes around 10 minutes when using deSolve (1)
+
+[ FAIL 0 | WARN 0 | SKIP 1 | PASS 206 ]
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index a4396bff..25a5d263 100644
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diff --git a/tests/testthat/print_mmkin_biphasic_mixed.txt b/tests/testthat/print_mmkin_biphasic_mixed.txt
index 11e11bfc..0b23fe58 100644
--- a/tests/testthat/print_mmkin_biphasic_mixed.txt
+++ b/tests/testthat/print_mmkin_biphasic_mixed.txt
@@ -8,7 +8,7 @@ d_m1/dt = + f_parent_to_m1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
exp(-k2 * time))) * parent - k_m1 * m1
Data:
-509 observations of 2 variable(s) grouped in 15 datasets
+507 observations of 2 variable(s) grouped in 15 datasets
<mmkin> object
Status of individual fits:
@@ -21,6 +21,6 @@ OK: No warnings
Mean fitted parameters:
parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2
- 100.702 -5.347 -0.078 -2.681 -4.366
+ 100.667 -5.378 -0.095 -2.743 -4.510
g_qlogis
- -0.335
+ -0.180
diff --git a/tests/testthat/print_nlme_biphasic.txt b/tests/testthat/print_nlme_biphasic.txt
index f86bda76..f40d438d 100644
--- a/tests/testthat/print_nlme_biphasic.txt
+++ b/tests/testthat/print_nlme_biphasic.txt
@@ -9,21 +9,21 @@ d_m1/dt = + f_parent_to_m1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
exp(-k2 * time))) * parent - k_m1 * m1
Data:
-509 observations of 2 variable(s) grouped in 15 datasets
+507 observations of 2 variable(s) grouped in 15 datasets
-Log-likelihood: -1329
+Log-likelihood: -1326
Fixed effects:
list(parent_0 ~ 1, log_k_m1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)
parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2
- 100.43 -5.34 -0.08 -2.90 -4.34
+ 100.7 -5.4 -0.1 -2.8 -4.5
g_qlogis
- -0.19
+ -0.1
Random effects:
Formula: list(parent_0 ~ 1, log_k_m1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)
Level: ds
Structure: Diagonal
parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2 g_qlogis Residual
-StdDev: 1 0.1 0.3 0.6 0.5 0.3 3
+StdDev: 1 0.03 0.3 0.3 0.2 0.3 3
diff --git a/tests/testthat/print_sfo_saem_1.txt b/tests/testthat/print_sfo_saem_1.txt
index d341e9e7..3fc9ca3b 100644
--- a/tests/testthat/print_sfo_saem_1.txt
+++ b/tests/testthat/print_sfo_saem_1.txt
@@ -3,19 +3,19 @@ Structural model:
d_parent/dt = - k_parent * parent
Data:
-264 observations of 1 variable(s) grouped in 15 datasets
+262 observations of 1 variable(s) grouped in 15 datasets
Likelihood computed by importance sampling
AIC BIC logLik
- 1320 1324 -654
+ 1311 1315 -649
Fitted parameters:
estimate lower upper
-parent_0 1e+02 98.78 1e+02
+parent_0 1e+02 98.96 1e+02
k_parent 4e-02 0.03 4e-02
-Var.parent_0 8e-01 -1.76 3e+00
-Var.k_parent 9e-02 0.03 2e-01
-a.1 9e-01 0.70 1e+00
-b.1 4e-02 0.03 4e-02
-SD.parent_0 9e-01 -0.57 2e+00
+Var.parent_0 8e-01 -1.94 3e+00
+Var.k_parent 1e-01 0.03 2e-01
+a.1 9e-01 0.75 1e+00
+b.1 5e-02 0.04 5e-02
+SD.parent_0 9e-01 -0.67 2e+00
SD.k_parent 3e-01 0.20 4e-01
diff --git a/tests/testthat/setup_script.R b/tests/testthat/setup_script.R
index 547b2d6c..cb3713aa 100644
--- a/tests/testthat/setup_script.R
+++ b/tests/testthat/setup_script.R
@@ -106,6 +106,7 @@ const <- function(value) 2
set.seed(123456)
SFO <- mkinmod(parent = mkinsub("SFO"))
k_parent = rlnorm(n, log(0.03), log_sd)
+set.seed(123456)
ds_sfo <- lapply(1:n, function(i) {
ds_mean <- mkinpredict(SFO, c(k_parent = k_parent[i]),
c(parent = 100), sampling_times)
@@ -118,6 +119,7 @@ fomc_pop <- list(parent_0 = 100, alpha = 2, beta = 8)
fomc_parms <- as.matrix(data.frame(
alpha = rlnorm(n, log(fomc_pop$alpha), 0.4),
beta = rlnorm(n, log(fomc_pop$beta), 0.2)))
+set.seed(123456)
ds_fomc <- lapply(1:3, function(i) {
ds_mean <- mkinpredict(FOMC, fomc_parms[i, ],
c(parent = 100), sampling_times)
@@ -131,6 +133,7 @@ dfop_parms <- as.matrix(data.frame(
k1 = rlnorm(n, log(dfop_pop$k1), log_sd),
k2 = rlnorm(n, log(dfop_pop$k2), log_sd),
g = plogis(rnorm(n, qlogis(dfop_pop$g), log_sd))))
+set.seed(123456)
ds_dfop <- lapply(1:n, function(i) {
ds_mean <- mkinpredict(DFOP, dfop_parms[i, ],
c(parent = dfop_pop$parent_0), sampling_times)
@@ -144,6 +147,7 @@ hs_parms <- as.matrix(data.frame(
k1 = rlnorm(n, log(hs_pop$k1), log_sd),
k2 = rlnorm(n, log(hs_pop$k2), log_sd),
tb = rlnorm(n, log(hs_pop$tb), 0.1)))
+set.seed(123456)
ds_hs <- lapply(1:10, function(i) {
ds_mean <- mkinpredict(HS, hs_parms[i, ],
c(parent = hs_pop$parent_0), sampling_times)
@@ -171,6 +175,7 @@ ds_biphasic_mean <- lapply(1:n_biphasic,
c(parent = 100, m1 = 0), sampling_times)
}
)
+set.seed(123456)
ds_biphasic <- lapply(ds_biphasic_mean, function(ds) {
add_err(ds,
sdfunc = function(value) sqrt(err_1$const^2 + value^2 * err_1$prop^2),
@@ -178,6 +183,10 @@ ds_biphasic <- lapply(ds_biphasic_mean, function(ds) {
})
# Mixed model fits
+saemix_available <- FALSE
+if (requireNamespace("saemix", quietly = TRUE)) {
+ if(packageVersion("saemix") >= "3.0") saemix_available <- TRUE
+}
mmkin_sfo_1 <- mmkin("SFO", ds_sfo, quiet = TRUE, error_model = "tc", cores = n_cores)
mmkin_dfop_1 <- mmkin("DFOP", ds_dfop, quiet = TRUE, cores = n_cores)
mmkin_biphasic <- mmkin(list("DFOP-SFO" = DFOP_SFO), ds_biphasic, quiet = TRUE, cores = n_cores)
@@ -186,6 +195,26 @@ mmkin_biphasic_mixed <- mixed(mmkin_biphasic)
dfop_nlme_1 <- nlme(mmkin_dfop_1)
nlme_biphasic <- nlme(mmkin_biphasic)
+if (saemix_available) {
+ sfo_saem_1 <- saem(mmkin_sfo_1, quiet = TRUE, transformations = "saemix")
+
+ # With default control parameters, we do not get good results with mkin
+ # transformations here
+ dfop_saemix_1 <- saem(mmkin_dfop_1, quiet = TRUE, transformations = "mkin",
+ control = list(
+ displayProgress = FALSE, print = FALSE, save = FALSE, save.graphs = FALSE,
+ rw.init = 1, nbiter.saemix = c(600, 100))
+ )
+ dfop_saemix_2 <- saem(mmkin_dfop_1, quiet = TRUE, transformations = "saemix",
+ control = list(
+ displayProgress = FALSE, print = FALSE, save = FALSE, save.graphs = FALSE,
+ rw.init = 0.5, nbiter.saemix = c(600, 100))
+ )
+
+ saem_biphasic_m <- saem(mmkin_biphasic, transformations = "mkin", quiet = TRUE)
+ saem_biphasic_s <- saem(mmkin_biphasic, transformations = "saemix", quiet = TRUE)
+}
+
ds_uba <- lapply(experimental_data_for_UBA_2019[6:10],
function(x) subset(x$data[c("name", "time", "value")]))
names(ds_uba) <- paste("Dataset", 6:10)
@@ -197,3 +226,7 @@ f_uba_mmkin <- mmkin(list("SFO-SFO" = sfo_sfo_uba, "DFOP-SFO" = dfop_sfo_uba),
ds_uba, quiet = TRUE, cores = n_cores)
f_uba_dfop_sfo_mixed <- mixed(f_uba_mmkin[2, ])
+if (saemix_available) {
+ f_uba_sfo_sfo_saem <- saem(f_uba_mmkin["SFO-SFO", ], quiet = TRUE, transformations = "saemix")
+ f_uba_dfop_sfo_saem <- saem(f_uba_mmkin["DFOP-SFO", ], quiet = TRUE, transformations = "saemix")
+}
diff --git a/tests/testthat/summary_nlme_biphasic_s.txt b/tests/testthat/summary_nlme_biphasic_s.txt
index 65aead62..86049775 100644
--- a/tests/testthat/summary_nlme_biphasic_s.txt
+++ b/tests/testthat/summary_nlme_biphasic_s.txt
@@ -13,19 +13,19 @@ d_m1/dt = + f_parent_to_m1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
exp(-k2 * time))) * parent - k_m1 * m1
Data:
-509 observations of 2 variable(s) grouped in 15 datasets
+507 observations of 2 variable(s) grouped in 15 datasets
Model predictions using solution type analytical
-Fitted in test time 0 s using 3 iterations
+Fitted in test time 0 s using 4 iterations
Variance model: Constant variance
Mean of starting values for individual parameters:
parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2
- 100.70 -5.35 -0.08 -2.68 -4.37
+ 100.67 -5.38 -0.09 -2.74 -4.51
g_qlogis
- -0.33
+ -0.18
Fixed degradation parameter values:
value type
@@ -34,40 +34,40 @@ m1_0 0 state
Results:
AIC BIC logLik
- 2683 2738 -1329
+ 2678 2733 -1326
Optimised, transformed parameters with symmetric confidence intervals:
- lower est. upper
-parent_0 99.6 100.43 101.26
-log_k_m1 -5.5 -5.34 -5.18
-f_parent_qlogis -0.3 -0.08 0.09
-log_k1 -3.2 -2.90 -2.60
-log_k2 -4.6 -4.34 -4.07
-g_qlogis -0.5 -0.19 0.08
+ lower est. upper
+parent_0 99.8 100.7 101.62
+log_k_m1 -5.6 -5.4 -5.25
+f_parent_qlogis -0.3 -0.1 0.06
+log_k1 -3.0 -2.8 -2.57
+log_k2 -4.7 -4.5 -4.35
+g_qlogis -0.4 -0.1 0.17
Correlation:
prnt_0 lg_k_1 f_prn_ log_k1 log_k2
-log_k_m1 -0.177
-f_parent_qlogis -0.164 0.385
-log_k1 0.108 -0.017 -0.025
-log_k2 0.036 0.054 0.008 0.096
-g_qlogis -0.068 -0.110 -0.030 -0.269 -0.267
+log_k_m1 -0.167
+f_parent_qlogis -0.145 0.380
+log_k1 0.170 0.005 -0.026
+log_k2 0.083 0.168 0.032 0.365
+g_qlogis -0.088 -0.170 -0.044 -0.472 -0.631
Random effects:
Formula: list(parent_0 ~ 1, log_k_m1 ~ 1, f_parent_qlogis ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)
Level: ds
Structure: Diagonal
parent_0 log_k_m1 f_parent_qlogis log_k1 log_k2 g_qlogis Residual
-StdDev: 1 0.1 0.3 0.6 0.5 0.3 3
+StdDev: 1 0.03 0.3 0.3 0.2 0.3 3
Backtransformed parameters with asymmetric confidence intervals:
lower est. upper
parent_0 1e+02 1e+02 1e+02
-k_m1 4e-03 5e-03 6e-03
+k_m1 4e-03 4e-03 5e-03
f_parent_to_m1 4e-01 5e-01 5e-01
-k1 4e-02 6e-02 7e-02
-k2 1e-02 1e-02 2e-02
+k1 5e-02 6e-02 8e-02
+k2 9e-03 1e-02 1e-02
g 4e-01 5e-01 5e-01
Resulting formation fractions:
@@ -77,5 +77,5 @@ parent_sink 0.5
Estimated disappearance times:
DT50 DT90 DT50back DT50_k1 DT50_k2
-parent 26 131 39 13 53
-m1 144 479 NA NA NA
+parent 25 150 45 11 63
+m1 154 512 NA NA NA
diff --git a/tests/testthat/summary_saem_biphasic_s.txt b/tests/testthat/summary_saem_biphasic_s.txt
new file mode 100644
index 00000000..bab4bf98
--- /dev/null
+++ b/tests/testthat/summary_saem_biphasic_s.txt
@@ -0,0 +1,77 @@
+saemix version used for fitting: Dummy 0.0 for testing
+mkin version used for pre-fitting: Dummy 0.0 for testing
+R version used for fitting: Dummy R version for testing
+Date of fit: Dummy date for testing
+Date of summary: Dummy date for testing
+
+Equations:
+d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
+ time)) / (g * exp(-k1 * time) + (1 - g) * exp(-k2 * time)))
+ * parent
+d_m1/dt = + f_parent_to_m1 * ((k1 * g * exp(-k1 * time) + k2 * (1 - g)
+ * exp(-k2 * time)) / (g * exp(-k1 * time) + (1 - g) *
+ exp(-k2 * time))) * parent - k_m1 * m1
+
+Data:
+507 observations of 2 variable(s) grouped in 15 datasets
+
+Model predictions using solution type analytical
+
+Fitted in test time 0 s using 300, 100 iterations
+
+Variance model: Constant variance
+
+Mean of starting values for individual parameters:
+ parent_0 k_m1 f_parent_to_m1 k1 k2
+ 1.0e+02 4.6e-03 4.8e-01 6.4e-02 1.1e-02
+ g
+ 4.6e-01
+
+Fixed degradation parameter values:
+None
+
+Results:
+
+Likelihood computed by importance sampling
+ AIC BIC logLik
+ 2679 2689 -1327
+
+Optimised parameters:
+ est. lower upper
+parent_0 1.0e+02 1.0e+02 1.0e+02
+k_m1 4.8e-03 4.1e-03 5.5e-03
+f_parent_to_m1 4.8e-01 4.3e-01 5.2e-01
+k1 5.9e-02 4.6e-02 7.2e-02
+k2 1.1e-02 9.0e-03 1.3e-02
+g 4.9e-01 4.3e-01 5.4e-01
+
+Correlation:
+ prnt_0 k_m1 f_p__1 k1 k2
+k_m1 -0.168
+f_parent_to_m1 -0.141 0.379
+k1 0.139 -0.004 -0.024
+k2 0.055 0.154 0.033 0.246
+g -0.078 -0.206 -0.058 -0.435 -0.601
+
+Random effects:
+ est. lower upper
+SD.parent_0 1.1986 0.28 2.12
+SD.k_m1 0.0034 -6.85 6.86
+SD.f_parent_to_m1 0.3369 0.21 0.46
+SD.k1 0.3790 0.24 0.52
+SD.k2 0.2666 0.16 0.37
+SD.g 0.0401 -0.67 0.75
+
+Variance model:
+ est. lower upper
+a.1 2.9 2.7 3
+
+Resulting formation fractions:
+ ff
+parent_m1 0.48
+parent_sink 0.52
+
+Estimated disappearance times:
+ DT50 DT90 DT50back DT50_k1 DT50_k2
+parent 25 150 45 12 64
+m1 145 483 NA NA NA
diff --git a/tests/testthat/test_mixed.R b/tests/testthat/test_mixed.R
index 6f28d0c3..9c8a84d7 100644
--- a/tests/testthat/test_mixed.R
+++ b/tests/testthat/test_mixed.R
@@ -1,9 +1,104 @@
context("Nonlinear mixed-effects models")
+test_that("Parent fits using saemix are correctly implemented", {
+ skip_if(!saemix_available)
+
+ expect_error(saem(fits), "Only row objects")
+ # Some fits were done in the setup script
+ mmkin_sfo_2 <- update(mmkin_sfo_1, fixed_initials = c(parent = 100))
+ expect_error(update(mmkin_sfo_1, models = c("SFOOO")), "Please supply models.*")
+
+ sfo_saem_2 <- saem(mmkin_sfo_1, quiet = TRUE, transformations = "mkin")
+ sfo_saem_3 <- expect_error(saem(mmkin_sfo_2, quiet = TRUE), "at least two parameters")
+ s_sfo_s1 <- summary(sfo_saem_1)
+ s_sfo_s2 <- summary(sfo_saem_2)
+
+ sfo_nlme_1 <- expect_warning(nlme(mmkin_sfo_1), "not converge")
+ s_sfo_n <- summary(sfo_nlme_1)
+
+ # Compare with input
+ expect_equal(round(s_sfo_s2$confint_ranef["SD.log_k_parent", "est."], 1), 0.3)
+ # k_parent is a bit different from input 0.03 here
+ expect_equal(round(s_sfo_s1$confint_back["k_parent", "est."], 3), 0.035)
+ expect_equal(round(s_sfo_s2$confint_back["k_parent", "est."], 3), 0.035)
+
+ # But the result is pretty unanimous between methods
+ expect_equal(round(s_sfo_s1$confint_back["k_parent", "est."], 3),
+ round(s_sfo_s2$confint_back["k_parent", "est."], 3))
+ expect_equal(round(s_sfo_s1$confint_back["k_parent", "est."], 3),
+ round(s_sfo_n$confint_back["k_parent", "est."], 3))
+
+ mmkin_fomc_1 <- mmkin("FOMC", ds_fomc, quiet = TRUE, error_model = "tc", cores = n_cores)
+ fomc_saem_1 <- saem(mmkin_fomc_1, quiet = TRUE)
+ ci_fomc_s1 <- summary(fomc_saem_1)$confint_back
+
+ fomc_pop <- as.numeric(fomc_pop)
+ expect_true(all(ci_fomc_s1[, "lower"] < fomc_pop))
+ expect_true(all(ci_fomc_s1[, "upper"] > fomc_pop))
+
+ mmkin_fomc_2 <- update(mmkin_fomc_1, state.ini = 100, fixed_initials = "parent")
+ fomc_saem_2 <- saem(mmkin_fomc_2, quiet = TRUE, transformations = "mkin")
+ ci_fomc_s2 <- summary(fomc_saem_2)$confint_back
+
+ expect_true(all(ci_fomc_s2[, "lower"] < fomc_pop[2:3]))
+ expect_true(all(ci_fomc_s2[, "upper"] > fomc_pop[2:3]))
+
+ s_dfop_s1 <- summary(dfop_saemix_1)
+ s_dfop_s2 <- summary(dfop_saemix_2)
+ s_dfop_n <- summary(dfop_nlme_1)
+
+ dfop_pop <- as.numeric(dfop_pop)
+ expect_true(all(s_dfop_s1$confint_back[, "lower"] < dfop_pop))
+ expect_true(all(s_dfop_s1$confint_back[, "upper"] > dfop_pop))
+ expect_true(all(s_dfop_s2$confint_back[, "lower"] < dfop_pop))
+ expect_true(all(s_dfop_s2$confint_back[, "upper"] > dfop_pop))
+
+ dfop_mmkin_means_trans_tested <- mean_degparms(mmkin_dfop_1, test_log_parms = TRUE)
+ dfop_mmkin_means_trans <- apply(parms(mmkin_dfop_1, transformed = TRUE), 1, mean)
+
+ dfop_mmkin_means_tested <- backtransform_odeparms(dfop_mmkin_means_trans_tested, mmkin_dfop_1$mkinmod)
+ dfop_mmkin_means <- backtransform_odeparms(dfop_mmkin_means_trans, mmkin_dfop_1$mkinmod)
+
+ # We get < 20% deviations for parent_0 and k1 by averaging the transformed parameters
+ # If we average only parameters passing the t-test, the deviation for k2 is also < 20%
+ rel_diff_mmkin <- (dfop_mmkin_means - dfop_pop) / dfop_pop
+ rel_diff_mmkin_tested <- (dfop_mmkin_means_tested - dfop_pop) / dfop_pop
+ expect_true(all(rel_diff_mmkin[c("parent_0", "k1")] < 0.20))
+ expect_true(all(rel_diff_mmkin_tested[c("parent_0", "k1", "k2")] < 0.20))
+
+ # We get < 30% deviations with transformations made in mkin
+ rel_diff_1 <- (s_dfop_s1$confint_back[, "est."] - dfop_pop) / dfop_pop
+ expect_true(all(rel_diff_1 < 0.5))
+
+ # We get < 20% deviations with transformations made in saemix
+ rel_diff_2 <- (s_dfop_s2$confint_back[, "est."] - dfop_pop) / dfop_pop
+ expect_true(all(rel_diff_2 < 0.2))
+
+ mmkin_hs_1 <- mmkin("HS", ds_hs, quiet = TRUE, error_model = "const", cores = n_cores)
+ hs_saem_1 <- saem(mmkin_hs_1, quiet = TRUE)
+ ci_hs_s1 <- summary(hs_saem_1)$confint_back
+
+ hs_pop <- as.numeric(hs_pop)
+ # expect_true(all(ci_hs_s1[, "lower"] < hs_pop)) # k1 is overestimated
+ expect_true(all(ci_hs_s1[, "upper"] > hs_pop))
+
+ mmkin_hs_2 <- update(mmkin_hs_1, state.ini = 100, fixed_initials = "parent")
+ hs_saem_2 <- saem(mmkin_hs_2, quiet = TRUE)
+ ci_hs_s2 <- summary(hs_saem_2)$confint_back
+
+ #expect_true(all(ci_hs_s2[, "lower"] < hs_pop[2:4])) # k1 again overestimated
+ expect_true(all(ci_hs_s2[, "upper"] > hs_pop[2:4]))
+
+ # HS would likely benefit from implemenation of transformations = "saemix"
+})
+
test_that("Print methods work", {
expect_known_output(print(fits[, 2:3], digits = 2), "print_mmkin_parent.txt")
expect_known_output(print(mmkin_biphasic_mixed, digits = 2), "print_mmkin_biphasic_mixed.txt")
expect_known_output(print(nlme_biphasic, digits = 1), "print_nlme_biphasic.txt")
+
+ skip_if(!saemix_available)
+ expect_known_output(print(sfo_saem_1, digits = 1), "print_sfo_saem_1.txt")
})
test_that("nlme results are reproducible to some degree", {
@@ -18,8 +113,56 @@ test_that("nlme results are reproducible to some degree", {
expect_known_output(print(test_summary, digits = 1), "summary_nlme_biphasic_s.txt")
+ # k1 just fails the first test (lower bound of the ci), so we need to exclude it
+ dfop_no_k1 <- c("parent_0", "k_m1", "f_parent_to_m1", "k2", "g")
+ dfop_sfo_pop_no_k1 <- as.numeric(dfop_sfo_pop[dfop_no_k1])
dfop_sfo_pop <- as.numeric(dfop_sfo_pop)
+
ci_dfop_sfo_n <- summary(nlme_biphasic)$confint_back
- # expect_true(all(ci_dfop_sfo_n[, "lower"] < dfop_sfo_pop)) # k2 is overestimated
+
+ expect_true(all(ci_dfop_sfo_n[dfop_no_k1, "lower"] < dfop_sfo_pop_no_k1))
expect_true(all(ci_dfop_sfo_n[, "upper"] > dfop_sfo_pop))
})
+
+test_that("saem results are reproducible for biphasic fits", {
+
+ skip_if(!saemix_available)
+ test_summary <- summary(saem_biphasic_s)
+ test_summary$saemixversion <- "Dummy 0.0 for testing"
+ test_summary$mkinversion <- "Dummy 0.0 for testing"
+ test_summary$Rversion <- "Dummy R version for testing"
+ test_summary$date.fit <- "Dummy date for testing"
+ test_summary$date.summary <- "Dummy date for testing"
+ test_summary$time <- c(elapsed = "test time 0")
+
+ expect_known_output(print(test_summary, digits = 2), "summary_saem_biphasic_s.txt")
+
+ dfop_sfo_pop <- as.numeric(dfop_sfo_pop)
+ no_k1 <- c(1, 2, 3, 5, 6)
+ no_k2 <- c(1, 2, 3, 4, 6)
+ no_k1_k2 <- c(1, 2, 3, 6)
+
+ ci_dfop_sfo_s_s <- summary(saem_biphasic_s)$confint_back
+ # k1 and k2 are overestimated
+ expect_true(all(ci_dfop_sfo_s_s[no_k1_k2, "lower"] < dfop_sfo_pop[no_k1_k2]))
+ expect_true(all(ci_dfop_sfo_s_s[, "upper"] > dfop_sfo_pop))
+
+ # k1 and k2 are not fitted well
+ ci_dfop_sfo_s_m <- summary(saem_biphasic_m)$confint_back
+ expect_true(all(ci_dfop_sfo_s_m[no_k2, "lower"] < dfop_sfo_pop[no_k2]))
+ expect_true(all(ci_dfop_sfo_s_m[no_k1, "upper"] > dfop_sfo_pop[no_k1]))
+
+ # I tried to only do few iterations in routine tests as this is so slow
+ # but then deSolve fails at some point (presumably at the switch between
+ # the two types of iterations)
+ #saem_biphasic_2 <- saem(mmkin_biphasic, solution_type = "deSolve",
+ # control = list(nbiter.saemix = c(10, 5), nbiter.burn = 5), quiet = TRUE)
+
+ skip("Fitting with saemix takes around 10 minutes when using deSolve")
+ saem_biphasic_2 <- saem(mmkin_biphasic, solution_type = "deSolve", quiet = TRUE)
+
+ # As with the analytical solution, k1 and k2 are not fitted well
+ ci_dfop_sfo_s_d <- summary(saem_biphasic_2)$confint_back
+ expect_true(all(ci_dfop_sfo_s_d[no_k2, "lower"] < dfop_sfo_pop[no_k2]))
+ expect_true(all(ci_dfop_sfo_s_d[no_k1, "upper"] > dfop_sfo_pop[no_k1]))
+})
diff --git a/tests/testthat/test_nlme.R b/tests/testthat/test_nlme.R
index 989914da..a3bc9413 100644
--- a/tests/testthat/test_nlme.R
+++ b/tests/testthat/test_nlme.R
@@ -1,4 +1,4 @@
-context("Nonlinear mixed-effects models")
+context("Nonlinear mixed-effects models with nlme")
library(nlme)
diff --git a/tests/testthat/test_nlmixr.r b/tests/testthat/test_nlmixr.r
new file mode 100644
index 00000000..dcbb50ac
--- /dev/null
+++ b/tests/testthat/test_nlmixr.r
@@ -0,0 +1,99 @@
+
+
+# dmta_ds <- lapply(1:8, function(i) {
+# ds_i <- dimethenamid_2018$ds[[i]]$data
+# ds_i[ds_i$name == "DMTAP", "name"] <- "DMTA"
+# ds_i$time <- ds_i$time * dimethenamid_2018$f_time_norm[i]
+# ds_i
+# })
+# names(dmta_ds) <- sapply(dimethenamid_2018$ds, function(ds) ds$title)
+# dmta_ds[["Borstel"]] <- rbind(dmta_ds[["Borstel 1"]], dmta_ds[["Borstel 2"]])
+# dmta_ds[["Borstel 1"]] <- NULL
+# dmta_ds[["Borstel 2"]] <- NULL
+# dmta_ds[["Elliot"]] <- rbind(dmta_ds[["Elliot 1"]], dmta_ds[["Elliot 2"]])
+# dmta_ds[["Elliot 1"]] <- NULL
+# dmta_ds[["Elliot 2"]] <- NULL
+# dfop_sfo3_plus <- mkinmod(
+# DMTA = mkinsub("DFOP", c("M23", "M27", "M31")),
+# M23 = mkinsub("SFO"),
+# M27 = mkinsub("SFO"),
+# M31 = mkinsub("SFO", "M27", sink = FALSE),
+# quiet = TRUE
+# )
+# f_dmta_mkin_tc <- mmkin(
+# list("DFOP-SFO3+" = dfop_sfo3_plus),
+# dmta_ds, quiet = TRUE, error_model = "tc")
+#
+# d_dmta_nlmixr <- nlmixr_data(f_dmta_mkin_tc)
+# m_dmta_nlmixr <- function ()
+# {
+# ini({
+# DMTA_0 = 98.7697627680706
+# eta.DMTA_0 ~ 2.35171765917765
+# log_k_M23 = -3.92162409637283
+# eta.log_k_M23 ~ 0.549278519419884
+# log_k_M27 = -4.33774620773911
+# eta.log_k_M27 ~ 0.864474956685295
+# log_k_M31 = -4.24767627688461
+# eta.log_k_M31 ~ 0.750297149164171
+# f_DMTA_tffm0_1_qlogis = -2.092409
+# eta.f_DMTA_tffm0_1_qlogis ~ 0.3
+# f_DMTA_tffm0_2_qlogis = -2.180576
+# eta.f_DMTA_tffm0_2_qlogis ~ 0.3
+# f_DMTA_tffm0_3_qlogis = -2.142672
+# eta.f_DMTA_tffm0_3_qlogis ~ 0.3
+# log_k1 = -2.2341008812259
+# eta.log_k1 ~ 0.902976221565793
+# log_k2 = -3.7762779983269
+# eta.log_k2 ~ 1.57684519529298
+# g_qlogis = 0.450175725479389
+# eta.g_qlogis ~ 3.0851335687675
+# sigma_low_DMTA = 0.697933852349996
+# rsd_high_DMTA = 0.0257724286053519
+# sigma_low_M23 = 0.697933852349996
+# rsd_high_M23 = 0.0257724286053519
+# sigma_low_M27 = 0.697933852349996
+# rsd_high_M27 = 0.0257724286053519
+# sigma_low_M31 = 0.697933852349996
+# rsd_high_M31 = 0.0257724286053519
+# })
+# model({
+# DMTA_0_model = DMTA_0 + eta.DMTA_0
+# DMTA(0) = DMTA_0_model
+# k_M23 = exp(log_k_M23 + eta.log_k_M23)
+# k_M27 = exp(log_k_M27 + eta.log_k_M27)
+# k_M31 = exp(log_k_M31 + eta.log_k_M31)
+# k1 = exp(log_k1 + eta.log_k1)
+# k2 = exp(log_k2 + eta.log_k2)
+# g = expit(g_qlogis + eta.g_qlogis)
+# f_DMTA_tffm0_1 = expit(f_DMTA_tffm0_1_qlogis + eta.f_DMTA_tffm0_1_qlogis)
+# f_DMTA_tffm0_2 = expit(f_DMTA_tffm0_2_qlogis + eta.f_DMTA_tffm0_2_qlogis)
+# f_DMTA_tffm0_3 = expit(f_DMTA_tffm0_3_qlogis + eta.f_DMTA_tffm0_3_qlogis)
+# f_DMTA_to_M23 = f_DMTA_tffm0_1
+# f_DMTA_to_M27 = (1 - f_DMTA_tffm0_1) * f_DMTA_tffm0_2
+# f_DMTA_to_M31 = (1 - f_DMTA_tffm0_1) * (1 - f_DMTA_tffm0_2) * f_DMTA_tffm0_3
+# d/dt(DMTA) = -((k1 * g * exp(-k1 * time) + k2 * (1 -
+# g) * exp(-k2 * time))/(g * exp(-k1 * time) + (1 -
+# g) * exp(-k2 * time))) * DMTA
+# d/dt(M23) = +f_DMTA_to_M23 * ((k1 * g * exp(-k1 * time) +
+# k2 * (1 - g) * exp(-k2 * time))/(g * exp(-k1 * time) +
+# (1 - g) * exp(-k2 * time))) * DMTA - k_M23 * M23
+# d/dt(M27) = +f_DMTA_to_M27 * ((k1 * g * exp(-k1 * time) +
+# k2 * (1 - g) * exp(-k2 * time))/(g * exp(-k1 * time) +
+# (1 - g) * exp(-k2 * time))) * DMTA - k_M27 * M27 +
+# k_M31 * M31
+# d/dt(M31) = +f_DMTA_to_M31 * ((k1 * g * exp(-k1 * time) +
+# k2 * (1 - g) * exp(-k2 * time))/(g * exp(-k1 * time) +
+# (1 - g) * exp(-k2 * time))) * DMTA - k_M31 * M31
+# DMTA ~ add(sigma_low_DMTA) + prop(rsd_high_DMTA)
+# M23 ~ add(sigma_low_M23) + prop(rsd_high_M23)
+# M27 ~ add(sigma_low_M27) + prop(rsd_high_M27)
+# M31 ~ add(sigma_low_M31) + prop(rsd_high_M31)
+# })
+# }
+# m_dmta_nlmixr_mkin <- nlmixr_model(f_dmta_mkin_tc, test_log_parms = TRUE)
+# f_dmta_nlmixr_saem <- nlmixr(f_dmta_mkin_tc, est = "saem", control = saemControl(print = 250))
+# f_dmta_nlmixr_focei <- nlmixr(f_dmta_mkin_tc, est = "focei", control = foceiControl(print = 250))
+# plot(f_dmta_nlmixr_saem)
+# plot(f_dmta_nlmixr_focei)
+#
diff --git a/tests/testthat/test_plot.R b/tests/testthat/test_plot.R
index 28c537bb..e08fe277 100644
--- a/tests/testthat/test_plot.R
+++ b/tests/testthat/test_plot.R
@@ -33,6 +33,11 @@ test_that("Plotting mkinfit, mmkin and mixed model objects is reproducible", {
plot_biphasic_mmkin <- function() plot(f_uba_dfop_sfo_mixed)
vdiffr::expect_doppelganger("mixed model fit for mmkin object", plot_biphasic_mmkin)
+ if (saemix_available) {
+ plot_biphasic_saem_s <- function() plot(f_uba_dfop_sfo_saem)
+ vdiffr::expect_doppelganger("mixed model fit for saem object with saemix transformations", plot_biphasic_saem_s)
+ }
+
skip_on_travis()
plot_biphasic_nlme <- function() plot(dfop_nlme_1)
@@ -41,6 +46,12 @@ test_that("Plotting mkinfit, mmkin and mixed model objects is reproducible", {
#plot_biphasic_mmkin <- function() plot(mixed(mmkin_biphasic))
# Biphasic fits with lots of data and fits have lots of potential for differences
plot_biphasic_nlme <- function() plot(nlme_biphasic)
+ if (saemix_available) {
+ #plot_biphasic_saem_s <- function() plot(saem_biphasic_s)
+ plot_biphasic_saem_m <- function() plot(saem_biphasic_m)
+
+ vdiffr::expect_doppelganger("mixed model fit for saem object with mkin transformations", plot_biphasic_saem_m)
+ }
# different results when working with eigenvalues
plot_errmod_fit_D_obs_eigen <- function() plot_err(fit_D_obs_eigen, sep_obs = FALSE)
diff --git a/vignettes/FOCUS_D.html b/vignettes/FOCUS_D.html
index c2599ee5..d9127473 100644
--- a/vignettes/FOCUS_D.html
+++ b/vignettes/FOCUS_D.html
@@ -27,11 +27,8 @@ document.addEventListener('DOMContentLoaded', function(e) {
}
});
</script>
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) 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@@ -363,7 +360,7 @@ pre code {
<h1 class="title toc-ignore">Example evaluation of FOCUS Example Dataset D</h1>
<h4 class="author">Johannes Ranke</h4>
-<h4 class="date">Last change 31 January 2019 (rebuilt 2021-07-23)</h4>
+<h4 class="date">Last change 31 January 2019 (rebuilt 2021-11-17)</h4>
</div>
@@ -438,9 +435,9 @@ print(FOCUS_2006_D)</code></pre>
<p>A comprehensive report of the results is obtained using the <code>summary</code> method for <code>mkinfit</code> objects.</p>
<pre class="r"><code>summary(fit)</code></pre>
<pre><code>## mkin version used for fitting: 1.1.0
-## R version used for fitting: 4.1.0
-## Date of fit: Fri Jul 23 15:39:43 2021
-## Date of summary: Fri Jul 23 15:39:43 2021
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:48 2021
+## Date of summary: Wed Nov 17 12:15:49 2021
##
## Equations:
## d_parent/dt = - k_parent * parent
@@ -448,7 +445,7 @@ print(FOCUS_2006_D)</code></pre>
##
## Model predictions using solution type analytical
##
-## Fitted using 401 model solutions performed in 0.152 s
+## Fitted using 401 model solutions performed in 0.149 s
##
## Error model: Constant variance
##
diff --git a/vignettes/FOCUS_L.html b/vignettes/FOCUS_L.html
index 77b64659..96a823cf 100644
--- a/vignettes/FOCUS_L.html
+++ b/vignettes/FOCUS_L.html
@@ -27,11 +27,8 @@ document.addEventListener('DOMContentLoaded', function(e) {
}
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) 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@@ -1500,12 +1497,12 @@ div.tocify {
<!-- setup 3col/9col grid for toc_float and main content -->
<div class="row">
-<div class="col-sm-12 col-md-4 col-lg-3">
+<div class="col-xs-12 col-sm-4 col-md-3">
<div id="TOC" class="tocify">
</div>
</div>
-<div class="toc-content col-sm-12 col-md-8 col-lg-9">
+<div class="toc-content col-xs-12 col-sm-8 col-md-9">
@@ -1516,7 +1513,7 @@ div.tocify {
<h1 class="title toc-ignore">Example evaluation of FOCUS Laboratory Data L1 to L3</h1>
<h4 class="author">Johannes Ranke</h4>
-<h4 class="date">Last change 17 November 2016 (rebuilt 2021-03-31)</h4>
+<h4 class="date">Last change 17 November 2016 (rebuilt 2021-11-17)</h4>
</div>
@@ -1535,10 +1532,10 @@ FOCUS_2006_L1_mkin &lt;- mkin_wide_to_long(FOCUS_2006_L1)</code></pre>
<p>Since mkin version 0.9-32 (July 2014), we can use shorthand notation like <code>&quot;SFO&quot;</code> for parent only degradation models. The following two lines fit the model and produce the summary report of the model fit. This covers the numerical analysis given in the FOCUS report.</p>
<pre class="r"><code>m.L1.SFO &lt;- mkinfit(&quot;SFO&quot;, FOCUS_2006_L1_mkin, quiet = TRUE)
summary(m.L1.SFO)</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:37 2021
-## Date of summary: Wed Mar 31 19:01:37 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:51 2021
+## Date of summary: Wed Nov 17 12:15:51 2021
##
## Equations:
## d_parent/dt = - k_parent * parent
@@ -1636,17 +1633,17 @@ summary(m.L1.SFO)</code></pre>
<pre><code>## Warning in sqrt(1/diag(V)): NaNs produced</code></pre>
<pre><code>## Warning in cov2cor(ans$covar): diag(.) had 0 or NA entries; non-finite result is
## doubtful</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:37 2021
-## Date of summary: Wed Mar 31 19:01:37 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:51 2021
+## Date of summary: Wed Nov 17 12:15:51 2021
##
## Equations:
## d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
##
## Model predictions using solution type analytical
##
-## Fitted using 369 model solutions performed in 0.083 s
+## Fitted using 369 model solutions performed in 0.082 s
##
## Error model: Constant variance
##
@@ -1741,10 +1738,10 @@ plot(m.L2.FOMC, show_residuals = TRUE,
main = &quot;FOCUS L2 - FOMC&quot;)</code></pre>
<p><img 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" /><!-- --></p>
<pre class="r"><code>summary(m.L2.FOMC, data = FALSE)</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:37 2021
-## Date of summary: Wed Mar 31 19:01:37 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:52 2021
+## Date of summary: Wed Nov 17 12:15:52 2021
##
## Equations:
## d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
@@ -1819,10 +1816,10 @@ plot(m.L2.DFOP, show_residuals = TRUE, show_errmin = TRUE,
main = &quot;FOCUS L2 - DFOP&quot;)</code></pre>
<p><img 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" /><!-- --></p>
<pre class="r"><code>summary(m.L2.DFOP, data = FALSE)</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:38 2021
-## Date of summary: Wed Mar 31 19:01:38 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:52 2021
+## Date of summary: Wed Nov 17 12:15:52 2021
##
## Equations:
## d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
@@ -1919,10 +1916,10 @@ plot(mm.L3)</code></pre>
<p>The objects returned by mmkin are arranged like a matrix, with models as a row index and datasets as a column index.</p>
<p>We can extract the summary and plot for <em>e.g.</em> the DFOP fit, using square brackets for indexing which will result in the use of the summary and plot functions working on mkinfit objects.</p>
<pre class="r"><code>summary(mm.L3[[&quot;DFOP&quot;, 1]])</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:38 2021
-## Date of summary: Wed Mar 31 19:01:38 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:52 2021
+## Date of summary: Wed Nov 17 12:15:52 2021
##
## Equations:
## d_parent/dt = - ((k1 * g * exp(-k1 * time) + k2 * (1 - g) * exp(-k2 *
@@ -1931,7 +1928,7 @@ plot(mm.L3)</code></pre>
##
## Model predictions using solution type analytical
##
-## Fitted using 376 model solutions performed in 0.081 s
+## Fitted using 376 model solutions performed in 0.08 s
##
## Error model: Constant variance
##
@@ -2027,17 +2024,17 @@ plot(mm.L4)</code></pre>
<p><img 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" /><!-- --></p>
<p>The <span class="math inline"><em>χ</em><sup>2</sup></span> error level of 3.3% as well as the plot suggest that the SFO model fits very well. The error level at which the <span class="math inline"><em>χ</em><sup>2</sup></span> test passes is slightly lower for the FOMC model. However, the difference appears negligible.</p>
<pre class="r"><code>summary(mm.L4[[&quot;SFO&quot;, 1]], data = FALSE)</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:38 2021
-## Date of summary: Wed Mar 31 19:01:38 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:53 2021
+## Date of summary: Wed Nov 17 12:15:53 2021
##
## Equations:
## d_parent/dt = - k_parent * parent
##
## Model predictions using solution type analytical
##
-## Fitted using 142 model solutions performed in 0.031 s
+## Fitted using 142 model solutions performed in 0.03 s
##
## Error model: Constant variance
##
@@ -2091,10 +2088,10 @@ plot(mm.L4)</code></pre>
## DT50 DT90
## parent 106 352</code></pre>
<pre class="r"><code>summary(mm.L4[[&quot;FOMC&quot;, 1]], data = FALSE)</code></pre>
-<pre><code>## mkin version used for fitting: 1.0.4
-## R version used for fitting: 4.0.4
-## Date of fit: Wed Mar 31 19:01:38 2021
-## Date of summary: Wed Mar 31 19:01:38 2021
+<pre><code>## mkin version used for fitting: 1.1.0
+## R version used for fitting: 4.1.2
+## Date of fit: Wed Nov 17 12:15:53 2021
+## Date of summary: Wed Nov 17 12:15:53 2021
##
## Equations:
## d_parent/dt = - (alpha/beta) * 1/((time/beta) + 1) * parent
@@ -2208,6 +2205,9 @@ $(document).ready(function () {
<script>
$(document).ready(function () {
+ // temporarily add toc-ignore selector to headers for the consistency with Pandoc
+ $('.unlisted.unnumbered').addClass('toc-ignore')
+
// move toc-ignore selectors from section div to header
$('div.section.toc-ignore')
.removeClass('toc-ignore')
diff --git a/vignettes/mkin.html b/vignettes/mkin.html
index 4afe6afd..58d49112 100644
--- a/vignettes/mkin.html
+++ b/vignettes/mkin.html
@@ -27,11 +27,8 @@ document.addEventListener('DOMContentLoaded', function(e) {
}
});
</script>
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) 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P5wEBABkBAXAcIVHfzgDwr+ogoPDwoBXgoPDwqvrwoPAAMAFwAXBJkEmQAPABsAMQAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgUzMhYVETMyFgcDBiInAyY2OwERNDYB4+rWm1tbm9bq1ptbW5sBv+jFcnLF6MVycv58lgoPiRUKDd8NJg3fDQoViQ8EmVub1urWm1tbm9bq1ps7csXoxXJyxejFDQ8K/u0XEP7tEBABExAXARMKDwAAAAMAFwAXBJkEmQAPABsAMQAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JiUTFgYrAREUBisBIiY1ESMiJjcTNjIB4+rWm1tbm9bq1ptbW5sBv+jFcnLF6MVycv7n3w0KFYkPCpYKD4kVCg3fDSYEmVub1urWm1tbm9bq1ps7csXoxXJyxejFAf7tEBf+7QoPDwoBExcQARMQAAAAAAIAAAAABLAEsAAZADkAABMhMhYXExYVERQGBwYjISImJyY1EzQ3Ez4BBSEiBgcDBhY7ATIWHwEeATsBMjY/AT4BOwEyNicDLgHhAu4KEwO6BwgFDBn7tAweAgYBB7kDEwKX/dQKEgJXAgwKlgoTAiYCEwr6ChMCJgITCpYKDAJXAhIEsA4K/XQYGf5XDB4CBggEDRkBqRkYAowKDsgOC/4+Cw4OCpgKDg4KmAoODgsBwgsOAAMAFwAXBJkEmQAPABsAJwAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgUXFhQPAQYmNRE0NgHj6tabW1ub1urWm1tbmwG/6MVycsXoxXJy/ov9ERH9EBgYBJlbm9bq1ptbW5vW6tabO3LF6MVycsXoxV2+DCQMvgwLFQGQFQsAAQAXABcEmQSwACgAAAE3NhYVERQGIyEiJj8BJiMiDgEUHgEyPgE1MxQOAiIuAjQ+AjMyA7OHBwsPCv6WCwQHhW2BdMVycsXoxXKWW5vW6tabW1ub1nXABCSHBwQL/pYKDwsHhUxyxejFcnLFdHXWm1tbm9bq1ptbAAAAAAIAFwABBJkEsAAaADUAAAE3NhYVERQGIyEiJj8BJiMiDgEVIzQ+AjMyEzMUDgIjIicHBiY1ETQ2MyEyFg8BFjMyPgEDs4cHCw8L/pcLBAeGboF0xXKWW5vWdcDrllub1nXAnIYHCw8LAWgKBQiFboJ0xXIEJIcHBAv+lwsPCweGS3LFdHXWm1v9v3XWm1t2hggFCgFoCw8LB4VMcsUAAAAKAGQAAASwBLAADwAfAC8APwBPAF8AbwB/AI8AnwAAEyEyFhURFAYjISImNRE0NgUhIgYVERQWMyEyNjURNCYFMzIWHQEUBisBIiY9ATQ2MyEyFh0BFAYjISImPQE0NgczMhYdARQGKwEiJj0BNDYzITIWHQEUBiMhIiY9ATQ2BzMyFh0BFAYrASImPQE0NjMhMhYdARQGIyEiJj0BNDYHMzIWHQEUBisBIiY9ATQ2MyEyFh0BFAYjISImPQE0Nn0EGgoPDwr75goPDwPA/K4KDw8KA1IKDw/9CDIKDw8KMgoPD9IBwgoPDwr+PgoPD74yCg8PCjIKDw/SAcIKDw8K/j4KDw++MgoPDwoyCg8P0gHCCg8PCv4+Cg8PvjIKDw8KMgoPD9IBwgoPDwr+PgoPDwSwDwr7ggoPDwoEfgoPyA8K/K4KDw8KA1IKD2QPCjIKDw8KMgoPDwoyCg8PCjIKD8gPCjIKDw8KMgoPDwoyCg8PCjIKD8gPCjIKDw8KMgoPDwoyCg8PCjIKD8gPCjIKDw8KMgoPDwoyCg8PCjIKDwAAAAACAAAAAARMBLAAGQAjAAABNTQmIyEiBh0BIyIGFREUFjMhMjY1ETQmIyE1NDY7ATIWHQEDhHVT/tRSdmQpOzspA4QpOzsp/ageFMgUHgMgyFN1dlLIOyn9qCk7OykCWCk7lhUdHRWWAAIAZAAABEwETAAJADcAABMzMhYVESMRNDYFMhcWFREUBw4DIyIuAScuAiMiBwYjIicmNRE+ATc2HgMXHgIzMjc2fTIKD2QPA8AEBRADIUNAMRwaPyonKSxHHlVLBwgGBQ4WeDsXKC4TOQQpLUUdZ1AHBEwPCvvNBDMKDzACBhH+WwYGO1AkDQ0ODg8PDzkFAwcPAbY3VwMCAwsGFAEODg5XCAAAAwAAAAAEsASXACEAMQBBAAAAMh4CFREUBisBIiY1ETQuASAOARURFAYrASImNRE0PgEDMzIWFREUBisBIiY1ETQ2ITMyFhURFAYrASImNRE0NgHk6N6jYw8KMgoPjeT++uSNDwoyCg9joyqgCAwMCKAIDAwCYKAIDAwIoAgMDASXY6PedP7UCg8PCgEsf9FyctF//tQKDw8KASx03qP9wAwI/jQIDAwIAcwIDAwI/jQIDAwIAcwIDAAAAAACAAAA0wRHA90AFQA5AAABJTYWFREUBiclJisBIiY1ETQ2OwEyBTc2Mh8BFhQPARcWFA8BBiIvAQcGIi8BJjQ/AScmND8BNjIXAUEBAgkMDAn+/hUZ+goPDwr6GQJYeAcUByIHB3h4BwciBxQHeHgHFAciBwd3dwcHIgcUBwMurAYHCv0SCgcGrA4PCgFeCg+EeAcHIgcUB3h4BxQHIgcHd3cHByIHFAd4eAcUByIICAAAAAACAAAA0wNyA90AFQAvAAABJTYWFREUBiclJisBIiY1ETQ2OwEyJTMWFxYVFAcGDwEiLwEuATc2NTQnJjY/ATYBQQECCQwMCf7+FRn6Cg8PCvoZAdIECgZgWgYLAwkHHQcDBkhOBgMIHQcDLqwGBwr9EgoHBqwODwoBXgoPZAEJgaGafwkBAQYXBxMIZ36EaggUBxYFAAAAAAMAAADEBGID7AAbADEASwAAATMWFxYVFAYHBgcjIi8BLgE3NjU0JicmNj8BNgUlNhYVERQGJyUmKwEiJjURNDY7ATIlMxYXFhUUBwYPASIvAS4BNzY1NCcmNj8BNgPHAwsGh0RABwoDCQcqCAIGbzs3BgIJKgf9ggECCQwMCf7+FRn6Cg8PCvoZAdIECgZgWgYLAwkHHQcDBkhOBgMIHQcD7AEJs9lpy1QJAQYiBhQIlrJarEcJFAYhBb6sBgcK/RIKBwasDg8KAV4KD2QBCYGhmn8JAQEGFwcTCGd+hGoIFQYWBQAAAAANAAAAAASwBLAACQAVABkAHQAhACUALQA7AD8AQwBHAEsATwAAATMVIxUhFSMRIQEjFTMVIREjESM1IQURIREhESERBSM1MwUjNTMBMxEhETM1MwEzFSMVIzUjNTM1IzUhBREhEQcjNTMFIzUzASM1MwUhNSEB9GRk/nBkAfQCvMjI/tTIZAJY+7QBLAGQASz84GRkArxkZP1EyP4MyGQB9MhkyGRkyAEs/UQBLGRkZAOEZGT+DGRkAfT+1AEsA4RkZGQCWP4MZMgBLAEsyGT+1AEs/tQBLMhkZGT+DP4MAfRk/tRkZGRkyGTI/tQBLMhkZGT+1GRkZAAAAAAJAAAAAASwBLAAAwAHAAsADwATABcAGwAfACMAADcjETMTIxEzASMRMxMjETMBIxEzASE1IRcjNTMXIzUzBSM1M2RkZMhkZAGQyMjIZGQBLMjI/OD+1AEsyGRkyGRkASzIyMgD6PwYA+j8GAPo/BgD6PwYA+j7UGRkW1tbW1sAAAIAAAAKBKYEsAANABUAAAkBFhQHAQYiJwETNDYzBCYiBhQWMjYB9AKqCAj+MAgUCP1WAQ8KAUM7Uzs7UzsEsP1WCBQI/jAICAKqAdsKD807O1Q7OwAAAAADAAAACgXSBLAADQAZACEAAAkBFhQHAQYiJwETNDYzIQEWFAcBBiIvAQkBBCYiBhQWMjYB9AKqCAj+MAgUCP1WAQ8KAwYCqggI/jAIFAg4Aaj9RP7TO1M7O1M7BLD9VggUCP4wCAgCqgHbCg/9VggUCP4wCAg4AaoCvM07O1Q7OwAAAAABAGQAAASwBLAAJgAAASEyFREUDwEGJjURNCYjISIPAQYWMyEyFhURFAYjISImNRE0PwE2ASwDOUsSQAgKDwr9RBkSQAgFCgK8Cg8PCvyuCg8SixIEsEv8fBkSQAgFCgO2Cg8SQAgKDwr8SgoPDwoDzxkSixIAAAABAMj//wRMBLAACgAAEyEyFhURCQERNDb6AyAVHf4+/j4dBLAdFfuCAbz+QwR/FR0AAAAAAwAAAAAEsASwABUARQBVAAABISIGBwMGHwEeATMhMjY/ATYnAy4BASMiBg8BDgEjISImLwEuASsBIgYVERQWOwEyNj0BNDYzITIWHQEUFjsBMjY1ETQmASEiBg8BBhYzITI2LwEuAQM2/kQLEAFOBw45BhcKAcIKFwY+DgdTARABVpYKFgROBBYK/doKFgROBBYKlgoPDwqWCg8PCgLuCg8PCpYKDw/+sf4MChMCJgILCgJYCgsCJgITBLAPCv7TGBVsCQwMCWwVGAEtCg/+cA0JnAkNDQmcCQ0PCv12Cg8PCpYKDw8KlgoPDwoCigoP/agOCpgKDg4KmAoOAAAAAAQAAABkBLAETAAdACEAKQAxAAABMzIeAh8BMzIWFREUBiMhIiY1ETQ2OwE+BAEVMzUEIgYUFjI2NCQyFhQGIiY0AfTIOF00JAcGlik7Oyn8GCk7OymWAgknM10ByGT+z76Hh76H/u9WPDxWPARMKTs7FRQ7Kf2oKTs7KQJYKTsIG0U1K/7UZGRGh76Hh74IPFY8PFYAAAAAAgA1AAAEsASvACAAIwAACQEWFx4BHwEVITUyNi8BIQYHBh4CMxUhNTY3PgE/AQEDIQMCqQGBFCgSJQkK/l81LBFS/nk6IgsJKjIe/pM4HAwaBwcBj6wBVKIEr/waMioTFQECQkJXLd6RWSIuHAxCQhgcDCUNDQPu/VoByQAAAAADAGQAAAPwBLAAJwAyADsAAAEeBhUUDgMjITU+ATURNC4EJzUFMh4CFRQOAgclMzI2NTQuAisBETMyNjU0JisBAvEFEzUwOyodN1htbDD+DCk7AQYLFyEaAdc5dWM+Hy0tEP6Pi05pESpTPnbYUFJ9Xp8CgQEHGB0zOlIuQ3VONxpZBzMoAzsYFBwLEAkHRwEpSXNDM1s6KwkxYUopOzQb/K5lUFqBAAABAMgAAANvBLAAGQAAARcOAQcDBhYXFSE1NjcTNjQuBCcmJzUDbQJTQgeECSxK/gy6Dq0DAw8MHxUXDQYEsDkTNSj8uTEoBmFhEFIDQBEaExAJCwYHAwI5AAAAAAL/tQAABRQEsAAlAC8AAAEjNC4FKwERFBYfARUhNTI+AzURIyIOBRUjESEFIxEzByczESM3BRQyCAsZEyYYGcgyGRn+cAQOIhoWyBkYJhMZCwgyA+j7m0tLfX1LS30DhBUgFQ4IAwH8rhYZAQJkZAEFCRUOA1IBAwgOFSAVASzI/OCnpwMgpwACACH/tQSPBLAAJQAvAAABIzQuBSsBERQWHwEVITUyPgM1ESMiDgUVIxEhEwc1IRUnNxUhNQRMMggLGRMmGBnIMhkZ/nAEDiIaFsgZGCYTGQsIMgPoQ6f84KenAyADhBUgFQ4IAwH9dhYZAQJkZAEFCRUOAooBAwgOFSAVASz7gn1LS319S0sABAAAAAAEsARMAA8AHwAvAD8AABMhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2EyEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYyAlgVHR0V/agVHR0VA+gVHR0V/BgVHR0VAyAVHR0V/OAVHR0VBEwVHR0V+7QVHR0ETB0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR0ABAAAAAAEsARMAA8AHwAvAD8AABMhMhYdARQGIyEiJj0BNDYDITIWHQEUBiMhIiY9ATQ2EyEyFh0BFAYjISImPQE0NgMhMhYdARQGIyEiJj0BNDb6ArwVHR0V/UQVHR2zBEwVHR0V+7QVHR3dArwVHR0V/UQVHR2zBEwVHR0V+7QVHR0ETB0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR0ABAAAAAAEsARMAA8AHwAvAD8AAAE1NDYzITIWHQEUBiMhIiYBNTQ2MyEyFh0BFAYjISImEzU0NjMhMhYdARQGIyEiJgE1NDYzITIWHQEUBiMhIiYB9B0VAlgVHR0V/agVHf5wHRUD6BUdHRX8GBUdyB0VAyAVHR0V/OAVHf7UHRUETBUdHRX7tBUdA7ZkFR0dFWQVHR3+6WQVHR0VZBUdHf7pZBUdHRVkFR0d/ulkFR0dFWQVHR0AAAQAAAAABLAETAAPAB8ALwA/AAATITIWHQEUBiMhIiY9ATQ2EyEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2MgRMFR0dFfu0FR0dFQRMFR0dFfu0FR0dFQRMFR0dFfu0FR0dFQRMFR0dFfu0FR0dBEwdFWQVHR0VZBUd/tQdFWQVHR0VZBUd/tQdFWQVHR0VZBUd/tQdFWQVHR0VZBUdAAgAAAAABLAETAAPAB8ALwA/AE8AXwBvAH8AABMzMhYdARQGKwEiJj0BNDYpATIWHQEUBiMhIiY9ATQ2ATMyFh0BFAYrASImPQE0NikBMhYdARQGIyEiJj0BNDYBMzIWHQEUBisBIiY9ATQ2KQEyFh0BFAYjISImPQE0NgEzMhYdARQGKwEiJj0BNDYpATIWHQEUBiMhIiY9ATQ2MmQVHR0VZBUdHQFBAyAVHR0V/OAVHR3+6WQVHR0VZBUdHQFBAyAVHR0V/OAVHR3+6WQVHR0VZBUdHQFBAyAVHR0V/OAVHR3+6WQVHR0VZBUdHQFBAyAVHR0V/OAVHR0ETB0VZBUdHRVkFR0dFWQVHR0VZBUd/tQdFWQVHR0VZBUdHRVkFR0dFWQVHf7UHRVkFR0dFWQVHR0VZBUdHRVkFR3+1B0VZBUdHRVkFR0dFWQVHR0VZBUdAAAG/5wAAASwBEwAAwATACMAKgA6AEoAACEjETsCMhYdARQGKwEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2BQc1IzUzNQUhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2AZBkZJZkFR0dFWQVHR0VAfQVHR0V/gwVHR3++qfIyAHCASwVHR0V/tQVHR0VAlgVHR0V/agVHR0ETB0VZBUdHRVkFR3+1B0VZBUdHRVkFR36fUtkS68dFWQVHR0VZBUd/tQdFWQVHR0VZBUdAAAABgAAAAAFFARMAA8AEwAjACoAOgBKAAATMzIWHQEUBisBIiY9ATQ2ASMRMwEhMhYdARQGIyEiJj0BNDYFMxUjFSc3BSEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYyZBUdHRVkFR0dA2dkZPyuAfQVHR0V/gwVHR0EL8jIp6f75gEsFR0dFf7UFR0dFQJYFR0dFf2oFR0dBEwdFWQVHR0VZBUd+7QETP7UHRVkFR0dFWQVHchkS319rx0VZBUdHRVkFR3+1B0VZBUdHRVkFR0AAAAAAgAAAMgEsAPoAA8AEgAAEyEyFhURFAYjISImNRE0NgkCSwLuHywsH/0SHywsBIT+1AEsA+gsH/12HywsHwKKHyz9RAEsASwAAwAAAAAEsARMAA8AFwAfAAATITIWFREUBiMhIiY1ETQ2FxE3BScBExEEMhYUBiImNCwEWBIaGhL7qBIaGkr3ASpKASXs/NJwTk5wTgRMGhL8DBIaGhID9BIaZP0ftoOcAT7+4AH0dE5vT09vAAAAAAIA2wAFBDYEkQAWAB4AAAEyHgEVFAcOAQ8BLgQnJjU0PgIWIgYUFjI2NAKIdcZzRkWyNjYJIV5YbSk8RHOft7eCgreCBJF4ynVzj23pPz4IIWZomEiEdVijeUjDgriBgbgAAAACABcAFwSZBJkADwAXAAAAMh4CFA4CIi4CND4BAREiDgEUHgEB4+rWm1tbm9bq1ptbW5sBS3TFcnLFBJlbm9bq1ptbW5vW6tab/G8DVnLF6MVyAAACAHUAAwPfBQ8AGgA1AAABHgYVFA4DBy4DNTQ+BQMOAhceBBcWNj8BNiYnLgInJjc2IyYCKhVJT1dOPiUzVnB9P1SbfEokP0xXUEm8FykoAwEbITEcExUWAgYCCQkFEikMGiACCAgFD0iPdXdzdYdFR4BeRiYEBTpjl1lFh3ZzeHaQ/f4hS4I6JUEnIw4IBwwQIgoYBwQQQSlZtgsBAAAAAwAAAAAEywRsAAwAKgAvAAABNz4CHgEXHgEPAiUhMhcHISIGFREUFjMhMjY9ATcRFAYjISImNRE0NgkBBzcBA+hsAgYUFR0OFgoFBmz9BQGQMje7/pApOzspAfQpO8i7o/5wpbm5Azj+lqE3AWMD9XMBAgIEDw4WKgsKc8gNuzsp/gwpOzsptsj+tKW5uaUBkKW5/tf+ljKqAWMAAgAAAAAEkwRMABsANgAAASEGByMiBhURFBYzITI2NTcVFAYjISImNRE0NgUBFhQHAQYmJzUmDgMHPgY3NT4BAV4BaaQ0wyk7OykB9Ck7yLml/nClubkCfwFTCAj+rAcLARo5ZFRYGgouOUlARioTAQsETJI2Oyn+DCk7OymZZ6W5uaUBkKW5G/7TBxUH/s4GBAnLAQINFjAhO2JBNB0UBwHSCgUAAAAAAgAAAAAEnQRMAB0ANQAAASEyFwchIgYVERQWMyEyNj0BNxUUBiMhIiY1ETQ2CQE2Mh8BFhQHAQYiLwEmND8BNjIfARYyAV4BXjxDsv6jKTs7KQH0KTvIuaX+cKW5uQHKAYsHFQdlBwf97QcVB/gHB2UHFQdvCBQETBexOyn+DCk7OylFyNulubmlAZCluf4zAYsHB2UHFQf97AcH+AcVB2UHB28HAAAAAQAKAAoEpgSmADsAAAkBNjIXARYGKwEVMzU0NhcBFhQHAQYmPQEjFTMyFgcBBiInASY2OwE1IxUUBicBJjQ3ATYWHQEzNSMiJgE+AQgIFAgBBAcFCqrICggBCAgI/vgICsiqCgUH/vwIFAj++AgFCq/ICgj++AgIAQgICsivCgUDlgEICAj++AgKyK0KBAf+/AcVB/73BwQKrcgKCP74CAgBCAgKyK0KBAcBCQcVBwEEBwQKrcgKAAEAyAAAA4QETAAZAAATMzIWFREBNhYVERQGJwERFAYrASImNRE0NvpkFR0B0A8VFQ/+MB0VZBUdHQRMHRX+SgHFDggV/BgVCA4Bxf5KFR0dFQPoFR0AAAABAAAAAASwBEwAIwAAEzMyFhURATYWFREBNhYVERQGJwERFAYnAREUBisBIiY1ETQ2MmQVHQHQDxUB0A8VFQ/+MBUP/jAdFWQVHR0ETB0V/koBxQ4IFf5KAcUOCBX8GBUIDgHF/koVCA4Bxf5KFR0dFQPoFR0AAAABAJ0AGQSwBDMAFQAAAREUBicBERQGJwEmNDcBNhYVEQE2FgSwFQ/+MBUP/hQPDwHsDxUB0A8VBBr8GBUIDgHF/koVCA4B4A4qDgHgDggV/koBxQ4IAAAAAQDIABYEMwQ2AAsAABMBFhQHAQYmNRE0NvMDLhIS/NISGRkEMv4OCx4L/g4LDhUD6BUOAAIAyABkA4QD6AAPAB8AABMzMhYVERQGKwEiJjURNDYhMzIWFREUBisBIiY1ETQ2+sgVHR0VyBUdHQGlyBUdHRXIFR0dA+gdFfzgFR0dFQMgFR0dFfzgFR0dFQMgFR0AAAEAyABkBEwD6AAPAAABERQGIyEiJjURNDYzITIWBEwdFfzgFR0dFQMgFR0DtvzgFR0dFQMgFR0dAAAAAAEAAAAZBBMEMwAVAAABETQ2FwEWFAcBBiY1EQEGJjURNDYXAfQVDwHsDw/+FA8V/jAPFRUPAmQBthUIDv4gDioO/iAOCBUBtv47DggVA+gVCA4AAAH//gACBLMETwAjAAABNzIWFRMUBiMHIiY1AwEGJjUDAQYmNQM0NhcBAzQ2FwEDNDYEGGQUHgUdFWQVHQL+MQ4VAv4yDxUFFQ8B0gIVDwHSAh0ETgEdFfwYFR0BHRUBtf46DwkVAbX+OQ4JFAPoFQkP/j4BthQJDv49AbYVHQAAAQEsAAAD6ARMABkAAAEzMhYVERQGKwEiJjURAQYmNRE0NhcBETQ2A1JkFR0dFWQVHf4wDxUVDwHQHQRMHRX8GBUdHRUBtv47DggVA+gVCA7+OwG2FR0AAAIAZADIBLAESAALABsAAAkBFgYjISImNwE2MgEhMhYdARQGIyEiJj0BNDYCrgH1DwkW++4WCQ8B9Q8q/fcD6BUdHRX8GBUdHQQ5/eQPFhYPAhwP/UgdFWQVHR0VZBUdAAEAiP/8A3UESgAFAAAJAgcJAQN1/qABYMX92AIoA4T+n/6fxgIoAiYAAAAAAQE7//wEKARKAAUAAAkBJwkBNwQo/dnGAWH+n8YCI/3ZxgFhAWHGAAIAFwAXBJkEmQAPADMAAAAyHgIUDgIiLgI0PgEFIyIGHQEjIgYdARQWOwEVFBY7ATI2PQEzMjY9ATQmKwE1NCYB4+rWm1tbm9bq1ptbW5sBfWQVHZYVHR0Vlh0VZBUdlhUdHRWWHQSZW5vW6tabW1ub1urWm7odFZYdFWQVHZYVHR0Vlh0VZBUdlhUdAAAAAAIAFwAXBJkEmQAPAB8AAAAyHgIUDgIiLgI0PgEBISIGHQEUFjMhMjY9ATQmAePq1ptbW5vW6tabW1ubAkX+DBUdHRUB9BUdHQSZW5vW6tabW1ub1urWm/5+HRVkFR0dFWQVHQACABcAFwSZBJkADwAzAAAAMh4CFA4CIi4CND4BBCIPAScmIg8BBhQfAQcGFB8BFjI/ARcWMj8BNjQvATc2NC8BAePq1ptbW5vW6tabW1ubAeUZCXh4CRkJjQkJeHgJCY0JGQl4eAkZCY0JCXh4CQmNBJlbm9bq1ptbW5vW6tabrQl4eAkJjQkZCXh4CRkJjQkJeHgJCY0JGQl4eAkZCY0AAgAXABcEmQSZAA8AJAAAADIeAhQOAiIuAjQ+AQEnJiIPAQYUHwEWMjcBNjQvASYiBwHj6tabW1ub1urWm1tbmwEVVAcVCIsHB/IHFQcBdwcHiwcVBwSZW5vW6tabW1ub1urWm/4xVQcHiwgUCPEICAF3BxUIiwcHAAAAAAMAFwAXBJkEmQAPADsASwAAADIeAhQOAiIuAjQ+AQUiDgMVFDsBFjc+ATMyFhUUBgciDgUHBhY7ATI+AzU0LgMTIyIGHQEUFjsBMjY9ATQmAePq1ptbW5vW6tabW1ubAT8dPEIyIRSDHgUGHR8UFw4TARkOGhITDAIBDQ6tBx4oIxgiM0Q8OpYKDw8KlgoPDwSZW5vW6tabW1ub1urWm5ELHi9PMhkFEBQQFRIXFgcIBw4UHCoZCBEQKDhcNi9IKhsJ/eMPCpYKDw8KlgoPAAADABcAFwSZBJkADwAfAD4AAAAyHgIUDgIiLgI0PgEFIyIGHQEUFjsBMjY9ATQmAyMiBh0BFBY7ARUjIgYdARQWMyEyNj0BNCYrARE0JgHj6tabW1ub1urWm1tbmwGWlgoPDwqWCg8PCvoKDw8KS0sKDw8KAV4KDw8KSw8EmVub1urWm1tbm9bq1ptWDwqWCg8PCpYKD/7UDwoyCg/IDwoyCg8PCjIKDwETCg8AAgAAAAAEsASwAC8AXwAAATMyFh0BHgEXMzIWHQEUBisBDgEHFRQGKwEiJj0BLgEnIyImPQE0NjsBPgE3NTQ2ExUUBisBIiY9AQ4BBzMyFh0BFAYrAR4BFzU0NjsBMhYdAT4BNyMiJj0BNDY7AS4BAg2WCg9nlxvCCg8PCsIbl2cPCpYKD2eXG8IKDw8KwhuXZw+5DwqWCg9EZheoCg8PCqgXZkQPCpYKD0RmF6gKDw8KqBdmBLAPCsIbl2cPCpYKD2eXG8IKDw8KwhuXZw8KlgoPZ5cbwgoP/s2oCg8PCqgXZkQPCpYKD0RmF6gKDw8KqBdmRA8KlgoPRGYAAwAXABcEmQSZAA8AGwA/AAAAMh4CFA4CIi4CND4BBCIOARQeATI+ATQmBxcWFA8BFxYUDwEGIi8BBwYiLwEmND8BJyY0PwE2Mh8BNzYyAePq1ptbW5vW6tabW1ubAb/oxXJyxejFcnKaQAcHfHwHB0AHFQd8fAcVB0AHB3x8BwdABxUHfHwHFQSZW5vW6tabW1ub1urWmztyxejFcnLF6MVaQAcVB3x8BxUHQAcHfHwHB0AHFQd8fAcVB0AHB3x8BwAAAAMAFwAXBJkEmQAPABsAMAAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgcXFhQHAQYiLwEmND8BNjIfATc2MgHj6tabW1ub1urWm1tbmwG/6MVycsXoxXJyg2oHB/7ACBQIyggIagcVB0/FBxUEmVub1urWm1tbm9bq1ps7csXoxXJyxejFfWoHFQf+vwcHywcVB2oICE/FBwAAAAMAFwAXBJkEmQAPABgAIQAAADIeAhQOAiIuAjQ+AQUiDgEVFBcBJhcBFjMyPgE1NAHj6tabW1ub1urWm1tbmwFLdMVyQQJLafX9uGhzdMVyBJlbm9bq1ptbW5vW6tabO3LFdHhpAktB0P24PnLFdHMAAAAAAQAXAFMEsAP5ABUAABMBNhYVESEyFh0BFAYjIREUBicBJjQnAgoQFwImFR0dFf3aFxD99hACRgGrDQoV/t0dFcgVHf7dFQoNAasNJgAAAAABAAAAUwSZA/kAFQAACQEWFAcBBiY1ESEiJj0BNDYzIRE0NgJ/AgoQEP32EBf92hUdHRUCJhcD8f5VDSYN/lUNChUBIx0VyBUdASMVCgAAAAEAtwAABF0EmQAVAAAJARYGIyERFAYrASImNREhIiY3ATYyAqoBqw0KFf7dHRXIFR3+3RUKDQGrDSYEif32EBf92hUdHRUCJhcQAgoQAAAAAQC3ABcEXQSwABUAAAEzMhYVESEyFgcBBiInASY2MyERNDYCJsgVHQEjFQoN/lUNJg3+VQ0KFQEjHQSwHRX92hcQ/fYQEAIKEBcCJhUdAAABAAAAtwSZBF0AFwAACQEWFAcBBiY1EQ4DBz4ENxE0NgJ/AgoQEP32EBdesKWBJAUsW4fHfhcEVf5VDSYN/lUNChUBIwIkRHVNabGdcUYHAQYVCgACAAAAAASwBLAAFQArAAABITIWFREUBi8BBwYiLwEmND8BJyY2ASEiJjURNDYfATc2Mh8BFhQPARcWBgNSASwVHRUOXvkIFAhqBwf5Xg4I/iH+1BUdFQ5e+QgUCGoHB/leDggEsB0V/tQVCA5e+QcHaggUCPleDhX7UB0VASwVCA5e+QcHaggUCPleDhUAAAACAEkASQRnBGcAFQArAAABFxYUDwEXFgYjISImNRE0Nh8BNzYyASEyFhURFAYvAQcGIi8BJjQ/AScmNgP2agcH+V4OCBX+1BUdFQ5e+QgU/QwBLBUdFQ5e+QgUCGoHB/leDggEYGoIFAj5Xg4VHRUBLBUIDl75B/3xHRX+1BUIDl75BwdqCBQI+V4OFQAAAAADABcAFwSZBJkADwAfAC8AAAAyHgIUDgIiLgI0PgEFIyIGFxMeATsBMjY3EzYmAyMiBh0BFBY7ATI2PQE0JgHj6tabW1ub1urWm1tbmwGz0BQYBDoEIxQ2FCMEOgQYMZYKDw8KlgoPDwSZW5vW6tabW1ub1urWm7odFP7SFB0dFAEuFB3+DA8KlgoPDwqWCg8AAAAABQAAAAAEsASwAEkAVQBhAGgAbwAAATIWHwEWHwEWFxY3Nj8BNjc2MzIWHwEWHwIeATsBMhYdARQGKwEiBh0BIREjESE1NCYrASImPQE0NjsBMjY1ND8BNjc+BAUHBhY7ATI2LwEuAQUnJgYPAQYWOwEyNhMhIiY1ESkBERQGIyERAQQJFAUFFhbEFQ8dCAsmxBYXERUXMA0NDgQZCAEPCj0KDw8KMgoP/nDI/nAPCjIKDw8KPQsOCRkFDgIGFRYfAp2mBwQK2woKAzMDEP41sQgQAzMDCgrnCwMe/okKDwGQAlgPCv6JBLAEAgIKDXYNCxUJDRZ2DQoHIREQFRh7LAkLDwoyCg8PCq8BLP7UrwoPDwoyCg8GBQQwgBkUAwgWEQ55ogcKDgqVCgSqnQcECo8KDgr8cg8KAXf+iQoPAZAAAAAAAgAAAAwErwSmACsASQAAATYWFQYCDgQuAScmByYOAQ8BBiY1NDc+ATc+AScuAT4BNz4GFyYGBw4BDwEOBAcOARY2Nz4CNz4DNz4BBI0IGgItQmxhi2KORDg9EQQRMxuZGhYqCFUYEyADCQIQOjEnUmFch3vAJQgdHyaiPT44XHRZUhcYDhItIRmKcVtGYWtbKRYEBKYDEwiy/t3IlVgxEQgLCwwBAQIbG5kYEyJAJghKFRE8Hzdff4U/M0o1JSMbL0QJGCYvcSEhHjZST2c1ODwEJygeW0AxJUBff1UyFAABAF0AHgRyBM8ATwAAAQ4BHgQXLgc+ATceAwYHDgQHBicmNzY3PgQuAScWDgMmJy4BJyY+BDcGHgM3PgEuAicmPgMCjScfCic4R0IgBBsKGAoQAwEJEg5gikggBhANPkpTPhZINx8SBgsNJysiCRZOQQoVNU1bYC9QZwICBAUWITsoCAYdJzIYHw8YIiYHDyJJYlkEz0OAZVxEOSQMBzgXOB42IzElKRIqg5Gnl0o3Z0c6IAYWCwYNAwQFIDhHXGF1OWiqb0sdBxUknF0XNTQ8PEUiNWNROBYJDS5AQVUhVZloUSkAAAAAA//cAGoE1ARGABsAPwBRAAAAMh4FFA4FIi4FND4EBSYGFxYVFAYiJjU0NzYmBwYHDgEXHgQyPgM3NiYnJgUHDgEXFhcWNj8BNiYnJicuAQIGpJ17bk85HBw6T257naKde25POhwcOU9uewIPDwYIGbD4sBcIBw5GWg0ECxYyWl+DiINfWjIWCwQMWv3/Iw8JCSU4EC0OIw4DDywtCyIERi1JXGJcSSpJXGJcSS0tSVxiXEkqSVxiXEncDwYTOT58sLB8OzcTBg9FcxAxEiRGXkQxMEVeRSQSMRF1HiQPLxJEMA0EDyIPJQ8sSRIEAAAABP/cAAAE1ASwABQAJwA7AEwAACEjNy4ENTQ+BTMyFzczEzceARUUDgMHNz4BNzYmJyYlBgcOARceBBc3LgE1NDc2JhcHDgEXFhcWNj8CJyYnLgECUJQfW6l2WSwcOU9ue51SPUEglCYvbIknUGqYUi5NdiYLBAw2/VFGWg0ECxIqSExoNSlrjxcIB3wjDwkJJTgQLQ4MFgMsLQsieBRhdHpiGxVJXGJcSS0Pef5StVXWNBpacm5jGq0xiD8SMRFGckVzEDESHjxRQTkNmhKnbjs3EwZwJA8vEkQwDQQPC1YELEkSBAAAAAP/ngAABRIEqwALABgAKAAAJwE2FhcBFgYjISImJSE1NDY7ATIWHQEhAQczMhYPAQ4BKwEiJi8BJjZaAoIUOBQCghUbJfryJRsBCgFZDwqWCg8BWf5DaNAUGAQ6BCMUNhQjBDoEGGQEKh8FIfvgIEdEhEsKDw8KSwLT3x0U/BQdHRT8FB0AAAABAGQAFQSwBLAAKAAAADIWFREBHgEdARQGJyURFh0BFAYvAQcGJj0BNDcRBQYmPQE0NjcBETQCTHxYAWsPFhgR/plkGhPNzRMaZP6ZERgWDwFrBLBYPv6t/rsOMRQpFA0M+f75XRRAFRAJgIAJEBVAFF0BB/kMDRQpFDEOAUUBUz4AAAARAAAAAARMBLAAHQAnACsALwAzADcAOwA/AEMARwBLAE8AUwBXAFsAXwBjAAABMzIWHQEzMhYdASE1NDY7ATU0NjsBMhYdASE1NDYBERQGIyEiJjURFxUzNTMVMzUzFTM1MxUzNTMVMzUFFTM1MxUzNTMVMzUzFTM1MxUzNQUVMzUzFTM1MxUzNTMVMzUzFTM1A1JkFR0yFR37tB0VMh0VZBUdAfQdAQ8dFfwYFR1kZGRkZGRkZGRk/HxkZGRkZGRkZGT8fGRkZGRkZGRkZASwHRUyHRWWlhUdMhUdHRUyMhUd/nD9EhUdHRUC7shkZGRkZGRkZGRkyGRkZGRkZGRkZGTIZGRkZGRkZGRkZAAAAAMAAAAZBXcElwAZACUANwAAARcWFA8BBiY9ASMBISImPQE0NjsBATM1NDYBBycjIiY9ATQ2MyEBFxYUDwEGJj0BIyc3FzM1NDYEb/kPD/kOFZ/9qP7dFR0dFdECWPEV/amNetEVHR0VASMDGvkPD/kOFfG1jXqfFQSN5g4qDuYOCBWW/agdFWQVHQJYlhUI/piNeh0VZBUd/k3mDioO5g4IFZa1jXqWFQgAAAABAAAAAASwBEwAEgAAEyEyFhURFAYjIQERIyImNRE0NmQD6Ck7Oyn9rP7QZCk7OwRMOyn9qCk7/tQBLDspAlgpOwAAAAMAZAAABEwEsAAJABMAPwAAEzMyFh0BITU0NiEzMhYdASE1NDYBERQOBSIuBTURIRUUFRwBHgYyPgYmNTQ9AZbIFR3+1B0C0cgVHf7UHQEPBhgoTGacwJxmTCgYBgEsAwcNFB8nNkI2Jx8TDwUFAQSwHRX6+hUdHRX6+hUd/nD+1ClJalZcPigoPlxWakkpASz6CRIVKyclIRsWEAgJEBccISUnKhURCPoAAAAB//8A1ARMA8IABQAAAQcJAScBBEzG/p/+n8UCJwGbxwFh/p/HAicAAQAAAO4ETQPcAAUAAAkCNwkBBE392v3ZxgFhAWEDFf3ZAifH/p8BYQAAAAAC/1EAZAVfA+gAFAApAAABITIWFREzMhYPAQYiLwEmNjsBESElFxYGKwERIRchIiY1ESMiJj8BNjIBlALqFR2WFQgO5g4qDuYOCBWW/oP+HOYOCBWWAYHX/RIVHZYVCA7mDioD6B0V/dkVDvkPD/kOFQGRuPkOFf5wyB0VAiYVDvkPAAABAAYAAASeBLAAMAAAEzMyFh8BITIWBwMOASMhFyEyFhQGKwEVFAYiJj0BIRUUBiImPQEjIiYvAQMjIiY0NjheERwEJgOAGB4FZAUsIf2HMAIXFR0dFTIdKh3+1B0qHR8SHQYFyTYUHh4EsBYQoiUY/iUVK8gdKh0yFR0dFTIyFR0dFTIUCQoDwR0qHQAAAAACAAAAAASwBEwACwAPAAABFSE1MzQ2MyEyFhUFIREhBLD7UMg7KQEsKTv9RASw+1AD6GRkKTs7Kcj84AACAAAAAAXcBEwADAAQAAATAxEzNDYzITIWFSEVBQEhAcjIyDspASwqOgH0ASz+1PtQASwDIP5wAlgpOzspyGT9RAK8AAEBRQAAA2sErwAbAAABFxYGKwERMzIWDwEGIi8BJjY7AREjIiY/ATYyAnvmDggVlpYVCA7mDioO5g4IFZaWFQgO5g4qBKD5DhX9pxUO+Q8P+Q4VAlkVDvkPAAAAAQABAUQErwNrABsAAAEXFhQPAQYmPQEhFRQGLwEmND8BNhYdASE1NDYDqPkODvkPFf2oFQ/5Dg75DxUCWBUDYOUPKQ/lDwkUl5cUCQ/lDykP5Q8JFZWVFQkAAAAEAAAAAASwBLAACQAZAB0AIQAAAQMuASMhIgYHAwUhIgYdARQWMyEyNj0BNCYFNTMVMzUzFQSRrAUkFP1gFCQFrAQt/BgpOzspA+gpOzv+q2RkZAGQAtwXLSgV/R1kOylkKTs7KWQpO8hkZGRkAAAAA/+cAGQEsARMAAsAIwAxAAAAMhYVERQGIiY1ETQDJSMTFgYjIisBIiYnAj0BNDU0PgE7ASUBFSIuAz0BND4CNwRpKh0dKh1k/V0mLwMRFQUCVBQdBDcCCwzIAqP8GAQOIhoWFR0dCwRMHRX8rhUdHRUDUhX8mcj+7BAIHBUBUQ76AgQQDw36/tT6AQsTKRwyGigUDAEAAAACAEoAAARmBLAALAA1AAABMzIWDwEeARcTFzMyFhQGBw4EIyIuBC8BLgE0NjsBNxM+ATcnJjYDFjMyNw4BIiYCKV4UEgYSU3oPP3YRExwaEggeZGqfTzl0XFU+LwwLEhocExF2Pw96UxIGEyQyNDUxDDdGOASwFRMlE39N/rmtHSkoBwQLHBYSCg4REg4FBAgoKR2tAUdNfhQgExr7vgYGMT09AAEAFAAUBJwEnAAXAAABNwcXBxcHFycHJwcnBzcnNyc3Jxc3FzcDIOBO6rS06k7gLZubLeBO6rS06k7gLZubA7JO4C2bmy3gTuq0tOpO4C2bmy3gTuq0tAADAAAAZASwBLAAIQAtAD0AAAEzMhYdAQchMhYdARQHAw4BKwEiJi8BIyImNRE0PwI+ARcPAREzFzMTNSE3NQEzMhYVERQGKwEiJjURNDYCijIoPBwBSCg8He4QLBf6B0YfHz0tNxSRYA0xG2SWZIjW+v4+Mv12ZBUdHRVkFR0dBLBRLJZ9USxkLR3+qBghMhkZJCcBkCQbxMYcKGTU1f6JZAF3feGv/tQdFf4MFR0dFQH0FR0AAAAAAwAAAAAEsARMACAAMAA8AAABMzIWFxMWHQEUBiMhFh0BFAYrASImLwImNRE0NjsBNgUzMhYVERQGKwEiJjURNDYhByMRHwEzNSchNQMCWPoXLBDuHTwo/rgcPCgyGzENYJEUNy09fP3pZBUdHRVkFR0dAl+IZJZkMjIBwvoETCEY/qgdLWQsUXYHlixRKBzGxBskAZAnJGRkHRX+DBUdHRUB9BUdZP6J1dSv4X0BdwADAAAAZAUOBE8AGwA3AEcAAAElNh8BHgEPASEyFhQGKwEDDgEjISImNRE0NjcXERchEz4BOwEyNiYjISoDLgQnJj8BJwUzMhYVERQGKwEiJjURNDYBZAFrHxZuDQEMVAEuVGxuVGqDBhsP/qoHphwOOmQBJYMGGw/LFRMSFv44AgoCCQMHAwUDAQwRklb9T2QVHR0VZBUdHQNp5hAWcA0mD3lMkE7+rRUoog0CDRElCkj+CVkBUxUoMjIBAgIDBQIZFrdT5B0V/gwVHR0VAfQVHQAAAAP/nABkBLAETwAdADYARgAAAQUeBBURFAYjISImJwMjIiY0NjMhJyY2PwE2BxcWBw4FKgIjIRUzMhYXEyE3ESUFMzIWFREUBisBIiY1ETQ2AdsBbgIIFBANrAf+qg8bBoNqVW1sVAEuVQsBDW4WSpIRDAIDBQMHAwkDCgH+Jd0PHAaCASZq/qoCUGQVHR0VZBUdHQRP5gEFEBEXC/3zDaIoFQFTTpBMeQ8mDXAWrrcWGQIFAwICAWQoFf6tWQH37OQdFf4MFR0dFQH0FR0AAAADAGEAAARMBQ4AGwA3AEcAAAAyFh0BBR4BFREUBiMhIiYvAQMmPwE+AR8BETQXNTQmBhURHAMOBAcGLwEHEyE3ESUuAQMhMhYdARQGIyEiJj0BNDYB3pBOAVMVKKIN/fMRJQoJ5hAWcA0mD3nGMjIBAgIDBQIZFrdT7AH3Wf6tFSiWAfQVHR0V/gwVHR0FDm5UaoMGGw/+qgemHA4OAWsfFm4NAQxUAS5U1ssVExIW/jgCCgIJAwcDBQMBDBGSVv6tZAElgwYb/QsdFWQVHR0VZBUdAAP//QAGA+gFFAAPAC0ASQAAASEyNj0BNCYjISIGHQEUFgEVFAYiJjURBwYmLwEmNxM+BDMhMhYVERQGBwEDFzc2Fx4FHAIVERQWNj0BNDY3JREnAV4B9BUdHRX+DBUdHQEPTpBMeQ8mDXAWEOYBBRARFwsCDQ2iKBX9iexTtxYZAgUDAgIBMjIoFQFTWQRMHRVkFR0dFWQVHfzmalRubFQBLlQMAQ1uFh8BawIIEw8Mpgf+qg8bBgHP/q1WkhEMAQMFAwcDCQIKAv44FhITFcsPGwaDASVkAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgEBJSYGHQEhIgYdARQWMyEVFBY3JTY0AeLs1ptbW5vW7NabW1ubAob+7RAX/u0KDw8KARMXEAETEASaW5vW7NabW1ub1uzWm/453w0KFYkPCpYKD4kVCg3fDSYAAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgENAQYUFwUWNj0BITI2PQE0JiMhNTQmAeLs1ptbW5vW7NabW1ubASX+7RAQARMQFwETCg8PCv7tFwSaW5vW7NabW1ub1uzWm+jfDSYN3w0KFYkPCpYKD4kVCgAAAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgEBAyYiBwMGFjsBERQWOwEyNjURMzI2AeLs1ptbW5vW7NabW1ubAkvfDSYN3w0KFYkPCpYKD4kVCgSaW5vW7NabW1ub1uzWm/5AARMQEP7tEBf+7QoPDwoBExcAAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgEFIyIGFREjIgYXExYyNxM2JisBETQmAeLs1ptbW5vW7NabW1ubAZeWCg+JFQoN3w0mDd8NChWJDwSaW5vW7NabW1ub1uzWm7sPCv7tFxD+7RAQARMQFwETCg8AAAMAGAAYBJgEmAAPAJYApgAAADIeAhQOAiIuAjQ+ASUOAwcGJgcOAQcGFgcOAQcGFgcUFgcyHgEXHgIXHgI3Fg4BFx4CFxQGFBcWNz4CNy4BJy4BJyIOAgcGJyY2NS4BJzYuAQYHBicmNzY3HgIXHgMfAT4CJyY+ATc+AzcmNzIWMjY3LgMnND4CJiceAT8BNi4CJwYHFB4BFS4CJz4BNxYyPgEB5OjVm1xcm9Xo1ZtcXJsBZA8rHDoKDz0PFD8DAxMBAzEFCRwGIgEMFhkHECIvCxU/OR0HFBkDDRQjEwcFaHUeISQDDTAMD0UREi4oLBAzDwQBBikEAQMLGhIXExMLBhAGKBsGBxYVEwYFAgsFAwMNFwQGCQcYFgYQCCARFwkKKiFBCwQCAQMDHzcLDAUdLDgNEiEQEgg/KhADGgMKEgoRBJhcm9Xo1ZtcXJvV6NWbEQwRBwkCAwYFBycPCxcHInIWInYcCUcYChQECA4QBAkuHgQPJioRFRscBAcSCgwCch0kPiAIAQcHEAsBAgsLIxcBMQENCQIPHxkCFBkdHB4QBgEBBwoMGBENBAMMJSAQEhYXDQ4qFBkKEhIDCQsXJxQiBgEOCQwHAQ0DBAUcJAwSCwRnETIoAwEJCwsLJQcKDBEAAAAAAQAAAAIErwSFABYAAAE2FwUXNxYGBw4BJwEGIi8BJjQ3ASY2AvSkjv79kfsGUE08hjv9rA8rD28PDwJYIk8EhVxliuh+WYcrIgsW/awQEG4PKxACV2XJAAYAAABgBLAErAAPABMAIwAnADcAOwAAEyEyFh0BFAYjISImPQE0NgUjFTMFITIWHQEUBiMhIiY9ATQ2BSEVIQUhMhYdARQGIyEiJj0BNDYFIRUhZAPoKTs7KfwYKTs7BBHIyPwYA+gpOzsp/BgpOzsEEf4MAfT8GAPoKTs7KfwYKTs7BBH+1AEsBKw7KWQpOzspZCk7ZGTIOylkKTs7KWQpO2RkyDspZCk7OylkKTtkZAAAAAIAZAAABEwEsAALABEAABMhMhYUBiMhIiY0NgERBxEBIZYDhBUdHRX8fBUdHQI7yP6iA4QEsB0qHR0qHf1E/tTIAfQB9AAAAAMAAABkBLAEsAAXABsAJQAAATMyFh0BITIWFREhNSMVIRE0NjMhNTQ2FxUzNQEVFAYjISImPQEB9MgpOwEsKTv+DMj+DDspASw7KcgB9Dsp/BgpOwSwOylkOyn+cGRkAZApO2QpO2RkZP1EyCk7OynIAAAABAAAAAAEsASwABUAKwBBAFcAABMhMhYPARcWFA8BBiIvAQcGJjURNDYpATIWFREUBi8BBwYiLwEmND8BJyY2ARcWFA8BFxYGIyEiJjURNDYfATc2MgU3NhYVERQGIyEiJj8BJyY0PwE2MhcyASwVCA5exwcHaggUCMdeDhUdAzUBLBUdFQ5exwgUCGoHB8deDgj+L2oHB8deDggV/tQVHRUOXscIFALLXg4VHRX+1BUIDl7HBwdqCBQIBLAVDl7HCBQIagcHx14OCBUBLBUdHRX+1BUIDl7HBwdqCBQIx14OFf0maggUCMdeDhUdFQEsFQgOXscHzl4OCBX+1BUdFQ5exwgUCGoHBwAAAAYAAAAABKgEqAAPABsAIwA7AEMASwAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JiQyFhQGIiY0JDIWFAYjIicHFhUUBiImNTQ2PwImNTQEMhYUBiImNCQyFhQGIiY0Advy3Z9fX5/d8t2gXl6gAcbgv29vv+C/b2/+LS0gIC0gAUwtICAWDg83ETNIMykfegEJ/octICAtIAIdLSAgLSAEqF+f3fLdoF5eoN3y3Z9Xb7/gv29vv+C/BiAtISEtICAtIQqRFxwkMzMkIDEFfgEODhekIC0gIC0gIC0gIC0AAf/YAFoEuQS8AFsAACUBNjc2JicmIyIOAwcABw4EFx4BMzI3ATYnLgEjIgcGBwEOASY0NwA3PgEzMhceARcWBgcOBgcGIyImJyY2NwE2NzYzMhceARcWBgcBDgEnLgECIgHVWwgHdl8WGSJBMD8hIP6IDx4eLRMNBQlZN0ozAiQkEAcdEhoYDRr+qw8pHA4BRyIjQS4ODyw9DQ4YIwwod26La1YOOEBGdiIwGkQB/0coW2tQSE5nDxE4Qv4eDyoQEAOtAdZbZWKbEQQUGjIhH/6JDxsdNSg3HT5CMwIkJCcQFBcMGv6uDwEcKQ4BTSIjIQEINykvYyMLKnhuiWZMBxtAOU6+RAH/SBg3ISSGV121Qv4kDwIPDyYAAAACAGQAWASvBEQAGQBEAAABPgIeAhUUDgMHLgQ1ND4CHgEFIg4DIi4DIyIGFRQeAhcWFx4EMj4DNzY3PgQ1NCYCiTB7eHVYNkN5hKg+PqeFeEM4WnZ4eQEjIT8yLSohJyktPyJDbxtBMjMPBw86KzEhDSIzKUAMBAgrKT8dF2oDtURIBS1TdkA5eYB/slVVsn+AeTlAdlMtBUgtJjY1JiY1NiZvTRc4SjQxDwcOPCouGBgwKEALBAkpKkQqMhNPbQACADn/8gR3BL4AFwAuAAAAMh8BFhUUBg8BJi8BNycBFwcvASY0NwEDNxYfARYUBwEGIi8BJjQ/ARYfAQcXAQKru0KNQjgiHR8uEl/3/nvUaRONQkIBGxJpCgmNQkL+5UK6Qo1CQjcdLhJf9wGFBL5CjUJeKmsiHTUuEl/4/nvUahKNQrpCARv+RmkICY1CukL+5UJCjUK7Qjc3LxFf+AGFAAAAAAMAyAAAA+gEsAARABUAHQAAADIeAhURFAYjISImNRE0PgEHESERACIGFBYyNjQCBqqaZDo7Kf2oKTs8Zj4CWP7/Vj09Vj0EsB4uMhX8Ryk7OykDuRUzLar9RAK8/RY9Vj09VgABAAAAAASwBLAAFgAACQEWFAYiLwEBEScBBRMBJyEBJyY0NjIDhgEbDx0qDiT+6dT+zP7oywEz0gEsAQsjDx0qBKH+5g8qHQ8j/vX+1NL+zcsBGAE01AEXJA4qHQAAAAADAScAEQQJBOAAMgBAAEsAAAEVHgQXIy4DJxEXHgQVFAYHFSM1JicuASczHgEXEScuBDU0PgI3NRkBDgMVFB4DFxYXET4ENC4CArwmRVI8LAKfBA0dMydAIjxQNyiym2SWVygZA4sFV0obLkJOMCAyVWg6HSoqFQ4TJhkZCWgWKTEiGBkzNwTgTgUTLD9pQiQuLBsH/s0NBxMtPGQ+i6oMTU8QVyhrVk1iEAFPCA4ZLzlYNkZwSCoGTf4SARIEDh02Jh0rGRQIBgPQ/soCCRYgNEM0JRkAAAABAGQAZgOUBK0ASgAAATIeARUjNC4CIyIGBwYVFB4BFxYXMxUjFgYHBgc+ATM2FjMyNxcOAyMiLgEHDgEPASc+BTc+AScjNTMmJy4CPgE3NgIxVJlemSc8OxolVBQpGxoYBgPxxQgVFS02ImIWIIwiUzUyHzY4HCAXanQmJ1YYFzcEGAcTDBEJMAwk3aYXFQcKAg4tJGEErVCLTig/IhIdFSw5GkowKgkFZDKCHj4yCg8BIh6TExcIASIfBAMaDAuRAxAFDQsRCjePR2QvORQrREFMIVgAAAACABn//wSXBLAADwAfAAABMzIWDwEGIi8BJjY7AREzBRcWBisBESMRIyImPwE2MgGQlhUIDuYOKg7mDggVlsgCF+YOCBWWyJYVCA7mDioBLBYO+g8P+g4WA4QQ+Q4V/HwDhBUO+Q8AAAQAGf//A+gEsAAHABcAGwAlAAABIzUjFSMRIQEzMhYPAQYiLwEmNjsBETMFFTM1EwczFSE1NyM1IQPoZGRkASz9qJYVCA7mDioO5g4IFZbIAZFkY8jI/tTIyAEsArxkZAH0/HwWDvoPD/oOFgOEZMjI/RL6ZJb6ZAAAAAAEABn//wPoBLAADwAZACEAJQAAATMyFg8BBiIvASY2OwERMwUHMxUhNTcjNSERIzUjFSMRIQcVMzUBkJYVCA7mDioO5g4IFZbIAljIyP7UyMgBLGRkZAEsx2QBLBYO+g8P+g4WA4SW+mSW+mT7UGRkAfRkyMgAAAAEABn//wRMBLAADwAVABsAHwAAATMyFg8BBiIvASY2OwERMwEjESM1MxMjNSMRIQcVMzUBkJYVCA7mDioO5g4IFZbIAlhkZMhkZMgBLMdkASwWDvoPD/oOFgOE/gwBkGT7UGQBkGTIyAAAAAAEABn//wRMBLAADwAVABkAHwAAATMyFg8BBiIvASY2OwERMwEjNSMRIQcVMzUDIxEjNTMBkJYVCA7mDioO5g4IFZbIArxkyAEsx2QBZGTIASwWDvoPD/oOFgOE/gxkAZBkyMj7tAGQZAAAAAAFABn//wSwBLAADwATABcAGwAfAAABMzIWDwEGIi8BJjY7AREzBSM1MxMhNSETITUhEyE1IQGQlhUIDuYOKg7mDggVlsgB9MjIZP7UASxk/nABkGT+DAH0ASwWDvoPD/oOFgOEyMj+DMj+DMj+DMgABQAZ//8EsASwAA8AEwAXABsAHwAAATMyFg8BBiIvASY2OwERMwUhNSEDITUhAyE1IQMjNTMBkJYVCA7mDioO5g4IFZbIAyD+DAH0ZP5wAZBk/tQBLGTIyAEsFg76Dw/6DhYDhMjI/gzI/gzI/gzIAAIAAAAABEwETAAPAB8AAAEhMhYVERQGIyEiJjURNDYFISIGFREUFjMhMjY1ETQmAV4BkKK8u6P+cKW5uQJn/gwpOzspAfQpOzsETLuj/nClubmlAZClucg7Kf4MKTs7KQH0KTsAAAAAAwAAAAAETARMAA8AHwArAAABITIWFREUBiMhIiY1ETQ2BSEiBhURFBYzITI2NRE0JgUXFhQPAQYmNRE0NgFeAZClubml/nCju7wCZP4MKTs7KQH0KTs7/m/9ERH9EBgYBEy5pf5wpbm5pQGQo7vIOyn+DCk7OykB9Ck7gr4MJAy+DAsVAZAVCwAAAAADAAAAAARMBEwADwAfACsAAAEhMhYVERQGIyEiJjURNDYFISIGFREUFjMhMjY1ETQmBSEyFg8BBiIvASY2AV4BkKO7uaX+cKW5uQJn/gwpOzspAfQpOzv+FQGQFQsMvgwkDL4MCwRMvKL+cKW5uaUBkKO7yDsp/gwpOzspAfQpO8gYEP0REf0QGAAAAAMAAAAABEwETAAPAB8AKwAAASEyFhURFAYjISImNRE0NgUhIgYVERQWMyEyNjURNCYFFxYGIyEiJj8BNjIBXgGQpbm5pf5wo7u5Amf+DCk7OykB9Ck7O/77vgwLFf5wFQsMvgwkBEy5pf5wo7u8ogGQpbnIOyn+DCk7OykB9Ck7z/0QGBgQ/REAAAAAAgAAAAAFFARMAB8ANQAAASEyFhURFAYjISImPQE0NjMhMjY1ETQmIyEiJj0BNDYHARYUBwEGJj0BIyImPQE0NjsBNTQ2AiYBkKW5uaX+cBUdHRUBwik7Oyn+PhUdHb8BRBAQ/rwQFvoVHR0V+hYETLml/nCluR0VZBUdOykB9Ck7HRVkFR3p/uQOJg7+5A4KFZYdFcgVHZYVCgAAAQDZAAID1wSeACMAAAEXFgcGAgclMhYHIggBBwYrAScmNz4BPwEhIicmNzYANjc2MwMZCQgDA5gCASwYEQ4B/vf+8wQMDgkJCQUCUCcn/tIXCAoQSwENuwUJEASeCQoRC/5TBwEjEv7K/sUFDwgLFQnlbm4TFRRWAS/TBhAAAAACAAAAAAT+BEwAHwA1AAABITIWHQEUBiMhIgYVERQWMyEyFh0BFAYjISImNRE0NgUBFhQHAQYmPQEjIiY9ATQ2OwE1NDYBXgGQFR0dFf4+KTs7KQHCFR0dFf5wpbm5AvEBRBAQ/rwQFvoVHR0V+hYETB0VZBUdOyn+DCk7HRVkFR25pQGQpbnp/uQOJg7+5A4KFZYdFcgVHZYVCgACAAAAAASwBLAAFQAxAAABITIWFREUBi8BAQYiLwEmNDcBJyY2ASMiBhURFBYzITI2PQE3ERQGIyEiJjURNDYzIQLuAZAVHRUObf7IDykPjQ8PAThtDgj+75wpOzspAfQpO8i7o/5wpbm5pQEsBLAdFf5wFQgObf7IDw+NDykPAThtDhX+1Dsp/gwpOzsplMj+1qW5uaUBkKW5AAADAA4ADgSiBKIADwAbACMAAAAyHgIUDgIiLgI0PgEEIg4BFB4BMj4BNCYEMhYUBiImNAHh7tmdXV2d2e7ZnV1dnQHD5sJxccLmwnFx/nugcnKgcgSiXZ3Z7tmdXV2d2e7ZnUdxwubCcXHC5sJzcqBycqAAAAMAAAAABEwEsAAVAB8AIwAAATMyFhURMzIWBwEGIicBJjY7ARE0NgEhMhYdASE1NDYFFTM1AcLIFR31FAoO/oEOJw3+hQ0JFfod/oUD6BUd+7QdA2dkBLAdFf6iFg/+Vg8PAaoPFgFeFR38fB0V+voVHWQyMgAAAAMAAAAABEwErAAVAB8AIwAACQEWBisBFRQGKwEiJj0BIyImNwE+AQEhMhYdASE1NDYFFTM1AkcBeg4KFfQiFsgUGPoUCw4Bfw4n/fkD6BUd+7QdA2dkBJ7+TQ8g+hQeHRX6IQ8BrxAC/H8dFfr6FR1kMjIAAwAAAAAETARLABQAHgAiAAAJATYyHwEWFAcBBiInASY0PwE2MhcDITIWHQEhNTQ2BRUzNQGMAXEHFQeLBwf98wcVB/7cBweLCBUH1APoFR37tB0DZ2QC0wFxBweLCBUH/fMICAEjCBQIiwcH/dIdFfr6FR1kMjIABAAAAAAETASbAAkAGQAjACcAABM3NjIfAQcnJjQFNzYWFQMOASMFIiY/ASc3ASEyFh0BITU0NgUVMzWHjg4qDk3UTQ4CFtIOFQIBHRX9qxUIDtCa1P49A+gVHfu0HQNnZAP/jg4OTdRMDyqa0g4IFf2pFB4BFQ7Qm9T9Oh0V+voVHWQyMgAAAAQAAAAABEwEsAAPABkAIwAnAAABBR4BFRMUBi8BByc3JyY2EwcGIi8BJjQ/AQEhMhYdASE1NDYFFTM1AV4CVxQeARUO0JvUm9IOCMNMDyoOjg4OTf76A+gVHfu0HQNnZASwAgEdFf2rFQgO0JrUmtIOFf1QTQ4Ojg4qDk3+WB0V+voVHWQyMgACAAT/7ASwBK8ABQAIAAAlCQERIQkBFQEEsP4d/sb+cQSs/TMCq2cBFP5xAacDHPz55gO5AAAAAAIAAABkBEwEsAAVABkAAAERFAYrAREhESMiJjURNDY7AREhETMHIzUzBEwdFZb9RJYVHR0V+gH0ZMhkZAPo/K4VHQGQ/nAdFQPoFB7+1AEsyMgAAAMAAABFBN0EsAAWABoALwAAAQcBJyYiDwEhESMiJjURNDY7AREhETMHIzUzARcWFAcBBiIvASY0PwE2Mh8BATYyBEwC/tVfCRkJlf7IlhUdHRX6AfRkyGRkAbBqBwf+XAgUCMoICGoHFQdPASkHFQPolf7VXwkJk/5wHRUD6BQe/tQBLMjI/c5qBxUH/lsHB8sHFQdqCAhPASkHAAMAAAANBQcEsAAWABoAPgAAAREHJy4BBwEhESMiJjURNDY7AREhETMHIzUzARcWFA8BFxYUDwEGIi8BBwYiLwEmND8BJyY0PwE2Mh8BNzYyBExnhg8lEP72/reWFR0dFfoB9GTIZGQB9kYPD4ODDw9GDykPg4MPKQ9GDw+Dgw8PRg8pD4ODDykD6P7zZ4YPAw7+9v5wHRUD6BQe/tQBLMjI/YxGDykPg4MPKQ9GDw+Dgw8PRg8pD4ODDykPRg8Pg4MPAAADAAAAFQSXBLAAFQAZAC8AAAERISIGHQEhESMiJjURNDY7AREhETMHIzUzEzMyFh0BMzIWDwEGIi8BJjY7ATU0NgRM/qIVHf4MlhUdHRX6AfRkyGRklmQVHZYVCA7mDioO5g4IFZYdA+j+1B0Vlv5wHRUD6BQe/tQBLMjI/agdFfoVDuYODuYOFfoVHQAAAAADAAAAAASXBLAAFQAZAC8AAAERJyYiBwEhESMiJjURNDY7AREhETMHIzUzExcWBisBFRQGKwEiJj0BIyImPwE2MgRMpQ4qDv75/m6WFR0dFfoB9GTIZGTr5g4IFZYdFWQVHZYVCA7mDioD6P5wpQ8P/vf+cB0VA+gUHv7UASzIyP2F5Q8V+hQeHhT6FQ/lDwADAAAAyASwBEwACQATABcAABMhMhYdASE1NDYBERQGIyEiJjURExUhNTIETBUd+1AdBJMdFfu0FR1kAZAETB0VlpYVHf7U/doVHR0VAib+1MjIAAAGAAMAfQStBJcADwAZAB0ALQAxADsAAAEXFhQPAQYmPQEhNSE1NDYBIyImPQE0NjsBFyM1MwE3NhYdASEVIRUUBi8BJjQFIzU7AjIWHQEUBisBA6f4Dg74DhX+cAGQFf0vMhUdHRUyyGRk/oL3DhUBkP5wFQ73DwOBZGRkMxQdHRQzBI3mDioO5g4IFZbIlhUI/oUdFWQVHcjI/cvmDggVlsiWFQgO5g4qecgdFWQVHQAAAAACAGQAAASwBLAAFgBRAAABJTYWFREUBisBIiY1ES4ENRE0NiUyFh8BERQOAg8BERQGKwEiJjURLgQ1ETQ+AzMyFh8BETMRPAE+AjMyFh8BETMRND4DA14BFBklHRXIFR0EDiIaFiX+4RYZAgEVHR0LCh0VyBUdBA4iGhYBBwoTDRQZAgNkBQkVDxcZAQFkAQUJFQQxdBIUH/uuFR0dFQGNAQgbHzUeAWcfRJEZDA3+Phw/MSkLC/5BFR0dFQG/BA8uLkAcAcICBxENCxkMDf6iAV4CBxENCxkMDf6iAV4CBxENCwABAGQAAASwBEwAMwAAARUiDgMVERQWHwEVITUyNjURIREUFjMVITUyPgM1ETQmLwE1IRUiBhURIRE0JiM1BLAEDiIaFjIZGf5wSxn+DBlL/nAEDiIaFjIZGQGQSxkB9BlLBEw4AQUKFA78iBYZAQI4OA0lAYr+diUNODgBBQoUDgN4FhkBAjg4DSX+dgGKJQ04AAAABgAAAAAETARMAAwAHAAgACQAKAA0AAABITIWHQEjBTUnITchBSEyFhURFAYjISImNRE0NhcVITUBBTUlBRUhNQUVFAYjIQchJyE3MwKjAXcVHWn+2cj+cGQBd/4lASwpOzsp/tQpOzspASwCvP5wAZD8GAEsArwdFf6JZP6JZAGQyGkD6B0VlmJiyGTIOyn+DCk7OykB9Ck7ZMjI/veFo4XGyMhm+BUdZGTIAAEAEAAQBJ8EnwAmAAATNzYWHwEWBg8BHgEXNz4BHwEeAQ8BBiIuBicuBTcRohEuDosOBhF3ZvyNdxEzE8ATBxGjAw0uMUxPZWZ4O0p3RjITCwED76IRBhPCFDERdo78ZXYRBA6IDi8RogEECBUgNUNjO0qZfHNVQBAAAAACAAAAAASwBEwAIwBBAAAAMh4EHwEVFAYvAS4BPQEmIAcVFAYPAQYmPQE+BRIyHgIfARUBHgEdARQGIyEiJj0BNDY3ATU0PgIB/LimdWQ/LAkJHRTKFB2N/sKNHRTKFB0DDTE7ZnTKcFImFgEBAW0OFR0V+7QVHRUOAW0CFiYETBUhKCgiCgrIFRgDIgMiFZIYGJIVIgMiAxgVyAQNJyQrIP7kExwcCgoy/tEPMhTUFR0dFdQUMg8BLzIEDSEZAAADAAAAAASwBLAADQAdACcAAAEHIScRMxUzNTMVMzUzASEyFhQGKwEXITcjIiY0NgMhMhYdASE1NDYETMj9qMjIyMjIyPyuArwVHR0VDIn8SokMFR0dswRMFR37UB0CvMjIAfTIyMjI/OAdKh1kZB0qHf7UHRUyMhUdAAAAAwBkAAAEsARMAAkAEwAdAAABIyIGFREhETQmASMiBhURIRE0JgEhETQ2OwEyFhUCvGQpOwEsOwFnZCk7ASw7/Rv+1DspZCk7BEw7KfwYA+gpO/7UOyn9RAK8KTv84AGQKTs7KQAAAAAF/5wAAASwBEwADwATAB8AJQApAAATITIWFREUBiMhIiY1ETQ2FxEhEQUjFTMRITUzNSMRIQURByMRMwcRMxHIArx8sLB8/UR8sLAYA4T+DMjI/tTIyAEsAZBkyMhkZARMsHz+DHywsHwB9HywyP1EArzIZP7UZGQBLGT+1GQB9GT+1AEsAAAABf+cAAAEsARMAA8AEwAfACUAKQAAEyEyFhURFAYjISImNRE0NhcRIREBIzUjFSMRMxUzNTMFEQcjETMHETMRyAK8fLCwfP1EfLCwGAOE/gxkZGRkZGQBkGTIyGRkBEywfP4MfLCwfAH0fLDI/UQCvP2oyMgB9MjIZP7UZAH0ZP7UASwABP+cAAAEsARMAA8AEwAbACMAABMhMhYVERQGIyEiJjURNDYXESERBSMRMxUhESEFIxEzFSERIcgCvHywsHz9RHywsBgDhP4MyMj+1AEsAZDIyP7UASwETLB8/gx8sLB8AfR8sMj9RAK8yP7UZAH0ZP7UZAH0AAAABP+cAAAEsARMAA8AEwAWABkAABMhMhYVERQGIyEiJjURNDYXESERAS0BDQERyAK8fLCwfP1EfLCwGAOE/gz+1AEsAZD+1ARMsHz+DHywsHwB9HywyP1EArz+DJaWlpYBLAAAAAX/nAAABLAETAAPABMAFwAgACkAABMhMhYVERQGIyEiJjURNDYXESERAyERIQcjIgYVFBY7AQERMzI2NTQmI8gCvHywsHz9RHywsBgDhGT9RAK8ZIImOTYpgv4Mgik2OSYETLB8/gx8sLB8AfR8sMj9RAK8/agB9GRWQUFUASz+1FRBQVYAAAAF/5wAAASwBEwADwATAB8AJQApAAATITIWFREUBiMhIiY1ETQ2FxEhEQUjFTMRITUzNSMRIQEjESM1MwMjNTPIArx8sLB8/UR8sLAYA4T+DMjI/tTIyAEsAZBkZMjIZGQETLB8/gx8sLB8AfR8sMj9RAK8yGT+1GRkASz+DAGQZP4MZAAG/5wAAASwBEwADwATABkAHwAjACcAABMhMhYVERQGIyEiJjURNDYXESERBTMRIREzASMRIzUzBRUzNQEjNTPIArx8sLB8/UR8sLAYA4T9RMj+1GQCWGRkyP2oZAEsZGQETLB8/gx8sLB8AfR8sMj9RAK8yP5wAfT+DAGQZMjIyP7UZAAF/5wAAASwBEwADwATABwAIgAmAAATITIWFREUBiMhIiY1ETQ2FxEhEQEHIzU3NSM1IQEjESM1MwMjNTPIArx8sLB8/UR8sLAYA4T+DMdkx8gBLAGQZGTIx2RkBEywfP4MfLCwfAH0fLDI/UQCvP5wyDLIlmT+DAGQZP4MZAAAAAMACQAJBKcEpwAPABsAJQAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgchFSEVISc1NyEB4PDbnl5entvw255eXp4BxeTCcXHC5MJxcWz+1AEs/tRkZAEsBKdentvw255eXp7b8NueTHHC5MJxccLkwtDIZGTIZAAAAAAEAAkACQSnBKcADwAbACcAKwAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgcVBxcVIycjFSMRIQcVMzUB4PDbnl5entvw255eXp4BxeTCcXHC5MJxcWwyZGRklmQBLMjIBKdentvw255eXp7b8NueTHHC5MJxccLkwtBkMmQyZGQBkGRkZAAAAv/y/50EwgRBACAANgAAATIWFzYzMhYUBisBNTQmIyEiBh0BIyImNTQ2NyY1ND4BEzMyFhURMzIWDwEGIi8BJjY7ARE0NgH3brUsLC54qqp4gB0V/tQVHd5QcFZBAmKqepYKD4kVCg3fDSYN3w0KFYkPBEF3YQ6t8a36FR0dFfpzT0VrDhMSZKpi/bMPCv7tFxD0EBD0EBcBEwoPAAAAAAL/8v+cBMMEQQAcADMAAAEyFhc2MzIWFxQGBwEmIgcBIyImNTQ2NyY1ND4BExcWBisBERQGKwEiJjURIyImNzY3NjIB9m62LCsueaoBeFr+hg0lDf6DCU9xVkECYqnm3w0KFYkPCpYKD4kVCg3HGBMZBEF3YQ+teGOkHAFoEBD+k3NPRWsOExNkqWP9kuQQF/7tCg8PCgETFxDMGBMAAAABAGQAAARMBG0AGAAAJTUhATMBMwkBMwEzASEVIyIGHQEhNTQmIwK8AZD+8qr+8qr+1P7Uqv7yqv7yAZAyFR0BkB0VZGQBLAEsAU3+s/7U/tRkHRUyMhUdAAAAAAEAeQAABDcEmwAvAAABMhYXHgEVFAYHFhUUBiMiJxUyFh0BITU0NjM1BiMiJjU0Ny4BNTQ2MzIXNCY1NDYCWF6TGll7OzIJaUo3LRUd/tQdFS03SmkELzlpSgUSAqMEm3FZBoNaPWcfHRpKaR77HRUyMhUd+x5pShIUFVg1SmkCAhAFdKMAAAAGACcAFASJBJwAEQAqAEIASgBiAHsAAAEWEgIHDgEiJicmAhI3PgEyFgUiBw4BBwYWHwEWMzI3Njc2Nz4BLwEmJyYXIgcOAQcGFh8BFjMyNz4BNz4BLwEmJyYWJiIGFBYyNjciBw4BBw4BHwEWFxYzMjc+ATc2Ji8BJhciBwYHBgcOAR8BFhcWMzI3PgE3NiYvASYD8m9PT29T2dzZU29PT29T2dzZ/j0EBHmxIgQNDCQDBBcGG0dGYAsNAwkDCwccBAVQdRgEDA0iBAQWBhJROQwMAwkDCwf5Y4xjY4xjVhYGElE6CwwDCQMLBwgEBVB1GAQNDCIEjRcGG0dGYAsNAwkDCwcIBAR5sSIEDQwkAwPyb/7V/tVvU1dXU28BKwErb1NXVxwBIrF5DBYDCQEWYEZHGwMVDCMNBgSRAhh1UA0WAwkBFTpREgMVCyMMBwT6Y2OMY2MVFTpREQQVCyMMBwQCGHVQDRYDCQEkFmBGRxsDFQwjDQYEASKxeQwWAwkBAAAABQBkAAAD6ASwAAwADwAWABwAIgAAASERIzUhFSERNDYzIQEjNQMzByczNTMDISImNREFFRQGKwECvAEstP6s/oQPCgI/ASzIZKLU1KJktP51Cg8DhA8KwwMg/oTIyALzCg/+1Mj84NTUyP4MDwoBi8jDCg8AAAAABQBkAAAD6ASwAAkADAATABoAIQAAASERCQERNDYzIQEjNRMjFSM1IzcDISImPQEpARUUBisBNQK8ASz+ov3aDwoCPwEsyD6iZKLUqv6dCg8BfAIIDwqbAyD9+AFe/doERwoP/tTI/HzIyNT+ZA8KNzcKD1AAAAAAAwAAAAAEsAP0AAgAGQAfAAABIxUzFyERIzcFMzIeAhUhFSEDETM0PgIBMwMhASEEiqJkZP7UotT9EsgbGiEOASz9qMhkDiEaAnPw8PzgASwB9AMgyGQBLNTUBBErJGT+ogHCJCsRBP5w/nAB9AAAAAMAAAAABEwETAAZADIAOQAAATMyFh0BMzIWHQEUBiMhIiY9ATQ2OwE1NDYFNTIWFREUBiMhIic3ARE0NjMVFBYzITI2AQc1IzUzNQKKZBUdMhUdHRX+1BUdHRUyHQFzKTs7Kf2oARP2/ro7KVg+ASw+WP201MjIBEwdFTIdFWQVHR0VZBUdMhUd+pY7KfzgKTsE9gFGAUQpO5Y+WFj95tSiZKIAAwBkAAAEvARMABkANgA9AAABMzIWHQEzMhYdARQGIyEiJj0BNDY7ATU0NgU1MhYVESMRMxQOAiMhIiY1ETQ2MxUUFjMhMjYBBzUjNTM1AcJkFR0yFR0dFf7UFR0dFTIdAXMpO8jIDiEaG/2oKTs7KVg+ASw+WAGc1MjIBEwdFTIdFWQVHR0VZBUdMhUd+pY7Kf4M/tQkKxEEOykDICk7lj5YWP3m1KJkogAAAAP/ogAABRYE1AALABsAHwAACQEWBiMhIiY3ATYyEyMiBhcTHgE7ATI2NxM2JgMVMzUCkgJ9FyAs+wQsIBcCfRZARNAUGAQ6BCMUNhQjBDoEGODIBK37sCY3NyYEUCf+TB0U/tIUHR0UAS4UHf4MZGQAAAAACQAAAAAETARMAA8AHwAvAD8ATwBfAG8AfwCPAAABMzIWHQEUBisBIiY9ATQ2EzMyFh0BFAYrASImPQE0NiEzMhYdARQGKwEiJj0BNDYBMzIWHQEUBisBIiY9ATQ2ITMyFh0BFAYrASImPQE0NiEzMhYdARQGKwEiJj0BNDYBMzIWHQEUBisBIiY9ATQ2ITMyFh0BFAYrASImPQE0NiEzMhYdARQGKwEiJj0BNDYBqfoKDw8K+goPDwr6Cg8PCvoKDw8BmvoKDw8K+goPD/zq+goPDwr6Cg8PAZr6Cg8PCvoKDw8BmvoKDw8K+goPD/zq+goPDwr6Cg8PAZr6Cg8PCvoKDw8BmvoKDw8K+goPDwRMDwqWCg8PCpYKD/7UDwqWCg8PCpYKDw8KlgoPDwqWCg/+1A8KlgoPDwqWCg8PCpYKDw8KlgoPDwqWCg8PCpYKD/7UDwqWCg8PCpYKDw8KlgoPDwqWCg8PCpYKDw8KlgoPAAAAAwAAAAAEsAUUABkAKQAzAAABMxUjFSEyFg8BBgchJi8BJjYzITUjNTM1MwEhMhYUBisBFyE3IyImNDYDITIWHQEhNTQ2ArxkZAFePjEcQiko/PwoKUIcMT4BXmRkyP4+ArwVHR0VDIn8SooNFR0dswRMFR37UB0EsMhkTzeEUzMzU4Q3T2TIZPx8HSodZGQdKh3+1B0VMjIVHQAABAAAAAAEsAUUAAUAGQArADUAAAAyFhUjNAchFhUUByEyFg8BIScmNjMhJjU0AyEyFhQGKwEVBSElNSMiJjQ2AyEyFh0BITU0NgIwUDnCPAE6EgMBSCkHIq/9WrIiCikBSAOvArwVHR0VlgET/EoBE5YVHR2zBEwVHftQHQUUOykpjSUmCBEhFpGRFiERCCb+lR0qHcjIyMgdKh39qB0VMjIVHQAEAAAAAASwBJ0ABwAUACQALgAAADIWFAYiJjQTMzIWFRQXITY1NDYzASEyFhQGKwEXITcjIiY0NgMhMhYdASE1NDYCDZZqapZqty4iKyf+vCcrI/7NArwVHR0VDYr8SokMFR0dswRMFR37UB0EnWqWamqW/us5Okxra0w6Of5yHSodZGQdKh3+1B0VMjIVHQAEAAAAAASwBRQADwAcACwANgAAATIeARUUBiImNTQ3FzcnNhMzMhYVFBchNjU0NjMBITIWFAYrARchNyMiJjQ2AyEyFh0BITU0NgJYL1szb5xvIpBvoyIfLiIrJ/68Jysj/s0CvBUdHRUNivxKiQwVHR2zBEwVHftQHQUUa4s2Tm9vTj5Rj2+jGv4KOTpMa2tMOjn+ch0qHWRkHSod/tQdFTIyFR0AAAADAAAAAASwBRIAEgAiACwAAAEFFSEUHgMXIS4BNTQ+AjcBITIWFAYrARchNyMiJjQ2AyEyFh0BITU0NgJYASz+1CU/P00T/e48PUJtj0r+ogK8FR0dFQ2K/EqJDBUdHbMETBUd+1AdBLChizlmUT9IGVO9VFShdksE/H4dKh1kZB0qHf7UHRUyMhUdAAIAyAAAA+gFFAAPACkAAAAyFh0BHgEdASE1NDY3NTQDITIWFyMVMxUjFTMVIxUzFAYjISImNRE0NgIvUjsuNv5wNi5kAZA2XBqsyMjIyMh1U/5wU3V1BRQ7KU4aXDYyMjZcGk4p/kc2LmRkZGRkU3V1UwGQU3UAAAMAZP//BEwETAAPAC8AMwAAEyEyFhURFAYjISImNRE0NgMhMhYdARQGIyEXFhQGIi8BIQcGIiY0PwEhIiY9ATQ2BQchJ5YDhBUdHRX8fBUdHQQDtgoPDwr+5eANGiUNWP30Vw0mGg3g/t8KDw8BqmQBRGQETB0V/gwVHR0VAfQVHf1EDwoyCg/gDSUbDVhYDRslDeAPCjIKD2RkZAAAAAAEAAAAAASwBEwAGQAjAC0ANwAAEyEyFh0BIzQmKwEiBhUjNCYrASIGFSM1NDYDITIWFREhETQ2ExUUBisBIiY9ASEVFAYrASImPQHIAyBTdWQ7KfopO2Q7KfopO2R1EQPoKTv7UDvxHRVkFR0D6B0VZBUdBEx1U8gpOzspKTs7KchTdf4MOyn+1AEsKTv+DDIVHR0VMjIVHR0VMgADAAEAAASpBKwADQARABsAAAkBFhQPASEBJjQ3ATYyCQMDITIWHQEhNTQ2AeACqh8fg/4f/fsgIAEnH1n+rAFWAS/+q6IDIBUd/HwdBI39VR9ZH4MCBh9ZHwEoH/5u/qoBMAFV/BsdFTIyFR0AAAAAAgCPAAAEIQSwABcALwAAAQMuASMhIgYHAwYWMyEVFBYyNj0BMzI2AyE1NDY7ATU0NjsBETMRMzIWHQEzMhYVBCG9CCcV/nAVJwi9CBMVAnEdKh19FROo/a0dFTIdFTDILxUdMhUdAocB+hMcHBP+BhMclhUdHRWWHP2MMhUdMhUdASz+1B0VMh0VAAAEAAAAAASwBLAADQAQAB8AIgAAASERFAYjIREBNTQ2MyEBIzUBIREUBiMhIiY1ETQ2MyEBIzUDhAEsDwr+if7UDwoBdwEsyP2oASwPCv12Cg8PCgF3ASzIAyD9wQoPAk8BLFQKD/7UyP4M/cEKDw8KA7YKD/7UyAAC/5wAZAUUBEcARgBWAAABMzIeAhcWFxY2NzYnJjc+ARYXFgcOASsBDgEPAQ4BKwEiJj8BBisBIicHDgErASImPwEmLwEuAT0BNDY7ATY3JyY2OwE2BSMiBh0BFBY7ATI2PQE0JgHkw0uOakkMEhEfQwoKGRMKBQ8XDCkCA1Y9Pgc4HCcDIhVkFRgDDDEqwxgpCwMiFWQVGAMaVCyfExwdFXwLLW8QBxXLdAFF+goPDwr6Cg8PBEdBa4pJDgYKISAiJRsQCAYIDCw9P1c3fCbqFB0dFEYOCEAUHR0UnUplNQcmFTIVHVdPXw4TZV8PCjIKDw8KMgoPAAb/nP/mBRQEfgAJACQANAA8AFIAYgAAASU2Fh8BFgYPASUzMhYfASEyFh0BFAYHBQYmJyYjISImPQE0NhcjIgYdARQ7ATI2NTQmJyYEIgYUFjI2NAE3PgEeARceAT8BFxYGDwEGJi8BJjYlBwYfAR4BPwE2Jy4BJy4BAoEBpxMuDiAOAxCL/CtqQ0geZgM3FR0cE/0fFyIJKjr+1D5YWLlQExIqhhALIAsSAYBALS1ALf4PmBIgHhMQHC0aPzANITNQL3wpgigJASlmHyElDR0RPRMFAhQHCxADhPcICxAmDyoNeMgiNtQdFTIVJgeEBBQPQ1g+yD5YrBwVODMQEAtEERzJLUAtLUD+24ITChESEyMgAwWzPUkrRSgJL5cvfRxYGyYrDwkLNRAhFEgJDAQAAAAAAwBkAAAEOQSwAFEAYABvAAABMzIWHQEeARcWDgIPATIeBRUUDgUjFRQGKwEiJj0BIxUUBisBIiY9ASMiJj0BNDY7AREjIiY9ATQ2OwE1NDY7ATIWHQEzNTQ2AxUhMj4CNTc0LgMjARUhMj4CNTc0LgMjAnGWCg9PaAEBIC4uEBEGEjQwOiodFyI2LUAjGg8KlgoPZA8KlgoPrwoPDwpLSwoPDwqvDwqWCg9kD9cBBxwpEwsBAQsTKRz++QFrHCkTCwEBCxMpHASwDwptIW1KLk0tHwYGAw8UKDJOLTtdPCoVCwJLCg8PCktLCg8PCksPCpYKDwJYDwqWCg9LCg8PCktLCg/+1MgVHR0LCgQOIhoW/nDIFR0dCwoEDiIaFgAAAwAEAAIEsASuABcAKQAsAAATITIWFREUBg8BDgEjISImJy4CNRE0NgQiDgQPARchNy4FAyMT1AMMVnokEhIdgVL9xFKCHAgYKHoCIIx9VkcrHQYGnAIwnAIIIClJVSGdwwSuelb+YDO3QkJXd3ZYHFrFMwGgVnqZFyYtLSUMDPPzBQ8sKDEj/sIBBQACAMgAAAOEBRQADwAZAAABMzIWFREUBiMhIiY1ETQ2ARUUBisBIiY9AQHblmesVCn+PilUrAFINhWWFTYFFKxn/gwpVFQpAfRnrPwY4RU2NhXhAAACAMgAAAOEBRQADwAZAAABMxQWMxEUBiMhIiY1ETQ2ARUUBisBIiY9AQHbYLOWVCn+PilUrAFINhWWFTYFFJaz/kIpVFQpAfRnrPwY4RU2NhXhAAACAAAAFAUOBBoAFAAaAAAJASUHFRcVJwc1NzU0Jj4CPwEnCQEFJTUFJQUO/YL+hk5klpZkAQEBBQQvkwKCAVz+ov6iAV4BXgL//uWqPOCWx5SVyJb6BA0GCgYDKEEBG/1ipqaTpaUAAAMAZAH0BLADIAAHAA8AFwAAEjIWFAYiJjQkMhYUBiImNCQyFhQGIiY0vHxYWHxYAeh8WFh8WAHofFhYfFgDIFh8WFh8WFh8WFh8WFh8WFh8AAAAAAMBkAAAArwETAAHAA8AFwAAADIWFAYiJjQSMhYUBiImNBIyFhQGIiY0Aeh8WFh8WFh8WFh8WFh8WFh8WARMWHxYWHz+yFh8WFh8/shYfFhYfAAAAAMAZABkBEwETAAPAB8ALwAAEyEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2fQO2Cg8PCvxKCg8PCgO2Cg8PCvxKCg8PCgO2Cg8PCvxKCg8PBEwPCpYKDw8KlgoP/nAPCpYKDw8KlgoP/nAPCpYKDw8KlgoPAAAABAAAAAAEsASwAA8AHwAvADMAAAEhMhYVERQGIyEiJjURNDYFISIGFREUFjMhMjY1ETQmBSEyFhURFAYjISImNRE0NhcVITUBXgH0ory7o/4Mpbm5Asv9qCk7OykCWCk7O/2xAfQVHR0V/gwVHR1HAZAEsLuj/gylubmlAfSlucg7Kf2oKTs7KQJYKTtkHRX+1BUdHRUBLBUdZMjIAAAAAAEAZABkBLAETAA7AAATITIWFAYrARUzMhYUBisBFTMyFhQGKwEVMzIWFAYjISImNDY7ATUjIiY0NjsBNSMiJjQ2OwE1IyImNDaWA+gVHR0VMjIVHR0VMjIVHR0VMjIVHR0V/BgVHR0VMjIVHR0VMjIVHR0VMjIVHR0ETB0qHcgdKh3IHSodyB0qHR0qHcgdKh3IHSodyB0qHQAAAAYBLAAFA+gEowAHAA0AEwAZAB8AKgAAAR4BBgcuATYBMhYVIiYlFAYjNDYBMhYVIiYlFAYjNDYDFRQGIiY9ARYzMgKKVz8/V1c/P/75fLB8sAK8sHyw/cB8sHywArywfLCwHSodKAMRBKNDsrJCQrKy/sCwfLB8fLB8sP7UsHywfHywfLD+05AVHR0VjgQAAAH/tQDIBJQDgQBCAAABNzYXAR4BBw4BKwEyFRQOBCsBIhE0NyYiBxYVECsBIi4DNTQzIyImJyY2NwE2HwEeAQ4BLwEHIScHBi4BN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@@ -1594,7 +1591,7 @@ div.tocify {
<h1 class="title toc-ignore">Introduction to mkin</h1>
<h4 class="author">Johannes Ranke</h4>
-<h4 class="date">Last change 15 February 2021 (rebuilt 2021-07-23)</h4>
+<h4 class="date">Last change 15 February 2021 (rebuilt 2021-09-16)</h4>
</div>
diff --git a/vignettes/mkin.rmd b/vignettes/mkin.rmd
index 8fcb5f9e..215fdb4c 100644
--- a/vignettes/mkin.rmd
+++ b/vignettes/mkin.rmd
@@ -16,7 +16,7 @@ vignette: >
---
[Wissenschaftlicher Berater, Kronacher Str. 12, 79639 Grenzach-Wyhlen, Germany](https://www.jrwb.de)<br />
-[Privatdozent at the University of Bremen](http://chem.uft.uni-bremen.de/ranke/)
+Privatdozent at the University of Freiburg
```{r, include = FALSE}
require(knitr)
diff --git a/vignettes/references.bib b/vignettes/references.bib
index 66885526..2ee2ef2b 100644
--- a/vignettes/references.bib
+++ b/vignettes/references.bib
@@ -1,6 +1,3 @@
-% This file was originally created with JabRef 2.7b.
-% Encoding: ISO8859_1
-
@BOOK{bates1988,
title = {Nonlinear regression and its applications},
publisher = {Wiley-Interscience},
@@ -97,7 +94,7 @@
@Techreport{ranke2014,
title = {{Prüfung und Validierung von Modellierungssoftware als Alternative zu
ModelMaker 4.0}},
- author = {J. Ranke},
+ author = {J. Ranke},
year = 2014,
institution = {Umweltbundesamt},
volume = {Projektnummer 27452}
@@ -136,6 +133,19 @@
}
+@Article{ranke2021,
+ AUTHOR = {Ranke, Johannes and Wöltjen, Janina and Schmidt, Jana and Comets, Emmanuelle},
+ TITLE = {Taking Kinetic Evaluations of Degradation Data to the Next Level with Nonlinear Mixed-Effects Models},
+ JOURNAL = {Environments},
+ VOLUME = {8},
+ YEAR = {2021},
+ NUMBER = {8},
+ ARTICLE-NUMBER = {71},
+ URL = {https://www.mdpi.com/2076-3298/8/8/71},
+ ISSN = {2076-3298},
+ ABSTRACT = {When data on the degradation of a chemical substance have been collected in a number of environmental media (e.g., in different soils), two strategies can be followed for data evaluation. Currently, each individual dataset is evaluated separately, and representative degradation parameters are obtained by calculating averages of the kinetic parameters. However, such averages often take on unrealistic values if certain degradation parameters are ill-defined in some of the datasets. Moreover, the most appropriate degradation model is selected for each individual dataset, which is time consuming and then requires workarounds for averaging parameters from different models. Therefore, a simultaneous evaluation of all available data is desirable. If the environmental media are viewed as random samples from a population, an advanced strategy based on assumptions about the statistical distribution of the kinetic parameters across the population can be used. Here, we show the advantages of such simultaneous evaluations based on nonlinear mixed-effects models that incorporate such assumptions in the evaluation process. The advantages of this approach are demonstrated using synthetically generated data with known statistical properties and using publicly available experimental degradation data on two pesticidal active substances.},
+ DOI = {10.3390/environments8080071}
+}
@Article{gao11,
Title = {Improving uncertainty analysis in kinetic evaluations using iteratively reweighted least squares},
@@ -146,3 +156,21 @@
Volume = {45},
Type = {Journal}
}
+
+
+@article{efsa_2018_dimethenamid,
+ author = {EFSA},
+ issue = {4},
+ journal = {EFSA Journal},
+ pages = {5211},
+ title = {Peer review of the pesticide risk assessment of the active substance dimethenamid-P},
+ volume = {16},
+ year = {2018}
+}
+
+@techreport{dimethenamid_rar_2018_b8,
+ author = {{Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria}},
+ year = {2018},
+ title = {{Renewal Assessment Report Dimethenamid-P Volume 3 - B.8 Environmental fate and behaviour, Rev. 2 - November 2017}},
+ url = {https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716}
+}
diff --git a/vignettes/twa.html b/vignettes/twa.html
index 3d4ec0aa..25a4c396 100644
--- a/vignettes/twa.html
+++ b/vignettes/twa.html
@@ -253,7 +253,7 @@ code > span.er { color: #a61717; background-color: #e3d2d2; }
<h1 class="title toc-ignore">Calculation of time weighted average concentrations with mkin</h1>
<h4 class="author">Johannes Ranke</h4>
-<h4 class="date">Last change 18 September 2019 (rebuilt 2021-07-23)</h4>
+<h4 class="date">Last change 18 September 2019 (rebuilt 2021-09-16)</h4>
diff --git a/vignettes/web_only/dimethenamid_2018.html b/vignettes/web_only/dimethenamid_2018.html
new file mode 100644
index 00000000..cadbcdbf
--- /dev/null
+++ b/vignettes/web_only/dimethenamid_2018.html
@@ -0,0 +1,2115 @@
+<!DOCTYPE html>
+
+<html>
+
+<head>
+
+<meta charset="utf-8" />
+<meta name="generator" content="pandoc" />
+<meta http-equiv="X-UA-Compatible" content="IE=EDGE" />
+
+
+<meta name="author" content="Johannes Ranke" />
+
+
+<title>Example evaluations of the dimethenamid data from 2018</title>
+
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) 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P5wEBABkBAXAcIVHfzgDwr+ogoPDwoBXgoPDwqvrwoPAAMAFwAXBJkEmQAPABsAMQAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgUzMhYVETMyFgcDBiInAyY2OwERNDYB4+rWm1tbm9bq1ptbW5sBv+jFcnLF6MVycv58lgoPiRUKDd8NJg3fDQoViQ8EmVub1urWm1tbm9bq1ps7csXoxXJyxejFDQ8K/u0XEP7tEBABExAXARMKDwAAAAMAFwAXBJkEmQAPABsAMQAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JiUTFgYrAREUBisBIiY1ESMiJjcTNjIB4+rWm1tbm9bq1ptbW5sBv+jFcnLF6MVycv7n3w0KFYkPCpYKD4kVCg3fDSYEmVub1urWm1tbm9bq1ps7csXoxXJyxejFAf7tEBf+7QoPDwoBExcQARMQAAAAAAIAAAAABLAEsAAZADkAABMhMhYXExYVERQGBwYjISImJyY1EzQ3Ez4BBSEiBgcDBhY7ATIWHwEeATsBMjY/AT4BOwEyNicDLgHhAu4KEwO6BwgFDBn7tAweAgYBB7kDEwKX/dQKEgJXAgwKlgoTAiYCEwr6ChMCJgITCpYKDAJXAhIEsA4K/XQYGf5XDB4CBggEDRkBqRkYAowKDsgOC/4+Cw4OCpgKDg4KmAoODgsBwgsOAAMAFwAXBJkEmQAPABsAJwAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgUXFhQPAQYmNRE0NgHj6tabW1ub1urWm1tbmwG/6MVycsXoxXJy/ov9ERH9EBgYBJlbm9bq1ptbW5vW6tabO3LF6MVycsXoxV2+DCQMvgwLFQGQFQsAAQAXABcEmQSwACgAAAE3NhYVERQGIyEiJj8BJiMiDgEUHgEyPgE1MxQOAiIuAjQ+AjMyA7OHBwsPCv6WCwQHhW2BdMVycsXoxXKWW5vW6tabW1ub1nXABCSHBwQL/pYKDwsHhUxyxejFcnLFdHXWm1tbm9bq1ptbAAAAAAIAFwABBJkEsAAaADUAAAE3NhYVERQGIyEiJj8BJiMiDgEVIzQ+AjMyEzMUDgIjIicHBiY1ETQ2MyEyFg8BFjMyPgEDs4cHCw8L/pcLBAeGboF0xXKWW5vWdcDrllub1nXAnIYHCw8LAWgKBQiFboJ0xXIEJIcHBAv+lwsPCweGS3LFdHXWm1v9v3XWm1t2hggFCgFoCw8LB4VMcsUAAAAKAGQAAASwBLAADwAfAC8APwBPAF8AbwB/AI8AnwAAEyEyFhURFAYjISImNRE0NgUhIgYVERQWMyEyNjURNCYFMzIWHQEUBisBIiY9ATQ2MyEyFh0BFAYjISImPQE0NgczMhYdARQGKwEiJj0BNDYzITIWHQEUBiMhIiY9ATQ2BzMyFh0BFAYrASImPQE0NjMhMhYdARQGIyEiJj0BNDYHMzIWHQEUBisBIiY9ATQ2MyEyFh0BFAYjISImPQE0Nn0EGgoPDwr75goPDwPA/K4KDw8KA1IKDw/9CDIKDw8KMgoPD9IBwgoPDwr+PgoPD74yCg8PCjIKDw/SAcIKDw8K/j4KDw++MgoPDwoyCg8P0gHCCg8PCv4+Cg8PvjIKDw8KMgoPD9IBwgoPDwr+PgoPDwSwDwr7ggoPDwoEfgoPyA8K/K4KDw8KA1IKD2QPCjIKDw8KMgoPDwoyCg8PCjIKD8gPCjIKDw8KMgoPDwoyCg8PCjIKD8gPCjIKDw8KMgoPDwoyCg8PCjIKD8gPCjIKDw8KMgoPDwoyCg8PCjIKDwAAAAACAAAAAARMBLAAGQAjAAABNTQmIyEiBh0BIyIGFREUFjMhMjY1ETQmIyE1NDY7ATIWHQEDhHVT/tRSdmQpOzspA4QpOzsp/ageFMgUHgMgyFN1dlLIOyn9qCk7OykCWCk7lhUdHRWWAAIAZAAABEwETAAJADcAABMzMhYVESMRNDYFMhcWFREUBw4DIyIuAScuAiMiBwYjIicmNRE+ATc2HgMXHgIzMjc2fTIKD2QPA8AEBRADIUNAMRwaPyonKSxHHlVLBwgGBQ4WeDsXKC4TOQQpLUUdZ1AHBEwPCvvNBDMKDzACBhH+WwYGO1AkDQ0ODg8PDzkFAwcPAbY3VwMCAwsGFAEODg5XCAAAAwAAAAAEsASXACEAMQBBAAAAMh4CFREUBisBIiY1ETQuASAOARURFAYrASImNRE0PgEDMzIWFREUBisBIiY1ETQ2ITMyFhURFAYrASImNRE0NgHk6N6jYw8KMgoPjeT++uSNDwoyCg9joyqgCAwMCKAIDAwCYKAIDAwIoAgMDASXY6PedP7UCg8PCgEsf9FyctF//tQKDw8KASx03qP9wAwI/jQIDAwIAcwIDAwI/jQIDAwIAcwIDAAAAAACAAAA0wRHA90AFQA5AAABJTYWFREUBiclJisBIiY1ETQ2OwEyBTc2Mh8BFhQPARcWFA8BBiIvAQcGIi8BJjQ/AScmND8BNjIXAUEBAgkMDAn+/hUZ+goPDwr6GQJYeAcUByIHB3h4BwciBxQHeHgHFAciBwd3dwcHIgcUBwMurAYHCv0SCgcGrA4PCgFeCg+EeAcHIgcUB3h4BxQHIgcHd3cHByIHFAd4eAcUByIICAAAAAACAAAA0wNyA90AFQAvAAABJTYWFREUBiclJisBIiY1ETQ2OwEyJTMWFxYVFAcGDwEiLwEuATc2NTQnJjY/ATYBQQECCQwMCf7+FRn6Cg8PCvoZAdIECgZgWgYLAwkHHQcDBkhOBgMIHQcDLqwGBwr9EgoHBqwODwoBXgoPZAEJgaGafwkBAQYXBxMIZ36EaggUBxYFAAAAAAMAAADEBGID7AAbADEASwAAATMWFxYVFAYHBgcjIi8BLgE3NjU0JicmNj8BNgUlNhYVERQGJyUmKwEiJjURNDY7ATIlMxYXFhUUBwYPASIvAS4BNzY1NCcmNj8BNgPHAwsGh0RABwoDCQcqCAIGbzs3BgIJKgf9ggECCQwMCf7+FRn6Cg8PCvoZAdIECgZgWgYLAwkHHQcDBkhOBgMIHQcD7AEJs9lpy1QJAQYiBhQIlrJarEcJFAYhBb6sBgcK/RIKBwasDg8KAV4KD2QBCYGhmn8JAQEGFwcTCGd+hGoIFQYWBQAAAAANAAAAAASwBLAACQAVABkAHQAhACUALQA7AD8AQwBHAEsATwAAATMVIxUhFSMRIQEjFTMVIREjESM1IQURIREhESERBSM1MwUjNTMBMxEhETM1MwEzFSMVIzUjNTM1IzUhBREhEQcjNTMFIzUzASM1MwUhNSEB9GRk/nBkAfQCvMjI/tTIZAJY+7QBLAGQASz84GRkArxkZP1EyP4MyGQB9MhkyGRkyAEs/UQBLGRkZAOEZGT+DGRkAfT+1AEsA4RkZGQCWP4MZMgBLAEsyGT+1AEs/tQBLMhkZGT+DP4MAfRk/tRkZGRkyGTI/tQBLMhkZGT+1GRkZAAAAAAJAAAAAASwBLAAAwAHAAsADwATABcAGwAfACMAADcjETMTIxEzASMRMxMjETMBIxEzASE1IRcjNTMXIzUzBSM1M2RkZMhkZAGQyMjIZGQBLMjI/OD+1AEsyGRkyGRkASzIyMgD6PwYA+j8GAPo/BgD6PwYA+j7UGRkW1tbW1sAAAIAAAAKBKYEsAANABUAAAkBFhQHAQYiJwETNDYzBCYiBhQWMjYB9AKqCAj+MAgUCP1WAQ8KAUM7Uzs7UzsEsP1WCBQI/jAICAKqAdsKD807O1Q7OwAAAAADAAAACgXSBLAADQAZACEAAAkBFhQHAQYiJwETNDYzIQEWFAcBBiIvAQkBBCYiBhQWMjYB9AKqCAj+MAgUCP1WAQ8KAwYCqggI/jAIFAg4Aaj9RP7TO1M7O1M7BLD9VggUCP4wCAgCqgHbCg/9VggUCP4wCAg4AaoCvM07O1Q7OwAAAAABAGQAAASwBLAAJgAAASEyFREUDwEGJjURNCYjISIPAQYWMyEyFhURFAYjISImNRE0PwE2ASwDOUsSQAgKDwr9RBkSQAgFCgK8Cg8PCvyuCg8SixIEsEv8fBkSQAgFCgO2Cg8SQAgKDwr8SgoPDwoDzxkSixIAAAABAMj//wRMBLAACgAAEyEyFhURCQERNDb6AyAVHf4+/j4dBLAdFfuCAbz+QwR/FR0AAAAAAwAAAAAEsASwABUARQBVAAABISIGBwMGHwEeATMhMjY/ATYnAy4BASMiBg8BDgEjISImLwEuASsBIgYVERQWOwEyNj0BNDYzITIWHQEUFjsBMjY1ETQmASEiBg8BBhYzITI2LwEuAQM2/kQLEAFOBw45BhcKAcIKFwY+DgdTARABVpYKFgROBBYK/doKFgROBBYKlgoPDwqWCg8PCgLuCg8PCpYKDw/+sf4MChMCJgILCgJYCgsCJgITBLAPCv7TGBVsCQwMCWwVGAEtCg/+cA0JnAkNDQmcCQ0PCv12Cg8PCpYKDw8KlgoPDwoCigoP/agOCpgKDg4KmAoOAAAAAAQAAABkBLAETAAdACEAKQAxAAABMzIeAh8BMzIWFREUBiMhIiY1ETQ2OwE+BAEVMzUEIgYUFjI2NCQyFhQGIiY0AfTIOF00JAcGlik7Oyn8GCk7OymWAgknM10ByGT+z76Hh76H/u9WPDxWPARMKTs7FRQ7Kf2oKTs7KQJYKTsIG0U1K/7UZGRGh76Hh74IPFY8PFYAAAAAAgA1AAAEsASvACAAIwAACQEWFx4BHwEVITUyNi8BIQYHBh4CMxUhNTY3PgE/AQEDIQMCqQGBFCgSJQkK/l81LBFS/nk6IgsJKjIe/pM4HAwaBwcBj6wBVKIEr/waMioTFQECQkJXLd6RWSIuHAxCQhgcDCUNDQPu/VoByQAAAAADAGQAAAPwBLAAJwAyADsAAAEeBhUUDgMjITU+ATURNC4EJzUFMh4CFRQOAgclMzI2NTQuAisBETMyNjU0JisBAvEFEzUwOyodN1htbDD+DCk7AQYLFyEaAdc5dWM+Hy0tEP6Pi05pESpTPnbYUFJ9Xp8CgQEHGB0zOlIuQ3VONxpZBzMoAzsYFBwLEAkHRwEpSXNDM1s6KwkxYUopOzQb/K5lUFqBAAABAMgAAANvBLAAGQAAARcOAQcDBhYXFSE1NjcTNjQuBCcmJzUDbQJTQgeECSxK/gy6Dq0DAw8MHxUXDQYEsDkTNSj8uTEoBmFhEFIDQBEaExAJCwYHAwI5AAAAAAL/tQAABRQEsAAlAC8AAAEjNC4FKwERFBYfARUhNTI+AzURIyIOBRUjESEFIxEzByczESM3BRQyCAsZEyYYGcgyGRn+cAQOIhoWyBkYJhMZCwgyA+j7m0tLfX1LS30DhBUgFQ4IAwH8rhYZAQJkZAEFCRUOA1IBAwgOFSAVASzI/OCnpwMgpwACACH/tQSPBLAAJQAvAAABIzQuBSsBERQWHwEVITUyPgM1ESMiDgUVIxEhEwc1IRUnNxUhNQRMMggLGRMmGBnIMhkZ/nAEDiIaFsgZGCYTGQsIMgPoQ6f84KenAyADhBUgFQ4IAwH9dhYZAQJkZAEFCRUOAooBAwgOFSAVASz7gn1LS319S0sABAAAAAAEsARMAA8AHwAvAD8AABMhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2EyEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYyAlgVHR0V/agVHR0VA+gVHR0V/BgVHR0VAyAVHR0V/OAVHR0VBEwVHR0V+7QVHR0ETB0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR0ABAAAAAAEsARMAA8AHwAvAD8AABMhMhYdARQGIyEiJj0BNDYDITIWHQEUBiMhIiY9ATQ2EyEyFh0BFAYjISImPQE0NgMhMhYdARQGIyEiJj0BNDb6ArwVHR0V/UQVHR2zBEwVHR0V+7QVHR3dArwVHR0V/UQVHR2zBEwVHR0V+7QVHR0ETB0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR3+1B0VZBUdHRVkFR0ABAAAAAAEsARMAA8AHwAvAD8AAAE1NDYzITIWHQEUBiMhIiYBNTQ2MyEyFh0BFAYjISImEzU0NjMhMhYdARQGIyEiJgE1NDYzITIWHQEUBiMhIiYB9B0VAlgVHR0V/agVHf5wHRUD6BUdHRX8GBUdyB0VAyAVHR0V/OAVHf7UHRUETBUdHRX7tBUdA7ZkFR0dFWQVHR3+6WQVHR0VZBUdHf7pZBUdHRVkFR0d/ulkFR0dFWQVHR0AAAQAAAAABLAETAAPAB8ALwA/AAATITIWHQEUBiMhIiY9ATQ2EyEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2MgRMFR0dFfu0FR0dFQRMFR0dFfu0FR0dFQRMFR0dFfu0FR0dFQRMFR0dFfu0FR0dBEwdFWQVHR0VZBUd/tQdFWQVHR0VZBUd/tQdFWQVHR0VZBUd/tQdFWQVHR0VZBUdAAgAAAAABLAETAAPAB8ALwA/AE8AXwBvAH8AABMzMhYdARQGKwEiJj0BNDYpATIWHQEUBiMhIiY9ATQ2ATMyFh0BFAYrASImPQE0NikBMhYdARQGIyEiJj0BNDYBMzIWHQEUBisBIiY9ATQ2KQEyFh0BFAYjISImPQE0NgEzMhYdARQGKwEiJj0BNDYpATIWHQEUBiMhIiY9ATQ2MmQVHR0VZBUdHQFBAyAVHR0V/OAVHR3+6WQVHR0VZBUdHQFBAyAVHR0V/OAVHR3+6WQVHR0VZBUdHQFBAyAVHR0V/OAVHR3+6WQVHR0VZBUdHQFBAyAVHR0V/OAVHR0ETB0VZBUdHRVkFR0dFWQVHR0VZBUd/tQdFWQVHR0VZBUdHRVkFR0dFWQVHf7UHRVkFR0dFWQVHR0VZBUdHRVkFR3+1B0VZBUdHRVkFR0dFWQVHR0VZBUdAAAG/5wAAASwBEwAAwATACMAKgA6AEoAACEjETsCMhYdARQGKwEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2BQc1IzUzNQUhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2AZBkZJZkFR0dFWQVHR0VAfQVHR0V/gwVHR3++qfIyAHCASwVHR0V/tQVHR0VAlgVHR0V/agVHR0ETB0VZBUdHRVkFR3+1B0VZBUdHRVkFR36fUtkS68dFWQVHR0VZBUd/tQdFWQVHR0VZBUdAAAABgAAAAAFFARMAA8AEwAjACoAOgBKAAATMzIWHQEUBisBIiY9ATQ2ASMRMwEhMhYdARQGIyEiJj0BNDYFMxUjFSc3BSEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYyZBUdHRVkFR0dA2dkZPyuAfQVHR0V/gwVHR0EL8jIp6f75gEsFR0dFf7UFR0dFQJYFR0dFf2oFR0dBEwdFWQVHR0VZBUd+7QETP7UHRVkFR0dFWQVHchkS319rx0VZBUdHRVkFR3+1B0VZBUdHRVkFR0AAAAAAgAAAMgEsAPoAA8AEgAAEyEyFhURFAYjISImNRE0NgkCSwLuHywsH/0SHywsBIT+1AEsA+gsH/12HywsHwKKHyz9RAEsASwAAwAAAAAEsARMAA8AFwAfAAATITIWFREUBiMhIiY1ETQ2FxE3BScBExEEMhYUBiImNCwEWBIaGhL7qBIaGkr3ASpKASXs/NJwTk5wTgRMGhL8DBIaGhID9BIaZP0ftoOcAT7+4AH0dE5vT09vAAAAAAIA2wAFBDYEkQAWAB4AAAEyHgEVFAcOAQ8BLgQnJjU0PgIWIgYUFjI2NAKIdcZzRkWyNjYJIV5YbSk8RHOft7eCgreCBJF4ynVzj23pPz4IIWZomEiEdVijeUjDgriBgbgAAAACABcAFwSZBJkADwAXAAAAMh4CFA4CIi4CND4BAREiDgEUHgEB4+rWm1tbm9bq1ptbW5sBS3TFcnLFBJlbm9bq1ptbW5vW6tab/G8DVnLF6MVyAAACAHUAAwPfBQ8AGgA1AAABHgYVFA4DBy4DNTQ+BQMOAhceBBcWNj8BNiYnLgInJjc2IyYCKhVJT1dOPiUzVnB9P1SbfEokP0xXUEm8FykoAwEbITEcExUWAgYCCQkFEikMGiACCAgFD0iPdXdzdYdFR4BeRiYEBTpjl1lFh3ZzeHaQ/f4hS4I6JUEnIw4IBwwQIgoYBwQQQSlZtgsBAAAAAwAAAAAEywRsAAwAKgAvAAABNz4CHgEXHgEPAiUhMhcHISIGFREUFjMhMjY9ATcRFAYjISImNRE0NgkBBzcBA+hsAgYUFR0OFgoFBmz9BQGQMje7/pApOzspAfQpO8i7o/5wpbm5Azj+lqE3AWMD9XMBAgIEDw4WKgsKc8gNuzsp/gwpOzsptsj+tKW5uaUBkKW5/tf+ljKqAWMAAgAAAAAEkwRMABsANgAAASEGByMiBhURFBYzITI2NTcVFAYjISImNRE0NgUBFhQHAQYmJzUmDgMHPgY3NT4BAV4BaaQ0wyk7OykB9Ck7yLml/nClubkCfwFTCAj+rAcLARo5ZFRYGgouOUlARioTAQsETJI2Oyn+DCk7OymZZ6W5uaUBkKW5G/7TBxUH/s4GBAnLAQINFjAhO2JBNB0UBwHSCgUAAAAAAgAAAAAEnQRMAB0ANQAAASEyFwchIgYVERQWMyEyNj0BNxUUBiMhIiY1ETQ2CQE2Mh8BFhQHAQYiLwEmND8BNjIfARYyAV4BXjxDsv6jKTs7KQH0KTvIuaX+cKW5uQHKAYsHFQdlBwf97QcVB/gHB2UHFQdvCBQETBexOyn+DCk7OylFyNulubmlAZCluf4zAYsHB2UHFQf97AcH+AcVB2UHB28HAAAAAQAKAAoEpgSmADsAAAkBNjIXARYGKwEVMzU0NhcBFhQHAQYmPQEjFTMyFgcBBiInASY2OwE1IxUUBicBJjQ3ATYWHQEzNSMiJgE+AQgIFAgBBAcFCqrICggBCAgI/vgICsiqCgUH/vwIFAj++AgFCq/ICgj++AgIAQgICsivCgUDlgEICAj++AgKyK0KBAf+/AcVB/73BwQKrcgKCP74CAgBCAgKyK0KBAcBCQcVBwEEBwQKrcgKAAEAyAAAA4QETAAZAAATMzIWFREBNhYVERQGJwERFAYrASImNRE0NvpkFR0B0A8VFQ/+MB0VZBUdHQRMHRX+SgHFDggV/BgVCA4Bxf5KFR0dFQPoFR0AAAABAAAAAASwBEwAIwAAEzMyFhURATYWFREBNhYVERQGJwERFAYnAREUBisBIiY1ETQ2MmQVHQHQDxUB0A8VFQ/+MBUP/jAdFWQVHR0ETB0V/koBxQ4IFf5KAcUOCBX8GBUIDgHF/koVCA4Bxf5KFR0dFQPoFR0AAAABAJ0AGQSwBDMAFQAAAREUBicBERQGJwEmNDcBNhYVEQE2FgSwFQ/+MBUP/hQPDwHsDxUB0A8VBBr8GBUIDgHF/koVCA4B4A4qDgHgDggV/koBxQ4IAAAAAQDIABYEMwQ2AAsAABMBFhQHAQYmNRE0NvMDLhIS/NISGRkEMv4OCx4L/g4LDhUD6BUOAAIAyABkA4QD6AAPAB8AABMzMhYVERQGKwEiJjURNDYhMzIWFREUBisBIiY1ETQ2+sgVHR0VyBUdHQGlyBUdHRXIFR0dA+gdFfzgFR0dFQMgFR0dFfzgFR0dFQMgFR0AAAEAyABkBEwD6AAPAAABERQGIyEiJjURNDYzITIWBEwdFfzgFR0dFQMgFR0DtvzgFR0dFQMgFR0dAAAAAAEAAAAZBBMEMwAVAAABETQ2FwEWFAcBBiY1EQEGJjURNDYXAfQVDwHsDw/+FA8V/jAPFRUPAmQBthUIDv4gDioO/iAOCBUBtv47DggVA+gVCA4AAAH//gACBLMETwAjAAABNzIWFRMUBiMHIiY1AwEGJjUDAQYmNQM0NhcBAzQ2FwEDNDYEGGQUHgUdFWQVHQL+MQ4VAv4yDxUFFQ8B0gIVDwHSAh0ETgEdFfwYFR0BHRUBtf46DwkVAbX+OQ4JFAPoFQkP/j4BthQJDv49AbYVHQAAAQEsAAAD6ARMABkAAAEzMhYVERQGKwEiJjURAQYmNRE0NhcBETQ2A1JkFR0dFWQVHf4wDxUVDwHQHQRMHRX8GBUdHRUBtv47DggVA+gVCA7+OwG2FR0AAAIAZADIBLAESAALABsAAAkBFgYjISImNwE2MgEhMhYdARQGIyEiJj0BNDYCrgH1DwkW++4WCQ8B9Q8q/fcD6BUdHRX8GBUdHQQ5/eQPFhYPAhwP/UgdFWQVHR0VZBUdAAEAiP/8A3UESgAFAAAJAgcJAQN1/qABYMX92AIoA4T+n/6fxgIoAiYAAAAAAQE7//wEKARKAAUAAAkBJwkBNwQo/dnGAWH+n8YCI/3ZxgFhAWHGAAIAFwAXBJkEmQAPADMAAAAyHgIUDgIiLgI0PgEFIyIGHQEjIgYdARQWOwEVFBY7ATI2PQEzMjY9ATQmKwE1NCYB4+rWm1tbm9bq1ptbW5sBfWQVHZYVHR0Vlh0VZBUdlhUdHRWWHQSZW5vW6tabW1ub1urWm7odFZYdFWQVHZYVHR0Vlh0VZBUdlhUdAAAAAAIAFwAXBJkEmQAPAB8AAAAyHgIUDgIiLgI0PgEBISIGHQEUFjMhMjY9ATQmAePq1ptbW5vW6tabW1ubAkX+DBUdHRUB9BUdHQSZW5vW6tabW1ub1urWm/5+HRVkFR0dFWQVHQACABcAFwSZBJkADwAzAAAAMh4CFA4CIi4CND4BBCIPAScmIg8BBhQfAQcGFB8BFjI/ARcWMj8BNjQvATc2NC8BAePq1ptbW5vW6tabW1ubAeUZCXh4CRkJjQkJeHgJCY0JGQl4eAkZCY0JCXh4CQmNBJlbm9bq1ptbW5vW6tabrQl4eAkJjQkZCXh4CRkJjQkJeHgJCY0JGQl4eAkZCY0AAgAXABcEmQSZAA8AJAAAADIeAhQOAiIuAjQ+AQEnJiIPAQYUHwEWMjcBNjQvASYiBwHj6tabW1ub1urWm1tbmwEVVAcVCIsHB/IHFQcBdwcHiwcVBwSZW5vW6tabW1ub1urWm/4xVQcHiwgUCPEICAF3BxUIiwcHAAAAAAMAFwAXBJkEmQAPADsASwAAADIeAhQOAiIuAjQ+AQUiDgMVFDsBFjc+ATMyFhUUBgciDgUHBhY7ATI+AzU0LgMTIyIGHQEUFjsBMjY9ATQmAePq1ptbW5vW6tabW1ubAT8dPEIyIRSDHgUGHR8UFw4TARkOGhITDAIBDQ6tBx4oIxgiM0Q8OpYKDw8KlgoPDwSZW5vW6tabW1ub1urWm5ELHi9PMhkFEBQQFRIXFgcIBw4UHCoZCBEQKDhcNi9IKhsJ/eMPCpYKDw8KlgoPAAADABcAFwSZBJkADwAfAD4AAAAyHgIUDgIiLgI0PgEFIyIGHQEUFjsBMjY9ATQmAyMiBh0BFBY7ARUjIgYdARQWMyEyNj0BNCYrARE0JgHj6tabW1ub1urWm1tbmwGWlgoPDwqWCg8PCvoKDw8KS0sKDw8KAV4KDw8KSw8EmVub1urWm1tbm9bq1ptWDwqWCg8PCpYKD/7UDwoyCg/IDwoyCg8PCjIKDwETCg8AAgAAAAAEsASwAC8AXwAAATMyFh0BHgEXMzIWHQEUBisBDgEHFRQGKwEiJj0BLgEnIyImPQE0NjsBPgE3NTQ2ExUUBisBIiY9AQ4BBzMyFh0BFAYrAR4BFzU0NjsBMhYdAT4BNyMiJj0BNDY7AS4BAg2WCg9nlxvCCg8PCsIbl2cPCpYKD2eXG8IKDw8KwhuXZw+5DwqWCg9EZheoCg8PCqgXZkQPCpYKD0RmF6gKDw8KqBdmBLAPCsIbl2cPCpYKD2eXG8IKDw8KwhuXZw8KlgoPZ5cbwgoP/s2oCg8PCqgXZkQPCpYKD0RmF6gKDw8KqBdmRA8KlgoPRGYAAwAXABcEmQSZAA8AGwA/AAAAMh4CFA4CIi4CND4BBCIOARQeATI+ATQmBxcWFA8BFxYUDwEGIi8BBwYiLwEmND8BJyY0PwE2Mh8BNzYyAePq1ptbW5vW6tabW1ubAb/oxXJyxejFcnKaQAcHfHwHB0AHFQd8fAcVB0AHB3x8BwdABxUHfHwHFQSZW5vW6tabW1ub1urWmztyxejFcnLF6MVaQAcVB3x8BxUHQAcHfHwHB0AHFQd8fAcVB0AHB3x8BwAAAAMAFwAXBJkEmQAPABsAMAAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgcXFhQHAQYiLwEmND8BNjIfATc2MgHj6tabW1ub1urWm1tbmwG/6MVycsXoxXJyg2oHB/7ACBQIyggIagcVB0/FBxUEmVub1urWm1tbm9bq1ps7csXoxXJyxejFfWoHFQf+vwcHywcVB2oICE/FBwAAAAMAFwAXBJkEmQAPABgAIQAAADIeAhQOAiIuAjQ+AQUiDgEVFBcBJhcBFjMyPgE1NAHj6tabW1ub1urWm1tbmwFLdMVyQQJLafX9uGhzdMVyBJlbm9bq1ptbW5vW6tabO3LFdHhpAktB0P24PnLFdHMAAAAAAQAXAFMEsAP5ABUAABMBNhYVESEyFh0BFAYjIREUBicBJjQnAgoQFwImFR0dFf3aFxD99hACRgGrDQoV/t0dFcgVHf7dFQoNAasNJgAAAAABAAAAUwSZA/kAFQAACQEWFAcBBiY1ESEiJj0BNDYzIRE0NgJ/AgoQEP32EBf92hUdHRUCJhcD8f5VDSYN/lUNChUBIx0VyBUdASMVCgAAAAEAtwAABF0EmQAVAAAJARYGIyERFAYrASImNREhIiY3ATYyAqoBqw0KFf7dHRXIFR3+3RUKDQGrDSYEif32EBf92hUdHRUCJhcQAgoQAAAAAQC3ABcEXQSwABUAAAEzMhYVESEyFgcBBiInASY2MyERNDYCJsgVHQEjFQoN/lUNJg3+VQ0KFQEjHQSwHRX92hcQ/fYQEAIKEBcCJhUdAAABAAAAtwSZBF0AFwAACQEWFAcBBiY1EQ4DBz4ENxE0NgJ/AgoQEP32EBdesKWBJAUsW4fHfhcEVf5VDSYN/lUNChUBIwIkRHVNabGdcUYHAQYVCgACAAAAAASwBLAAFQArAAABITIWFREUBi8BBwYiLwEmND8BJyY2ASEiJjURNDYfATc2Mh8BFhQPARcWBgNSASwVHRUOXvkIFAhqBwf5Xg4I/iH+1BUdFQ5e+QgUCGoHB/leDggEsB0V/tQVCA5e+QcHaggUCPleDhX7UB0VASwVCA5e+QcHaggUCPleDhUAAAACAEkASQRnBGcAFQArAAABFxYUDwEXFgYjISImNRE0Nh8BNzYyASEyFhURFAYvAQcGIi8BJjQ/AScmNgP2agcH+V4OCBX+1BUdFQ5e+QgU/QwBLBUdFQ5e+QgUCGoHB/leDggEYGoIFAj5Xg4VHRUBLBUIDl75B/3xHRX+1BUIDl75BwdqCBQI+V4OFQAAAAADABcAFwSZBJkADwAfAC8AAAAyHgIUDgIiLgI0PgEFIyIGFxMeATsBMjY3EzYmAyMiBh0BFBY7ATI2PQE0JgHj6tabW1ub1urWm1tbmwGz0BQYBDoEIxQ2FCMEOgQYMZYKDw8KlgoPDwSZW5vW6tabW1ub1urWm7odFP7SFB0dFAEuFB3+DA8KlgoPDwqWCg8AAAAABQAAAAAEsASwAEkAVQBhAGgAbwAAATIWHwEWHwEWFxY3Nj8BNjc2MzIWHwEWHwIeATsBMhYdARQGKwEiBh0BIREjESE1NCYrASImPQE0NjsBMjY1ND8BNjc+BAUHBhY7ATI2LwEuAQUnJgYPAQYWOwEyNhMhIiY1ESkBERQGIyERAQQJFAUFFhbEFQ8dCAsmxBYXERUXMA0NDgQZCAEPCj0KDw8KMgoP/nDI/nAPCjIKDw8KPQsOCRkFDgIGFRYfAp2mBwQK2woKAzMDEP41sQgQAzMDCgrnCwMe/okKDwGQAlgPCv6JBLAEAgIKDXYNCxUJDRZ2DQoHIREQFRh7LAkLDwoyCg8PCq8BLP7UrwoPDwoyCg8GBQQwgBkUAwgWEQ55ogcKDgqVCgSqnQcECo8KDgr8cg8KAXf+iQoPAZAAAAAAAgAAAAwErwSmACsASQAAATYWFQYCDgQuAScmByYOAQ8BBiY1NDc+ATc+AScuAT4BNz4GFyYGBw4BDwEOBAcOARY2Nz4CNz4DNz4BBI0IGgItQmxhi2KORDg9EQQRMxuZGhYqCFUYEyADCQIQOjEnUmFch3vAJQgdHyaiPT44XHRZUhcYDhItIRmKcVtGYWtbKRYEBKYDEwiy/t3IlVgxEQgLCwwBAQIbG5kYEyJAJghKFRE8Hzdff4U/M0o1JSMbL0QJGCYvcSEhHjZST2c1ODwEJygeW0AxJUBff1UyFAABAF0AHgRyBM8ATwAAAQ4BHgQXLgc+ATceAwYHDgQHBicmNzY3PgQuAScWDgMmJy4BJyY+BDcGHgM3PgEuAicmPgMCjScfCic4R0IgBBsKGAoQAwEJEg5gikggBhANPkpTPhZINx8SBgsNJysiCRZOQQoVNU1bYC9QZwICBAUWITsoCAYdJzIYHw8YIiYHDyJJYlkEz0OAZVxEOSQMBzgXOB42IzElKRIqg5Gnl0o3Z0c6IAYWCwYNAwQFIDhHXGF1OWiqb0sdBxUknF0XNTQ8PEUiNWNROBYJDS5AQVUhVZloUSkAAAAAA//cAGoE1ARGABsAPwBRAAAAMh4FFA4FIi4FND4EBSYGFxYVFAYiJjU0NzYmBwYHDgEXHgQyPgM3NiYnJgUHDgEXFhcWNj8BNiYnJicuAQIGpJ17bk85HBw6T257naKde25POhwcOU9uewIPDwYIGbD4sBcIBw5GWg0ECxYyWl+DiINfWjIWCwQMWv3/Iw8JCSU4EC0OIw4DDywtCyIERi1JXGJcSSpJXGJcSS0tSVxiXEkqSVxiXEncDwYTOT58sLB8OzcTBg9FcxAxEiRGXkQxMEVeRSQSMRF1HiQPLxJEMA0EDyIPJQ8sSRIEAAAABP/cAAAE1ASwABQAJwA7AEwAACEjNy4ENTQ+BTMyFzczEzceARUUDgMHNz4BNzYmJyYlBgcOARceBBc3LgE1NDc2JhcHDgEXFhcWNj8CJyYnLgECUJQfW6l2WSwcOU9ue51SPUEglCYvbIknUGqYUi5NdiYLBAw2/VFGWg0ECxIqSExoNSlrjxcIB3wjDwkJJTgQLQ4MFgMsLQsieBRhdHpiGxVJXGJcSS0Pef5StVXWNBpacm5jGq0xiD8SMRFGckVzEDESHjxRQTkNmhKnbjs3EwZwJA8vEkQwDQQPC1YELEkSBAAAAAP/ngAABRIEqwALABgAKAAAJwE2FhcBFgYjISImJSE1NDY7ATIWHQEhAQczMhYPAQ4BKwEiJi8BJjZaAoIUOBQCghUbJfryJRsBCgFZDwqWCg8BWf5DaNAUGAQ6BCMUNhQjBDoEGGQEKh8FIfvgIEdEhEsKDw8KSwLT3x0U/BQdHRT8FB0AAAABAGQAFQSwBLAAKAAAADIWFREBHgEdARQGJyURFh0BFAYvAQcGJj0BNDcRBQYmPQE0NjcBETQCTHxYAWsPFhgR/plkGhPNzRMaZP6ZERgWDwFrBLBYPv6t/rsOMRQpFA0M+f75XRRAFRAJgIAJEBVAFF0BB/kMDRQpFDEOAUUBUz4AAAARAAAAAARMBLAAHQAnACsALwAzADcAOwA/AEMARwBLAE8AUwBXAFsAXwBjAAABMzIWHQEzMhYdASE1NDY7ATU0NjsBMhYdASE1NDYBERQGIyEiJjURFxUzNTMVMzUzFTM1MxUzNTMVMzUFFTM1MxUzNTMVMzUzFTM1MxUzNQUVMzUzFTM1MxUzNTMVMzUzFTM1A1JkFR0yFR37tB0VMh0VZBUdAfQdAQ8dFfwYFR1kZGRkZGRkZGRk/HxkZGRkZGRkZGT8fGRkZGRkZGRkZASwHRUyHRWWlhUdMhUdHRUyMhUd/nD9EhUdHRUC7shkZGRkZGRkZGRkyGRkZGRkZGRkZGTIZGRkZGRkZGRkZAAAAAMAAAAZBXcElwAZACUANwAAARcWFA8BBiY9ASMBISImPQE0NjsBATM1NDYBBycjIiY9ATQ2MyEBFxYUDwEGJj0BIyc3FzM1NDYEb/kPD/kOFZ/9qP7dFR0dFdECWPEV/amNetEVHR0VASMDGvkPD/kOFfG1jXqfFQSN5g4qDuYOCBWW/agdFWQVHQJYlhUI/piNeh0VZBUd/k3mDioO5g4IFZa1jXqWFQgAAAABAAAAAASwBEwAEgAAEyEyFhURFAYjIQERIyImNRE0NmQD6Ck7Oyn9rP7QZCk7OwRMOyn9qCk7/tQBLDspAlgpOwAAAAMAZAAABEwEsAAJABMAPwAAEzMyFh0BITU0NiEzMhYdASE1NDYBERQOBSIuBTURIRUUFRwBHgYyPgYmNTQ9AZbIFR3+1B0C0cgVHf7UHQEPBhgoTGacwJxmTCgYBgEsAwcNFB8nNkI2Jx8TDwUFAQSwHRX6+hUdHRX6+hUd/nD+1ClJalZcPigoPlxWakkpASz6CRIVKyclIRsWEAgJEBccISUnKhURCPoAAAAB//8A1ARMA8IABQAAAQcJAScBBEzG/p/+n8UCJwGbxwFh/p/HAicAAQAAAO4ETQPcAAUAAAkCNwkBBE392v3ZxgFhAWEDFf3ZAifH/p8BYQAAAAAC/1EAZAVfA+gAFAApAAABITIWFREzMhYPAQYiLwEmNjsBESElFxYGKwERIRchIiY1ESMiJj8BNjIBlALqFR2WFQgO5g4qDuYOCBWW/oP+HOYOCBWWAYHX/RIVHZYVCA7mDioD6B0V/dkVDvkPD/kOFQGRuPkOFf5wyB0VAiYVDvkPAAABAAYAAASeBLAAMAAAEzMyFh8BITIWBwMOASMhFyEyFhQGKwEVFAYiJj0BIRUUBiImPQEjIiYvAQMjIiY0NjheERwEJgOAGB4FZAUsIf2HMAIXFR0dFTIdKh3+1B0qHR8SHQYFyTYUHh4EsBYQoiUY/iUVK8gdKh0yFR0dFTIyFR0dFTIUCQoDwR0qHQAAAAACAAAAAASwBEwACwAPAAABFSE1MzQ2MyEyFhUFIREhBLD7UMg7KQEsKTv9RASw+1AD6GRkKTs7Kcj84AACAAAAAAXcBEwADAAQAAATAxEzNDYzITIWFSEVBQEhAcjIyDspASwqOgH0ASz+1PtQASwDIP5wAlgpOzspyGT9RAK8AAEBRQAAA2sErwAbAAABFxYGKwERMzIWDwEGIi8BJjY7AREjIiY/ATYyAnvmDggVlpYVCA7mDioO5g4IFZaWFQgO5g4qBKD5DhX9pxUO+Q8P+Q4VAlkVDvkPAAAAAQABAUQErwNrABsAAAEXFhQPAQYmPQEhFRQGLwEmND8BNhYdASE1NDYDqPkODvkPFf2oFQ/5Dg75DxUCWBUDYOUPKQ/lDwkUl5cUCQ/lDykP5Q8JFZWVFQkAAAAEAAAAAASwBLAACQAZAB0AIQAAAQMuASMhIgYHAwUhIgYdARQWMyEyNj0BNCYFNTMVMzUzFQSRrAUkFP1gFCQFrAQt/BgpOzspA+gpOzv+q2RkZAGQAtwXLSgV/R1kOylkKTs7KWQpO8hkZGRkAAAAA/+cAGQEsARMAAsAIwAxAAAAMhYVERQGIiY1ETQDJSMTFgYjIisBIiYnAj0BNDU0PgE7ASUBFSIuAz0BND4CNwRpKh0dKh1k/V0mLwMRFQUCVBQdBDcCCwzIAqP8GAQOIhoWFR0dCwRMHRX8rhUdHRUDUhX8mcj+7BAIHBUBUQ76AgQQDw36/tT6AQsTKRwyGigUDAEAAAACAEoAAARmBLAALAA1AAABMzIWDwEeARcTFzMyFhQGBw4EIyIuBC8BLgE0NjsBNxM+ATcnJjYDFjMyNw4BIiYCKV4UEgYSU3oPP3YRExwaEggeZGqfTzl0XFU+LwwLEhocExF2Pw96UxIGEyQyNDUxDDdGOASwFRMlE39N/rmtHSkoBwQLHBYSCg4REg4FBAgoKR2tAUdNfhQgExr7vgYGMT09AAEAFAAUBJwEnAAXAAABNwcXBxcHFycHJwcnBzcnNyc3Jxc3FzcDIOBO6rS06k7gLZubLeBO6rS06k7gLZubA7JO4C2bmy3gTuq0tOpO4C2bmy3gTuq0tAADAAAAZASwBLAAIQAtAD0AAAEzMhYdAQchMhYdARQHAw4BKwEiJi8BIyImNRE0PwI+ARcPAREzFzMTNSE3NQEzMhYVERQGKwEiJjURNDYCijIoPBwBSCg8He4QLBf6B0YfHz0tNxSRYA0xG2SWZIjW+v4+Mv12ZBUdHRVkFR0dBLBRLJZ9USxkLR3+qBghMhkZJCcBkCQbxMYcKGTU1f6JZAF3feGv/tQdFf4MFR0dFQH0FR0AAAAAAwAAAAAEsARMACAAMAA8AAABMzIWFxMWHQEUBiMhFh0BFAYrASImLwImNRE0NjsBNgUzMhYVERQGKwEiJjURNDYhByMRHwEzNSchNQMCWPoXLBDuHTwo/rgcPCgyGzENYJEUNy09fP3pZBUdHRVkFR0dAl+IZJZkMjIBwvoETCEY/qgdLWQsUXYHlixRKBzGxBskAZAnJGRkHRX+DBUdHRUB9BUdZP6J1dSv4X0BdwADAAAAZAUOBE8AGwA3AEcAAAElNh8BHgEPASEyFhQGKwEDDgEjISImNRE0NjcXERchEz4BOwEyNiYjISoDLgQnJj8BJwUzMhYVERQGKwEiJjURNDYBZAFrHxZuDQEMVAEuVGxuVGqDBhsP/qoHphwOOmQBJYMGGw/LFRMSFv44AgoCCQMHAwUDAQwRklb9T2QVHR0VZBUdHQNp5hAWcA0mD3lMkE7+rRUoog0CDRElCkj+CVkBUxUoMjIBAgIDBQIZFrdT5B0V/gwVHR0VAfQVHQAAAAP/nABkBLAETwAdADYARgAAAQUeBBURFAYjISImJwMjIiY0NjMhJyY2PwE2BxcWBw4FKgIjIRUzMhYXEyE3ESUFMzIWFREUBisBIiY1ETQ2AdsBbgIIFBANrAf+qg8bBoNqVW1sVAEuVQsBDW4WSpIRDAIDBQMHAwkDCgH+Jd0PHAaCASZq/qoCUGQVHR0VZBUdHQRP5gEFEBEXC/3zDaIoFQFTTpBMeQ8mDXAWrrcWGQIFAwICAWQoFf6tWQH37OQdFf4MFR0dFQH0FR0AAAADAGEAAARMBQ4AGwA3AEcAAAAyFh0BBR4BFREUBiMhIiYvAQMmPwE+AR8BETQXNTQmBhURHAMOBAcGLwEHEyE3ESUuAQMhMhYdARQGIyEiJj0BNDYB3pBOAVMVKKIN/fMRJQoJ5hAWcA0mD3nGMjIBAgIDBQIZFrdT7AH3Wf6tFSiWAfQVHR0V/gwVHR0FDm5UaoMGGw/+qgemHA4OAWsfFm4NAQxUAS5U1ssVExIW/jgCCgIJAwcDBQMBDBGSVv6tZAElgwYb/QsdFWQVHR0VZBUdAAP//QAGA+gFFAAPAC0ASQAAASEyNj0BNCYjISIGHQEUFgEVFAYiJjURBwYmLwEmNxM+BDMhMhYVERQGBwEDFzc2Fx4FHAIVERQWNj0BNDY3JREnAV4B9BUdHRX+DBUdHQEPTpBMeQ8mDXAWEOYBBRARFwsCDQ2iKBX9iexTtxYZAgUDAgIBMjIoFQFTWQRMHRVkFR0dFWQVHfzmalRubFQBLlQMAQ1uFh8BawIIEw8Mpgf+qg8bBgHP/q1WkhEMAQMFAwcDCQIKAv44FhITFcsPGwaDASVkAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgEBJSYGHQEhIgYdARQWMyEVFBY3JTY0AeLs1ptbW5vW7NabW1ubAob+7RAX/u0KDw8KARMXEAETEASaW5vW7NabW1ub1uzWm/453w0KFYkPCpYKD4kVCg3fDSYAAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgENAQYUFwUWNj0BITI2PQE0JiMhNTQmAeLs1ptbW5vW7NabW1ubASX+7RAQARMQFwETCg8PCv7tFwSaW5vW7NabW1ub1uzWm+jfDSYN3w0KFYkPCpYKD4kVCgAAAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgEBAyYiBwMGFjsBERQWOwEyNjURMzI2AeLs1ptbW5vW7NabW1ubAkvfDSYN3w0KFYkPCpYKD4kVCgSaW5vW7NabW1ub1uzWm/5AARMQEP7tEBf+7QoPDwoBExcAAAIAFgAWBJoEmgAPACUAAAAyHgIUDgIiLgI0PgEFIyIGFREjIgYXExYyNxM2JisBETQmAeLs1ptbW5vW7NabW1ubAZeWCg+JFQoN3w0mDd8NChWJDwSaW5vW7NabW1ub1uzWm7sPCv7tFxD+7RAQARMQFwETCg8AAAMAGAAYBJgEmAAPAJYApgAAADIeAhQOAiIuAjQ+ASUOAwcGJgcOAQcGFgcOAQcGFgcUFgcyHgEXHgIXHgI3Fg4BFx4CFxQGFBcWNz4CNy4BJy4BJyIOAgcGJyY2NS4BJzYuAQYHBicmNzY3HgIXHgMfAT4CJyY+ATc+AzcmNzIWMjY3LgMnND4CJiceAT8BNi4CJwYHFB4BFS4CJz4BNxYyPgEB5OjVm1xcm9Xo1ZtcXJsBZA8rHDoKDz0PFD8DAxMBAzEFCRwGIgEMFhkHECIvCxU/OR0HFBkDDRQjEwcFaHUeISQDDTAMD0UREi4oLBAzDwQBBikEAQMLGhIXExMLBhAGKBsGBxYVEwYFAgsFAwMNFwQGCQcYFgYQCCARFwkKKiFBCwQCAQMDHzcLDAUdLDgNEiEQEgg/KhADGgMKEgoRBJhcm9Xo1ZtcXJvV6NWbEQwRBwkCAwYFBycPCxcHInIWInYcCUcYChQECA4QBAkuHgQPJioRFRscBAcSCgwCch0kPiAIAQcHEAsBAgsLIxcBMQENCQIPHxkCFBkdHB4QBgEBBwoMGBENBAMMJSAQEhYXDQ4qFBkKEhIDCQsXJxQiBgEOCQwHAQ0DBAUcJAwSCwRnETIoAwEJCwsLJQcKDBEAAAAAAQAAAAIErwSFABYAAAE2FwUXNxYGBw4BJwEGIi8BJjQ3ASY2AvSkjv79kfsGUE08hjv9rA8rD28PDwJYIk8EhVxliuh+WYcrIgsW/awQEG4PKxACV2XJAAYAAABgBLAErAAPABMAIwAnADcAOwAAEyEyFh0BFAYjISImPQE0NgUjFTMFITIWHQEUBiMhIiY9ATQ2BSEVIQUhMhYdARQGIyEiJj0BNDYFIRUhZAPoKTs7KfwYKTs7BBHIyPwYA+gpOzsp/BgpOzsEEf4MAfT8GAPoKTs7KfwYKTs7BBH+1AEsBKw7KWQpOzspZCk7ZGTIOylkKTs7KWQpO2RkyDspZCk7OylkKTtkZAAAAAIAZAAABEwEsAALABEAABMhMhYUBiMhIiY0NgERBxEBIZYDhBUdHRX8fBUdHQI7yP6iA4QEsB0qHR0qHf1E/tTIAfQB9AAAAAMAAABkBLAEsAAXABsAJQAAATMyFh0BITIWFREhNSMVIRE0NjMhNTQ2FxUzNQEVFAYjISImPQEB9MgpOwEsKTv+DMj+DDspASw7KcgB9Dsp/BgpOwSwOylkOyn+cGRkAZApO2QpO2RkZP1EyCk7OynIAAAABAAAAAAEsASwABUAKwBBAFcAABMhMhYPARcWFA8BBiIvAQcGJjURNDYpATIWFREUBi8BBwYiLwEmND8BJyY2ARcWFA8BFxYGIyEiJjURNDYfATc2MgU3NhYVERQGIyEiJj8BJyY0PwE2MhcyASwVCA5exwcHaggUCMdeDhUdAzUBLBUdFQ5exwgUCGoHB8deDgj+L2oHB8deDggV/tQVHRUOXscIFALLXg4VHRX+1BUIDl7HBwdqCBQIBLAVDl7HCBQIagcHx14OCBUBLBUdHRX+1BUIDl7HBwdqCBQIx14OFf0maggUCMdeDhUdFQEsFQgOXscHzl4OCBX+1BUdFQ5exwgUCGoHBwAAAAYAAAAABKgEqAAPABsAIwA7AEMASwAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JiQyFhQGIiY0JDIWFAYjIicHFhUUBiImNTQ2PwImNTQEMhYUBiImNCQyFhQGIiY0Advy3Z9fX5/d8t2gXl6gAcbgv29vv+C/b2/+LS0gIC0gAUwtICAWDg83ETNIMykfegEJ/octICAtIAIdLSAgLSAEqF+f3fLdoF5eoN3y3Z9Xb7/gv29vv+C/BiAtISEtICAtIQqRFxwkMzMkIDEFfgEODhekIC0gIC0gIC0gIC0AAf/YAFoEuQS8AFsAACUBNjc2JicmIyIOAwcABw4EFx4BMzI3ATYnLgEjIgcGBwEOASY0NwA3PgEzMhceARcWBgcOBgcGIyImJyY2NwE2NzYzMhceARcWBgcBDgEnLgECIgHVWwgHdl8WGSJBMD8hIP6IDx4eLRMNBQlZN0ozAiQkEAcdEhoYDRr+qw8pHA4BRyIjQS4ODyw9DQ4YIwwod26La1YOOEBGdiIwGkQB/0coW2tQSE5nDxE4Qv4eDyoQEAOtAdZbZWKbEQQUGjIhH/6JDxsdNSg3HT5CMwIkJCcQFBcMGv6uDwEcKQ4BTSIjIQEINykvYyMLKnhuiWZMBxtAOU6+RAH/SBg3ISSGV121Qv4kDwIPDyYAAAACAGQAWASvBEQAGQBEAAABPgIeAhUUDgMHLgQ1ND4CHgEFIg4DIi4DIyIGFRQeAhcWFx4EMj4DNzY3PgQ1NCYCiTB7eHVYNkN5hKg+PqeFeEM4WnZ4eQEjIT8yLSohJyktPyJDbxtBMjMPBw86KzEhDSIzKUAMBAgrKT8dF2oDtURIBS1TdkA5eYB/slVVsn+AeTlAdlMtBUgtJjY1JiY1NiZvTRc4SjQxDwcOPCouGBgwKEALBAkpKkQqMhNPbQACADn/8gR3BL4AFwAuAAAAMh8BFhUUBg8BJi8BNycBFwcvASY0NwEDNxYfARYUBwEGIi8BJjQ/ARYfAQcXAQKru0KNQjgiHR8uEl/3/nvUaRONQkIBGxJpCgmNQkL+5UK6Qo1CQjcdLhJf9wGFBL5CjUJeKmsiHTUuEl/4/nvUahKNQrpCARv+RmkICY1CukL+5UJCjUK7Qjc3LxFf+AGFAAAAAAMAyAAAA+gEsAARABUAHQAAADIeAhURFAYjISImNRE0PgEHESERACIGFBYyNjQCBqqaZDo7Kf2oKTs8Zj4CWP7/Vj09Vj0EsB4uMhX8Ryk7OykDuRUzLar9RAK8/RY9Vj09VgABAAAAAASwBLAAFgAACQEWFAYiLwEBEScBBRMBJyEBJyY0NjIDhgEbDx0qDiT+6dT+zP7oywEz0gEsAQsjDx0qBKH+5g8qHQ8j/vX+1NL+zcsBGAE01AEXJA4qHQAAAAADAScAEQQJBOAAMgBAAEsAAAEVHgQXIy4DJxEXHgQVFAYHFSM1JicuASczHgEXEScuBDU0PgI3NRkBDgMVFB4DFxYXET4ENC4CArwmRVI8LAKfBA0dMydAIjxQNyiym2SWVygZA4sFV0obLkJOMCAyVWg6HSoqFQ4TJhkZCWgWKTEiGBkzNwTgTgUTLD9pQiQuLBsH/s0NBxMtPGQ+i6oMTU8QVyhrVk1iEAFPCA4ZLzlYNkZwSCoGTf4SARIEDh02Jh0rGRQIBgPQ/soCCRYgNEM0JRkAAAABAGQAZgOUBK0ASgAAATIeARUjNC4CIyIGBwYVFB4BFxYXMxUjFgYHBgc+ATM2FjMyNxcOAyMiLgEHDgEPASc+BTc+AScjNTMmJy4CPgE3NgIxVJlemSc8OxolVBQpGxoYBgPxxQgVFS02ImIWIIwiUzUyHzY4HCAXanQmJ1YYFzcEGAcTDBEJMAwk3aYXFQcKAg4tJGEErVCLTig/IhIdFSw5GkowKgkFZDKCHj4yCg8BIh6TExcIASIfBAMaDAuRAxAFDQsRCjePR2QvORQrREFMIVgAAAACABn//wSXBLAADwAfAAABMzIWDwEGIi8BJjY7AREzBRcWBisBESMRIyImPwE2MgGQlhUIDuYOKg7mDggVlsgCF+YOCBWWyJYVCA7mDioBLBYO+g8P+g4WA4QQ+Q4V/HwDhBUO+Q8AAAQAGf//A+gEsAAHABcAGwAlAAABIzUjFSMRIQEzMhYPAQYiLwEmNjsBETMFFTM1EwczFSE1NyM1IQPoZGRkASz9qJYVCA7mDioO5g4IFZbIAZFkY8jI/tTIyAEsArxkZAH0/HwWDvoPD/oOFgOEZMjI/RL6ZJb6ZAAAAAAEABn//wPoBLAADwAZACEAJQAAATMyFg8BBiIvASY2OwERMwUHMxUhNTcjNSERIzUjFSMRIQcVMzUBkJYVCA7mDioO5g4IFZbIAljIyP7UyMgBLGRkZAEsx2QBLBYO+g8P+g4WA4SW+mSW+mT7UGRkAfRkyMgAAAAEABn//wRMBLAADwAVABsAHwAAATMyFg8BBiIvASY2OwERMwEjESM1MxMjNSMRIQcVMzUBkJYVCA7mDioO5g4IFZbIAlhkZMhkZMgBLMdkASwWDvoPD/oOFgOE/gwBkGT7UGQBkGTIyAAAAAAEABn//wRMBLAADwAVABkAHwAAATMyFg8BBiIvASY2OwERMwEjNSMRIQcVMzUDIxEjNTMBkJYVCA7mDioO5g4IFZbIArxkyAEsx2QBZGTIASwWDvoPD/oOFgOE/gxkAZBkyMj7tAGQZAAAAAAFABn//wSwBLAADwATABcAGwAfAAABMzIWDwEGIi8BJjY7AREzBSM1MxMhNSETITUhEyE1IQGQlhUIDuYOKg7mDggVlsgB9MjIZP7UASxk/nABkGT+DAH0ASwWDvoPD/oOFgOEyMj+DMj+DMj+DMgABQAZ//8EsASwAA8AEwAXABsAHwAAATMyFg8BBiIvASY2OwERMwUhNSEDITUhAyE1IQMjNTMBkJYVCA7mDioO5g4IFZbIAyD+DAH0ZP5wAZBk/tQBLGTIyAEsFg76Dw/6DhYDhMjI/gzI/gzI/gzIAAIAAAAABEwETAAPAB8AAAEhMhYVERQGIyEiJjURNDYFISIGFREUFjMhMjY1ETQmAV4BkKK8u6P+cKW5uQJn/gwpOzspAfQpOzsETLuj/nClubmlAZClucg7Kf4MKTs7KQH0KTsAAAAAAwAAAAAETARMAA8AHwArAAABITIWFREUBiMhIiY1ETQ2BSEiBhURFBYzITI2NRE0JgUXFhQPAQYmNRE0NgFeAZClubml/nCju7wCZP4MKTs7KQH0KTs7/m/9ERH9EBgYBEy5pf5wpbm5pQGQo7vIOyn+DCk7OykB9Ck7gr4MJAy+DAsVAZAVCwAAAAADAAAAAARMBEwADwAfACsAAAEhMhYVERQGIyEiJjURNDYFISIGFREUFjMhMjY1ETQmBSEyFg8BBiIvASY2AV4BkKO7uaX+cKW5uQJn/gwpOzspAfQpOzv+FQGQFQsMvgwkDL4MCwRMvKL+cKW5uaUBkKO7yDsp/gwpOzspAfQpO8gYEP0REf0QGAAAAAMAAAAABEwETAAPAB8AKwAAASEyFhURFAYjISImNRE0NgUhIgYVERQWMyEyNjURNCYFFxYGIyEiJj8BNjIBXgGQpbm5pf5wo7u5Amf+DCk7OykB9Ck7O/77vgwLFf5wFQsMvgwkBEy5pf5wo7u8ogGQpbnIOyn+DCk7OykB9Ck7z/0QGBgQ/REAAAAAAgAAAAAFFARMAB8ANQAAASEyFhURFAYjISImPQE0NjMhMjY1ETQmIyEiJj0BNDYHARYUBwEGJj0BIyImPQE0NjsBNTQ2AiYBkKW5uaX+cBUdHRUBwik7Oyn+PhUdHb8BRBAQ/rwQFvoVHR0V+hYETLml/nCluR0VZBUdOykB9Ck7HRVkFR3p/uQOJg7+5A4KFZYdFcgVHZYVCgAAAQDZAAID1wSeACMAAAEXFgcGAgclMhYHIggBBwYrAScmNz4BPwEhIicmNzYANjc2MwMZCQgDA5gCASwYEQ4B/vf+8wQMDgkJCQUCUCcn/tIXCAoQSwENuwUJEASeCQoRC/5TBwEjEv7K/sUFDwgLFQnlbm4TFRRWAS/TBhAAAAACAAAAAAT+BEwAHwA1AAABITIWHQEUBiMhIgYVERQWMyEyFh0BFAYjISImNRE0NgUBFhQHAQYmPQEjIiY9ATQ2OwE1NDYBXgGQFR0dFf4+KTs7KQHCFR0dFf5wpbm5AvEBRBAQ/rwQFvoVHR0V+hYETB0VZBUdOyn+DCk7HRVkFR25pQGQpbnp/uQOJg7+5A4KFZYdFcgVHZYVCgACAAAAAASwBLAAFQAxAAABITIWFREUBi8BAQYiLwEmNDcBJyY2ASMiBhURFBYzITI2PQE3ERQGIyEiJjURNDYzIQLuAZAVHRUObf7IDykPjQ8PAThtDgj+75wpOzspAfQpO8i7o/5wpbm5pQEsBLAdFf5wFQgObf7IDw+NDykPAThtDhX+1Dsp/gwpOzsplMj+1qW5uaUBkKW5AAADAA4ADgSiBKIADwAbACMAAAAyHgIUDgIiLgI0PgEEIg4BFB4BMj4BNCYEMhYUBiImNAHh7tmdXV2d2e7ZnV1dnQHD5sJxccLmwnFx/nugcnKgcgSiXZ3Z7tmdXV2d2e7ZnUdxwubCcXHC5sJzcqBycqAAAAMAAAAABEwEsAAVAB8AIwAAATMyFhURMzIWBwEGIicBJjY7ARE0NgEhMhYdASE1NDYFFTM1AcLIFR31FAoO/oEOJw3+hQ0JFfod/oUD6BUd+7QdA2dkBLAdFf6iFg/+Vg8PAaoPFgFeFR38fB0V+voVHWQyMgAAAAMAAAAABEwErAAVAB8AIwAACQEWBisBFRQGKwEiJj0BIyImNwE+AQEhMhYdASE1NDYFFTM1AkcBeg4KFfQiFsgUGPoUCw4Bfw4n/fkD6BUd+7QdA2dkBJ7+TQ8g+hQeHRX6IQ8BrxAC/H8dFfr6FR1kMjIAAwAAAAAETARLABQAHgAiAAAJATYyHwEWFAcBBiInASY0PwE2MhcDITIWHQEhNTQ2BRUzNQGMAXEHFQeLBwf98wcVB/7cBweLCBUH1APoFR37tB0DZ2QC0wFxBweLCBUH/fMICAEjCBQIiwcH/dIdFfr6FR1kMjIABAAAAAAETASbAAkAGQAjACcAABM3NjIfAQcnJjQFNzYWFQMOASMFIiY/ASc3ASEyFh0BITU0NgUVMzWHjg4qDk3UTQ4CFtIOFQIBHRX9qxUIDtCa1P49A+gVHfu0HQNnZAP/jg4OTdRMDyqa0g4IFf2pFB4BFQ7Qm9T9Oh0V+voVHWQyMgAAAAQAAAAABEwEsAAPABkAIwAnAAABBR4BFRMUBi8BByc3JyY2EwcGIi8BJjQ/AQEhMhYdASE1NDYFFTM1AV4CVxQeARUO0JvUm9IOCMNMDyoOjg4OTf76A+gVHfu0HQNnZASwAgEdFf2rFQgO0JrUmtIOFf1QTQ4Ojg4qDk3+WB0V+voVHWQyMgACAAT/7ASwBK8ABQAIAAAlCQERIQkBFQEEsP4d/sb+cQSs/TMCq2cBFP5xAacDHPz55gO5AAAAAAIAAABkBEwEsAAVABkAAAERFAYrAREhESMiJjURNDY7AREhETMHIzUzBEwdFZb9RJYVHR0V+gH0ZMhkZAPo/K4VHQGQ/nAdFQPoFB7+1AEsyMgAAAMAAABFBN0EsAAWABoALwAAAQcBJyYiDwEhESMiJjURNDY7AREhETMHIzUzARcWFAcBBiIvASY0PwE2Mh8BATYyBEwC/tVfCRkJlf7IlhUdHRX6AfRkyGRkAbBqBwf+XAgUCMoICGoHFQdPASkHFQPolf7VXwkJk/5wHRUD6BQe/tQBLMjI/c5qBxUH/lsHB8sHFQdqCAhPASkHAAMAAAANBQcEsAAWABoAPgAAAREHJy4BBwEhESMiJjURNDY7AREhETMHIzUzARcWFA8BFxYUDwEGIi8BBwYiLwEmND8BJyY0PwE2Mh8BNzYyBExnhg8lEP72/reWFR0dFfoB9GTIZGQB9kYPD4ODDw9GDykPg4MPKQ9GDw+Dgw8PRg8pD4ODDykD6P7zZ4YPAw7+9v5wHRUD6BQe/tQBLMjI/YxGDykPg4MPKQ9GDw+Dgw8PRg8pD4ODDykPRg8Pg4MPAAADAAAAFQSXBLAAFQAZAC8AAAERISIGHQEhESMiJjURNDY7AREhETMHIzUzEzMyFh0BMzIWDwEGIi8BJjY7ATU0NgRM/qIVHf4MlhUdHRX6AfRkyGRklmQVHZYVCA7mDioO5g4IFZYdA+j+1B0Vlv5wHRUD6BQe/tQBLMjI/agdFfoVDuYODuYOFfoVHQAAAAADAAAAAASXBLAAFQAZAC8AAAERJyYiBwEhESMiJjURNDY7AREhETMHIzUzExcWBisBFRQGKwEiJj0BIyImPwE2MgRMpQ4qDv75/m6WFR0dFfoB9GTIZGTr5g4IFZYdFWQVHZYVCA7mDioD6P5wpQ8P/vf+cB0VA+gUHv7UASzIyP2F5Q8V+hQeHhT6FQ/lDwADAAAAyASwBEwACQATABcAABMhMhYdASE1NDYBERQGIyEiJjURExUhNTIETBUd+1AdBJMdFfu0FR1kAZAETB0VlpYVHf7U/doVHR0VAib+1MjIAAAGAAMAfQStBJcADwAZAB0ALQAxADsAAAEXFhQPAQYmPQEhNSE1NDYBIyImPQE0NjsBFyM1MwE3NhYdASEVIRUUBi8BJjQFIzU7AjIWHQEUBisBA6f4Dg74DhX+cAGQFf0vMhUdHRUyyGRk/oL3DhUBkP5wFQ73DwOBZGRkMxQdHRQzBI3mDioO5g4IFZbIlhUI/oUdFWQVHcjI/cvmDggVlsiWFQgO5g4qecgdFWQVHQAAAAACAGQAAASwBLAAFgBRAAABJTYWFREUBisBIiY1ES4ENRE0NiUyFh8BERQOAg8BERQGKwEiJjURLgQ1ETQ+AzMyFh8BETMRPAE+AjMyFh8BETMRND4DA14BFBklHRXIFR0EDiIaFiX+4RYZAgEVHR0LCh0VyBUdBA4iGhYBBwoTDRQZAgNkBQkVDxcZAQFkAQUJFQQxdBIUH/uuFR0dFQGNAQgbHzUeAWcfRJEZDA3+Phw/MSkLC/5BFR0dFQG/BA8uLkAcAcICBxENCxkMDf6iAV4CBxENCxkMDf6iAV4CBxENCwABAGQAAASwBEwAMwAAARUiDgMVERQWHwEVITUyNjURIREUFjMVITUyPgM1ETQmLwE1IRUiBhURIRE0JiM1BLAEDiIaFjIZGf5wSxn+DBlL/nAEDiIaFjIZGQGQSxkB9BlLBEw4AQUKFA78iBYZAQI4OA0lAYr+diUNODgBBQoUDgN4FhkBAjg4DSX+dgGKJQ04AAAABgAAAAAETARMAAwAHAAgACQAKAA0AAABITIWHQEjBTUnITchBSEyFhURFAYjISImNRE0NhcVITUBBTUlBRUhNQUVFAYjIQchJyE3MwKjAXcVHWn+2cj+cGQBd/4lASwpOzsp/tQpOzspASwCvP5wAZD8GAEsArwdFf6JZP6JZAGQyGkD6B0VlmJiyGTIOyn+DCk7OykB9Ck7ZMjI/veFo4XGyMhm+BUdZGTIAAEAEAAQBJ8EnwAmAAATNzYWHwEWBg8BHgEXNz4BHwEeAQ8BBiIuBicuBTcRohEuDosOBhF3ZvyNdxEzE8ATBxGjAw0uMUxPZWZ4O0p3RjITCwED76IRBhPCFDERdo78ZXYRBA6IDi8RogEECBUgNUNjO0qZfHNVQBAAAAACAAAAAASwBEwAIwBBAAAAMh4EHwEVFAYvAS4BPQEmIAcVFAYPAQYmPQE+BRIyHgIfARUBHgEdARQGIyEiJj0BNDY3ATU0PgIB/LimdWQ/LAkJHRTKFB2N/sKNHRTKFB0DDTE7ZnTKcFImFgEBAW0OFR0V+7QVHRUOAW0CFiYETBUhKCgiCgrIFRgDIgMiFZIYGJIVIgMiAxgVyAQNJyQrIP7kExwcCgoy/tEPMhTUFR0dFdQUMg8BLzIEDSEZAAADAAAAAASwBLAADQAdACcAAAEHIScRMxUzNTMVMzUzASEyFhQGKwEXITcjIiY0NgMhMhYdASE1NDYETMj9qMjIyMjIyPyuArwVHR0VDIn8SokMFR0dswRMFR37UB0CvMjIAfTIyMjI/OAdKh1kZB0qHf7UHRUyMhUdAAAAAwBkAAAEsARMAAkAEwAdAAABIyIGFREhETQmASMiBhURIRE0JgEhETQ2OwEyFhUCvGQpOwEsOwFnZCk7ASw7/Rv+1DspZCk7BEw7KfwYA+gpO/7UOyn9RAK8KTv84AGQKTs7KQAAAAAF/5wAAASwBEwADwATAB8AJQApAAATITIWFREUBiMhIiY1ETQ2FxEhEQUjFTMRITUzNSMRIQURByMRMwcRMxHIArx8sLB8/UR8sLAYA4T+DMjI/tTIyAEsAZBkyMhkZARMsHz+DHywsHwB9HywyP1EArzIZP7UZGQBLGT+1GQB9GT+1AEsAAAABf+cAAAEsARMAA8AEwAfACUAKQAAEyEyFhURFAYjISImNRE0NhcRIREBIzUjFSMRMxUzNTMFEQcjETMHETMRyAK8fLCwfP1EfLCwGAOE/gxkZGRkZGQBkGTIyGRkBEywfP4MfLCwfAH0fLDI/UQCvP2oyMgB9MjIZP7UZAH0ZP7UASwABP+cAAAEsARMAA8AEwAbACMAABMhMhYVERQGIyEiJjURNDYXESERBSMRMxUhESEFIxEzFSERIcgCvHywsHz9RHywsBgDhP4MyMj+1AEsAZDIyP7UASwETLB8/gx8sLB8AfR8sMj9RAK8yP7UZAH0ZP7UZAH0AAAABP+cAAAEsARMAA8AEwAWABkAABMhMhYVERQGIyEiJjURNDYXESERAS0BDQERyAK8fLCwfP1EfLCwGAOE/gz+1AEsAZD+1ARMsHz+DHywsHwB9HywyP1EArz+DJaWlpYBLAAAAAX/nAAABLAETAAPABMAFwAgACkAABMhMhYVERQGIyEiJjURNDYXESERAyERIQcjIgYVFBY7AQERMzI2NTQmI8gCvHywsHz9RHywsBgDhGT9RAK8ZIImOTYpgv4Mgik2OSYETLB8/gx8sLB8AfR8sMj9RAK8/agB9GRWQUFUASz+1FRBQVYAAAAF/5wAAASwBEwADwATAB8AJQApAAATITIWFREUBiMhIiY1ETQ2FxEhEQUjFTMRITUzNSMRIQEjESM1MwMjNTPIArx8sLB8/UR8sLAYA4T+DMjI/tTIyAEsAZBkZMjIZGQETLB8/gx8sLB8AfR8sMj9RAK8yGT+1GRkASz+DAGQZP4MZAAG/5wAAASwBEwADwATABkAHwAjACcAABMhMhYVERQGIyEiJjURNDYXESERBTMRIREzASMRIzUzBRUzNQEjNTPIArx8sLB8/UR8sLAYA4T9RMj+1GQCWGRkyP2oZAEsZGQETLB8/gx8sLB8AfR8sMj9RAK8yP5wAfT+DAGQZMjIyP7UZAAF/5wAAASwBEwADwATABwAIgAmAAATITIWFREUBiMhIiY1ETQ2FxEhEQEHIzU3NSM1IQEjESM1MwMjNTPIArx8sLB8/UR8sLAYA4T+DMdkx8gBLAGQZGTIx2RkBEywfP4MfLCwfAH0fLDI/UQCvP5wyDLIlmT+DAGQZP4MZAAAAAMACQAJBKcEpwAPABsAJQAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgchFSEVISc1NyEB4PDbnl5entvw255eXp4BxeTCcXHC5MJxcWz+1AEs/tRkZAEsBKdentvw255eXp7b8NueTHHC5MJxccLkwtDIZGTIZAAAAAAEAAkACQSnBKcADwAbACcAKwAAADIeAhQOAiIuAjQ+AQQiDgEUHgEyPgE0JgcVBxcVIycjFSMRIQcVMzUB4PDbnl5entvw255eXp4BxeTCcXHC5MJxcWwyZGRklmQBLMjIBKdentvw255eXp7b8NueTHHC5MJxccLkwtBkMmQyZGQBkGRkZAAAAv/y/50EwgRBACAANgAAATIWFzYzMhYUBisBNTQmIyEiBh0BIyImNTQ2NyY1ND4BEzMyFhURMzIWDwEGIi8BJjY7ARE0NgH3brUsLC54qqp4gB0V/tQVHd5QcFZBAmKqepYKD4kVCg3fDSYN3w0KFYkPBEF3YQ6t8a36FR0dFfpzT0VrDhMSZKpi/bMPCv7tFxD0EBD0EBcBEwoPAAAAAAL/8v+cBMMEQQAcADMAAAEyFhc2MzIWFxQGBwEmIgcBIyImNTQ2NyY1ND4BExcWBisBERQGKwEiJjURIyImNzY3NjIB9m62LCsueaoBeFr+hg0lDf6DCU9xVkECYqnm3w0KFYkPCpYKD4kVCg3HGBMZBEF3YQ+teGOkHAFoEBD+k3NPRWsOExNkqWP9kuQQF/7tCg8PCgETFxDMGBMAAAABAGQAAARMBG0AGAAAJTUhATMBMwkBMwEzASEVIyIGHQEhNTQmIwK8AZD+8qr+8qr+1P7Uqv7yqv7yAZAyFR0BkB0VZGQBLAEsAU3+s/7U/tRkHRUyMhUdAAAAAAEAeQAABDcEmwAvAAABMhYXHgEVFAYHFhUUBiMiJxUyFh0BITU0NjM1BiMiJjU0Ny4BNTQ2MzIXNCY1NDYCWF6TGll7OzIJaUo3LRUd/tQdFS03SmkELzlpSgUSAqMEm3FZBoNaPWcfHRpKaR77HRUyMhUd+x5pShIUFVg1SmkCAhAFdKMAAAAGACcAFASJBJwAEQAqAEIASgBiAHsAAAEWEgIHDgEiJicmAhI3PgEyFgUiBw4BBwYWHwEWMzI3Njc2Nz4BLwEmJyYXIgcOAQcGFh8BFjMyNz4BNz4BLwEmJyYWJiIGFBYyNjciBw4BBw4BHwEWFxYzMjc+ATc2Ji8BJhciBwYHBgcOAR8BFhcWMzI3PgE3NiYvASYD8m9PT29T2dzZU29PT29T2dzZ/j0EBHmxIgQNDCQDBBcGG0dGYAsNAwkDCwccBAVQdRgEDA0iBAQWBhJROQwMAwkDCwf5Y4xjY4xjVhYGElE6CwwDCQMLBwgEBVB1GAQNDCIEjRcGG0dGYAsNAwkDCwcIBAR5sSIEDQwkAwPyb/7V/tVvU1dXU28BKwErb1NXVxwBIrF5DBYDCQEWYEZHGwMVDCMNBgSRAhh1UA0WAwkBFTpREgMVCyMMBwT6Y2OMY2MVFTpREQQVCyMMBwQCGHVQDRYDCQEkFmBGRxsDFQwjDQYEASKxeQwWAwkBAAAABQBkAAAD6ASwAAwADwAWABwAIgAAASERIzUhFSERNDYzIQEjNQMzByczNTMDISImNREFFRQGKwECvAEstP6s/oQPCgI/ASzIZKLU1KJktP51Cg8DhA8KwwMg/oTIyALzCg/+1Mj84NTUyP4MDwoBi8jDCg8AAAAABQBkAAAD6ASwAAkADAATABoAIQAAASERCQERNDYzIQEjNRMjFSM1IzcDISImPQEpARUUBisBNQK8ASz+ov3aDwoCPwEsyD6iZKLUqv6dCg8BfAIIDwqbAyD9+AFe/doERwoP/tTI/HzIyNT+ZA8KNzcKD1AAAAAAAwAAAAAEsAP0AAgAGQAfAAABIxUzFyERIzcFMzIeAhUhFSEDETM0PgIBMwMhASEEiqJkZP7UotT9EsgbGiEOASz9qMhkDiEaAnPw8PzgASwB9AMgyGQBLNTUBBErJGT+ogHCJCsRBP5w/nAB9AAAAAMAAAAABEwETAAZADIAOQAAATMyFh0BMzIWHQEUBiMhIiY9ATQ2OwE1NDYFNTIWFREUBiMhIic3ARE0NjMVFBYzITI2AQc1IzUzNQKKZBUdMhUdHRX+1BUdHRUyHQFzKTs7Kf2oARP2/ro7KVg+ASw+WP201MjIBEwdFTIdFWQVHR0VZBUdMhUd+pY7KfzgKTsE9gFGAUQpO5Y+WFj95tSiZKIAAwBkAAAEvARMABkANgA9AAABMzIWHQEzMhYdARQGIyEiJj0BNDY7ATU0NgU1MhYVESMRMxQOAiMhIiY1ETQ2MxUUFjMhMjYBBzUjNTM1AcJkFR0yFR0dFf7UFR0dFTIdAXMpO8jIDiEaG/2oKTs7KVg+ASw+WAGc1MjIBEwdFTIdFWQVHR0VZBUdMhUd+pY7Kf4M/tQkKxEEOykDICk7lj5YWP3m1KJkogAAAAP/ogAABRYE1AALABsAHwAACQEWBiMhIiY3ATYyEyMiBhcTHgE7ATI2NxM2JgMVMzUCkgJ9FyAs+wQsIBcCfRZARNAUGAQ6BCMUNhQjBDoEGODIBK37sCY3NyYEUCf+TB0U/tIUHR0UAS4UHf4MZGQAAAAACQAAAAAETARMAA8AHwAvAD8ATwBfAG8AfwCPAAABMzIWHQEUBisBIiY9ATQ2EzMyFh0BFAYrASImPQE0NiEzMhYdARQGKwEiJj0BNDYBMzIWHQEUBisBIiY9ATQ2ITMyFh0BFAYrASImPQE0NiEzMhYdARQGKwEiJj0BNDYBMzIWHQEUBisBIiY9ATQ2ITMyFh0BFAYrASImPQE0NiEzMhYdARQGKwEiJj0BNDYBqfoKDw8K+goPDwr6Cg8PCvoKDw8BmvoKDw8K+goPD/zq+goPDwr6Cg8PAZr6Cg8PCvoKDw8BmvoKDw8K+goPD/zq+goPDwr6Cg8PAZr6Cg8PCvoKDw8BmvoKDw8K+goPDwRMDwqWCg8PCpYKD/7UDwqWCg8PCpYKDw8KlgoPDwqWCg/+1A8KlgoPDwqWCg8PCpYKDw8KlgoPDwqWCg8PCpYKD/7UDwqWCg8PCpYKDw8KlgoPDwqWCg8PCpYKDw8KlgoPAAAAAwAAAAAEsAUUABkAKQAzAAABMxUjFSEyFg8BBgchJi8BJjYzITUjNTM1MwEhMhYUBisBFyE3IyImNDYDITIWHQEhNTQ2ArxkZAFePjEcQiko/PwoKUIcMT4BXmRkyP4+ArwVHR0VDIn8SooNFR0dswRMFR37UB0EsMhkTzeEUzMzU4Q3T2TIZPx8HSodZGQdKh3+1B0VMjIVHQAABAAAAAAEsAUUAAUAGQArADUAAAAyFhUjNAchFhUUByEyFg8BIScmNjMhJjU0AyEyFhQGKwEVBSElNSMiJjQ2AyEyFh0BITU0NgIwUDnCPAE6EgMBSCkHIq/9WrIiCikBSAOvArwVHR0VlgET/EoBE5YVHR2zBEwVHftQHQUUOykpjSUmCBEhFpGRFiERCCb+lR0qHcjIyMgdKh39qB0VMjIVHQAEAAAAAASwBJ0ABwAUACQALgAAADIWFAYiJjQTMzIWFRQXITY1NDYzASEyFhQGKwEXITcjIiY0NgMhMhYdASE1NDYCDZZqapZqty4iKyf+vCcrI/7NArwVHR0VDYr8SokMFR0dswRMFR37UB0EnWqWamqW/us5Okxra0w6Of5yHSodZGQdKh3+1B0VMjIVHQAEAAAAAASwBRQADwAcACwANgAAATIeARUUBiImNTQ3FzcnNhMzMhYVFBchNjU0NjMBITIWFAYrARchNyMiJjQ2AyEyFh0BITU0NgJYL1szb5xvIpBvoyIfLiIrJ/68Jysj/s0CvBUdHRUNivxKiQwVHR2zBEwVHftQHQUUa4s2Tm9vTj5Rj2+jGv4KOTpMa2tMOjn+ch0qHWRkHSod/tQdFTIyFR0AAAADAAAAAASwBRIAEgAiACwAAAEFFSEUHgMXIS4BNTQ+AjcBITIWFAYrARchNyMiJjQ2AyEyFh0BITU0NgJYASz+1CU/P00T/e48PUJtj0r+ogK8FR0dFQ2K/EqJDBUdHbMETBUd+1AdBLChizlmUT9IGVO9VFShdksE/H4dKh1kZB0qHf7UHRUyMhUdAAIAyAAAA+gFFAAPACkAAAAyFh0BHgEdASE1NDY3NTQDITIWFyMVMxUjFTMVIxUzFAYjISImNRE0NgIvUjsuNv5wNi5kAZA2XBqsyMjIyMh1U/5wU3V1BRQ7KU4aXDYyMjZcGk4p/kc2LmRkZGRkU3V1UwGQU3UAAAMAZP//BEwETAAPAC8AMwAAEyEyFhURFAYjISImNRE0NgMhMhYdARQGIyEXFhQGIi8BIQcGIiY0PwEhIiY9ATQ2BQchJ5YDhBUdHRX8fBUdHQQDtgoPDwr+5eANGiUNWP30Vw0mGg3g/t8KDw8BqmQBRGQETB0V/gwVHR0VAfQVHf1EDwoyCg/gDSUbDVhYDRslDeAPCjIKD2RkZAAAAAAEAAAAAASwBEwAGQAjAC0ANwAAEyEyFh0BIzQmKwEiBhUjNCYrASIGFSM1NDYDITIWFREhETQ2ExUUBisBIiY9ASEVFAYrASImPQHIAyBTdWQ7KfopO2Q7KfopO2R1EQPoKTv7UDvxHRVkFR0D6B0VZBUdBEx1U8gpOzspKTs7KchTdf4MOyn+1AEsKTv+DDIVHR0VMjIVHR0VMgADAAEAAASpBKwADQARABsAAAkBFhQPASEBJjQ3ATYyCQMDITIWHQEhNTQ2AeACqh8fg/4f/fsgIAEnH1n+rAFWAS/+q6IDIBUd/HwdBI39VR9ZH4MCBh9ZHwEoH/5u/qoBMAFV/BsdFTIyFR0AAAAAAgCPAAAEIQSwABcALwAAAQMuASMhIgYHAwYWMyEVFBYyNj0BMzI2AyE1NDY7ATU0NjsBETMRMzIWHQEzMhYVBCG9CCcV/nAVJwi9CBMVAnEdKh19FROo/a0dFTIdFTDILxUdMhUdAocB+hMcHBP+BhMclhUdHRWWHP2MMhUdMhUdASz+1B0VMh0VAAAEAAAAAASwBLAADQAQAB8AIgAAASERFAYjIREBNTQ2MyEBIzUBIREUBiMhIiY1ETQ2MyEBIzUDhAEsDwr+if7UDwoBdwEsyP2oASwPCv12Cg8PCgF3ASzIAyD9wQoPAk8BLFQKD/7UyP4M/cEKDw8KA7YKD/7UyAAC/5wAZAUUBEcARgBWAAABMzIeAhcWFxY2NzYnJjc+ARYXFgcOASsBDgEPAQ4BKwEiJj8BBisBIicHDgErASImPwEmLwEuAT0BNDY7ATY3JyY2OwE2BSMiBh0BFBY7ATI2PQE0JgHkw0uOakkMEhEfQwoKGRMKBQ8XDCkCA1Y9Pgc4HCcDIhVkFRgDDDEqwxgpCwMiFWQVGAMaVCyfExwdFXwLLW8QBxXLdAFF+goPDwr6Cg8PBEdBa4pJDgYKISAiJRsQCAYIDCw9P1c3fCbqFB0dFEYOCEAUHR0UnUplNQcmFTIVHVdPXw4TZV8PCjIKDw8KMgoPAAb/nP/mBRQEfgAJACQANAA8AFIAYgAAASU2Fh8BFgYPASUzMhYfASEyFh0BFAYHBQYmJyYjISImPQE0NhcjIgYdARQ7ATI2NTQmJyYEIgYUFjI2NAE3PgEeARceAT8BFxYGDwEGJi8BJjYlBwYfAR4BPwE2Jy4BJy4BAoEBpxMuDiAOAxCL/CtqQ0geZgM3FR0cE/0fFyIJKjr+1D5YWLlQExIqhhALIAsSAYBALS1ALf4PmBIgHhMQHC0aPzANITNQL3wpgigJASlmHyElDR0RPRMFAhQHCxADhPcICxAmDyoNeMgiNtQdFTIVJgeEBBQPQ1g+yD5YrBwVODMQEAtEERzJLUAtLUD+24ITChESEyMgAwWzPUkrRSgJL5cvfRxYGyYrDwkLNRAhFEgJDAQAAAAAAwBkAAAEOQSwAFEAYABvAAABMzIWHQEeARcWDgIPATIeBRUUDgUjFRQGKwEiJj0BIxUUBisBIiY9ASMiJj0BNDY7AREjIiY9ATQ2OwE1NDY7ATIWHQEzNTQ2AxUhMj4CNTc0LgMjARUhMj4CNTc0LgMjAnGWCg9PaAEBIC4uEBEGEjQwOiodFyI2LUAjGg8KlgoPZA8KlgoPrwoPDwpLSwoPDwqvDwqWCg9kD9cBBxwpEwsBAQsTKRz++QFrHCkTCwEBCxMpHASwDwptIW1KLk0tHwYGAw8UKDJOLTtdPCoVCwJLCg8PCktLCg8PCksPCpYKDwJYDwqWCg9LCg8PCktLCg/+1MgVHR0LCgQOIhoW/nDIFR0dCwoEDiIaFgAAAwAEAAIEsASuABcAKQAsAAATITIWFREUBg8BDgEjISImJy4CNRE0NgQiDgQPARchNy4FAyMT1AMMVnokEhIdgVL9xFKCHAgYKHoCIIx9VkcrHQYGnAIwnAIIIClJVSGdwwSuelb+YDO3QkJXd3ZYHFrFMwGgVnqZFyYtLSUMDPPzBQ8sKDEj/sIBBQACAMgAAAOEBRQADwAZAAABMzIWFREUBiMhIiY1ETQ2ARUUBisBIiY9AQHblmesVCn+PilUrAFINhWWFTYFFKxn/gwpVFQpAfRnrPwY4RU2NhXhAAACAMgAAAOEBRQADwAZAAABMxQWMxEUBiMhIiY1ETQ2ARUUBisBIiY9AQHbYLOWVCn+PilUrAFINhWWFTYFFJaz/kIpVFQpAfRnrPwY4RU2NhXhAAACAAAAFAUOBBoAFAAaAAAJASUHFRcVJwc1NzU0Jj4CPwEnCQEFJTUFJQUO/YL+hk5klpZkAQEBBQQvkwKCAVz+ov6iAV4BXgL//uWqPOCWx5SVyJb6BA0GCgYDKEEBG/1ipqaTpaUAAAMAZAH0BLADIAAHAA8AFwAAEjIWFAYiJjQkMhYUBiImNCQyFhQGIiY0vHxYWHxYAeh8WFh8WAHofFhYfFgDIFh8WFh8WFh8WFh8WFh8WFh8AAAAAAMBkAAAArwETAAHAA8AFwAAADIWFAYiJjQSMhYUBiImNBIyFhQGIiY0Aeh8WFh8WFh8WFh8WFh8WFh8WARMWHxYWHz+yFh8WFh8/shYfFhYfAAAAAMAZABkBEwETAAPAB8ALwAAEyEyFh0BFAYjISImPQE0NhMhMhYdARQGIyEiJj0BNDYTITIWHQEUBiMhIiY9ATQ2fQO2Cg8PCvxKCg8PCgO2Cg8PCvxKCg8PCgO2Cg8PCvxKCg8PBEwPCpYKDw8KlgoP/nAPCpYKDw8KlgoP/nAPCpYKDw8KlgoPAAAABAAAAAAEsASwAA8AHwAvADMAAAEhMhYVERQGIyEiJjURNDYFISIGFREUFjMhMjY1ETQmBSEyFhURFAYjISImNRE0NhcVITUBXgH0ory7o/4Mpbm5Asv9qCk7OykCWCk7O/2xAfQVHR0V/gwVHR1HAZAEsLuj/gylubmlAfSlucg7Kf2oKTs7KQJYKTtkHRX+1BUdHRUBLBUdZMjIAAAAAAEAZABkBLAETAA7AAATITIWFAYrARUzMhYUBisBFTMyFhQGKwEVMzIWFAYjISImNDY7ATUjIiY0NjsBNSMiJjQ2OwE1IyImNDaWA+gVHR0VMjIVHR0VMjIVHR0VMjIVHR0V/BgVHR0VMjIVHR0VMjIVHR0VMjIVHR0ETB0qHcgdKh3IHSodyB0qHR0qHcgdKh3IHSodyB0qHQAAAAYBLAAFA+gEowAHAA0AEwAZAB8AKgAAAR4BBgcuATYBMhYVIiYlFAYjNDYBMhYVIiYlFAYjNDYDFRQGIiY9ARYzMgKKVz8/V1c/P/75fLB8sAK8sHyw/cB8sHywArywfLCwHSodKAMRBKNDsrJCQrKy/sCwfLB8fLB8sP7UsHywfHywfLD+05AVHR0VjgQAAAH/tQDIBJQDgQBCAAABNzYXAR4BBw4BKwEyFRQOBCsBIhE0NyYiBxYVECsBIi4DNTQzIyImJyY2NwE2HwEeAQ4BLwEHIScHBi4BN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+ h1.title {font-size: 38px;}
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+<script>/*! jQuery UI - v1.11.4 - 2016-01-05
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+* Copyright jQuery Foundation and other contributors; Licensed MIT */
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this._mouseUp(t)}return(t.which||t.button)&&(this._mouseMoved=!0),this._mouseStarted?(this._mouseDrag(t),t.preventDefault()):(this._mouseDistanceMet(t)&&this._mouseDelayMet(t)&&(this._mouseStarted=this._mouseStart(this._mouseDownEvent,t)!==!1,this._mouseStarted?this._mouseDrag(t):this._mouseUp(t)),!this._mouseStarted)},_mouseUp:function(t){return this.document.unbind("mousemove."+this.widgetName,this._mouseMoveDelegate).unbind("mouseup."+this.widgetName,this._mouseUpDelegate),this._mouseStarted&&(this._mouseStarted=!1,t.target===this._mouseDownEvent.target&&e.data(t.target,this.widgetName+".preventClickEvent",!0),this._mouseStop(t)),o=!1,!1},_mouseDistanceMet:function(e){return Math.max(Math.abs(this._mouseDownEvent.pageX-e.pageX),Math.abs(this._mouseDownEvent.pageY-e.pageY))>=this.options.distance},_mouseDelayMet:function(){return this.mouseDelayMet},_mouseStart:function(){},_mouseDrag:function(){},_mouseStop:function(){},_mouseCapture:function(){return!0}}),function(){function 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e("body").append(s),t=a.offsetWidth,s.css("overflow","scroll"),i=a.offsetWidth,t===i&&(i=s[0].clientWidth),s.remove(),n=t-i},getScrollInfo:function(t){var i=t.isWindow||t.isDocument?"":t.element.css("overflow-x"),s=t.isWindow||t.isDocument?"":t.element.css("overflow-y"),n="scroll"===i||"auto"===i&&t.width<t.element[0].scrollWidth,a="scroll"===s||"auto"===s&&t.height<t.element[0].scrollHeight;return{width:a?e.position.scrollbarWidth():0,height:n?e.position.scrollbarWidth():0}},getWithinInfo:function(t){var i=e(t||window),s=e.isWindow(i[0]),n=!!i[0]&&9===i[0].nodeType;return{element:i,isWindow:s,isDocument:n,offset:i.offset()||{left:0,top:0},scrollLeft:i.scrollLeft(),scrollTop:i.scrollTop(),width:s||n?i.width():i.outerWidth(),height:s||n?i.height():i.outerHeight()}}},e.fn.position=function(n){if(!n||!n.of)return f.apply(this,arguments);n=e.extend({},n);var p,m,g,v,y,b,_=e(n.of),x=e.position.getWithinInfo(n.within),w=e.position.getScrollInfo(x),k=(n.collision||"flip").split(" "),T={};return b=s(_),_[0].preventDefault&&(n.at="left top"),m=b.width,g=b.height,v=b.offset,y=e.extend({},v),e.each(["my","at"],function(){var e,t,i=(n[this]||"").split(" ");1===i.length&&(i=l.test(i[0])?i.concat(["center"]):u.test(i[0])?["center"].concat(i):["center","center"]),i[0]=l.test(i[0])?i[0]:"center",i[1]=u.test(i[1])?i[1]:"center",e=d.exec(i[0]),t=d.exec(i[1]),T[this]=[e?e[0]:0,t?t[0]:0],n[this]=[c.exec(i[0])[0],c.exec(i[1])[0]]}),1===k.length&&(k[1]=k[0]),"right"===n.at[0]?y.left+=m:"center"===n.at[0]&&(y.left+=m/2),"bottom"===n.at[1]?y.top+=g:"center"===n.at[1]&&(y.top+=g/2),p=t(T.at,m,g),y.left+=p[0],y.top+=p[1],this.each(function(){var s,l,u=e(this),d=u.outerWidth(),c=u.outerHeight(),f=i(this,"marginLeft"),b=i(this,"marginTop"),D=d+f+i(this,"marginRight")+w.width,S=c+b+i(this,"marginBottom")+w.height,N=e.extend({},y),M=t(T.my,u.outerWidth(),u.outerHeight());"right"===n.my[0]?N.left-=d:"center"===n.my[0]&&(N.left-=d/2),"bottom"===n.my[1]?N.top-=c:"center"===n.my[1]&&(N.top-=c/2),N.left+=M[0],N.top+=M[1],a||(N.left=h(N.left),N.top=h(N.top)),s={marginLeft:f,marginTop:b},e.each(["left","top"],function(t,i){e.ui.position[k[t]]&&e.ui.position[k[t]][i](N,{targetWidth:m,targetHeight:g,elemWidth:d,elemHeight:c,collisionPosition:s,collisionWidth:D,collisionHeight:S,offset:[p[0]+M[0],p[1]+M[1]],my:n.my,at:n.at,within:x,elem:u})}),n.using&&(l=function(e){var t=v.left-N.left,i=t+m-d,s=v.top-N.top,a=s+g-c,h={target:{element:_,left:v.left,top:v.top,width:m,height:g},element:{element:u,left:N.left,top:N.top,width:d,height:c},horizontal:0>i?"left":t>0?"right":"center",vertical:0>a?"top":s>0?"bottom":"middle"};d>m&&m>r(t+i)&&(h.horizontal="center"),c>g&&g>r(s+a)&&(h.vertical="middle"),h.important=o(r(t),r(i))>o(r(s),r(a))?"horizontal":"vertical",n.using.call(this,e,h)}),u.offset(e.extend(N,{using:l}))})},e.ui.position={fit:{left:function(e,t){var i,s=t.within,n=s.isWindow?s.scrollLeft:s.offset.left,a=s.width,r=e.left-t.collisionPosition.marginLeft,h=n-r,l=r+t.collisionWidth-a-n;t.collisionWidth>a?h>0&&0>=l?(i=e.left+h+t.collisionWidth-a-n,e.left+=h-i):e.left=l>0&&0>=h?n:h>l?n+a-t.collisionWidth:n:h>0?e.left+=h:l>0?e.left-=l:e.left=o(e.left-r,e.left)},top:function(e,t){var i,s=t.within,n=s.isWindow?s.scrollTop:s.offset.top,a=t.within.height,r=e.top-t.collisionPosition.marginTop,h=n-r,l=r+t.collisionHeight-a-n;t.collisionHeight>a?h>0&&0>=l?(i=e.top+h+t.collisionHeight-a-n,e.top+=h-i):e.top=l>0&&0>=h?n:h>l?n+a-t.collisionHeight:n:h>0?e.top+=h:l>0?e.top-=l:e.top=o(e.top-r,e.top)}},flip:{left:function(e,t){var i,s,n=t.within,a=n.offset.left+n.scrollLeft,o=n.width,h=n.isWindow?n.scrollLeft:n.offset.left,l=e.left-t.collisionPosition.marginLeft,u=l-h,d=l+t.collisionWidth-o-h,c="left"===t.my[0]?-t.elemWidth:"right"===t.my[0]?t.elemWidth:0,p="left"===t.at[0]?t.targetWidth:"right"===t.at[0]?-t.targetWidth:0,f=-2*t.offset[0];0>u?(i=e.left+c+p+f+t.collisionWidth-o-a,(0>i||r(u)>i)&&(e.left+=c+p+f)):d>0&&(s=e.left-t.collisionPosition.marginLeft+c+p+f-h,(s>0||d>r(s))&&(e.left+=c+p+f))},top:function(e,t){var i,s,n=t.within,a=n.offset.top+n.scrollTop,o=n.height,h=n.isWindow?n.scrollTop:n.offset.top,l=e.top-t.collisionPosition.marginTop,u=l-h,d=l+t.collisionHeight-o-h,c="top"===t.my[1],p=c?-t.elemHeight:"bottom"===t.my[1]?t.elemHeight:0,f="top"===t.at[1]?t.targetHeight:"bottom"===t.at[1]?-t.targetHeight:0,m=-2*t.offset[1];0>u?(s=e.top+p+f+m+t.collisionHeight-o-a,(0>s||r(u)>s)&&(e.top+=p+f+m)):d>0&&(i=e.top-t.collisionPosition.marginTop+p+f+m-h,(i>0||d>r(i))&&(e.top+=p+f+m))}},flipfit:{left:function(){e.ui.position.flip.left.apply(this,arguments),e.ui.position.fit.left.apply(this,arguments)},top:function(){e.ui.position.flip.top.apply(this,arguments),e.ui.position.fit.top.apply(this,arguments)}}},function(){var t,i,s,n,o,r=document.getElementsByTagName("body")[0],h=document.createElement("div");t=document.createElement(r?"div":"body"),s={visibility:"hidden",width:0,height:0,border:0,margin:0,background:"none"},r&&e.extend(s,{position:"absolute",left:"-1000px",top:"-1000px"});for(o in s)t.style[o]=s[o];t.appendChild(h),i=r||document.documentElement,i.insertBefore(t,i.firstChild),h.style.cssText="position: absolute; left: 10.7432222px;",n=e(h).offset().left,a=n>10&&11>n,t.innerHTML="",i.removeChild(t)}()}(),e.ui.position,e.widget("ui.draggable",e.ui.mouse,{version:"1.11.4",widgetEventPrefix:"drag",options:{addClasses:!0,appendTo:"parent",axis:!1,connectToSortable:!1,containment:!1,cursor:"auto",cursorAt:!1,grid:!1,handle:!1,helper:"original",iframeFix:!1,opacity:!1,refreshPositions:!1,revert:!1,revertDuration:500,scope:"default",scroll:!0,scrollSensitivity:20,scrollSpeed:20,snap:!1,snapMode:"both",snapTolerance:20,stack:!1,zIndex:!1,drag:null,start:null,stop:null},_create:function(){"original"===this.options.helper&&this._setPositionRelative(),this.options.addClasses&&this.element.addClass("ui-draggable"),this.options.disabled&&this.element.addClass("ui-draggable-disabled"),this._setHandleClassName(),this._mouseInit()},_setOption:function(e,t){this._super(e,t),"handle"===e&&(this._removeHandleClassName(),this._setHandleClassName())},_destroy:function(){return(this.helper||this.element).is(".ui-draggable-dragging")?(this.destroyOnClear=!0,void 0):(this.element.removeClass("ui-draggable ui-draggable-dragging ui-draggable-disabled"),this._removeHandleClassName(),this._mouseDestroy(),void 0)},_mouseCapture:function(t){var i=this.options;return this._blurActiveElement(t),this.helper||i.disabled||e(t.target).closest(".ui-resizable-handle").length>0?!1:(this.handle=this._getHandle(t),this.handle?(this._blockFrames(i.iframeFix===!0?"iframe":i.iframeFix),!0):!1)},_blockFrames:function(t){this.iframeBlocks=this.document.find(t).map(function(){var t=e(this);return e("<div>").css("position","absolute").appendTo(t.parent()).outerWidth(t.outerWidth()).outerHeight(t.outerHeight()).offset(t.offset())[0]})},_unblockFrames:function(){this.iframeBlocks&&(this.iframeBlocks.remove(),delete this.iframeBlocks)},_blurActiveElement:function(t){var i=this.document[0];if(this.handleElement.is(t.target))try{i.activeElement&&"body"!==i.activeElement.nodeName.toLowerCase()&&e(i.activeElement).blur()}catch(s){}},_mouseStart:function(t){var i=this.options;return this.helper=this._createHelper(t),this.helper.addClass("ui-draggable-dragging"),this._cacheHelperProportions(),e.ui.ddmanager&&(e.ui.ddmanager.current=this),this._cacheMargins(),this.cssPosition=this.helper.css("position"),this.scrollParent=this.helper.scrollParent(!0),this.offsetParent=this.helper.offsetParent(),this.hasFixedAncestor=this.helper.parents().filter(function(){return"fixed"===e(this).css("position")}).length>0,this.positionAbs=this.element.offset(),this._refreshOffsets(t),this.originalPosition=this.position=this._generatePosition(t,!1),this.originalPageX=t.pageX,this.originalPageY=t.pageY,i.cursorAt&&this._adjustOffsetFromHelper(i.cursorAt),this._setContainment(),this._trigger("start",t)===!1?(this._clear(),!1):(this._cacheHelperProportions(),e.ui.ddmanager&&!i.dropBehaviour&&e.ui.ddmanager.prepareOffsets(this,t),this._normalizeRightBottom(),this._mouseDrag(t,!0),e.ui.ddmanager&&e.ui.ddmanager.dragStart(this,t),!0)},_refreshOffsets:function(e){this.offset={top:this.positionAbs.top-this.margins.top,left:this.positionAbs.left-this.margins.left,scroll:!1,parent:this._getParentOffset(),relative:this._getRelativeOffset()},this.offset.click={left:e.pageX-this.offset.left,top:e.pageY-this.offset.top}},_mouseDrag:function(t,i){if(this.hasFixedAncestor&&(this.offset.parent=this._getParentOffset()),this.position=this._generatePosition(t,!0),this.positionAbs=this._convertPositionTo("absolute"),!i){var s=this._uiHash();if(this._trigger("drag",t,s)===!1)return this._mouseUp({}),!1;this.position=s.position}return this.helper[0].style.left=this.position.left+"px",this.helper[0].style.top=this.position.top+"px",e.ui.ddmanager&&e.ui.ddmanager.drag(this,t),!1},_mouseStop:function(t){var i=this,s=!1;return e.ui.ddmanager&&!this.options.dropBehaviour&&(s=e.ui.ddmanager.drop(this,t)),this.dropped&&(s=this.dropped,this.dropped=!1),"invalid"===this.options.revert&&!s||"valid"===this.options.revert&&s||this.options.revert===!0||e.isFunction(this.options.revert)&&this.options.revert.call(this.element,s)?e(this.helper).animate(this.originalPosition,parseInt(this.options.revertDuration,10),function(){i._trigger("stop",t)!==!1&&i._clear()}):this._trigger("stop",t)!==!1&&this._clear(),!1},_mouseUp:function(t){return this._unblockFrames(),e.ui.ddmanager&&e.ui.ddmanager.dragStop(this,t),this.handleElement.is(t.target)&&this.element.focus(),e.ui.mouse.prototype._mouseUp.call(this,t)},cancel:function(){return this.helper.is(".ui-draggable-dragging")?this._mouseUp({}):this._clear(),this},_getHandle:function(t){return this.options.handle?!!e(t.target).closest(this.element.find(this.options.handle)).length:!0},_setHandleClassName:function(){this.handleElement=this.options.handle?this.element.find(this.options.handle):this.element,this.handleElement.addClass("ui-draggable-handle")},_removeHandleClassName:function(){this.handleElement.removeClass("ui-draggable-handle")},_createHelper:function(t){var i=this.options,s=e.isFunction(i.helper),n=s?e(i.helper.apply(this.element[0],[t])):"clone"===i.helper?this.element.clone().removeAttr("id"):this.element;return n.parents("body").length||n.appendTo("parent"===i.appendTo?this.element[0].parentNode:i.appendTo),s&&n[0]===this.element[0]&&this._setPositionRelative(),n[0]===this.element[0]||/(fixed|absolute)/.test(n.css("position"))||n.css("position","absolute"),n},_setPositionRelative:function(){/^(?:r|a|f)/.test(this.element.css("position"))||(this.element[0].style.position="relative")},_adjustOffsetFromHelper:function(t){"string"==typeof t&&(t=t.split(" ")),e.isArray(t)&&(t={left:+t[0],top:+t[1]||0}),"left"in t&&(this.offset.click.left=t.left+this.margins.left),"right"in t&&(this.offset.click.left=this.helperProportions.width-t.right+this.margins.left),"top"in t&&(this.offset.click.top=t.top+this.margins.top),"bottom"in t&&(this.offset.click.top=this.helperProportions.height-t.bottom+this.margins.top)},_isRootNode:function(e){return/(html|body)/i.test(e.tagName)||e===this.document[0]},_getParentOffset:function(){var t=this.offsetParent.offset(),i=this.document[0];return"absolute"===this.cssPosition&&this.scrollParent[0]!==i&&e.contains(this.scrollParent[0],this.offsetParent[0])&&(t.left+=this.scrollParent.scrollLeft(),t.top+=this.scrollParent.scrollTop()),this._isRootNode(this.offsetParent[0])&&(t={top:0,left:0}),{top:t.top+(parseInt(this.offsetParent.css("borderTopWidth"),10)||0),left:t.left+(parseInt(this.offsetParent.css("borderLeftWidth"),10)||0)}},_getRelativeOffset:function(){if("relative"!==this.cssPosition)return{top:0,left:0};var e=this.element.position(),t=this._isRootNode(this.scrollParent[0]);return{top:e.top-(parseInt(this.helper.css("top"),10)||0)+(t?0:this.scrollParent.scrollTop()),left:e.left-(parseInt(this.helper.css("left"),10)||0)+(t?0:this.scrollParent.scrollLeft())}},_cacheMargins:function(){this.margins={left:parseInt(this.element.css("marginLeft"),10)||0,top:parseInt(this.element.css("marginTop"),10)||0,right:parseInt(this.element.css("marginRight"),10)||0,bottom:parseInt(this.element.css("marginBottom"),10)||0}},_cacheHelperProportions:function(){this.helperProportions={width:this.helper.outerWidth(),height:this.helper.outerHeight()}},_setContainment:function(){var t,i,s,n=this.options,a=this.document[0];return this.relativeContainer=null,n.containment?"window"===n.containment?(this.containment=[e(window).scrollLeft()-this.offset.relative.left-this.offset.parent.left,e(window).scrollTop()-this.offset.relative.top-this.offset.parent.top,e(window).scrollLeft()+e(window).width()-this.helperProportions.width-this.margins.left,e(window).scrollTop()+(e(window).height()||a.body.parentNode.scrollHeight)-this.helperProportions.height-this.margins.top],void 0):"document"===n.containment?(this.containment=[0,0,e(a).width()-this.helperProportions.width-this.margins.left,(e(a).height()||a.body.parentNode.scrollHeight)-this.helperProportions.height-this.margins.top],void 0):n.containment.constructor===Array?(this.containment=n.containment,void 0):("parent"===n.containment&&(n.containment=this.helper[0].parentNode),i=e(n.containment),s=i[0],s&&(t=/(scroll|auto)/.test(i.css("overflow")),this.containment=[(parseInt(i.css("borderLeftWidth"),10)||0)+(parseInt(i.css("paddingLeft"),10)||0),(parseInt(i.css("borderTopWidth"),10)||0)+(parseInt(i.css("paddingTop"),10)||0),(t?Math.max(s.scrollWidth,s.offsetWidth):s.offsetWidth)-(parseInt(i.css("borderRightWidth"),10)||0)-(parseInt(i.css("paddingRight"),10)||0)-this.helperProportions.width-this.margins.left-this.margins.right,(t?Math.max(s.scrollHeight,s.offsetHeight):s.offsetHeight)-(parseInt(i.css("borderBottomWidth"),10)||0)-(parseInt(i.css("paddingBottom"),10)||0)-this.helperProportions.height-this.margins.top-this.margins.bottom],this.relativeContainer=i),void 0):(this.containment=null,void 0)},_convertPositionTo:function(e,t){t||(t=this.position);var i="absolute"===e?1:-1,s=this._isRootNode(this.scrollParent[0]);return{top:t.top+this.offset.relative.top*i+this.offset.parent.top*i-("fixed"===this.cssPosition?-this.offset.scroll.top:s?0:this.offset.scroll.top)*i,left:t.left+this.offset.relative.left*i+this.offset.parent.left*i-("fixed"===this.cssPosition?-this.offset.scroll.left:s?0:this.offset.scroll.left)*i}},_generatePosition:function(e,t){var i,s,n,a,o=this.options,r=this._isRootNode(this.scrollParent[0]),h=e.pageX,l=e.pageY;return r&&this.offset.scroll||(this.offset.scroll={top:this.scrollParent.scrollTop(),left:this.scrollParent.scrollLeft()}),t&&(this.containment&&(this.relativeContainer?(s=this.relativeContainer.offset(),i=[this.containment[0]+s.left,this.containment[1]+s.top,this.containment[2]+s.left,this.containment[3]+s.top]):i=this.containment,e.pageX-this.offset.click.left<i[0]&&(h=i[0]+this.offset.click.left),e.pageY-this.offset.click.top<i[1]&&(l=i[1]+this.offset.click.top),e.pageX-this.offset.click.left>i[2]&&(h=i[2]+this.offset.click.left),e.pageY-this.offset.click.top>i[3]&&(l=i[3]+this.offset.click.top)),o.grid&&(n=o.grid[1]?this.originalPageY+Math.round((l-this.originalPageY)/o.grid[1])*o.grid[1]:this.originalPageY,l=i?n-this.offset.click.top>=i[1]||n-this.offset.click.top>i[3]?n:n-this.offset.click.top>=i[1]?n-o.grid[1]:n+o.grid[1]:n,a=o.grid[0]?this.originalPageX+Math.round((h-this.originalPageX)/o.grid[0])*o.grid[0]:this.originalPageX,h=i?a-this.offset.click.left>=i[0]||a-this.offset.click.left>i[2]?a:a-this.offset.click.left>=i[0]?a-o.grid[0]:a+o.grid[0]:a),"y"===o.axis&&(h=this.originalPageX),"x"===o.axis&&(l=this.originalPageY)),{top:l-this.offset.click.top-this.offset.relative.top-this.offset.parent.top+("fixed"===this.cssPosition?-this.offset.scroll.top:r?0:this.offset.scroll.top),left:h-this.offset.click.left-this.offset.relative.left-this.offset.parent.left+("fixed"===this.cssPosition?-this.offset.scroll.left:r?0:this.offset.scroll.left)}},_clear:function(){this.helper.removeClass("ui-draggable-dragging"),this.helper[0]===this.element[0]||this.cancelHelperRemoval||this.helper.remove(),this.helper=null,this.cancelHelperRemoval=!1,this.destroyOnClear&&this.destroy()},_normalizeRightBottom:function(){"y"!==this.options.axis&&"auto"!==this.helper.css("right")&&(this.helper.width(this.helper.width()),this.helper.css("right","auto")),"x"!==this.options.axis&&"auto"!==this.helper.css("bottom")&&(this.helper.height(this.helper.height()),this.helper.css("bottom","auto"))},_trigger:function(t,i,s){return s=s||this._uiHash(),e.ui.plugin.call(this,t,[i,s,this],!0),/^(drag|start|stop)/.test(t)&&(this.positionAbs=this._convertPositionTo("absolute"),s.offset=this.positionAbs),e.Widget.prototype._trigger.call(this,t,i,s)},plugins:{},_uiHash:function(){return{helper:this.helper,position:this.position,originalPosition:this.originalPosition,offset:this.positionAbs}}}),e.ui.plugin.add("draggable","connectToSortable",{start:function(t,i,s){var n=e.extend({},i,{item:s.element});s.sortables=[],e(s.options.connectToSortable).each(function(){var i=e(this).sortable("instance");i&&!i.options.disabled&&(s.sortables.push(i),i.refreshPositions(),i._trigger("activate",t,n))})},stop:function(t,i,s){var n=e.extend({},i,{item:s.element});s.cancelHelperRemoval=!1,e.each(s.sortables,function(){var e=this;e.isOver?(e.isOver=0,s.cancelHelperRemoval=!0,e.cancelHelperRemoval=!1,e._storedCSS={position:e.placeholder.css("position"),top:e.placeholder.css("top"),left:e.placeholder.css("left")},e._mouseStop(t),e.options.helper=e.options._helper):(e.cancelHelperRemoval=!0,e._trigger("deactivate",t,n))})},drag:function(t,i,s){e.each(s.sortables,function(){var n=!1,a=this;a.positionAbs=s.positionAbs,a.helperProportions=s.helperProportions,a.offset.click=s.offset.click,a._intersectsWith(a.containerCache)&&(n=!0,e.each(s.sortables,function(){return this.positionAbs=s.positionAbs,this.helperProportions=s.helperProportions,this.offset.click=s.offset.click,this!==a&&this._intersectsWith(this.containerCache)&&e.contains(a.element[0],this.element[0])&&(n=!1),n
+})),n?(a.isOver||(a.isOver=1,s._parent=i.helper.parent(),a.currentItem=i.helper.appendTo(a.element).data("ui-sortable-item",!0),a.options._helper=a.options.helper,a.options.helper=function(){return i.helper[0]},t.target=a.currentItem[0],a._mouseCapture(t,!0),a._mouseStart(t,!0,!0),a.offset.click.top=s.offset.click.top,a.offset.click.left=s.offset.click.left,a.offset.parent.left-=s.offset.parent.left-a.offset.parent.left,a.offset.parent.top-=s.offset.parent.top-a.offset.parent.top,s._trigger("toSortable",t),s.dropped=a.element,e.each(s.sortables,function(){this.refreshPositions()}),s.currentItem=s.element,a.fromOutside=s),a.currentItem&&(a._mouseDrag(t),i.position=a.position)):a.isOver&&(a.isOver=0,a.cancelHelperRemoval=!0,a.options._revert=a.options.revert,a.options.revert=!1,a._trigger("out",t,a._uiHash(a)),a._mouseStop(t,!0),a.options.revert=a.options._revert,a.options.helper=a.options._helper,a.placeholder&&a.placeholder.remove(),i.helper.appendTo(s._parent),s._refreshOffsets(t),i.position=s._generatePosition(t,!0),s._trigger("fromSortable",t),s.dropped=!1,e.each(s.sortables,function(){this.refreshPositions()}))})}}),e.ui.plugin.add("draggable","cursor",{start:function(t,i,s){var n=e("body"),a=s.options;n.css("cursor")&&(a._cursor=n.css("cursor")),n.css("cursor",a.cursor)},stop:function(t,i,s){var n=s.options;n._cursor&&e("body").css("cursor",n._cursor)}}),e.ui.plugin.add("draggable","opacity",{start:function(t,i,s){var n=e(i.helper),a=s.options;n.css("opacity")&&(a._opacity=n.css("opacity")),n.css("opacity",a.opacity)},stop:function(t,i,s){var n=s.options;n._opacity&&e(i.helper).css("opacity",n._opacity)}}),e.ui.plugin.add("draggable","scroll",{start:function(e,t,i){i.scrollParentNotHidden||(i.scrollParentNotHidden=i.helper.scrollParent(!1)),i.scrollParentNotHidden[0]!==i.document[0]&&"HTML"!==i.scrollParentNotHidden[0].tagName&&(i.overflowOffset=i.scrollParentNotHidden.offset())},drag:function(t,i,s){var n=s.options,a=!1,o=s.scrollParentNotHidden[0],r=s.document[0];o!==r&&"HTML"!==o.tagName?(n.axis&&"x"===n.axis||(s.overflowOffset.top+o.offsetHeight-t.pageY<n.scrollSensitivity?o.scrollTop=a=o.scrollTop+n.scrollSpeed:t.pageY-s.overflowOffset.top<n.scrollSensitivity&&(o.scrollTop=a=o.scrollTop-n.scrollSpeed)),n.axis&&"y"===n.axis||(s.overflowOffset.left+o.offsetWidth-t.pageX<n.scrollSensitivity?o.scrollLeft=a=o.scrollLeft+n.scrollSpeed:t.pageX-s.overflowOffset.left<n.scrollSensitivity&&(o.scrollLeft=a=o.scrollLeft-n.scrollSpeed))):(n.axis&&"x"===n.axis||(t.pageY-e(r).scrollTop()<n.scrollSensitivity?a=e(r).scrollTop(e(r).scrollTop()-n.scrollSpeed):e(window).height()-(t.pageY-e(r).scrollTop())<n.scrollSensitivity&&(a=e(r).scrollTop(e(r).scrollTop()+n.scrollSpeed))),n.axis&&"y"===n.axis||(t.pageX-e(r).scrollLeft()<n.scrollSensitivity?a=e(r).scrollLeft(e(r).scrollLeft()-n.scrollSpeed):e(window).width()-(t.pageX-e(r).scrollLeft())<n.scrollSensitivity&&(a=e(r).scrollLeft(e(r).scrollLeft()+n.scrollSpeed)))),a!==!1&&e.ui.ddmanager&&!n.dropBehaviour&&e.ui.ddmanager.prepareOffsets(s,t)}}),e.ui.plugin.add("draggable","snap",{start:function(t,i,s){var n=s.options;s.snapElements=[],e(n.snap.constructor!==String?n.snap.items||":data(ui-draggable)":n.snap).each(function(){var t=e(this),i=t.offset();this!==s.element[0]&&s.snapElements.push({item:this,width:t.outerWidth(),height:t.outerHeight(),top:i.top,left:i.left})})},drag:function(t,i,s){var n,a,o,r,h,l,u,d,c,p,f=s.options,m=f.snapTolerance,g=i.offset.left,v=g+s.helperProportions.width,y=i.offset.top,b=y+s.helperProportions.height;for(c=s.snapElements.length-1;c>=0;c--)h=s.snapElements[c].left-s.margins.left,l=h+s.snapElements[c].width,u=s.snapElements[c].top-s.margins.top,d=u+s.snapElements[c].height,h-m>v||g>l+m||u-m>b||y>d+m||!e.contains(s.snapElements[c].item.ownerDocument,s.snapElements[c].item)?(s.snapElements[c].snapping&&s.options.snap.release&&s.options.snap.release.call(s.element,t,e.extend(s._uiHash(),{snapItem:s.snapElements[c].item})),s.snapElements[c].snapping=!1):("inner"!==f.snapMode&&(n=m>=Math.abs(u-b),a=m>=Math.abs(d-y),o=m>=Math.abs(h-v),r=m>=Math.abs(l-g),n&&(i.position.top=s._convertPositionTo("relative",{top:u-s.helperProportions.height,left:0}).top),a&&(i.position.top=s._convertPositionTo("relative",{top:d,left:0}).top),o&&(i.position.left=s._convertPositionTo("relative",{top:0,left:h-s.helperProportions.width}).left),r&&(i.position.left=s._convertPositionTo("relative",{top:0,left:l}).left)),p=n||a||o||r,"outer"!==f.snapMode&&(n=m>=Math.abs(u-y),a=m>=Math.abs(d-b),o=m>=Math.abs(h-g),r=m>=Math.abs(l-v),n&&(i.position.top=s._convertPositionTo("relative",{top:u,left:0}).top),a&&(i.position.top=s._convertPositionTo("relative",{top:d-s.helperProportions.height,left:0}).top),o&&(i.position.left=s._convertPositionTo("relative",{top:0,left:h}).left),r&&(i.position.left=s._convertPositionTo("relative",{top:0,left:l-s.helperProportions.width}).left)),!s.snapElements[c].snapping&&(n||a||o||r||p)&&s.options.snap.snap&&s.options.snap.snap.call(s.element,t,e.extend(s._uiHash(),{snapItem:s.snapElements[c].item})),s.snapElements[c].snapping=n||a||o||r||p)}}),e.ui.plugin.add("draggable","stack",{start:function(t,i,s){var n,a=s.options,o=e.makeArray(e(a.stack)).sort(function(t,i){return(parseInt(e(t).css("zIndex"),10)||0)-(parseInt(e(i).css("zIndex"),10)||0)});o.length&&(n=parseInt(e(o[0]).css("zIndex"),10)||0,e(o).each(function(t){e(this).css("zIndex",n+t)}),this.css("zIndex",n+o.length))}}),e.ui.plugin.add("draggable","zIndex",{start:function(t,i,s){var n=e(i.helper),a=s.options;n.css("zIndex")&&(a._zIndex=n.css("zIndex")),n.css("zIndex",a.zIndex)},stop:function(t,i,s){var n=s.options;n._zIndex&&e(i.helper).css("zIndex",n._zIndex)}}),e.ui.draggable,e.widget("ui.droppable",{version:"1.11.4",widgetEventPrefix:"drop",options:{accept:"*",activeClass:!1,addClasses:!0,greedy:!1,hoverClass:!1,scope:"default",tolerance:"intersect",activate:null,deactivate:null,drop:null,out:null,over:null},_create:function(){var t,i=this.options,s=i.accept;this.isover=!1,this.isout=!0,this.accept=e.isFunction(s)?s:function(e){return e.is(s)},this.proportions=function(){return arguments.length?(t=arguments[0],void 0):t?t:t={width:this.element[0].offsetWidth,height:this.element[0].offsetHeight}},this._addToManager(i.scope),i.addClasses&&this.element.addClass("ui-droppable")},_addToManager:function(t){e.ui.ddmanager.droppables[t]=e.ui.ddmanager.droppables[t]||[],e.ui.ddmanager.droppables[t].push(this)},_splice:function(e){for(var t=0;e.length>t;t++)e[t]===this&&e.splice(t,1)},_destroy:function(){var t=e.ui.ddmanager.droppables[this.options.scope];this._splice(t),this.element.removeClass("ui-droppable ui-droppable-disabled")},_setOption:function(t,i){if("accept"===t)this.accept=e.isFunction(i)?i:function(e){return e.is(i)};else if("scope"===t){var s=e.ui.ddmanager.droppables[this.options.scope];this._splice(s),this._addToManager(i)}this._super(t,i)},_activate:function(t){var i=e.ui.ddmanager.current;this.options.activeClass&&this.element.addClass(this.options.activeClass),i&&this._trigger("activate",t,this.ui(i))},_deactivate:function(t){var i=e.ui.ddmanager.current;this.options.activeClass&&this.element.removeClass(this.options.activeClass),i&&this._trigger("deactivate",t,this.ui(i))},_over:function(t){var i=e.ui.ddmanager.current;i&&(i.currentItem||i.element)[0]!==this.element[0]&&this.accept.call(this.element[0],i.currentItem||i.element)&&(this.options.hoverClass&&this.element.addClass(this.options.hoverClass),this._trigger("over",t,this.ui(i)))},_out:function(t){var i=e.ui.ddmanager.current;i&&(i.currentItem||i.element)[0]!==this.element[0]&&this.accept.call(this.element[0],i.currentItem||i.element)&&(this.options.hoverClass&&this.element.removeClass(this.options.hoverClass),this._trigger("out",t,this.ui(i)))},_drop:function(t,i){var s=i||e.ui.ddmanager.current,n=!1;return s&&(s.currentItem||s.element)[0]!==this.element[0]?(this.element.find(":data(ui-droppable)").not(".ui-draggable-dragging").each(function(){var i=e(this).droppable("instance");return i.options.greedy&&!i.options.disabled&&i.options.scope===s.options.scope&&i.accept.call(i.element[0],s.currentItem||s.element)&&e.ui.intersect(s,e.extend(i,{offset:i.element.offset()}),i.options.tolerance,t)?(n=!0,!1):void 0}),n?!1:this.accept.call(this.element[0],s.currentItem||s.element)?(this.options.activeClass&&this.element.removeClass(this.options.activeClass),this.options.hoverClass&&this.element.removeClass(this.options.hoverClass),this._trigger("drop",t,this.ui(s)),this.element):!1):!1},ui:function(e){return{draggable:e.currentItem||e.element,helper:e.helper,position:e.position,offset:e.positionAbs}}}),e.ui.intersect=function(){function e(e,t,i){return e>=t&&t+i>e}return function(t,i,s,n){if(!i.offset)return!1;var a=(t.positionAbs||t.position.absolute).left+t.margins.left,o=(t.positionAbs||t.position.absolute).top+t.margins.top,r=a+t.helperProportions.width,h=o+t.helperProportions.height,l=i.offset.left,u=i.offset.top,d=l+i.proportions().width,c=u+i.proportions().height;switch(s){case"fit":return a>=l&&d>=r&&o>=u&&c>=h;case"intersect":return a+t.helperProportions.width/2>l&&d>r-t.helperProportions.width/2&&o+t.helperProportions.height/2>u&&c>h-t.helperProportions.height/2;case"pointer":return e(n.pageY,u,i.proportions().height)&&e(n.pageX,l,i.proportions().width);case"touch":return(o>=u&&c>=o||h>=u&&c>=h||u>o&&h>c)&&(a>=l&&d>=a||r>=l&&d>=r||l>a&&r>d);default:return!1}}}(),e.ui.ddmanager={current:null,droppables:{"default":[]},prepareOffsets:function(t,i){var s,n,a=e.ui.ddmanager.droppables[t.options.scope]||[],o=i?i.type:null,r=(t.currentItem||t.element).find(":data(ui-droppable)").addBack();e:for(s=0;a.length>s;s++)if(!(a[s].options.disabled||t&&!a[s].accept.call(a[s].element[0],t.currentItem||t.element))){for(n=0;r.length>n;n++)if(r[n]===a[s].element[0]){a[s].proportions().height=0;continue e}a[s].visible="none"!==a[s].element.css("display"),a[s].visible&&("mousedown"===o&&a[s]._activate.call(a[s],i),a[s].offset=a[s].element.offset(),a[s].proportions({width:a[s].element[0].offsetWidth,height:a[s].element[0].offsetHeight}))}},drop:function(t,i){var s=!1;return e.each((e.ui.ddmanager.droppables[t.options.scope]||[]).slice(),function(){this.options&&(!this.options.disabled&&this.visible&&e.ui.intersect(t,this,this.options.tolerance,i)&&(s=this._drop.call(this,i)||s),!this.options.disabled&&this.visible&&this.accept.call(this.element[0],t.currentItem||t.element)&&(this.isout=!0,this.isover=!1,this._deactivate.call(this,i)))}),s},dragStart:function(t,i){t.element.parentsUntil("body").bind("scroll.droppable",function(){t.options.refreshPositions||e.ui.ddmanager.prepareOffsets(t,i)})},drag:function(t,i){t.options.refreshPositions&&e.ui.ddmanager.prepareOffsets(t,i),e.each(e.ui.ddmanager.droppables[t.options.scope]||[],function(){if(!this.options.disabled&&!this.greedyChild&&this.visible){var s,n,a,o=e.ui.intersect(t,this,this.options.tolerance,i),r=!o&&this.isover?"isout":o&&!this.isover?"isover":null;r&&(this.options.greedy&&(n=this.options.scope,a=this.element.parents(":data(ui-droppable)").filter(function(){return e(this).droppable("instance").options.scope===n}),a.length&&(s=e(a[0]).droppable("instance"),s.greedyChild="isover"===r)),s&&"isover"===r&&(s.isover=!1,s.isout=!0,s._out.call(s,i)),this[r]=!0,this["isout"===r?"isover":"isout"]=!1,this["isover"===r?"_over":"_out"].call(this,i),s&&"isout"===r&&(s.isout=!1,s.isover=!0,s._over.call(s,i)))}})},dragStop:function(t,i){t.element.parentsUntil("body").unbind("scroll.droppable"),t.options.refreshPositions||e.ui.ddmanager.prepareOffsets(t,i)}},e.ui.droppable,e.widget("ui.resizable",e.ui.mouse,{version:"1.11.4",widgetEventPrefix:"resize",options:{alsoResize:!1,animate:!1,animateDuration:"slow",animateEasing:"swing",aspectRatio:!1,autoHide:!1,containment:!1,ghost:!1,grid:!1,handles:"e,s,se",helper:!1,maxHeight:null,maxWidth:null,minHeight:10,minWidth:10,zIndex:90,resize:null,start:null,stop:null},_num:function(e){return parseInt(e,10)||0},_isNumber:function(e){return!isNaN(parseInt(e,10))},_hasScroll:function(t,i){if("hidden"===e(t).css("overflow"))return!1;var s=i&&"left"===i?"scrollLeft":"scrollTop",n=!1;return t[s]>0?!0:(t[s]=1,n=t[s]>0,t[s]=0,n)},_create:function(){var t,i,s,n,a,o=this,r=this.options;if(this.element.addClass("ui-resizable"),e.extend(this,{_aspectRatio:!!r.aspectRatio,aspectRatio:r.aspectRatio,originalElement:this.element,_proportionallyResizeElements:[],_helper:r.helper||r.ghost||r.animate?r.helper||"ui-resizable-helper":null}),this.element[0].nodeName.match(/^(canvas|textarea|input|select|button|img)$/i)&&(this.element.wrap(e("<div class='ui-wrapper' style='overflow: hidden;'></div>").css({position:this.element.css("position"),width:this.element.outerWidth(),height:this.element.outerHeight(),top:this.element.css("top"),left:this.element.css("left")})),this.element=this.element.parent().data("ui-resizable",this.element.resizable("instance")),this.elementIsWrapper=!0,this.element.css({marginLeft:this.originalElement.css("marginLeft"),marginTop:this.originalElement.css("marginTop"),marginRight:this.originalElement.css("marginRight"),marginBottom:this.originalElement.css("marginBottom")}),this.originalElement.css({marginLeft:0,marginTop:0,marginRight:0,marginBottom:0}),this.originalResizeStyle=this.originalElement.css("resize"),this.originalElement.css("resize","none"),this._proportionallyResizeElements.push(this.originalElement.css({position:"static",zoom:1,display:"block"})),this.originalElement.css({margin:this.originalElement.css("margin")}),this._proportionallyResize()),this.handles=r.handles||(e(".ui-resizable-handle",this.element).length?{n:".ui-resizable-n",e:".ui-resizable-e",s:".ui-resizable-s",w:".ui-resizable-w",se:".ui-resizable-se",sw:".ui-resizable-sw",ne:".ui-resizable-ne",nw:".ui-resizable-nw"}:"e,s,se"),this._handles=e(),this.handles.constructor===String)for("all"===this.handles&&(this.handles="n,e,s,w,se,sw,ne,nw"),t=this.handles.split(","),this.handles={},i=0;t.length>i;i++)s=e.trim(t[i]),a="ui-resizable-"+s,n=e("<div class='ui-resizable-handle "+a+"'></div>"),n.css({zIndex:r.zIndex}),"se"===s&&n.addClass("ui-icon ui-icon-gripsmall-diagonal-se"),this.handles[s]=".ui-resizable-"+s,this.element.append(n);this._renderAxis=function(t){var i,s,n,a;t=t||this.element;for(i in this.handles)this.handles[i].constructor===String?this.handles[i]=this.element.children(this.handles[i]).first().show():(this.handles[i].jquery||this.handles[i].nodeType)&&(this.handles[i]=e(this.handles[i]),this._on(this.handles[i],{mousedown:o._mouseDown})),this.elementIsWrapper&&this.originalElement[0].nodeName.match(/^(textarea|input|select|button)$/i)&&(s=e(this.handles[i],this.element),a=/sw|ne|nw|se|n|s/.test(i)?s.outerHeight():s.outerWidth(),n=["padding",/ne|nw|n/.test(i)?"Top":/se|sw|s/.test(i)?"Bottom":/^e$/.test(i)?"Right":"Left"].join(""),t.css(n,a),this._proportionallyResize()),this._handles=this._handles.add(this.handles[i])},this._renderAxis(this.element),this._handles=this._handles.add(this.element.find(".ui-resizable-handle")),this._handles.disableSelection(),this._handles.mouseover(function(){o.resizing||(this.className&&(n=this.className.match(/ui-resizable-(se|sw|ne|nw|n|e|s|w)/i)),o.axis=n&&n[1]?n[1]:"se")}),r.autoHide&&(this._handles.hide(),e(this.element).addClass("ui-resizable-autohide").mouseenter(function(){r.disabled||(e(this).removeClass("ui-resizable-autohide"),o._handles.show())}).mouseleave(function(){r.disabled||o.resizing||(e(this).addClass("ui-resizable-autohide"),o._handles.hide())})),this._mouseInit()},_destroy:function(){this._mouseDestroy();var t,i=function(t){e(t).removeClass("ui-resizable ui-resizable-disabled ui-resizable-resizing").removeData("resizable").removeData("ui-resizable").unbind(".resizable").find(".ui-resizable-handle").remove()};return this.elementIsWrapper&&(i(this.element),t=this.element,this.originalElement.css({position:t.css("position"),width:t.outerWidth(),height:t.outerHeight(),top:t.css("top"),left:t.css("left")}).insertAfter(t),t.remove()),this.originalElement.css("resize",this.originalResizeStyle),i(this.originalElement),this},_mouseCapture:function(t){var i,s,n=!1;for(i in this.handles)s=e(this.handles[i])[0],(s===t.target||e.contains(s,t.target))&&(n=!0);return!this.options.disabled&&n},_mouseStart:function(t){var i,s,n,a=this.options,o=this.element;return this.resizing=!0,this._renderProxy(),i=this._num(this.helper.css("left")),s=this._num(this.helper.css("top")),a.containment&&(i+=e(a.containment).scrollLeft()||0,s+=e(a.containment).scrollTop()||0),this.offset=this.helper.offset(),this.position={left:i,top:s},this.size=this._helper?{width:this.helper.width(),height:this.helper.height()}:{width:o.width(),height:o.height()},this.originalSize=this._helper?{width:o.outerWidth(),height:o.outerHeight()}:{width:o.width(),height:o.height()},this.sizeDiff={width:o.outerWidth()-o.width(),height:o.outerHeight()-o.height()},this.originalPosition={left:i,top:s},this.originalMousePosition={left:t.pageX,top:t.pageY},this.aspectRatio="number"==typeof a.aspectRatio?a.aspectRatio:this.originalSize.width/this.originalSize.height||1,n=e(".ui-resizable-"+this.axis).css("cursor"),e("body").css("cursor","auto"===n?this.axis+"-resize":n),o.addClass("ui-resizable-resizing"),this._propagate("start",t),!0},_mouseDrag:function(t){var i,s,n=this.originalMousePosition,a=this.axis,o=t.pageX-n.left||0,r=t.pageY-n.top||0,h=this._change[a];return this._updatePrevProperties(),h?(i=h.apply(this,[t,o,r]),this._updateVirtualBoundaries(t.shiftKey),(this._aspectRatio||t.shiftKey)&&(i=this._updateRatio(i,t)),i=this._respectSize(i,t),this._updateCache(i),this._propagate("resize",t),s=this._applyChanges(),!this._helper&&this._proportionallyResizeElements.length&&this._proportionallyResize(),e.isEmptyObject(s)||(this._updatePrevProperties(),this._trigger("resize",t,this.ui()),this._applyChanges()),!1):!1},_mouseStop:function(t){this.resizing=!1;var i,s,n,a,o,r,h,l=this.options,u=this;return this._helper&&(i=this._proportionallyResizeElements,s=i.length&&/textarea/i.test(i[0].nodeName),n=s&&this._hasScroll(i[0],"left")?0:u.sizeDiff.height,a=s?0:u.sizeDiff.width,o={width:u.helper.width()-a,height:u.helper.height()-n},r=parseInt(u.element.css("left"),10)+(u.position.left-u.originalPosition.left)||null,h=parseInt(u.element.css("top"),10)+(u.position.top-u.originalPosition.top)||null,l.animate||this.element.css(e.extend(o,{top:h,left:r})),u.helper.height(u.size.height),u.helper.width(u.size.width),this._helper&&!l.animate&&this._proportionallyResize()),e("body").css("cursor","auto"),this.element.removeClass("ui-resizable-resizing"),this._propagate("stop",t),this._helper&&this.helper.remove(),!1},_updatePrevProperties:function(){this.prevPosition={top:this.position.top,left:this.position.left},this.prevSize={width:this.size.width,height:this.size.height}},_applyChanges:function(){var e={};return this.position.top!==this.prevPosition.top&&(e.top=this.position.top+"px"),this.position.left!==this.prevPosition.left&&(e.left=this.position.left+"px"),this.size.width!==this.prevSize.width&&(e.width=this.size.width+"px"),this.size.height!==this.prevSize.height&&(e.height=this.size.height+"px"),this.helper.css(e),e},_updateVirtualBoundaries:function(e){var t,i,s,n,a,o=this.options;a={minWidth:this._isNumber(o.minWidth)?o.minWidth:0,maxWidth:this._isNumber(o.maxWidth)?o.maxWidth:1/0,minHeight:this._isNumber(o.minHeight)?o.minHeight:0,maxHeight:this._isNumber(o.maxHeight)?o.maxHeight:1/0},(this._aspectRatio||e)&&(t=a.minHeight*this.aspectRatio,s=a.minWidth/this.aspectRatio,i=a.maxHeight*this.aspectRatio,n=a.maxWidth/this.aspectRatio,t>a.minWidth&&(a.minWidth=t),s>a.minHeight&&(a.minHeight=s),a.maxWidth>i&&(a.maxWidth=i),a.maxHeight>n&&(a.maxHeight=n)),this._vBoundaries=a},_updateCache:function(e){this.offset=this.helper.offset(),this._isNumber(e.left)&&(this.position.left=e.left),this._isNumber(e.top)&&(this.position.top=e.top),this._isNumber(e.height)&&(this.size.height=e.height),this._isNumber(e.width)&&(this.size.width=e.width)},_updateRatio:function(e){var t=this.position,i=this.size,s=this.axis;return this._isNumber(e.height)?e.width=e.height*this.aspectRatio:this._isNumber(e.width)&&(e.height=e.width/this.aspectRatio),"sw"===s&&(e.left=t.left+(i.width-e.width),e.top=null),"nw"===s&&(e.top=t.top+(i.height-e.height),e.left=t.left+(i.width-e.width)),e},_respectSize:function(e){var t=this._vBoundaries,i=this.axis,s=this._isNumber(e.width)&&t.maxWidth&&t.maxWidth<e.width,n=this._isNumber(e.height)&&t.maxHeight&&t.maxHeight<e.height,a=this._isNumber(e.width)&&t.minWidth&&t.minWidth>e.width,o=this._isNumber(e.height)&&t.minHeight&&t.minHeight>e.height,r=this.originalPosition.left+this.originalSize.width,h=this.position.top+this.size.height,l=/sw|nw|w/.test(i),u=/nw|ne|n/.test(i);return a&&(e.width=t.minWidth),o&&(e.height=t.minHeight),s&&(e.width=t.maxWidth),n&&(e.height=t.maxHeight),a&&l&&(e.left=r-t.minWidth),s&&l&&(e.left=r-t.maxWidth),o&&u&&(e.top=h-t.minHeight),n&&u&&(e.top=h-t.maxHeight),e.width||e.height||e.left||!e.top?e.width||e.height||e.top||!e.left||(e.left=null):e.top=null,e},_getPaddingPlusBorderDimensions:function(e){for(var t=0,i=[],s=[e.css("borderTopWidth"),e.css("borderRightWidth"),e.css("borderBottomWidth"),e.css("borderLeftWidth")],n=[e.css("paddingTop"),e.css("paddingRight"),e.css("paddingBottom"),e.css("paddingLeft")];4>t;t++)i[t]=parseInt(s[t],10)||0,i[t]+=parseInt(n[t],10)||0;return{height:i[0]+i[2],width:i[1]+i[3]}},_proportionallyResize:function(){if(this._proportionallyResizeElements.length)for(var e,t=0,i=this.helper||this.element;this._proportionallyResizeElements.length>t;t++)e=this._proportionallyResizeElements[t],this.outerDimensions||(this.outerDimensions=this._getPaddingPlusBorderDimensions(e)),e.css({height:i.height()-this.outerDimensions.height||0,width:i.width()-this.outerDimensions.width||0})},_renderProxy:function(){var t=this.element,i=this.options;this.elementOffset=t.offset(),this._helper?(this.helper=this.helper||e("<div style='overflow:hidden;'></div>"),this.helper.addClass(this._helper).css({width:this.element.outerWidth()-1,height:this.element.outerHeight()-1,position:"absolute",left:this.elementOffset.left+"px",top:this.elementOffset.top+"px",zIndex:++i.zIndex}),this.helper.appendTo("body").disableSelection()):this.helper=this.element},_change:{e:function(e,t){return{width:this.originalSize.width+t}},w:function(e,t){var i=this.originalSize,s=this.originalPosition;return{left:s.left+t,width:i.width-t}},n:function(e,t,i){var s=this.originalSize,n=this.originalPosition;return{top:n.top+i,height:s.height-i}},s:function(e,t,i){return{height:this.originalSize.height+i}},se:function(t,i,s){return e.extend(this._change.s.apply(this,arguments),this._change.e.apply(this,[t,i,s]))},sw:function(t,i,s){return e.extend(this._change.s.apply(this,arguments),this._change.w.apply(this,[t,i,s]))},ne:function(t,i,s){return e.extend(this._change.n.apply(this,arguments),this._change.e.apply(this,[t,i,s]))},nw:function(t,i,s){return e.extend(this._change.n.apply(this,arguments),this._change.w.apply(this,[t,i,s]))}},_propagate:function(t,i){e.ui.plugin.call(this,t,[i,this.ui()]),"resize"!==t&&this._trigger(t,i,this.ui())},plugins:{},ui:function(){return{originalElement:this.originalElement,element:this.element,helper:this.helper,position:this.position,size:this.size,originalSize:this.originalSize,originalPosition:this.originalPosition}}}),e.ui.plugin.add("resizable","animate",{stop:function(t){var i=e(this).resizable("instance"),s=i.options,n=i._proportionallyResizeElements,a=n.length&&/textarea/i.test(n[0].nodeName),o=a&&i._hasScroll(n[0],"left")?0:i.sizeDiff.height,r=a?0:i.sizeDiff.width,h={width:i.size.width-r,height:i.size.height-o},l=parseInt(i.element.css("left"),10)+(i.position.left-i.originalPosition.left)||null,u=parseInt(i.element.css("top"),10)+(i.position.top-i.originalPosition.top)||null;i.element.animate(e.extend(h,u&&l?{top:u,left:l}:{}),{duration:s.animateDuration,easing:s.animateEasing,step:function(){var s={width:parseInt(i.element.css("width"),10),height:parseInt(i.element.css("height"),10),top:parseInt(i.element.css("top"),10),left:parseInt(i.element.css("left"),10)};n&&n.length&&e(n[0]).css({width:s.width,height:s.height}),i._updateCache(s),i._propagate("resize",t)}})}}),e.ui.plugin.add("resizable","containment",{start:function(){var t,i,s,n,a,o,r,h=e(this).resizable("instance"),l=h.options,u=h.element,d=l.containment,c=d instanceof e?d.get(0):/parent/.test(d)?u.parent().get(0):d;c&&(h.containerElement=e(c),/document/.test(d)||d===document?(h.containerOffset={left:0,top:0},h.containerPosition={left:0,top:0},h.parentData={element:e(document),left:0,top:0,width:e(document).width(),height:e(document).height()||document.body.parentNode.scrollHeight}):(t=e(c),i=[],e(["Top","Right","Left","Bottom"]).each(function(e,s){i[e]=h._num(t.css("padding"+s))}),h.containerOffset=t.offset(),h.containerPosition=t.position(),h.containerSize={height:t.innerHeight()-i[3],width:t.innerWidth()-i[1]},s=h.containerOffset,n=h.containerSize.height,a=h.containerSize.width,o=h._hasScroll(c,"left")?c.scrollWidth:a,r=h._hasScroll(c)?c.scrollHeight:n,h.parentData={element:c,left:s.left,top:s.top,width:o,height:r}))},resize:function(t){var i,s,n,a,o=e(this).resizable("instance"),r=o.options,h=o.containerOffset,l=o.position,u=o._aspectRatio||t.shiftKey,d={top:0,left:0},c=o.containerElement,p=!0;c[0]!==document&&/static/.test(c.css("position"))&&(d=h),l.left<(o._helper?h.left:0)&&(o.size.width=o.size.width+(o._helper?o.position.left-h.left:o.position.left-d.left),u&&(o.size.height=o.size.width/o.aspectRatio,p=!1),o.position.left=r.helper?h.left:0),l.top<(o._helper?h.top:0)&&(o.size.height=o.size.height+(o._helper?o.position.top-h.top:o.position.top),u&&(o.size.width=o.size.height*o.aspectRatio,p=!1),o.position.top=o._helper?h.top:0),n=o.containerElement.get(0)===o.element.parent().get(0),a=/relative|absolute/.test(o.containerElement.css("position")),n&&a?(o.offset.left=o.parentData.left+o.position.left,o.offset.top=o.parentData.top+o.position.top):(o.offset.left=o.element.offset().left,o.offset.top=o.element.offset().top),i=Math.abs(o.sizeDiff.width+(o._helper?o.offset.left-d.left:o.offset.left-h.left)),s=Math.abs(o.sizeDiff.height+(o._helper?o.offset.top-d.top:o.offset.top-h.top)),i+o.size.width>=o.parentData.width&&(o.size.width=o.parentData.width-i,u&&(o.size.height=o.size.width/o.aspectRatio,p=!1)),s+o.size.height>=o.parentData.height&&(o.size.height=o.parentData.height-s,u&&(o.size.width=o.size.height*o.aspectRatio,p=!1)),p||(o.position.left=o.prevPosition.left,o.position.top=o.prevPosition.top,o.size.width=o.prevSize.width,o.size.height=o.prevSize.height)},stop:function(){var t=e(this).resizable("instance"),i=t.options,s=t.containerOffset,n=t.containerPosition,a=t.containerElement,o=e(t.helper),r=o.offset(),h=o.outerWidth()-t.sizeDiff.width,l=o.outerHeight()-t.sizeDiff.height;t._helper&&!i.animate&&/relative/.test(a.css("position"))&&e(this).css({left:r.left-n.left-s.left,width:h,height:l}),t._helper&&!i.animate&&/static/.test(a.css("position"))&&e(this).css({left:r.left-n.left-s.left,width:h,height:l})}}),e.ui.plugin.add("resizable","alsoResize",{start:function(){var t=e(this).resizable("instance"),i=t.options;e(i.alsoResize).each(function(){var t=e(this);t.data("ui-resizable-alsoresize",{width:parseInt(t.width(),10),height:parseInt(t.height(),10),left:parseInt(t.css("left"),10),top:parseInt(t.css("top"),10)})})},resize:function(t,i){var s=e(this).resizable("instance"),n=s.options,a=s.originalSize,o=s.originalPosition,r={height:s.size.height-a.height||0,width:s.size.width-a.width||0,top:s.position.top-o.top||0,left:s.position.left-o.left||0};e(n.alsoResize).each(function(){var t=e(this),s=e(this).data("ui-resizable-alsoresize"),n={},a=t.parents(i.originalElement[0]).length?["width","height"]:["width","height","top","left"];e.each(a,function(e,t){var i=(s[t]||0)+(r[t]||0);i&&i>=0&&(n[t]=i||null)}),t.css(n)})},stop:function(){e(this).removeData("resizable-alsoresize")}}),e.ui.plugin.add("resizable","ghost",{start:function(){var t=e(this).resizable("instance"),i=t.options,s=t.size;t.ghost=t.originalElement.clone(),t.ghost.css({opacity:.25,display:"block",position:"relative",height:s.height,width:s.width,margin:0,left:0,top:0}).addClass("ui-resizable-ghost").addClass("string"==typeof i.ghost?i.ghost:""),t.ghost.appendTo(t.helper)},resize:function(){var t=e(this).resizable("instance");t.ghost&&t.ghost.css({position:"relative",height:t.size.height,width:t.size.width})},stop:function(){var t=e(this).resizable("instance");t.ghost&&t.helper&&t.helper.get(0).removeChild(t.ghost.get(0))}}),e.ui.plugin.add("resizable","grid",{resize:function(){var t,i=e(this).resizable("instance"),s=i.options,n=i.size,a=i.originalSize,o=i.originalPosition,r=i.axis,h="number"==typeof s.grid?[s.grid,s.grid]:s.grid,l=h[0]||1,u=h[1]||1,d=Math.round((n.width-a.width)/l)*l,c=Math.round((n.height-a.height)/u)*u,p=a.width+d,f=a.height+c,m=s.maxWidth&&p>s.maxWidth,g=s.maxHeight&&f>s.maxHeight,v=s.minWidth&&s.minWidth>p,y=s.minHeight&&s.minHeight>f;s.grid=h,v&&(p+=l),y&&(f+=u),m&&(p-=l),g&&(f-=u),/^(se|s|e)$/.test(r)?(i.size.width=p,i.size.height=f):/^(ne)$/.test(r)?(i.size.width=p,i.size.height=f,i.position.top=o.top-c):/^(sw)$/.test(r)?(i.size.width=p,i.size.height=f,i.position.left=o.left-d):((0>=f-u||0>=p-l)&&(t=i._getPaddingPlusBorderDimensions(this)),f-u>0?(i.size.height=f,i.position.top=o.top-c):(f=u-t.height,i.size.height=f,i.position.top=o.top+a.height-f),p-l>0?(i.size.width=p,i.position.left=o.left-d):(p=l-t.width,i.size.width=p,i.position.left=o.left+a.width-p))}}),e.ui.resizable,e.widget("ui.selectable",e.ui.mouse,{version:"1.11.4",options:{appendTo:"body",autoRefresh:!0,distance:0,filter:"*",tolerance:"touch",selected:null,selecting:null,start:null,stop:null,unselected:null,unselecting:null},_create:function(){var t,i=this;this.element.addClass("ui-selectable"),this.dragged=!1,this.refresh=function(){t=e(i.options.filter,i.element[0]),t.addClass("ui-selectee"),t.each(function(){var t=e(this),i=t.offset();e.data(this,"selectable-item",{element:this,$element:t,left:i.left,top:i.top,right:i.left+t.outerWidth(),bottom:i.top+t.outerHeight(),startselected:!1,selected:t.hasClass("ui-selected"),selecting:t.hasClass("ui-selecting"),unselecting:t.hasClass("ui-unselecting")})})},this.refresh(),this.selectees=t.addClass("ui-selectee"),this._mouseInit(),this.helper=e("<div class='ui-selectable-helper'></div>")},_destroy:function(){this.selectees.removeClass("ui-selectee").removeData("selectable-item"),this.element.removeClass("ui-selectable ui-selectable-disabled"),this._mouseDestroy()},_mouseStart:function(t){var i=this,s=this.options;this.opos=[t.pageX,t.pageY],this.options.disabled||(this.selectees=e(s.filter,this.element[0]),this._trigger("start",t),e(s.appendTo).append(this.helper),this.helper.css({left:t.pageX,top:t.pageY,width:0,height:0}),s.autoRefresh&&this.refresh(),this.selectees.filter(".ui-selected").each(function(){var s=e.data(this,"selectable-item");s.startselected=!0,t.metaKey||t.ctrlKey||(s.$element.removeClass("ui-selected"),s.selected=!1,s.$element.addClass("ui-unselecting"),s.unselecting=!0,i._trigger("unselecting",t,{unselecting:s.element}))}),e(t.target).parents().addBack().each(function(){var s,n=e.data(this,"selectable-item");return n?(s=!t.metaKey&&!t.ctrlKey||!n.$element.hasClass("ui-selected"),n.$element.removeClass(s?"ui-unselecting":"ui-selected").addClass(s?"ui-selecting":"ui-unselecting"),n.unselecting=!s,n.selecting=s,n.selected=s,s?i._trigger("selecting",t,{selecting:n.element}):i._trigger("unselecting",t,{unselecting:n.element}),!1):void 0}))},_mouseDrag:function(t){if(this.dragged=!0,!this.options.disabled){var i,s=this,n=this.options,a=this.opos[0],o=this.opos[1],r=t.pageX,h=t.pageY;return a>r&&(i=r,r=a,a=i),o>h&&(i=h,h=o,o=i),this.helper.css({left:a,top:o,width:r-a,height:h-o}),this.selectees.each(function(){var i=e.data(this,"selectable-item"),l=!1;
+i&&i.element!==s.element[0]&&("touch"===n.tolerance?l=!(i.left>r||a>i.right||i.top>h||o>i.bottom):"fit"===n.tolerance&&(l=i.left>a&&r>i.right&&i.top>o&&h>i.bottom),l?(i.selected&&(i.$element.removeClass("ui-selected"),i.selected=!1),i.unselecting&&(i.$element.removeClass("ui-unselecting"),i.unselecting=!1),i.selecting||(i.$element.addClass("ui-selecting"),i.selecting=!0,s._trigger("selecting",t,{selecting:i.element}))):(i.selecting&&((t.metaKey||t.ctrlKey)&&i.startselected?(i.$element.removeClass("ui-selecting"),i.selecting=!1,i.$element.addClass("ui-selected"),i.selected=!0):(i.$element.removeClass("ui-selecting"),i.selecting=!1,i.startselected&&(i.$element.addClass("ui-unselecting"),i.unselecting=!0),s._trigger("unselecting",t,{unselecting:i.element}))),i.selected&&(t.metaKey||t.ctrlKey||i.startselected||(i.$element.removeClass("ui-selected"),i.selected=!1,i.$element.addClass("ui-unselecting"),i.unselecting=!0,s._trigger("unselecting",t,{unselecting:i.element})))))}),!1}},_mouseStop:function(t){var i=this;return this.dragged=!1,e(".ui-unselecting",this.element[0]).each(function(){var s=e.data(this,"selectable-item");s.$element.removeClass("ui-unselecting"),s.unselecting=!1,s.startselected=!1,i._trigger("unselected",t,{unselected:s.element})}),e(".ui-selecting",this.element[0]).each(function(){var s=e.data(this,"selectable-item");s.$element.removeClass("ui-selecting").addClass("ui-selected"),s.selecting=!1,s.selected=!0,s.startselected=!0,i._trigger("selected",t,{selected:s.element})}),this._trigger("stop",t),this.helper.remove(),!1}}),e.widget("ui.sortable",e.ui.mouse,{version:"1.11.4",widgetEventPrefix:"sort",ready:!1,options:{appendTo:"parent",axis:!1,connectWith:!1,containment:!1,cursor:"auto",cursorAt:!1,dropOnEmpty:!0,forcePlaceholderSize:!1,forceHelperSize:!1,grid:!1,handle:!1,helper:"original",items:"> *",opacity:!1,placeholder:!1,revert:!1,scroll:!0,scrollSensitivity:20,scrollSpeed:20,scope:"default",tolerance:"intersect",zIndex:1e3,activate:null,beforeStop:null,change:null,deactivate:null,out:null,over:null,receive:null,remove:null,sort:null,start:null,stop:null,update:null},_isOverAxis:function(e,t,i){return e>=t&&t+i>e},_isFloating:function(e){return/left|right/.test(e.css("float"))||/inline|table-cell/.test(e.css("display"))},_create:function(){this.containerCache={},this.element.addClass("ui-sortable"),this.refresh(),this.offset=this.element.offset(),this._mouseInit(),this._setHandleClassName(),this.ready=!0},_setOption:function(e,t){this._super(e,t),"handle"===e&&this._setHandleClassName()},_setHandleClassName:function(){this.element.find(".ui-sortable-handle").removeClass("ui-sortable-handle"),e.each(this.items,function(){(this.instance.options.handle?this.item.find(this.instance.options.handle):this.item).addClass("ui-sortable-handle")})},_destroy:function(){this.element.removeClass("ui-sortable ui-sortable-disabled").find(".ui-sortable-handle").removeClass("ui-sortable-handle"),this._mouseDestroy();for(var e=this.items.length-1;e>=0;e--)this.items[e].item.removeData(this.widgetName+"-item");return this},_mouseCapture:function(t,i){var s=null,n=!1,a=this;return this.reverting?!1:this.options.disabled||"static"===this.options.type?!1:(this._refreshItems(t),e(t.target).parents().each(function(){return e.data(this,a.widgetName+"-item")===a?(s=e(this),!1):void 0}),e.data(t.target,a.widgetName+"-item")===a&&(s=e(t.target)),s?!this.options.handle||i||(e(this.options.handle,s).find("*").addBack().each(function(){this===t.target&&(n=!0)}),n)?(this.currentItem=s,this._removeCurrentsFromItems(),!0):!1:!1)},_mouseStart:function(t,i,s){var n,a,o=this.options;if(this.currentContainer=this,this.refreshPositions(),this.helper=this._createHelper(t),this._cacheHelperProportions(),this._cacheMargins(),this.scrollParent=this.helper.scrollParent(),this.offset=this.currentItem.offset(),this.offset={top:this.offset.top-this.margins.top,left:this.offset.left-this.margins.left},e.extend(this.offset,{click:{left:t.pageX-this.offset.left,top:t.pageY-this.offset.top},parent:this._getParentOffset(),relative:this._getRelativeOffset()}),this.helper.css("position","absolute"),this.cssPosition=this.helper.css("position"),this.originalPosition=this._generatePosition(t),this.originalPageX=t.pageX,this.originalPageY=t.pageY,o.cursorAt&&this._adjustOffsetFromHelper(o.cursorAt),this.domPosition={prev:this.currentItem.prev()[0],parent:this.currentItem.parent()[0]},this.helper[0]!==this.currentItem[0]&&this.currentItem.hide(),this._createPlaceholder(),o.containment&&this._setContainment(),o.cursor&&"auto"!==o.cursor&&(a=this.document.find("body"),this.storedCursor=a.css("cursor"),a.css("cursor",o.cursor),this.storedStylesheet=e("<style>*{ cursor: "+o.cursor+" !important; }</style>").appendTo(a)),o.opacity&&(this.helper.css("opacity")&&(this._storedOpacity=this.helper.css("opacity")),this.helper.css("opacity",o.opacity)),o.zIndex&&(this.helper.css("zIndex")&&(this._storedZIndex=this.helper.css("zIndex")),this.helper.css("zIndex",o.zIndex)),this.scrollParent[0]!==this.document[0]&&"HTML"!==this.scrollParent[0].tagName&&(this.overflowOffset=this.scrollParent.offset()),this._trigger("start",t,this._uiHash()),this._preserveHelperProportions||this._cacheHelperProportions(),!s)for(n=this.containers.length-1;n>=0;n--)this.containers[n]._trigger("activate",t,this._uiHash(this));return e.ui.ddmanager&&(e.ui.ddmanager.current=this),e.ui.ddmanager&&!o.dropBehaviour&&e.ui.ddmanager.prepareOffsets(this,t),this.dragging=!0,this.helper.addClass("ui-sortable-helper"),this._mouseDrag(t),!0},_mouseDrag:function(t){var i,s,n,a,o=this.options,r=!1;for(this.position=this._generatePosition(t),this.positionAbs=this._convertPositionTo("absolute"),this.lastPositionAbs||(this.lastPositionAbs=this.positionAbs),this.options.scroll&&(this.scrollParent[0]!==this.document[0]&&"HTML"!==this.scrollParent[0].tagName?(this.overflowOffset.top+this.scrollParent[0].offsetHeight-t.pageY<o.scrollSensitivity?this.scrollParent[0].scrollTop=r=this.scrollParent[0].scrollTop+o.scrollSpeed:t.pageY-this.overflowOffset.top<o.scrollSensitivity&&(this.scrollParent[0].scrollTop=r=this.scrollParent[0].scrollTop-o.scrollSpeed),this.overflowOffset.left+this.scrollParent[0].offsetWidth-t.pageX<o.scrollSensitivity?this.scrollParent[0].scrollLeft=r=this.scrollParent[0].scrollLeft+o.scrollSpeed:t.pageX-this.overflowOffset.left<o.scrollSensitivity&&(this.scrollParent[0].scrollLeft=r=this.scrollParent[0].scrollLeft-o.scrollSpeed)):(t.pageY-this.document.scrollTop()<o.scrollSensitivity?r=this.document.scrollTop(this.document.scrollTop()-o.scrollSpeed):this.window.height()-(t.pageY-this.document.scrollTop())<o.scrollSensitivity&&(r=this.document.scrollTop(this.document.scrollTop()+o.scrollSpeed)),t.pageX-this.document.scrollLeft()<o.scrollSensitivity?r=this.document.scrollLeft(this.document.scrollLeft()-o.scrollSpeed):this.window.width()-(t.pageX-this.document.scrollLeft())<o.scrollSensitivity&&(r=this.document.scrollLeft(this.document.scrollLeft()+o.scrollSpeed))),r!==!1&&e.ui.ddmanager&&!o.dropBehaviour&&e.ui.ddmanager.prepareOffsets(this,t)),this.positionAbs=this._convertPositionTo("absolute"),this.options.axis&&"y"===this.options.axis||(this.helper[0].style.left=this.position.left+"px"),this.options.axis&&"x"===this.options.axis||(this.helper[0].style.top=this.position.top+"px"),i=this.items.length-1;i>=0;i--)if(s=this.items[i],n=s.item[0],a=this._intersectsWithPointer(s),a&&s.instance===this.currentContainer&&n!==this.currentItem[0]&&this.placeholder[1===a?"next":"prev"]()[0]!==n&&!e.contains(this.placeholder[0],n)&&("semi-dynamic"===this.options.type?!e.contains(this.element[0],n):!0)){if(this.direction=1===a?"down":"up","pointer"!==this.options.tolerance&&!this._intersectsWithSides(s))break;this._rearrange(t,s),this._trigger("change",t,this._uiHash());break}return this._contactContainers(t),e.ui.ddmanager&&e.ui.ddmanager.drag(this,t),this._trigger("sort",t,this._uiHash()),this.lastPositionAbs=this.positionAbs,!1},_mouseStop:function(t,i){if(t){if(e.ui.ddmanager&&!this.options.dropBehaviour&&e.ui.ddmanager.drop(this,t),this.options.revert){var s=this,n=this.placeholder.offset(),a=this.options.axis,o={};a&&"x"!==a||(o.left=n.left-this.offset.parent.left-this.margins.left+(this.offsetParent[0]===this.document[0].body?0:this.offsetParent[0].scrollLeft)),a&&"y"!==a||(o.top=n.top-this.offset.parent.top-this.margins.top+(this.offsetParent[0]===this.document[0].body?0:this.offsetParent[0].scrollTop)),this.reverting=!0,e(this.helper).animate(o,parseInt(this.options.revert,10)||500,function(){s._clear(t)})}else this._clear(t,i);return!1}},cancel:function(){if(this.dragging){this._mouseUp({target:null}),"original"===this.options.helper?this.currentItem.css(this._storedCSS).removeClass("ui-sortable-helper"):this.currentItem.show();for(var t=this.containers.length-1;t>=0;t--)this.containers[t]._trigger("deactivate",null,this._uiHash(this)),this.containers[t].containerCache.over&&(this.containers[t]._trigger("out",null,this._uiHash(this)),this.containers[t].containerCache.over=0)}return this.placeholder&&(this.placeholder[0].parentNode&&this.placeholder[0].parentNode.removeChild(this.placeholder[0]),"original"!==this.options.helper&&this.helper&&this.helper[0].parentNode&&this.helper.remove(),e.extend(this,{helper:null,dragging:!1,reverting:!1,_noFinalSort:null}),this.domPosition.prev?e(this.domPosition.prev).after(this.currentItem):e(this.domPosition.parent).prepend(this.currentItem)),this},serialize:function(t){var i=this._getItemsAsjQuery(t&&t.connected),s=[];return t=t||{},e(i).each(function(){var i=(e(t.item||this).attr(t.attribute||"id")||"").match(t.expression||/(.+)[\-=_](.+)/);i&&s.push((t.key||i[1]+"[]")+"="+(t.key&&t.expression?i[1]:i[2]))}),!s.length&&t.key&&s.push(t.key+"="),s.join("&")},toArray:function(t){var i=this._getItemsAsjQuery(t&&t.connected),s=[];return t=t||{},i.each(function(){s.push(e(t.item||this).attr(t.attribute||"id")||"")}),s},_intersectsWith:function(e){var t=this.positionAbs.left,i=t+this.helperProportions.width,s=this.positionAbs.top,n=s+this.helperProportions.height,a=e.left,o=a+e.width,r=e.top,h=r+e.height,l=this.offset.click.top,u=this.offset.click.left,d="x"===this.options.axis||s+l>r&&h>s+l,c="y"===this.options.axis||t+u>a&&o>t+u,p=d&&c;return"pointer"===this.options.tolerance||this.options.forcePointerForContainers||"pointer"!==this.options.tolerance&&this.helperProportions[this.floating?"width":"height"]>e[this.floating?"width":"height"]?p:t+this.helperProportions.width/2>a&&o>i-this.helperProportions.width/2&&s+this.helperProportions.height/2>r&&h>n-this.helperProportions.height/2},_intersectsWithPointer:function(e){var t="x"===this.options.axis||this._isOverAxis(this.positionAbs.top+this.offset.click.top,e.top,e.height),i="y"===this.options.axis||this._isOverAxis(this.positionAbs.left+this.offset.click.left,e.left,e.width),s=t&&i,n=this._getDragVerticalDirection(),a=this._getDragHorizontalDirection();return s?this.floating?a&&"right"===a||"down"===n?2:1:n&&("down"===n?2:1):!1},_intersectsWithSides:function(e){var t=this._isOverAxis(this.positionAbs.top+this.offset.click.top,e.top+e.height/2,e.height),i=this._isOverAxis(this.positionAbs.left+this.offset.click.left,e.left+e.width/2,e.width),s=this._getDragVerticalDirection(),n=this._getDragHorizontalDirection();return this.floating&&n?"right"===n&&i||"left"===n&&!i:s&&("down"===s&&t||"up"===s&&!t)},_getDragVerticalDirection:function(){var e=this.positionAbs.top-this.lastPositionAbs.top;return 0!==e&&(e>0?"down":"up")},_getDragHorizontalDirection:function(){var e=this.positionAbs.left-this.lastPositionAbs.left;return 0!==e&&(e>0?"right":"left")},refresh:function(e){return this._refreshItems(e),this._setHandleClassName(),this.refreshPositions(),this},_connectWith:function(){var e=this.options;return e.connectWith.constructor===String?[e.connectWith]:e.connectWith},_getItemsAsjQuery:function(t){function i(){r.push(this)}var s,n,a,o,r=[],h=[],l=this._connectWith();if(l&&t)for(s=l.length-1;s>=0;s--)for(a=e(l[s],this.document[0]),n=a.length-1;n>=0;n--)o=e.data(a[n],this.widgetFullName),o&&o!==this&&!o.options.disabled&&h.push([e.isFunction(o.options.items)?o.options.items.call(o.element):e(o.options.items,o.element).not(".ui-sortable-helper").not(".ui-sortable-placeholder"),o]);for(h.push([e.isFunction(this.options.items)?this.options.items.call(this.element,null,{options:this.options,item:this.currentItem}):e(this.options.items,this.element).not(".ui-sortable-helper").not(".ui-sortable-placeholder"),this]),s=h.length-1;s>=0;s--)h[s][0].each(i);return e(r)},_removeCurrentsFromItems:function(){var t=this.currentItem.find(":data("+this.widgetName+"-item)");this.items=e.grep(this.items,function(e){for(var i=0;t.length>i;i++)if(t[i]===e.item[0])return!1;return!0})},_refreshItems:function(t){this.items=[],this.containers=[this];var i,s,n,a,o,r,h,l,u=this.items,d=[[e.isFunction(this.options.items)?this.options.items.call(this.element[0],t,{item:this.currentItem}):e(this.options.items,this.element),this]],c=this._connectWith();if(c&&this.ready)for(i=c.length-1;i>=0;i--)for(n=e(c[i],this.document[0]),s=n.length-1;s>=0;s--)a=e.data(n[s],this.widgetFullName),a&&a!==this&&!a.options.disabled&&(d.push([e.isFunction(a.options.items)?a.options.items.call(a.element[0],t,{item:this.currentItem}):e(a.options.items,a.element),a]),this.containers.push(a));for(i=d.length-1;i>=0;i--)for(o=d[i][1],r=d[i][0],s=0,l=r.length;l>s;s++)h=e(r[s]),h.data(this.widgetName+"-item",o),u.push({item:h,instance:o,width:0,height:0,left:0,top:0})},refreshPositions:function(t){this.floating=this.items.length?"x"===this.options.axis||this._isFloating(this.items[0].item):!1,this.offsetParent&&this.helper&&(this.offset.parent=this._getParentOffset());var i,s,n,a;for(i=this.items.length-1;i>=0;i--)s=this.items[i],s.instance!==this.currentContainer&&this.currentContainer&&s.item[0]!==this.currentItem[0]||(n=this.options.toleranceElement?e(this.options.toleranceElement,s.item):s.item,t||(s.width=n.outerWidth(),s.height=n.outerHeight()),a=n.offset(),s.left=a.left,s.top=a.top);if(this.options.custom&&this.options.custom.refreshContainers)this.options.custom.refreshContainers.call(this);else for(i=this.containers.length-1;i>=0;i--)a=this.containers[i].element.offset(),this.containers[i].containerCache.left=a.left,this.containers[i].containerCache.top=a.top,this.containers[i].containerCache.width=this.containers[i].element.outerWidth(),this.containers[i].containerCache.height=this.containers[i].element.outerHeight();return this},_createPlaceholder:function(t){t=t||this;var i,s=t.options;s.placeholder&&s.placeholder.constructor!==String||(i=s.placeholder,s.placeholder={element:function(){var s=t.currentItem[0].nodeName.toLowerCase(),n=e("<"+s+">",t.document[0]).addClass(i||t.currentItem[0].className+" ui-sortable-placeholder").removeClass("ui-sortable-helper");return"tbody"===s?t._createTrPlaceholder(t.currentItem.find("tr").eq(0),e("<tr>",t.document[0]).appendTo(n)):"tr"===s?t._createTrPlaceholder(t.currentItem,n):"img"===s&&n.attr("src",t.currentItem.attr("src")),i||n.css("visibility","hidden"),n},update:function(e,n){(!i||s.forcePlaceholderSize)&&(n.height()||n.height(t.currentItem.innerHeight()-parseInt(t.currentItem.css("paddingTop")||0,10)-parseInt(t.currentItem.css("paddingBottom")||0,10)),n.width()||n.width(t.currentItem.innerWidth()-parseInt(t.currentItem.css("paddingLeft")||0,10)-parseInt(t.currentItem.css("paddingRight")||0,10)))}}),t.placeholder=e(s.placeholder.element.call(t.element,t.currentItem)),t.currentItem.after(t.placeholder),s.placeholder.update(t,t.placeholder)},_createTrPlaceholder:function(t,i){var s=this;t.children().each(function(){e("<td>&#160;</td>",s.document[0]).attr("colspan",e(this).attr("colspan")||1).appendTo(i)})},_contactContainers:function(t){var i,s,n,a,o,r,h,l,u,d,c=null,p=null;for(i=this.containers.length-1;i>=0;i--)if(!e.contains(this.currentItem[0],this.containers[i].element[0]))if(this._intersectsWith(this.containers[i].containerCache)){if(c&&e.contains(this.containers[i].element[0],c.element[0]))continue;c=this.containers[i],p=i}else this.containers[i].containerCache.over&&(this.containers[i]._trigger("out",t,this._uiHash(this)),this.containers[i].containerCache.over=0);if(c)if(1===this.containers.length)this.containers[p].containerCache.over||(this.containers[p]._trigger("over",t,this._uiHash(this)),this.containers[p].containerCache.over=1);else{for(n=1e4,a=null,u=c.floating||this._isFloating(this.currentItem),o=u?"left":"top",r=u?"width":"height",d=u?"clientX":"clientY",s=this.items.length-1;s>=0;s--)e.contains(this.containers[p].element[0],this.items[s].item[0])&&this.items[s].item[0]!==this.currentItem[0]&&(h=this.items[s].item.offset()[o],l=!1,t[d]-h>this.items[s][r]/2&&(l=!0),n>Math.abs(t[d]-h)&&(n=Math.abs(t[d]-h),a=this.items[s],this.direction=l?"up":"down"));if(!a&&!this.options.dropOnEmpty)return;if(this.currentContainer===this.containers[p])return this.currentContainer.containerCache.over||(this.containers[p]._trigger("over",t,this._uiHash()),this.currentContainer.containerCache.over=1),void 0;a?this._rearrange(t,a,null,!0):this._rearrange(t,null,this.containers[p].element,!0),this._trigger("change",t,this._uiHash()),this.containers[p]._trigger("change",t,this._uiHash(this)),this.currentContainer=this.containers[p],this.options.placeholder.update(this.currentContainer,this.placeholder),this.containers[p]._trigger("over",t,this._uiHash(this)),this.containers[p].containerCache.over=1}},_createHelper:function(t){var i=this.options,s=e.isFunction(i.helper)?e(i.helper.apply(this.element[0],[t,this.currentItem])):"clone"===i.helper?this.currentItem.clone():this.currentItem;return s.parents("body").length||e("parent"!==i.appendTo?i.appendTo:this.currentItem[0].parentNode)[0].appendChild(s[0]),s[0]===this.currentItem[0]&&(this._storedCSS={width:this.currentItem[0].style.width,height:this.currentItem[0].style.height,position:this.currentItem.css("position"),top:this.currentItem.css("top"),left:this.currentItem.css("left")}),(!s[0].style.width||i.forceHelperSize)&&s.width(this.currentItem.width()),(!s[0].style.height||i.forceHelperSize)&&s.height(this.currentItem.height()),s},_adjustOffsetFromHelper:function(t){"string"==typeof t&&(t=t.split(" ")),e.isArray(t)&&(t={left:+t[0],top:+t[1]||0}),"left"in t&&(this.offset.click.left=t.left+this.margins.left),"right"in t&&(this.offset.click.left=this.helperProportions.width-t.right+this.margins.left),"top"in t&&(this.offset.click.top=t.top+this.margins.top),"bottom"in t&&(this.offset.click.top=this.helperProportions.height-t.bottom+this.margins.top)},_getParentOffset:function(){this.offsetParent=this.helper.offsetParent();var t=this.offsetParent.offset();return"absolute"===this.cssPosition&&this.scrollParent[0]!==this.document[0]&&e.contains(this.scrollParent[0],this.offsetParent[0])&&(t.left+=this.scrollParent.scrollLeft(),t.top+=this.scrollParent.scrollTop()),(this.offsetParent[0]===this.document[0].body||this.offsetParent[0].tagName&&"html"===this.offsetParent[0].tagName.toLowerCase()&&e.ui.ie)&&(t={top:0,left:0}),{top:t.top+(parseInt(this.offsetParent.css("borderTopWidth"),10)||0),left:t.left+(parseInt(this.offsetParent.css("borderLeftWidth"),10)||0)}},_getRelativeOffset:function(){if("relative"===this.cssPosition){var e=this.currentItem.position();return{top:e.top-(parseInt(this.helper.css("top"),10)||0)+this.scrollParent.scrollTop(),left:e.left-(parseInt(this.helper.css("left"),10)||0)+this.scrollParent.scrollLeft()}}return{top:0,left:0}},_cacheMargins:function(){this.margins={left:parseInt(this.currentItem.css("marginLeft"),10)||0,top:parseInt(this.currentItem.css("marginTop"),10)||0}},_cacheHelperProportions:function(){this.helperProportions={width:this.helper.outerWidth(),height:this.helper.outerHeight()}},_setContainment:function(){var t,i,s,n=this.options;"parent"===n.containment&&(n.containment=this.helper[0].parentNode),("document"===n.containment||"window"===n.containment)&&(this.containment=[0-this.offset.relative.left-this.offset.parent.left,0-this.offset.relative.top-this.offset.parent.top,"document"===n.containment?this.document.width():this.window.width()-this.helperProportions.width-this.margins.left,("document"===n.containment?this.document.width():this.window.height()||this.document[0].body.parentNode.scrollHeight)-this.helperProportions.height-this.margins.top]),/^(document|window|parent)$/.test(n.containment)||(t=e(n.containment)[0],i=e(n.containment).offset(),s="hidden"!==e(t).css("overflow"),this.containment=[i.left+(parseInt(e(t).css("borderLeftWidth"),10)||0)+(parseInt(e(t).css("paddingLeft"),10)||0)-this.margins.left,i.top+(parseInt(e(t).css("borderTopWidth"),10)||0)+(parseInt(e(t).css("paddingTop"),10)||0)-this.margins.top,i.left+(s?Math.max(t.scrollWidth,t.offsetWidth):t.offsetWidth)-(parseInt(e(t).css("borderLeftWidth"),10)||0)-(parseInt(e(t).css("paddingRight"),10)||0)-this.helperProportions.width-this.margins.left,i.top+(s?Math.max(t.scrollHeight,t.offsetHeight):t.offsetHeight)-(parseInt(e(t).css("borderTopWidth"),10)||0)-(parseInt(e(t).css("paddingBottom"),10)||0)-this.helperProportions.height-this.margins.top])},_convertPositionTo:function(t,i){i||(i=this.position);var s="absolute"===t?1:-1,n="absolute"!==this.cssPosition||this.scrollParent[0]!==this.document[0]&&e.contains(this.scrollParent[0],this.offsetParent[0])?this.scrollParent:this.offsetParent,a=/(html|body)/i.test(n[0].tagName);return{top:i.top+this.offset.relative.top*s+this.offset.parent.top*s-("fixed"===this.cssPosition?-this.scrollParent.scrollTop():a?0:n.scrollTop())*s,left:i.left+this.offset.relative.left*s+this.offset.parent.left*s-("fixed"===this.cssPosition?-this.scrollParent.scrollLeft():a?0:n.scrollLeft())*s}},_generatePosition:function(t){var i,s,n=this.options,a=t.pageX,o=t.pageY,r="absolute"!==this.cssPosition||this.scrollParent[0]!==this.document[0]&&e.contains(this.scrollParent[0],this.offsetParent[0])?this.scrollParent:this.offsetParent,h=/(html|body)/i.test(r[0].tagName);return"relative"!==this.cssPosition||this.scrollParent[0]!==this.document[0]&&this.scrollParent[0]!==this.offsetParent[0]||(this.offset.relative=this._getRelativeOffset()),this.originalPosition&&(this.containment&&(t.pageX-this.offset.click.left<this.containment[0]&&(a=this.containment[0]+this.offset.click.left),t.pageY-this.offset.click.top<this.containment[1]&&(o=this.containment[1]+this.offset.click.top),t.pageX-this.offset.click.left>this.containment[2]&&(a=this.containment[2]+this.offset.click.left),t.pageY-this.offset.click.top>this.containment[3]&&(o=this.containment[3]+this.offset.click.top)),n.grid&&(i=this.originalPageY+Math.round((o-this.originalPageY)/n.grid[1])*n.grid[1],o=this.containment?i-this.offset.click.top>=this.containment[1]&&i-this.offset.click.top<=this.containment[3]?i:i-this.offset.click.top>=this.containment[1]?i-n.grid[1]:i+n.grid[1]:i,s=this.originalPageX+Math.round((a-this.originalPageX)/n.grid[0])*n.grid[0],a=this.containment?s-this.offset.click.left>=this.containment[0]&&s-this.offset.click.left<=this.containment[2]?s:s-this.offset.click.left>=this.containment[0]?s-n.grid[0]:s+n.grid[0]:s)),{top:o-this.offset.click.top-this.offset.relative.top-this.offset.parent.top+("fixed"===this.cssPosition?-this.scrollParent.scrollTop():h?0:r.scrollTop()),left:a-this.offset.click.left-this.offset.relative.left-this.offset.parent.left+("fixed"===this.cssPosition?-this.scrollParent.scrollLeft():h?0:r.scrollLeft())}},_rearrange:function(e,t,i,s){i?i[0].appendChild(this.placeholder[0]):t.item[0].parentNode.insertBefore(this.placeholder[0],"down"===this.direction?t.item[0]:t.item[0].nextSibling),this.counter=this.counter?++this.counter:1;var n=this.counter;this._delay(function(){n===this.counter&&this.refreshPositions(!s)})},_clear:function(e,t){function i(e,t,i){return function(s){i._trigger(e,s,t._uiHash(t))}}this.reverting=!1;var s,n=[];if(!this._noFinalSort&&this.currentItem.parent().length&&this.placeholder.before(this.currentItem),this._noFinalSort=null,this.helper[0]===this.currentItem[0]){for(s in this._storedCSS)("auto"===this._storedCSS[s]||"static"===this._storedCSS[s])&&(this._storedCSS[s]="");this.currentItem.css(this._storedCSS).removeClass("ui-sortable-helper")}else this.currentItem.show();for(this.fromOutside&&!t&&n.push(function(e){this._trigger("receive",e,this._uiHash(this.fromOutside))}),!this.fromOutside&&this.domPosition.prev===this.currentItem.prev().not(".ui-sortable-helper")[0]&&this.domPosition.parent===this.currentItem.parent()[0]||t||n.push(function(e){this._trigger("update",e,this._uiHash())}),this!==this.currentContainer&&(t||(n.push(function(e){this._trigger("remove",e,this._uiHash())}),n.push(function(e){return function(t){e._trigger("receive",t,this._uiHash(this))}}.call(this,this.currentContainer)),n.push(function(e){return function(t){e._trigger("update",t,this._uiHash(this))}}.call(this,this.currentContainer)))),s=this.containers.length-1;s>=0;s--)t||n.push(i("deactivate",this,this.containers[s])),this.containers[s].containerCache.over&&(n.push(i("out",this,this.containers[s])),this.containers[s].containerCache.over=0);if(this.storedCursor&&(this.document.find("body").css("cursor",this.storedCursor),this.storedStylesheet.remove()),this._storedOpacity&&this.helper.css("opacity",this._storedOpacity),this._storedZIndex&&this.helper.css("zIndex","auto"===this._storedZIndex?"":this._storedZIndex),this.dragging=!1,t||this._trigger("beforeStop",e,this._uiHash()),this.placeholder[0].parentNode.removeChild(this.placeholder[0]),this.cancelHelperRemoval||(this.helper[0]!==this.currentItem[0]&&this.helper.remove(),this.helper=null),!t){for(s=0;n.length>s;s++)n[s].call(this,e);this._trigger("stop",e,this._uiHash())}return this.fromOutside=!1,!this.cancelHelperRemoval},_trigger:function(){e.Widget.prototype._trigger.apply(this,arguments)===!1&&this.cancel()},_uiHash:function(t){var i=t||this;return{helper:i.helper,placeholder:i.placeholder||e([]),position:i.position,originalPosition:i.originalPosition,offset:i.positionAbs,item:i.currentItem,sender:t?t.element:null}}}),e.widget("ui.accordion",{version:"1.11.4",options:{active:0,animate:{},collapsible:!1,event:"click",header:"> li > :first-child,> :not(li):even",heightStyle:"auto",icons:{activeHeader:"ui-icon-triangle-1-s",header:"ui-icon-triangle-1-e"},activate:null,beforeActivate:null},hideProps:{borderTopWidth:"hide",borderBottomWidth:"hide",paddingTop:"hide",paddingBottom:"hide",height:"hide"},showProps:{borderTopWidth:"show",borderBottomWidth:"show",paddingTop:"show",paddingBottom:"show",height:"show"},_create:function(){var t=this.options;this.prevShow=this.prevHide=e(),this.element.addClass("ui-accordion ui-widget ui-helper-reset").attr("role","tablist"),t.collapsible||t.active!==!1&&null!=t.active||(t.active=0),this._processPanels(),0>t.active&&(t.active+=this.headers.length),this._refresh()},_getCreateEventData:function(){return{header:this.active,panel:this.active.length?this.active.next():e()}},_createIcons:function(){var t=this.options.icons;t&&(e("<span>").addClass("ui-accordion-header-icon ui-icon "+t.header).prependTo(this.headers),this.active.children(".ui-accordion-header-icon").removeClass(t.header).addClass(t.activeHeader),this.headers.addClass("ui-accordion-icons"))},_destroyIcons:function(){this.headers.removeClass("ui-accordion-icons").children(".ui-accordion-header-icon").remove()},_destroy:function(){var e;this.element.removeClass("ui-accordion ui-widget ui-helper-reset").removeAttr("role"),this.headers.removeClass("ui-accordion-header ui-accordion-header-active ui-state-default ui-corner-all ui-state-active ui-state-disabled ui-corner-top").removeAttr("role").removeAttr("aria-expanded").removeAttr("aria-selected").removeAttr("aria-controls").removeAttr("tabIndex").removeUniqueId(),this._destroyIcons(),e=this.headers.next().removeClass("ui-helper-reset ui-widget-content ui-corner-bottom ui-accordion-content ui-accordion-content-active ui-state-disabled").css("display","").removeAttr("role").removeAttr("aria-hidden").removeAttr("aria-labelledby").removeUniqueId(),"content"!==this.options.heightStyle&&e.css("height","")},_setOption:function(e,t){return"active"===e?(this._activate(t),void 0):("event"===e&&(this.options.event&&this._off(this.headers,this.options.event),this._setupEvents(t)),this._super(e,t),"collapsible"!==e||t||this.options.active!==!1||this._activate(0),"icons"===e&&(this._destroyIcons(),t&&this._createIcons()),"disabled"===e&&(this.element.toggleClass("ui-state-disabled",!!t).attr("aria-disabled",t),this.headers.add(this.headers.next()).toggleClass("ui-state-disabled",!!t)),void 0)},_keydown:function(t){if(!t.altKey&&!t.ctrlKey){var i=e.ui.keyCode,s=this.headers.length,n=this.headers.index(t.target),a=!1;switch(t.keyCode){case i.RIGHT:case i.DOWN:a=this.headers[(n+1)%s];break;case i.LEFT:case i.UP:a=this.headers[(n-1+s)%s];break;case i.SPACE:case i.ENTER:this._eventHandler(t);break;case i.HOME:a=this.headers[0];break;case i.END:a=this.headers[s-1]}a&&(e(t.target).attr("tabIndex",-1),e(a).attr("tabIndex",0),a.focus(),t.preventDefault())}},_panelKeyDown:function(t){t.keyCode===e.ui.keyCode.UP&&t.ctrlKey&&e(t.currentTarget).prev().focus()},refresh:function(){var t=this.options;this._processPanels(),t.active===!1&&t.collapsible===!0||!this.headers.length?(t.active=!1,this.active=e()):t.active===!1?this._activate(0):this.active.length&&!e.contains(this.element[0],this.active[0])?this.headers.length===this.headers.find(".ui-state-disabled").length?(t.active=!1,this.active=e()):this._activate(Math.max(0,t.active-1)):t.active=this.headers.index(this.active),this._destroyIcons(),this._refresh()},_processPanels:function(){var e=this.headers,t=this.panels;this.headers=this.element.find(this.options.header).addClass("ui-accordion-header ui-state-default ui-corner-all"),this.panels=this.headers.next().addClass("ui-accordion-content ui-helper-reset ui-widget-content ui-corner-bottom").filter(":not(.ui-accordion-content-active)").hide(),t&&(this._off(e.not(this.headers)),this._off(t.not(this.panels)))},_refresh:function(){var t,i=this.options,s=i.heightStyle,n=this.element.parent();this.active=this._findActive(i.active).addClass("ui-accordion-header-active ui-state-active ui-corner-top").removeClass("ui-corner-all"),this.active.next().addClass("ui-accordion-content-active").show(),this.headers.attr("role","tab").each(function(){var t=e(this),i=t.uniqueId().attr("id"),s=t.next(),n=s.uniqueId().attr("id");t.attr("aria-controls",n),s.attr("aria-labelledby",i)}).next().attr("role","tabpanel"),this.headers.not(this.active).attr({"aria-selected":"false","aria-expanded":"false",tabIndex:-1}).next().attr({"aria-hidden":"true"}).hide(),this.active.length?this.active.attr({"aria-selected":"true","aria-expanded":"true",tabIndex:0}).next().attr({"aria-hidden":"false"}):this.headers.eq(0).attr("tabIndex",0),this._createIcons(),this._setupEvents(i.event),"fill"===s?(t=n.height(),this.element.siblings(":visible").each(function(){var i=e(this),s=i.css("position");"absolute"!==s&&"fixed"!==s&&(t-=i.outerHeight(!0))}),this.headers.each(function(){t-=e(this).outerHeight(!0)}),this.headers.next().each(function(){e(this).height(Math.max(0,t-e(this).innerHeight()+e(this).height()))}).css("overflow","auto")):"auto"===s&&(t=0,this.headers.next().each(function(){t=Math.max(t,e(this).css("height","").height())}).height(t))},_activate:function(t){var i=this._findActive(t)[0];i!==this.active[0]&&(i=i||this.active[0],this._eventHandler({target:i,currentTarget:i,preventDefault:e.noop}))},_findActive:function(t){return"number"==typeof t?this.headers.eq(t):e()},_setupEvents:function(t){var i={keydown:"_keydown"};t&&e.each(t.split(" "),function(e,t){i[t]="_eventHandler"}),this._off(this.headers.add(this.headers.next())),this._on(this.headers,i),this._on(this.headers.next(),{keydown:"_panelKeyDown"}),this._hoverable(this.headers),this._focusable(this.headers)},_eventHandler:function(t){var i=this.options,s=this.active,n=e(t.currentTarget),a=n[0]===s[0],o=a&&i.collapsible,r=o?e():n.next(),h=s.next(),l={oldHeader:s,oldPanel:h,newHeader:o?e():n,newPanel:r};
+t.preventDefault(),a&&!i.collapsible||this._trigger("beforeActivate",t,l)===!1||(i.active=o?!1:this.headers.index(n),this.active=a?e():n,this._toggle(l),s.removeClass("ui-accordion-header-active ui-state-active"),i.icons&&s.children(".ui-accordion-header-icon").removeClass(i.icons.activeHeader).addClass(i.icons.header),a||(n.removeClass("ui-corner-all").addClass("ui-accordion-header-active ui-state-active ui-corner-top"),i.icons&&n.children(".ui-accordion-header-icon").removeClass(i.icons.header).addClass(i.icons.activeHeader),n.next().addClass("ui-accordion-content-active")))},_toggle:function(t){var i=t.newPanel,s=this.prevShow.length?this.prevShow:t.oldPanel;this.prevShow.add(this.prevHide).stop(!0,!0),this.prevShow=i,this.prevHide=s,this.options.animate?this._animate(i,s,t):(s.hide(),i.show(),this._toggleComplete(t)),s.attr({"aria-hidden":"true"}),s.prev().attr({"aria-selected":"false","aria-expanded":"false"}),i.length&&s.length?s.prev().attr({tabIndex:-1,"aria-expanded":"false"}):i.length&&this.headers.filter(function(){return 0===parseInt(e(this).attr("tabIndex"),10)}).attr("tabIndex",-1),i.attr("aria-hidden","false").prev().attr({"aria-selected":"true","aria-expanded":"true",tabIndex:0})},_animate:function(e,t,i){var s,n,a,o=this,r=0,h=e.css("box-sizing"),l=e.length&&(!t.length||e.index()<t.index()),u=this.options.animate||{},d=l&&u.down||u,c=function(){o._toggleComplete(i)};return"number"==typeof d&&(a=d),"string"==typeof d&&(n=d),n=n||d.easing||u.easing,a=a||d.duration||u.duration,t.length?e.length?(s=e.show().outerHeight(),t.animate(this.hideProps,{duration:a,easing:n,step:function(e,t){t.now=Math.round(e)}}),e.hide().animate(this.showProps,{duration:a,easing:n,complete:c,step:function(e,i){i.now=Math.round(e),"height"!==i.prop?"content-box"===h&&(r+=i.now):"content"!==o.options.heightStyle&&(i.now=Math.round(s-t.outerHeight()-r),r=0)}}),void 0):t.animate(this.hideProps,a,n,c):e.animate(this.showProps,a,n,c)},_toggleComplete:function(e){var t=e.oldPanel;t.removeClass("ui-accordion-content-active").prev().removeClass("ui-corner-top").addClass("ui-corner-all"),t.length&&(t.parent()[0].className=t.parent()[0].className),this._trigger("activate",null,e)}}),e.widget("ui.menu",{version:"1.11.4",defaultElement:"<ul>",delay:300,options:{icons:{submenu:"ui-icon-carat-1-e"},items:"> *",menus:"ul",position:{my:"left-1 top",at:"right top"},role:"menu",blur:null,focus:null,select:null},_create:function(){this.activeMenu=this.element,this.mouseHandled=!1,this.element.uniqueId().addClass("ui-menu ui-widget ui-widget-content").toggleClass("ui-menu-icons",!!this.element.find(".ui-icon").length).attr({role:this.options.role,tabIndex:0}),this.options.disabled&&this.element.addClass("ui-state-disabled").attr("aria-disabled","true"),this._on({"mousedown .ui-menu-item":function(e){e.preventDefault()},"click .ui-menu-item":function(t){var i=e(t.target);!this.mouseHandled&&i.not(".ui-state-disabled").length&&(this.select(t),t.isPropagationStopped()||(this.mouseHandled=!0),i.has(".ui-menu").length?this.expand(t):!this.element.is(":focus")&&e(this.document[0].activeElement).closest(".ui-menu").length&&(this.element.trigger("focus",[!0]),this.active&&1===this.active.parents(".ui-menu").length&&clearTimeout(this.timer)))},"mouseenter .ui-menu-item":function(t){if(!this.previousFilter){var i=e(t.currentTarget);i.siblings(".ui-state-active").removeClass("ui-state-active"),this.focus(t,i)}},mouseleave:"collapseAll","mouseleave .ui-menu":"collapseAll",focus:function(e,t){var i=this.active||this.element.find(this.options.items).eq(0);t||this.focus(e,i)},blur:function(t){this._delay(function(){e.contains(this.element[0],this.document[0].activeElement)||this.collapseAll(t)})},keydown:"_keydown"}),this.refresh(),this._on(this.document,{click:function(e){this._closeOnDocumentClick(e)&&this.collapseAll(e),this.mouseHandled=!1}})},_destroy:function(){this.element.removeAttr("aria-activedescendant").find(".ui-menu").addBack().removeClass("ui-menu ui-widget ui-widget-content ui-menu-icons ui-front").removeAttr("role").removeAttr("tabIndex").removeAttr("aria-labelledby").removeAttr("aria-expanded").removeAttr("aria-hidden").removeAttr("aria-disabled").removeUniqueId().show(),this.element.find(".ui-menu-item").removeClass("ui-menu-item").removeAttr("role").removeAttr("aria-disabled").removeUniqueId().removeClass("ui-state-hover").removeAttr("tabIndex").removeAttr("role").removeAttr("aria-haspopup").children().each(function(){var t=e(this);t.data("ui-menu-submenu-carat")&&t.remove()}),this.element.find(".ui-menu-divider").removeClass("ui-menu-divider ui-widget-content")},_keydown:function(t){var i,s,n,a,o=!0;switch(t.keyCode){case e.ui.keyCode.PAGE_UP:this.previousPage(t);break;case e.ui.keyCode.PAGE_DOWN:this.nextPage(t);break;case e.ui.keyCode.HOME:this._move("first","first",t);break;case e.ui.keyCode.END:this._move("last","last",t);break;case e.ui.keyCode.UP:this.previous(t);break;case e.ui.keyCode.DOWN:this.next(t);break;case e.ui.keyCode.LEFT:this.collapse(t);break;case e.ui.keyCode.RIGHT:this.active&&!this.active.is(".ui-state-disabled")&&this.expand(t);break;case e.ui.keyCode.ENTER:case e.ui.keyCode.SPACE:this._activate(t);break;case e.ui.keyCode.ESCAPE:this.collapse(t);break;default:o=!1,s=this.previousFilter||"",n=String.fromCharCode(t.keyCode),a=!1,clearTimeout(this.filterTimer),n===s?a=!0:n=s+n,i=this._filterMenuItems(n),i=a&&-1!==i.index(this.active.next())?this.active.nextAll(".ui-menu-item"):i,i.length||(n=String.fromCharCode(t.keyCode),i=this._filterMenuItems(n)),i.length?(this.focus(t,i),this.previousFilter=n,this.filterTimer=this._delay(function(){delete this.previousFilter},1e3)):delete this.previousFilter}o&&t.preventDefault()},_activate:function(e){this.active.is(".ui-state-disabled")||(this.active.is("[aria-haspopup='true']")?this.expand(e):this.select(e))},refresh:function(){var t,i,s=this,n=this.options.icons.submenu,a=this.element.find(this.options.menus);this.element.toggleClass("ui-menu-icons",!!this.element.find(".ui-icon").length),a.filter(":not(.ui-menu)").addClass("ui-menu ui-widget ui-widget-content ui-front").hide().attr({role:this.options.role,"aria-hidden":"true","aria-expanded":"false"}).each(function(){var t=e(this),i=t.parent(),s=e("<span>").addClass("ui-menu-icon ui-icon "+n).data("ui-menu-submenu-carat",!0);i.attr("aria-haspopup","true").prepend(s),t.attr("aria-labelledby",i.attr("id"))}),t=a.add(this.element),i=t.find(this.options.items),i.not(".ui-menu-item").each(function(){var t=e(this);s._isDivider(t)&&t.addClass("ui-widget-content ui-menu-divider")}),i.not(".ui-menu-item, .ui-menu-divider").addClass("ui-menu-item").uniqueId().attr({tabIndex:-1,role:this._itemRole()}),i.filter(".ui-state-disabled").attr("aria-disabled","true"),this.active&&!e.contains(this.element[0],this.active[0])&&this.blur()},_itemRole:function(){return{menu:"menuitem",listbox:"option"}[this.options.role]},_setOption:function(e,t){"icons"===e&&this.element.find(".ui-menu-icon").removeClass(this.options.icons.submenu).addClass(t.submenu),"disabled"===e&&this.element.toggleClass("ui-state-disabled",!!t).attr("aria-disabled",t),this._super(e,t)},focus:function(e,t){var i,s;this.blur(e,e&&"focus"===e.type),this._scrollIntoView(t),this.active=t.first(),s=this.active.addClass("ui-state-focus").removeClass("ui-state-active"),this.options.role&&this.element.attr("aria-activedescendant",s.attr("id")),this.active.parent().closest(".ui-menu-item").addClass("ui-state-active"),e&&"keydown"===e.type?this._close():this.timer=this._delay(function(){this._close()},this.delay),i=t.children(".ui-menu"),i.length&&e&&/^mouse/.test(e.type)&&this._startOpening(i),this.activeMenu=t.parent(),this._trigger("focus",e,{item:t})},_scrollIntoView:function(t){var i,s,n,a,o,r;this._hasScroll()&&(i=parseFloat(e.css(this.activeMenu[0],"borderTopWidth"))||0,s=parseFloat(e.css(this.activeMenu[0],"paddingTop"))||0,n=t.offset().top-this.activeMenu.offset().top-i-s,a=this.activeMenu.scrollTop(),o=this.activeMenu.height(),r=t.outerHeight(),0>n?this.activeMenu.scrollTop(a+n):n+r>o&&this.activeMenu.scrollTop(a+n-o+r))},blur:function(e,t){t||clearTimeout(this.timer),this.active&&(this.active.removeClass("ui-state-focus"),this.active=null,this._trigger("blur",e,{item:this.active}))},_startOpening:function(e){clearTimeout(this.timer),"true"===e.attr("aria-hidden")&&(this.timer=this._delay(function(){this._close(),this._open(e)},this.delay))},_open:function(t){var i=e.extend({of:this.active},this.options.position);clearTimeout(this.timer),this.element.find(".ui-menu").not(t.parents(".ui-menu")).hide().attr("aria-hidden","true"),t.show().removeAttr("aria-hidden").attr("aria-expanded","true").position(i)},collapseAll:function(t,i){clearTimeout(this.timer),this.timer=this._delay(function(){var s=i?this.element:e(t&&t.target).closest(this.element.find(".ui-menu"));s.length||(s=this.element),this._close(s),this.blur(t),this.activeMenu=s},this.delay)},_close:function(e){e||(e=this.active?this.active.parent():this.element),e.find(".ui-menu").hide().attr("aria-hidden","true").attr("aria-expanded","false").end().find(".ui-state-active").not(".ui-state-focus").removeClass("ui-state-active")},_closeOnDocumentClick:function(t){return!e(t.target).closest(".ui-menu").length},_isDivider:function(e){return!/[^\-\u2014\u2013\s]/.test(e.text())},collapse:function(e){var t=this.active&&this.active.parent().closest(".ui-menu-item",this.element);t&&t.length&&(this._close(),this.focus(e,t))},expand:function(e){var t=this.active&&this.active.children(".ui-menu ").find(this.options.items).first();t&&t.length&&(this._open(t.parent()),this._delay(function(){this.focus(e,t)}))},next:function(e){this._move("next","first",e)},previous:function(e){this._move("prev","last",e)},isFirstItem:function(){return this.active&&!this.active.prevAll(".ui-menu-item").length},isLastItem:function(){return this.active&&!this.active.nextAll(".ui-menu-item").length},_move:function(e,t,i){var s;this.active&&(s="first"===e||"last"===e?this.active["first"===e?"prevAll":"nextAll"](".ui-menu-item").eq(-1):this.active[e+"All"](".ui-menu-item").eq(0)),s&&s.length&&this.active||(s=this.activeMenu.find(this.options.items)[t]()),this.focus(i,s)},nextPage:function(t){var i,s,n;return this.active?(this.isLastItem()||(this._hasScroll()?(s=this.active.offset().top,n=this.element.height(),this.active.nextAll(".ui-menu-item").each(function(){return i=e(this),0>i.offset().top-s-n}),this.focus(t,i)):this.focus(t,this.activeMenu.find(this.options.items)[this.active?"last":"first"]())),void 0):(this.next(t),void 0)},previousPage:function(t){var i,s,n;return this.active?(this.isFirstItem()||(this._hasScroll()?(s=this.active.offset().top,n=this.element.height(),this.active.prevAll(".ui-menu-item").each(function(){return i=e(this),i.offset().top-s+n>0}),this.focus(t,i)):this.focus(t,this.activeMenu.find(this.options.items).first())),void 0):(this.next(t),void 0)},_hasScroll:function(){return this.element.outerHeight()<this.element.prop("scrollHeight")},select:function(t){this.active=this.active||e(t.target).closest(".ui-menu-item");var i={item:this.active};this.active.has(".ui-menu").length||this.collapseAll(t,!0),this._trigger("select",t,i)},_filterMenuItems:function(t){var i=t.replace(/[\-\[\]{}()*+?.,\\\^$|#\s]/g,"\\$&"),s=RegExp("^"+i,"i");return this.activeMenu.find(this.options.items).filter(".ui-menu-item").filter(function(){return s.test(e.trim(e(this).text()))})}}),e.widget("ui.autocomplete",{version:"1.11.4",defaultElement:"<input>",options:{appendTo:null,autoFocus:!1,delay:300,minLength:1,position:{my:"left top",at:"left bottom",collision:"none"},source:null,change:null,close:null,focus:null,open:null,response:null,search:null,select:null},requestIndex:0,pending:0,_create:function(){var t,i,s,n=this.element[0].nodeName.toLowerCase(),a="textarea"===n,o="input"===n;this.isMultiLine=a?!0:o?!1:this.element.prop("isContentEditable"),this.valueMethod=this.element[a||o?"val":"text"],this.isNewMenu=!0,this.element.addClass("ui-autocomplete-input").attr("autocomplete","off"),this._on(this.element,{keydown:function(n){if(this.element.prop("readOnly"))return t=!0,s=!0,i=!0,void 0;t=!1,s=!1,i=!1;var a=e.ui.keyCode;switch(n.keyCode){case a.PAGE_UP:t=!0,this._move("previousPage",n);break;case a.PAGE_DOWN:t=!0,this._move("nextPage",n);break;case a.UP:t=!0,this._keyEvent("previous",n);break;case a.DOWN:t=!0,this._keyEvent("next",n);break;case a.ENTER:this.menu.active&&(t=!0,n.preventDefault(),this.menu.select(n));break;case a.TAB:this.menu.active&&this.menu.select(n);break;case a.ESCAPE:this.menu.element.is(":visible")&&(this.isMultiLine||this._value(this.term),this.close(n),n.preventDefault());break;default:i=!0,this._searchTimeout(n)}},keypress:function(s){if(t)return t=!1,(!this.isMultiLine||this.menu.element.is(":visible"))&&s.preventDefault(),void 0;if(!i){var n=e.ui.keyCode;switch(s.keyCode){case n.PAGE_UP:this._move("previousPage",s);break;case n.PAGE_DOWN:this._move("nextPage",s);break;case n.UP:this._keyEvent("previous",s);break;case n.DOWN:this._keyEvent("next",s)}}},input:function(e){return s?(s=!1,e.preventDefault(),void 0):(this._searchTimeout(e),void 0)},focus:function(){this.selectedItem=null,this.previous=this._value()},blur:function(e){return this.cancelBlur?(delete this.cancelBlur,void 0):(clearTimeout(this.searching),this.close(e),this._change(e),void 0)}}),this._initSource(),this.menu=e("<ul>").addClass("ui-autocomplete ui-front").appendTo(this._appendTo()).menu({role:null}).hide().menu("instance"),this._on(this.menu.element,{mousedown:function(t){t.preventDefault(),this.cancelBlur=!0,this._delay(function(){delete this.cancelBlur});var i=this.menu.element[0];e(t.target).closest(".ui-menu-item").length||this._delay(function(){var t=this;this.document.one("mousedown",function(s){s.target===t.element[0]||s.target===i||e.contains(i,s.target)||t.close()})})},menufocus:function(t,i){var s,n;return this.isNewMenu&&(this.isNewMenu=!1,t.originalEvent&&/^mouse/.test(t.originalEvent.type))?(this.menu.blur(),this.document.one("mousemove",function(){e(t.target).trigger(t.originalEvent)}),void 0):(n=i.item.data("ui-autocomplete-item"),!1!==this._trigger("focus",t,{item:n})&&t.originalEvent&&/^key/.test(t.originalEvent.type)&&this._value(n.value),s=i.item.attr("aria-label")||n.value,s&&e.trim(s).length&&(this.liveRegion.children().hide(),e("<div>").text(s).appendTo(this.liveRegion)),void 0)},menuselect:function(e,t){var i=t.item.data("ui-autocomplete-item"),s=this.previous;this.element[0]!==this.document[0].activeElement&&(this.element.focus(),this.previous=s,this._delay(function(){this.previous=s,this.selectedItem=i})),!1!==this._trigger("select",e,{item:i})&&this._value(i.value),this.term=this._value(),this.close(e),this.selectedItem=i}}),this.liveRegion=e("<span>",{role:"status","aria-live":"assertive","aria-relevant":"additions"}).addClass("ui-helper-hidden-accessible").appendTo(this.document[0].body),this._on(this.window,{beforeunload:function(){this.element.removeAttr("autocomplete")}})},_destroy:function(){clearTimeout(this.searching),this.element.removeClass("ui-autocomplete-input").removeAttr("autocomplete"),this.menu.element.remove(),this.liveRegion.remove()},_setOption:function(e,t){this._super(e,t),"source"===e&&this._initSource(),"appendTo"===e&&this.menu.element.appendTo(this._appendTo()),"disabled"===e&&t&&this.xhr&&this.xhr.abort()},_appendTo:function(){var t=this.options.appendTo;return t&&(t=t.jquery||t.nodeType?e(t):this.document.find(t).eq(0)),t&&t[0]||(t=this.element.closest(".ui-front")),t.length||(t=this.document[0].body),t},_initSource:function(){var t,i,s=this;e.isArray(this.options.source)?(t=this.options.source,this.source=function(i,s){s(e.ui.autocomplete.filter(t,i.term))}):"string"==typeof this.options.source?(i=this.options.source,this.source=function(t,n){s.xhr&&s.xhr.abort(),s.xhr=e.ajax({url:i,data:t,dataType:"json",success:function(e){n(e)},error:function(){n([])}})}):this.source=this.options.source},_searchTimeout:function(e){clearTimeout(this.searching),this.searching=this._delay(function(){var t=this.term===this._value(),i=this.menu.element.is(":visible"),s=e.altKey||e.ctrlKey||e.metaKey||e.shiftKey;(!t||t&&!i&&!s)&&(this.selectedItem=null,this.search(null,e))},this.options.delay)},search:function(e,t){return e=null!=e?e:this._value(),this.term=this._value(),e.length<this.options.minLength?this.close(t):this._trigger("search",t)!==!1?this._search(e):void 0},_search:function(e){this.pending++,this.element.addClass("ui-autocomplete-loading"),this.cancelSearch=!1,this.source({term:e},this._response())},_response:function(){var t=++this.requestIndex;return e.proxy(function(e){t===this.requestIndex&&this.__response(e),this.pending--,this.pending||this.element.removeClass("ui-autocomplete-loading")},this)},__response:function(e){e&&(e=this._normalize(e)),this._trigger("response",null,{content:e}),!this.options.disabled&&e&&e.length&&!this.cancelSearch?(this._suggest(e),this._trigger("open")):this._close()},close:function(e){this.cancelSearch=!0,this._close(e)},_close:function(e){this.menu.element.is(":visible")&&(this.menu.element.hide(),this.menu.blur(),this.isNewMenu=!0,this._trigger("close",e))},_change:function(e){this.previous!==this._value()&&this._trigger("change",e,{item:this.selectedItem})},_normalize:function(t){return t.length&&t[0].label&&t[0].value?t:e.map(t,function(t){return"string"==typeof t?{label:t,value:t}:e.extend({},t,{label:t.label||t.value,value:t.value||t.label})})},_suggest:function(t){var i=this.menu.element.empty();this._renderMenu(i,t),this.isNewMenu=!0,this.menu.refresh(),i.show(),this._resizeMenu(),i.position(e.extend({of:this.element},this.options.position)),this.options.autoFocus&&this.menu.next()},_resizeMenu:function(){var e=this.menu.element;e.outerWidth(Math.max(e.width("").outerWidth()+1,this.element.outerWidth()))},_renderMenu:function(t,i){var s=this;e.each(i,function(e,i){s._renderItemData(t,i)})},_renderItemData:function(e,t){return this._renderItem(e,t).data("ui-autocomplete-item",t)},_renderItem:function(t,i){return e("<li>").text(i.label).appendTo(t)},_move:function(e,t){return this.menu.element.is(":visible")?this.menu.isFirstItem()&&/^previous/.test(e)||this.menu.isLastItem()&&/^next/.test(e)?(this.isMultiLine||this._value(this.term),this.menu.blur(),void 0):(this.menu[e](t),void 0):(this.search(null,t),void 0)},widget:function(){return this.menu.element},_value:function(){return this.valueMethod.apply(this.element,arguments)},_keyEvent:function(e,t){(!this.isMultiLine||this.menu.element.is(":visible"))&&(this._move(e,t),t.preventDefault())}}),e.extend(e.ui.autocomplete,{escapeRegex:function(e){return e.replace(/[\-\[\]{}()*+?.,\\\^$|#\s]/g,"\\$&")},filter:function(t,i){var s=RegExp(e.ui.autocomplete.escapeRegex(i),"i");return e.grep(t,function(e){return s.test(e.label||e.value||e)})}}),e.widget("ui.autocomplete",e.ui.autocomplete,{options:{messages:{noResults:"No search results.",results:function(e){return e+(e>1?" results are":" result is")+" available, use up and down arrow keys to navigate."}}},__response:function(t){var i;this._superApply(arguments),this.options.disabled||this.cancelSearch||(i=t&&t.length?this.options.messages.results(t.length):this.options.messages.noResults,this.liveRegion.children().hide(),e("<div>").text(i).appendTo(this.liveRegion))}}),e.ui.autocomplete;var r,h="ui-button ui-widget ui-state-default ui-corner-all",l="ui-button-icons-only ui-button-icon-only ui-button-text-icons ui-button-text-icon-primary ui-button-text-icon-secondary ui-button-text-only",u=function(){var t=e(this);setTimeout(function(){t.find(":ui-button").button("refresh")},1)},d=function(t){var i=t.name,s=t.form,n=e([]);return i&&(i=i.replace(/'/g,"\\'"),n=s?e(s).find("[name='"+i+"'][type=radio]"):e("[name='"+i+"'][type=radio]",t.ownerDocument).filter(function(){return!this.form})),n};e.widget("ui.button",{version:"1.11.4",defaultElement:"<button>",options:{disabled:null,text:!0,label:null,icons:{primary:null,secondary:null}},_create:function(){this.element.closest("form").unbind("reset"+this.eventNamespace).bind("reset"+this.eventNamespace,u),"boolean"!=typeof this.options.disabled?this.options.disabled=!!this.element.prop("disabled"):this.element.prop("disabled",this.options.disabled),this._determineButtonType(),this.hasTitle=!!this.buttonElement.attr("title");var t=this,i=this.options,s="checkbox"===this.type||"radio"===this.type,n=s?"":"ui-state-active";null===i.label&&(i.label="input"===this.type?this.buttonElement.val():this.buttonElement.html()),this._hoverable(this.buttonElement),this.buttonElement.addClass(h).attr("role","button").bind("mouseenter"+this.eventNamespace,function(){i.disabled||this===r&&e(this).addClass("ui-state-active")}).bind("mouseleave"+this.eventNamespace,function(){i.disabled||e(this).removeClass(n)}).bind("click"+this.eventNamespace,function(e){i.disabled&&(e.preventDefault(),e.stopImmediatePropagation())}),this._on({focus:function(){this.buttonElement.addClass("ui-state-focus")},blur:function(){this.buttonElement.removeClass("ui-state-focus")}}),s&&this.element.bind("change"+this.eventNamespace,function(){t.refresh()}),"checkbox"===this.type?this.buttonElement.bind("click"+this.eventNamespace,function(){return i.disabled?!1:void 0}):"radio"===this.type?this.buttonElement.bind("click"+this.eventNamespace,function(){if(i.disabled)return!1;e(this).addClass("ui-state-active"),t.buttonElement.attr("aria-pressed","true");var s=t.element[0];d(s).not(s).map(function(){return e(this).button("widget")[0]}).removeClass("ui-state-active").attr("aria-pressed","false")}):(this.buttonElement.bind("mousedown"+this.eventNamespace,function(){return i.disabled?!1:(e(this).addClass("ui-state-active"),r=this,t.document.one("mouseup",function(){r=null}),void 0)}).bind("mouseup"+this.eventNamespace,function(){return i.disabled?!1:(e(this).removeClass("ui-state-active"),void 0)}).bind("keydown"+this.eventNamespace,function(t){return i.disabled?!1:((t.keyCode===e.ui.keyCode.SPACE||t.keyCode===e.ui.keyCode.ENTER)&&e(this).addClass("ui-state-active"),void 0)}).bind("keyup"+this.eventNamespace+" blur"+this.eventNamespace,function(){e(this).removeClass("ui-state-active")}),this.buttonElement.is("a")&&this.buttonElement.keyup(function(t){t.keyCode===e.ui.keyCode.SPACE&&e(this).click()})),this._setOption("disabled",i.disabled),this._resetButton()},_determineButtonType:function(){var e,t,i;this.type=this.element.is("[type=checkbox]")?"checkbox":this.element.is("[type=radio]")?"radio":this.element.is("input")?"input":"button","checkbox"===this.type||"radio"===this.type?(e=this.element.parents().last(),t="label[for='"+this.element.attr("id")+"']",this.buttonElement=e.find(t),this.buttonElement.length||(e=e.length?e.siblings():this.element.siblings(),this.buttonElement=e.filter(t),this.buttonElement.length||(this.buttonElement=e.find(t))),this.element.addClass("ui-helper-hidden-accessible"),i=this.element.is(":checked"),i&&this.buttonElement.addClass("ui-state-active"),this.buttonElement.prop("aria-pressed",i)):this.buttonElement=this.element},widget:function(){return this.buttonElement},_destroy:function(){this.element.removeClass("ui-helper-hidden-accessible"),this.buttonElement.removeClass(h+" ui-state-active "+l).removeAttr("role").removeAttr("aria-pressed").html(this.buttonElement.find(".ui-button-text").html()),this.hasTitle||this.buttonElement.removeAttr("title")},_setOption:function(e,t){return this._super(e,t),"disabled"===e?(this.widget().toggleClass("ui-state-disabled",!!t),this.element.prop("disabled",!!t),t&&("checkbox"===this.type||"radio"===this.type?this.buttonElement.removeClass("ui-state-focus"):this.buttonElement.removeClass("ui-state-focus ui-state-active")),void 0):(this._resetButton(),void 0)},refresh:function(){var t=this.element.is("input, button")?this.element.is(":disabled"):this.element.hasClass("ui-button-disabled");t!==this.options.disabled&&this._setOption("disabled",t),"radio"===this.type?d(this.element[0]).each(function(){e(this).is(":checked")?e(this).button("widget").addClass("ui-state-active").attr("aria-pressed","true"):e(this).button("widget").removeClass("ui-state-active").attr("aria-pressed","false")}):"checkbox"===this.type&&(this.element.is(":checked")?this.buttonElement.addClass("ui-state-active").attr("aria-pressed","true"):this.buttonElement.removeClass("ui-state-active").attr("aria-pressed","false"))},_resetButton:function(){if("input"===this.type)return this.options.label&&this.element.val(this.options.label),void 0;var t=this.buttonElement.removeClass(l),i=e("<span></span>",this.document[0]).addClass("ui-button-text").html(this.options.label).appendTo(t.empty()).text(),s=this.options.icons,n=s.primary&&s.secondary,a=[];s.primary||s.secondary?(this.options.text&&a.push("ui-button-text-icon"+(n?"s":s.primary?"-primary":"-secondary")),s.primary&&t.prepend("<span class='ui-button-icon-primary ui-icon "+s.primary+"'></span>"),s.secondary&&t.append("<span class='ui-button-icon-secondary ui-icon "+s.secondary+"'></span>"),this.options.text||(a.push(n?"ui-button-icons-only":"ui-button-icon-only"),this.hasTitle||t.attr("title",e.trim(i)))):a.push("ui-button-text-only"),t.addClass(a.join(" "))}}),e.widget("ui.buttonset",{version:"1.11.4",options:{items:"button, input[type=button], input[type=submit], input[type=reset], input[type=checkbox], input[type=radio], a, :data(ui-button)"},_create:function(){this.element.addClass("ui-buttonset")},_init:function(){this.refresh()},_setOption:function(e,t){"disabled"===e&&this.buttons.button("option",e,t),this._super(e,t)},refresh:function(){var t="rtl"===this.element.css("direction"),i=this.element.find(this.options.items),s=i.filter(":ui-button");i.not(":ui-button").button(),s.button("refresh"),this.buttons=i.map(function(){return e(this).button("widget")[0]}).removeClass("ui-corner-all ui-corner-left ui-corner-right").filter(":first").addClass(t?"ui-corner-right":"ui-corner-left").end().filter(":last").addClass(t?"ui-corner-left":"ui-corner-right").end().end()},_destroy:function(){this.element.removeClass("ui-buttonset"),this.buttons.map(function(){return e(this).button("widget")[0]}).removeClass("ui-corner-left ui-corner-right").end().button("destroy")}}),e.ui.button,e.widget("ui.dialog",{version:"1.11.4",options:{appendTo:"body",autoOpen:!0,buttons:[],closeOnEscape:!0,closeText:"Close",dialogClass:"",draggable:!0,hide:null,height:"auto",maxHeight:null,maxWidth:null,minHeight:150,minWidth:150,modal:!1,position:{my:"center",at:"center",of:window,collision:"fit",using:function(t){var i=e(this).css(t).offset().top;0>i&&e(this).css("top",t.top-i)}},resizable:!0,show:null,title:null,width:300,beforeClose:null,close:null,drag:null,dragStart:null,dragStop:null,focus:null,open:null,resize:null,resizeStart:null,resizeStop:null},sizeRelatedOptions:{buttons:!0,height:!0,maxHeight:!0,maxWidth:!0,minHeight:!0,minWidth:!0,width:!0},resizableRelatedOptions:{maxHeight:!0,maxWidth:!0,minHeight:!0,minWidth:!0},_create:function(){this.originalCss={display:this.element[0].style.display,width:this.element[0].style.width,minHeight:this.element[0].style.minHeight,maxHeight:this.element[0].style.maxHeight,height:this.element[0].style.height},this.originalPosition={parent:this.element.parent(),index:this.element.parent().children().index(this.element)},this.originalTitle=this.element.attr("title"),this.options.title=this.options.title||this.originalTitle,this._createWrapper(),this.element.show().removeAttr("title").addClass("ui-dialog-content ui-widget-content").appendTo(this.uiDialog),this._createTitlebar(),this._createButtonPane(),this.options.draggable&&e.fn.draggable&&this._makeDraggable(),this.options.resizable&&e.fn.resizable&&this._makeResizable(),this._isOpen=!1,this._trackFocus()},_init:function(){this.options.autoOpen&&this.open()},_appendTo:function(){var t=this.options.appendTo;return t&&(t.jquery||t.nodeType)?e(t):this.document.find(t||"body").eq(0)},_destroy:function(){var e,t=this.originalPosition;this._untrackInstance(),this._destroyOverlay(),this.element.removeUniqueId().removeClass("ui-dialog-content ui-widget-content").css(this.originalCss).detach(),this.uiDialog.stop(!0,!0).remove(),this.originalTitle&&this.element.attr("title",this.originalTitle),e=t.parent.children().eq(t.index),e.length&&e[0]!==this.element[0]?e.before(this.element):t.parent.append(this.element)},widget:function(){return this.uiDialog},disable:e.noop,enable:e.noop,close:function(t){var i,s=this;if(this._isOpen&&this._trigger("beforeClose",t)!==!1){if(this._isOpen=!1,this._focusedElement=null,this._destroyOverlay(),this._untrackInstance(),!this.opener.filter(":focusable").focus().length)try{i=this.document[0].activeElement,i&&"body"!==i.nodeName.toLowerCase()&&e(i).blur()}catch(n){}this._hide(this.uiDialog,this.options.hide,function(){s._trigger("close",t)})}},isOpen:function(){return this._isOpen},moveToTop:function(){this._moveToTop()},_moveToTop:function(t,i){var s=!1,n=this.uiDialog.siblings(".ui-front:visible").map(function(){return+e(this).css("z-index")}).get(),a=Math.max.apply(null,n);return a>=+this.uiDialog.css("z-index")&&(this.uiDialog.css("z-index",a+1),s=!0),s&&!i&&this._trigger("focus",t),s},open:function(){var t=this;return this._isOpen?(this._moveToTop()&&this._focusTabbable(),void 0):(this._isOpen=!0,this.opener=e(this.document[0].activeElement),this._size(),this._position(),this._createOverlay(),this._moveToTop(null,!0),this.overlay&&this.overlay.css("z-index",this.uiDialog.css("z-index")-1),this._show(this.uiDialog,this.options.show,function(){t._focusTabbable(),t._trigger("focus")}),this._makeFocusTarget(),this._trigger("open"),void 0)},_focusTabbable:function(){var e=this._focusedElement;e||(e=this.element.find("[autofocus]")),e.length||(e=this.element.find(":tabbable")),e.length||(e=this.uiDialogButtonPane.find(":tabbable")),e.length||(e=this.uiDialogTitlebarClose.filter(":tabbable")),e.length||(e=this.uiDialog),e.eq(0).focus()},_keepFocus:function(t){function i(){var t=this.document[0].activeElement,i=this.uiDialog[0]===t||e.contains(this.uiDialog[0],t);i||this._focusTabbable()}t.preventDefault(),i.call(this),this._delay(i)},_createWrapper:function(){this.uiDialog=e("<div>").addClass("ui-dialog ui-widget ui-widget-content ui-corner-all ui-front "+this.options.dialogClass).hide().attr({tabIndex:-1,role:"dialog"}).appendTo(this._appendTo()),this._on(this.uiDialog,{keydown:function(t){if(this.options.closeOnEscape&&!t.isDefaultPrevented()&&t.keyCode&&t.keyCode===e.ui.keyCode.ESCAPE)return t.preventDefault(),this.close(t),void 0;if(t.keyCode===e.ui.keyCode.TAB&&!t.isDefaultPrevented()){var i=this.uiDialog.find(":tabbable"),s=i.filter(":first"),n=i.filter(":last");t.target!==n[0]&&t.target!==this.uiDialog[0]||t.shiftKey?t.target!==s[0]&&t.target!==this.uiDialog[0]||!t.shiftKey||(this._delay(function(){n.focus()}),t.preventDefault()):(this._delay(function(){s.focus()}),t.preventDefault())}},mousedown:function(e){this._moveToTop(e)&&this._focusTabbable()}}),this.element.find("[aria-describedby]").length||this.uiDialog.attr({"aria-describedby":this.element.uniqueId().attr("id")})},_createTitlebar:function(){var t;this.uiDialogTitlebar=e("<div>").addClass("ui-dialog-titlebar ui-widget-header ui-corner-all ui-helper-clearfix").prependTo(this.uiDialog),this._on(this.uiDialogTitlebar,{mousedown:function(t){e(t.target).closest(".ui-dialog-titlebar-close")||this.uiDialog.focus()}}),this.uiDialogTitlebarClose=e("<button type='button'></button>").button({label:this.options.closeText,icons:{primary:"ui-icon-closethick"},text:!1}).addClass("ui-dialog-titlebar-close").appendTo(this.uiDialogTitlebar),this._on(this.uiDialogTitlebarClose,{click:function(e){e.preventDefault(),this.close(e)}}),t=e("<span>").uniqueId().addClass("ui-dialog-title").prependTo(this.uiDialogTitlebar),this._title(t),this.uiDialog.attr({"aria-labelledby":t.attr("id")})},_title:function(e){this.options.title||e.html("&#160;"),e.text(this.options.title)
+},_createButtonPane:function(){this.uiDialogButtonPane=e("<div>").addClass("ui-dialog-buttonpane ui-widget-content ui-helper-clearfix"),this.uiButtonSet=e("<div>").addClass("ui-dialog-buttonset").appendTo(this.uiDialogButtonPane),this._createButtons()},_createButtons:function(){var t=this,i=this.options.buttons;return this.uiDialogButtonPane.remove(),this.uiButtonSet.empty(),e.isEmptyObject(i)||e.isArray(i)&&!i.length?(this.uiDialog.removeClass("ui-dialog-buttons"),void 0):(e.each(i,function(i,s){var n,a;s=e.isFunction(s)?{click:s,text:i}:s,s=e.extend({type:"button"},s),n=s.click,s.click=function(){n.apply(t.element[0],arguments)},a={icons:s.icons,text:s.showText},delete s.icons,delete s.showText,e("<button></button>",s).button(a).appendTo(t.uiButtonSet)}),this.uiDialog.addClass("ui-dialog-buttons"),this.uiDialogButtonPane.appendTo(this.uiDialog),void 0)},_makeDraggable:function(){function t(e){return{position:e.position,offset:e.offset}}var i=this,s=this.options;this.uiDialog.draggable({cancel:".ui-dialog-content, .ui-dialog-titlebar-close",handle:".ui-dialog-titlebar",containment:"document",start:function(s,n){e(this).addClass("ui-dialog-dragging"),i._blockFrames(),i._trigger("dragStart",s,t(n))},drag:function(e,s){i._trigger("drag",e,t(s))},stop:function(n,a){var o=a.offset.left-i.document.scrollLeft(),r=a.offset.top-i.document.scrollTop();s.position={my:"left top",at:"left"+(o>=0?"+":"")+o+" "+"top"+(r>=0?"+":"")+r,of:i.window},e(this).removeClass("ui-dialog-dragging"),i._unblockFrames(),i._trigger("dragStop",n,t(a))}})},_makeResizable:function(){function t(e){return{originalPosition:e.originalPosition,originalSize:e.originalSize,position:e.position,size:e.size}}var i=this,s=this.options,n=s.resizable,a=this.uiDialog.css("position"),o="string"==typeof n?n:"n,e,s,w,se,sw,ne,nw";this.uiDialog.resizable({cancel:".ui-dialog-content",containment:"document",alsoResize:this.element,maxWidth:s.maxWidth,maxHeight:s.maxHeight,minWidth:s.minWidth,minHeight:this._minHeight(),handles:o,start:function(s,n){e(this).addClass("ui-dialog-resizing"),i._blockFrames(),i._trigger("resizeStart",s,t(n))},resize:function(e,s){i._trigger("resize",e,t(s))},stop:function(n,a){var o=i.uiDialog.offset(),r=o.left-i.document.scrollLeft(),h=o.top-i.document.scrollTop();s.height=i.uiDialog.height(),s.width=i.uiDialog.width(),s.position={my:"left top",at:"left"+(r>=0?"+":"")+r+" "+"top"+(h>=0?"+":"")+h,of:i.window},e(this).removeClass("ui-dialog-resizing"),i._unblockFrames(),i._trigger("resizeStop",n,t(a))}}).css("position",a)},_trackFocus:function(){this._on(this.widget(),{focusin:function(t){this._makeFocusTarget(),this._focusedElement=e(t.target)}})},_makeFocusTarget:function(){this._untrackInstance(),this._trackingInstances().unshift(this)},_untrackInstance:function(){var t=this._trackingInstances(),i=e.inArray(this,t);-1!==i&&t.splice(i,1)},_trackingInstances:function(){var e=this.document.data("ui-dialog-instances");return e||(e=[],this.document.data("ui-dialog-instances",e)),e},_minHeight:function(){var e=this.options;return"auto"===e.height?e.minHeight:Math.min(e.minHeight,e.height)},_position:function(){var e=this.uiDialog.is(":visible");e||this.uiDialog.show(),this.uiDialog.position(this.options.position),e||this.uiDialog.hide()},_setOptions:function(t){var i=this,s=!1,n={};e.each(t,function(e,t){i._setOption(e,t),e in i.sizeRelatedOptions&&(s=!0),e in i.resizableRelatedOptions&&(n[e]=t)}),s&&(this._size(),this._position()),this.uiDialog.is(":data(ui-resizable)")&&this.uiDialog.resizable("option",n)},_setOption:function(e,t){var i,s,n=this.uiDialog;"dialogClass"===e&&n.removeClass(this.options.dialogClass).addClass(t),"disabled"!==e&&(this._super(e,t),"appendTo"===e&&this.uiDialog.appendTo(this._appendTo()),"buttons"===e&&this._createButtons(),"closeText"===e&&this.uiDialogTitlebarClose.button({label:""+t}),"draggable"===e&&(i=n.is(":data(ui-draggable)"),i&&!t&&n.draggable("destroy"),!i&&t&&this._makeDraggable()),"position"===e&&this._position(),"resizable"===e&&(s=n.is(":data(ui-resizable)"),s&&!t&&n.resizable("destroy"),s&&"string"==typeof t&&n.resizable("option","handles",t),s||t===!1||this._makeResizable()),"title"===e&&this._title(this.uiDialogTitlebar.find(".ui-dialog-title")))},_size:function(){var e,t,i,s=this.options;this.element.show().css({width:"auto",minHeight:0,maxHeight:"none",height:0}),s.minWidth>s.width&&(s.width=s.minWidth),e=this.uiDialog.css({height:"auto",width:s.width}).outerHeight(),t=Math.max(0,s.minHeight-e),i="number"==typeof s.maxHeight?Math.max(0,s.maxHeight-e):"none","auto"===s.height?this.element.css({minHeight:t,maxHeight:i,height:"auto"}):this.element.height(Math.max(0,s.height-e)),this.uiDialog.is(":data(ui-resizable)")&&this.uiDialog.resizable("option","minHeight",this._minHeight())},_blockFrames:function(){this.iframeBlocks=this.document.find("iframe").map(function(){var t=e(this);return e("<div>").css({position:"absolute",width:t.outerWidth(),height:t.outerHeight()}).appendTo(t.parent()).offset(t.offset())[0]})},_unblockFrames:function(){this.iframeBlocks&&(this.iframeBlocks.remove(),delete this.iframeBlocks)},_allowInteraction:function(t){return e(t.target).closest(".ui-dialog").length?!0:!!e(t.target).closest(".ui-datepicker").length},_createOverlay:function(){if(this.options.modal){var t=!0;this._delay(function(){t=!1}),this.document.data("ui-dialog-overlays")||this._on(this.document,{focusin:function(e){t||this._allowInteraction(e)||(e.preventDefault(),this._trackingInstances()[0]._focusTabbable())}}),this.overlay=e("<div>").addClass("ui-widget-overlay ui-front").appendTo(this._appendTo()),this._on(this.overlay,{mousedown:"_keepFocus"}),this.document.data("ui-dialog-overlays",(this.document.data("ui-dialog-overlays")||0)+1)}},_destroyOverlay:function(){if(this.options.modal&&this.overlay){var e=this.document.data("ui-dialog-overlays")-1;e?this.document.data("ui-dialog-overlays",e):this.document.unbind("focusin").removeData("ui-dialog-overlays"),this.overlay.remove(),this.overlay=null}}}),e.widget("ui.progressbar",{version:"1.11.4",options:{max:100,value:0,change:null,complete:null},min:0,_create:function(){this.oldValue=this.options.value=this._constrainedValue(),this.element.addClass("ui-progressbar ui-widget ui-widget-content ui-corner-all").attr({role:"progressbar","aria-valuemin":this.min}),this.valueDiv=e("<div class='ui-progressbar-value ui-widget-header ui-corner-left'></div>").appendTo(this.element),this._refreshValue()},_destroy:function(){this.element.removeClass("ui-progressbar ui-widget ui-widget-content ui-corner-all").removeAttr("role").removeAttr("aria-valuemin").removeAttr("aria-valuemax").removeAttr("aria-valuenow"),this.valueDiv.remove()},value:function(e){return void 0===e?this.options.value:(this.options.value=this._constrainedValue(e),this._refreshValue(),void 0)},_constrainedValue:function(e){return void 0===e&&(e=this.options.value),this.indeterminate=e===!1,"number"!=typeof e&&(e=0),this.indeterminate?!1:Math.min(this.options.max,Math.max(this.min,e))},_setOptions:function(e){var t=e.value;delete e.value,this._super(e),this.options.value=this._constrainedValue(t),this._refreshValue()},_setOption:function(e,t){"max"===e&&(t=Math.max(this.min,t)),"disabled"===e&&this.element.toggleClass("ui-state-disabled",!!t).attr("aria-disabled",t),this._super(e,t)},_percentage:function(){return this.indeterminate?100:100*(this.options.value-this.min)/(this.options.max-this.min)},_refreshValue:function(){var t=this.options.value,i=this._percentage();this.valueDiv.toggle(this.indeterminate||t>this.min).toggleClass("ui-corner-right",t===this.options.max).width(i.toFixed(0)+"%"),this.element.toggleClass("ui-progressbar-indeterminate",this.indeterminate),this.indeterminate?(this.element.removeAttr("aria-valuenow"),this.overlayDiv||(this.overlayDiv=e("<div class='ui-progressbar-overlay'></div>").appendTo(this.valueDiv))):(this.element.attr({"aria-valuemax":this.options.max,"aria-valuenow":t}),this.overlayDiv&&(this.overlayDiv.remove(),this.overlayDiv=null)),this.oldValue!==t&&(this.oldValue=t,this._trigger("change")),t===this.options.max&&this._trigger("complete")}}),e.widget("ui.selectmenu",{version:"1.11.4",defaultElement:"<select>",options:{appendTo:null,disabled:null,icons:{button:"ui-icon-triangle-1-s"},position:{my:"left top",at:"left bottom",collision:"none"},width:null,change:null,close:null,focus:null,open:null,select:null},_create:function(){var e=this.element.uniqueId().attr("id");this.ids={element:e,button:e+"-button",menu:e+"-menu"},this._drawButton(),this._drawMenu(),this.options.disabled&&this.disable()},_drawButton:function(){var t=this;this.label=e("label[for='"+this.ids.element+"']").attr("for",this.ids.button),this._on(this.label,{click:function(e){this.button.focus(),e.preventDefault()}}),this.element.hide(),this.button=e("<span>",{"class":"ui-selectmenu-button ui-widget ui-state-default ui-corner-all",tabindex:this.options.disabled?-1:0,id:this.ids.button,role:"combobox","aria-expanded":"false","aria-autocomplete":"list","aria-owns":this.ids.menu,"aria-haspopup":"true"}).insertAfter(this.element),e("<span>",{"class":"ui-icon "+this.options.icons.button}).prependTo(this.button),this.buttonText=e("<span>",{"class":"ui-selectmenu-text"}).appendTo(this.button),this._setText(this.buttonText,this.element.find("option:selected").text()),this._resizeButton(),this._on(this.button,this._buttonEvents),this.button.one("focusin",function(){t.menuItems||t._refreshMenu()}),this._hoverable(this.button),this._focusable(this.button)},_drawMenu:function(){var t=this;this.menu=e("<ul>",{"aria-hidden":"true","aria-labelledby":this.ids.button,id:this.ids.menu}),this.menuWrap=e("<div>",{"class":"ui-selectmenu-menu ui-front"}).append(this.menu).appendTo(this._appendTo()),this.menuInstance=this.menu.menu({role:"listbox",select:function(e,i){e.preventDefault(),t._setSelection(),t._select(i.item.data("ui-selectmenu-item"),e)},focus:function(e,i){var s=i.item.data("ui-selectmenu-item");null!=t.focusIndex&&s.index!==t.focusIndex&&(t._trigger("focus",e,{item:s}),t.isOpen||t._select(s,e)),t.focusIndex=s.index,t.button.attr("aria-activedescendant",t.menuItems.eq(s.index).attr("id"))}}).menu("instance"),this.menu.addClass("ui-corner-bottom").removeClass("ui-corner-all"),this.menuInstance._off(this.menu,"mouseleave"),this.menuInstance._closeOnDocumentClick=function(){return!1},this.menuInstance._isDivider=function(){return!1}},refresh:function(){this._refreshMenu(),this._setText(this.buttonText,this._getSelectedItem().text()),this.options.width||this._resizeButton()},_refreshMenu:function(){this.menu.empty();var e,t=this.element.find("option");t.length&&(this._parseOptions(t),this._renderMenu(this.menu,this.items),this.menuInstance.refresh(),this.menuItems=this.menu.find("li").not(".ui-selectmenu-optgroup"),e=this._getSelectedItem(),this.menuInstance.focus(null,e),this._setAria(e.data("ui-selectmenu-item")),this._setOption("disabled",this.element.prop("disabled")))},open:function(e){this.options.disabled||(this.menuItems?(this.menu.find(".ui-state-focus").removeClass("ui-state-focus"),this.menuInstance.focus(null,this._getSelectedItem())):this._refreshMenu(),this.isOpen=!0,this._toggleAttr(),this._resizeMenu(),this._position(),this._on(this.document,this._documentClick),this._trigger("open",e))},_position:function(){this.menuWrap.position(e.extend({of:this.button},this.options.position))},close:function(e){this.isOpen&&(this.isOpen=!1,this._toggleAttr(),this.range=null,this._off(this.document),this._trigger("close",e))},widget:function(){return this.button},menuWidget:function(){return this.menu},_renderMenu:function(t,i){var s=this,n="";e.each(i,function(i,a){a.optgroup!==n&&(e("<li>",{"class":"ui-selectmenu-optgroup ui-menu-divider"+(a.element.parent("optgroup").prop("disabled")?" ui-state-disabled":""),text:a.optgroup}).appendTo(t),n=a.optgroup),s._renderItemData(t,a)})},_renderItemData:function(e,t){return this._renderItem(e,t).data("ui-selectmenu-item",t)},_renderItem:function(t,i){var s=e("<li>");return i.disabled&&s.addClass("ui-state-disabled"),this._setText(s,i.label),s.appendTo(t)},_setText:function(e,t){t?e.text(t):e.html("&#160;")},_move:function(e,t){var i,s,n=".ui-menu-item";this.isOpen?i=this.menuItems.eq(this.focusIndex):(i=this.menuItems.eq(this.element[0].selectedIndex),n+=":not(.ui-state-disabled)"),s="first"===e||"last"===e?i["first"===e?"prevAll":"nextAll"](n).eq(-1):i[e+"All"](n).eq(0),s.length&&this.menuInstance.focus(t,s)},_getSelectedItem:function(){return this.menuItems.eq(this.element[0].selectedIndex)},_toggle:function(e){this[this.isOpen?"close":"open"](e)},_setSelection:function(){var e;this.range&&(window.getSelection?(e=window.getSelection(),e.removeAllRanges(),e.addRange(this.range)):this.range.select(),this.button.focus())},_documentClick:{mousedown:function(t){this.isOpen&&(e(t.target).closest(".ui-selectmenu-menu, #"+this.ids.button).length||this.close(t))}},_buttonEvents:{mousedown:function(){var e;window.getSelection?(e=window.getSelection(),e.rangeCount&&(this.range=e.getRangeAt(0))):this.range=document.selection.createRange()},click:function(e){this._setSelection(),this._toggle(e)},keydown:function(t){var i=!0;switch(t.keyCode){case e.ui.keyCode.TAB:case e.ui.keyCode.ESCAPE:this.close(t),i=!1;break;case e.ui.keyCode.ENTER:this.isOpen&&this._selectFocusedItem(t);break;case e.ui.keyCode.UP:t.altKey?this._toggle(t):this._move("prev",t);break;case e.ui.keyCode.DOWN:t.altKey?this._toggle(t):this._move("next",t);break;case e.ui.keyCode.SPACE:this.isOpen?this._selectFocusedItem(t):this._toggle(t);break;case e.ui.keyCode.LEFT:this._move("prev",t);break;case e.ui.keyCode.RIGHT:this._move("next",t);break;case e.ui.keyCode.HOME:case e.ui.keyCode.PAGE_UP:this._move("first",t);break;case e.ui.keyCode.END:case e.ui.keyCode.PAGE_DOWN:this._move("last",t);break;default:this.menu.trigger(t),i=!1}i&&t.preventDefault()}},_selectFocusedItem:function(e){var t=this.menuItems.eq(this.focusIndex);t.hasClass("ui-state-disabled")||this._select(t.data("ui-selectmenu-item"),e)},_select:function(e,t){var i=this.element[0].selectedIndex;this.element[0].selectedIndex=e.index,this._setText(this.buttonText,e.label),this._setAria(e),this._trigger("select",t,{item:e}),e.index!==i&&this._trigger("change",t,{item:e}),this.close(t)},_setAria:function(e){var t=this.menuItems.eq(e.index).attr("id");this.button.attr({"aria-labelledby":t,"aria-activedescendant":t}),this.menu.attr("aria-activedescendant",t)},_setOption:function(e,t){"icons"===e&&this.button.find("span.ui-icon").removeClass(this.options.icons.button).addClass(t.button),this._super(e,t),"appendTo"===e&&this.menuWrap.appendTo(this._appendTo()),"disabled"===e&&(this.menuInstance.option("disabled",t),this.button.toggleClass("ui-state-disabled",t).attr("aria-disabled",t),this.element.prop("disabled",t),t?(this.button.attr("tabindex",-1),this.close()):this.button.attr("tabindex",0)),"width"===e&&this._resizeButton()},_appendTo:function(){var t=this.options.appendTo;return t&&(t=t.jquery||t.nodeType?e(t):this.document.find(t).eq(0)),t&&t[0]||(t=this.element.closest(".ui-front")),t.length||(t=this.document[0].body),t},_toggleAttr:function(){this.button.toggleClass("ui-corner-top",this.isOpen).toggleClass("ui-corner-all",!this.isOpen).attr("aria-expanded",this.isOpen),this.menuWrap.toggleClass("ui-selectmenu-open",this.isOpen),this.menu.attr("aria-hidden",!this.isOpen)},_resizeButton:function(){var e=this.options.width;e||(e=this.element.show().outerWidth(),this.element.hide()),this.button.outerWidth(e)},_resizeMenu:function(){this.menu.outerWidth(Math.max(this.button.outerWidth(),this.menu.width("").outerWidth()+1))},_getCreateOptions:function(){return{disabled:this.element.prop("disabled")}},_parseOptions:function(t){var i=[];t.each(function(t,s){var n=e(s),a=n.parent("optgroup");i.push({element:n,index:t,value:n.val(),label:n.text(),optgroup:a.attr("label")||"",disabled:a.prop("disabled")||n.prop("disabled")})}),this.items=i},_destroy:function(){this.menuWrap.remove(),this.button.remove(),this.element.show(),this.element.removeUniqueId(),this.label.attr("for",this.ids.element)}}),e.widget("ui.slider",e.ui.mouse,{version:"1.11.4",widgetEventPrefix:"slide",options:{animate:!1,distance:0,max:100,min:0,orientation:"horizontal",range:!1,step:1,value:0,values:null,change:null,slide:null,start:null,stop:null},numPages:5,_create:function(){this._keySliding=!1,this._mouseSliding=!1,this._animateOff=!0,this._handleIndex=null,this._detectOrientation(),this._mouseInit(),this._calculateNewMax(),this.element.addClass("ui-slider ui-slider-"+this.orientation+" ui-widget"+" ui-widget-content"+" ui-corner-all"),this._refresh(),this._setOption("disabled",this.options.disabled),this._animateOff=!1},_refresh:function(){this._createRange(),this._createHandles(),this._setupEvents(),this._refreshValue()},_createHandles:function(){var t,i,s=this.options,n=this.element.find(".ui-slider-handle").addClass("ui-state-default ui-corner-all"),a="<span class='ui-slider-handle ui-state-default ui-corner-all' tabindex='0'></span>",o=[];for(i=s.values&&s.values.length||1,n.length>i&&(n.slice(i).remove(),n=n.slice(0,i)),t=n.length;i>t;t++)o.push(a);this.handles=n.add(e(o.join("")).appendTo(this.element)),this.handle=this.handles.eq(0),this.handles.each(function(t){e(this).data("ui-slider-handle-index",t)})},_createRange:function(){var t=this.options,i="";t.range?(t.range===!0&&(t.values?t.values.length&&2!==t.values.length?t.values=[t.values[0],t.values[0]]:e.isArray(t.values)&&(t.values=t.values.slice(0)):t.values=[this._valueMin(),this._valueMin()]),this.range&&this.range.length?this.range.removeClass("ui-slider-range-min ui-slider-range-max").css({left:"",bottom:""}):(this.range=e("<div></div>").appendTo(this.element),i="ui-slider-range ui-widget-header ui-corner-all"),this.range.addClass(i+("min"===t.range||"max"===t.range?" ui-slider-range-"+t.range:""))):(this.range&&this.range.remove(),this.range=null)},_setupEvents:function(){this._off(this.handles),this._on(this.handles,this._handleEvents),this._hoverable(this.handles),this._focusable(this.handles)},_destroy:function(){this.handles.remove(),this.range&&this.range.remove(),this.element.removeClass("ui-slider ui-slider-horizontal ui-slider-vertical ui-widget ui-widget-content ui-corner-all"),this._mouseDestroy()},_mouseCapture:function(t){var i,s,n,a,o,r,h,l,u=this,d=this.options;return d.disabled?!1:(this.elementSize={width:this.element.outerWidth(),height:this.element.outerHeight()},this.elementOffset=this.element.offset(),i={x:t.pageX,y:t.pageY},s=this._normValueFromMouse(i),n=this._valueMax()-this._valueMin()+1,this.handles.each(function(t){var i=Math.abs(s-u.values(t));(n>i||n===i&&(t===u._lastChangedValue||u.values(t)===d.min))&&(n=i,a=e(this),o=t)}),r=this._start(t,o),r===!1?!1:(this._mouseSliding=!0,this._handleIndex=o,a.addClass("ui-state-active").focus(),h=a.offset(),l=!e(t.target).parents().addBack().is(".ui-slider-handle"),this._clickOffset=l?{left:0,top:0}:{left:t.pageX-h.left-a.width()/2,top:t.pageY-h.top-a.height()/2-(parseInt(a.css("borderTopWidth"),10)||0)-(parseInt(a.css("borderBottomWidth"),10)||0)+(parseInt(a.css("marginTop"),10)||0)},this.handles.hasClass("ui-state-hover")||this._slide(t,o,s),this._animateOff=!0,!0))},_mouseStart:function(){return!0},_mouseDrag:function(e){var t={x:e.pageX,y:e.pageY},i=this._normValueFromMouse(t);return this._slide(e,this._handleIndex,i),!1},_mouseStop:function(e){return this.handles.removeClass("ui-state-active"),this._mouseSliding=!1,this._stop(e,this._handleIndex),this._change(e,this._handleIndex),this._handleIndex=null,this._clickOffset=null,this._animateOff=!1,!1},_detectOrientation:function(){this.orientation="vertical"===this.options.orientation?"vertical":"horizontal"},_normValueFromMouse:function(e){var t,i,s,n,a;return"horizontal"===this.orientation?(t=this.elementSize.width,i=e.x-this.elementOffset.left-(this._clickOffset?this._clickOffset.left:0)):(t=this.elementSize.height,i=e.y-this.elementOffset.top-(this._clickOffset?this._clickOffset.top:0)),s=i/t,s>1&&(s=1),0>s&&(s=0),"vertical"===this.orientation&&(s=1-s),n=this._valueMax()-this._valueMin(),a=this._valueMin()+s*n,this._trimAlignValue(a)},_start:function(e,t){var i={handle:this.handles[t],value:this.value()};return this.options.values&&this.options.values.length&&(i.value=this.values(t),i.values=this.values()),this._trigger("start",e,i)},_slide:function(e,t,i){var s,n,a;this.options.values&&this.options.values.length?(s=this.values(t?0:1),2===this.options.values.length&&this.options.range===!0&&(0===t&&i>s||1===t&&s>i)&&(i=s),i!==this.values(t)&&(n=this.values(),n[t]=i,a=this._trigger("slide",e,{handle:this.handles[t],value:i,values:n}),s=this.values(t?0:1),a!==!1&&this.values(t,i))):i!==this.value()&&(a=this._trigger("slide",e,{handle:this.handles[t],value:i}),a!==!1&&this.value(i))},_stop:function(e,t){var i={handle:this.handles[t],value:this.value()};this.options.values&&this.options.values.length&&(i.value=this.values(t),i.values=this.values()),this._trigger("stop",e,i)},_change:function(e,t){if(!this._keySliding&&!this._mouseSliding){var i={handle:this.handles[t],value:this.value()};this.options.values&&this.options.values.length&&(i.value=this.values(t),i.values=this.values()),this._lastChangedValue=t,this._trigger("change",e,i)}},value:function(e){return arguments.length?(this.options.value=this._trimAlignValue(e),this._refreshValue(),this._change(null,0),void 0):this._value()},values:function(t,i){var s,n,a;if(arguments.length>1)return this.options.values[t]=this._trimAlignValue(i),this._refreshValue(),this._change(null,t),void 0;if(!arguments.length)return this._values();if(!e.isArray(arguments[0]))return this.options.values&&this.options.values.length?this._values(t):this.value();for(s=this.options.values,n=arguments[0],a=0;s.length>a;a+=1)s[a]=this._trimAlignValue(n[a]),this._change(null,a);this._refreshValue()},_setOption:function(t,i){var s,n=0;switch("range"===t&&this.options.range===!0&&("min"===i?(this.options.value=this._values(0),this.options.values=null):"max"===i&&(this.options.value=this._values(this.options.values.length-1),this.options.values=null)),e.isArray(this.options.values)&&(n=this.options.values.length),"disabled"===t&&this.element.toggleClass("ui-state-disabled",!!i),this._super(t,i),t){case"orientation":this._detectOrientation(),this.element.removeClass("ui-slider-horizontal 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class='ui-effects-transfer'></div>").appendTo(document.body).addClass(t.className).css({top:d.top-r,left:d.left-h,height:s.innerHeight(),width:s.innerWidth(),position:a?"fixed":"absolute"}).animate(u,t.duration,t.easing,function(){c.remove(),i()})}});</script>
+<style type="text/css">
+
+.tocify {
+width: 20%;
+max-height: 90%;
+overflow: auto;
+margin-left: 2%;
+position: fixed;
+border: 1px solid #ccc;
+border-radius: 6px;
+}
+
+.tocify ul, .tocify li {
+list-style: none;
+margin: 0;
+padding: 0;
+border: none;
+line-height: 30px;
+}
+
+.tocify-header {
+text-indent: 10px;
+}
+
+.tocify-subheader {
+text-indent: 20px;
+display: none;
+}
+
+.tocify-subheader li {
+font-size: 12px;
+}
+
+.tocify-subheader .tocify-subheader {
+text-indent: 30px;
+}
+.tocify-subheader .tocify-subheader .tocify-subheader {
+text-indent: 40px;
+}
+.tocify-subheader .tocify-subheader .tocify-subheader .tocify-subheader {
+text-indent: 50px;
+}
+.tocify-subheader .tocify-subheader .tocify-subheader .tocify-subheader .tocify-subheader {
+text-indent: 60px;
+}
+
+.tocify .tocify-item > a, .tocify .nav-list .nav-header {
+margin: 0px;
+}
+
+.tocify .tocify-item a, .tocify .list-group-item {
+padding: 5px;
+}
+.tocify .nav-pills > li {
+float: none;
+}
+
+
+</style>
+<script>/* jquery Tocify - v1.9.1 - 2013-10-22
+ * http://www.gregfranko.com/jquery.tocify.js/
+ * Copyright (c) 2013 Greg Franko; Licensed MIT */
+
+// Immediately-Invoked Function Expression (IIFE) [Ben Alman Blog Post](http://benalman.com/news/2010/11/immediately-invoked-function-expression/) that calls another IIFE that contains all of the plugin logic. I used this pattern so that anyone viewing this code would not have to scroll to the bottom of the page to view the local parameters that were passed to the main IIFE.
+(function(tocify) {
+
+ // ECMAScript 5 Strict Mode: [John Resig Blog Post](http://ejohn.org/blog/ecmascript-5-strict-mode-json-and-more/)
+ "use strict";
+
+ // Calls the second IIFE and locally passes in the global jQuery, window, and document objects
+ tocify(window.jQuery, window, document);
+
+ }
+
+ // Locally passes in `jQuery`, the `window` object, the `document` object, and an `undefined` variable. The `jQuery`, `window` and `document` objects are passed in locally, to improve performance, since javascript first searches for a variable match within the local variables set before searching the global variables set. All of the global variables are also passed in locally to be minifier friendly. `undefined` can be passed in locally, because it is not a reserved word in JavaScript.
+ (function($, window, document, undefined) {
+
+ // ECMAScript 5 Strict Mode: [John Resig Blog Post](http://ejohn.org/blog/ecmascript-5-strict-mode-json-and-more/)
+ "use strict";
+
+ var tocClassName = "tocify",
+ tocClass = "." + tocClassName,
+ tocFocusClassName = "tocify-focus",
+ tocHoverClassName = "tocify-hover",
+ hideTocClassName = "tocify-hide",
+ hideTocClass = "." + hideTocClassName,
+ headerClassName = "tocify-header",
+ headerClass = "." + headerClassName,
+ subheaderClassName = "tocify-subheader",
+ subheaderClass = "." + subheaderClassName,
+ itemClassName = "tocify-item",
+ itemClass = "." + itemClassName,
+ extendPageClassName = "tocify-extend-page",
+ extendPageClass = "." + extendPageClassName;
+
+ // Calling the jQueryUI Widget Factory Method
+ $.widget("toc.tocify", {
+
+ //Plugin version
+ version: "1.9.1",
+
+ // These options will be used as defaults
+ options: {
+
+ // **context**: Accepts String: Any jQuery selector
+ // The container element that holds all of the elements used to generate the table of contents
+ context: "body",
+
+ // **ignoreSelector**: Accepts String: Any jQuery selector
+ // A selector to any element that would be matched by selectors that you wish to be ignored
+ ignoreSelector: null,
+
+ // **selectors**: Accepts an Array of Strings: Any jQuery selectors
+ // The element's used to generate the table of contents. The order is very important since it will determine the table of content's nesting structure
+ selectors: "h1, h2, h3",
+
+ // **showAndHide**: Accepts a boolean: true or false
+ // Used to determine if elements should be shown and hidden
+ showAndHide: true,
+
+ // **showEffect**: Accepts String: "none", "fadeIn", "show", or "slideDown"
+ // Used to display any of the table of contents nested items
+ showEffect: "slideDown",
+
+ // **showEffectSpeed**: Accepts Number (milliseconds) or String: "slow", "medium", or "fast"
+ // The time duration of the show animation
+ showEffectSpeed: "medium",
+
+ // **hideEffect**: Accepts String: "none", "fadeOut", "hide", or "slideUp"
+ // Used to hide any of the table of contents nested items
+ hideEffect: "slideUp",
+
+ // **hideEffectSpeed**: Accepts Number (milliseconds) or String: "slow", "medium", or "fast"
+ // The time duration of the hide animation
+ hideEffectSpeed: "medium",
+
+ // **smoothScroll**: Accepts a boolean: true or false
+ // Determines if a jQuery animation should be used to scroll to specific table of contents items on the page
+ smoothScroll: true,
+
+ // **smoothScrollSpeed**: Accepts Number (milliseconds) or String: "slow", "medium", or "fast"
+ // The time duration of the smoothScroll animation
+ smoothScrollSpeed: "medium",
+
+ // **scrollTo**: Accepts Number (pixels)
+ // The amount of space between the top of page and the selected table of contents item after the page has been scrolled
+ scrollTo: 0,
+
+ // **showAndHideOnScroll**: Accepts a boolean: true or false
+ // Determines if table of contents nested items should be shown and hidden while scrolling
+ showAndHideOnScroll: true,
+
+ // **highlightOnScroll**: Accepts a boolean: true or false
+ // Determines if table of contents nested items should be highlighted (set to a different color) while scrolling
+ highlightOnScroll: true,
+
+ // **highlightOffset**: Accepts a number
+ // The offset distance in pixels to trigger the next active table of contents item
+ highlightOffset: 40,
+
+ // **theme**: Accepts a string: "bootstrap", "jqueryui", or "none"
+ // Determines if Twitter Bootstrap, jQueryUI, or Tocify classes should be added to the table of contents
+ theme: "bootstrap",
+
+ // **extendPage**: Accepts a boolean: true or false
+ // If a user scrolls to the bottom of the page and the page is not tall enough to scroll to the last table of contents item, then the page height is increased
+ extendPage: true,
+
+ // **extendPageOffset**: Accepts a number: pixels
+ // How close to the bottom of the page a user must scroll before the page is extended
+ extendPageOffset: 100,
+
+ // **history**: Accepts a boolean: true or false
+ // Adds a hash to the page url to maintain history
+ history: true,
+
+ // **scrollHistory**: Accepts a boolean: true or false
+ // Adds a hash to the page url, to maintain history, when scrolling to a TOC item
+ scrollHistory: false,
+
+ // **hashGenerator**: How the hash value (the anchor segment of the URL, following the
+ // # character) will be generated.
+ //
+ // "compact" (default) - #CompressesEverythingTogether
+ // "pretty" - #looks-like-a-nice-url-and-is-easily-readable
+ // function(text, element){} - Your own hash generation function that accepts the text as an
+ // argument, and returns the hash value.
+ hashGenerator: "compact",
+
+ // **highlightDefault**: Accepts a boolean: true or false
+ // Set's the first TOC item as active if no other TOC item is active.
+ highlightDefault: true
+
+ },
+
+ // _Create
+ // -------
+ // Constructs the plugin. Only called once.
+ _create: function() {
+
+ var self = this;
+
+ self.extendPageScroll = true;
+
+ // Internal array that keeps track of all TOC items (Helps to recognize if there are duplicate TOC item strings)
+ self.items = [];
+
+ // Generates the HTML for the dynamic table of contents
+ self._generateToc();
+
+ // Adds CSS classes to the newly generated table of contents HTML
+ self._addCSSClasses();
+
+ self.webkit = (function() {
+
+ for (var prop in window) {
+
+ if (prop) {
+
+ if (prop.toLowerCase().indexOf("webkit") !== -1) {
+
+ return true;
+
+ }
+
+ }
+
+ }
+
+ return false;
+
+ }());
+
+ // Adds jQuery event handlers to the newly generated table of contents
+ self._setEventHandlers();
+
+ // Binding to the Window load event to make sure the correct scrollTop is calculated
+ $(window).on("load", function() {
+
+ // Sets the active TOC item
+ self._setActiveElement(true);
+
+ // Once all animations on the page are complete, this callback function will be called
+ $("html, body").promise().done(function() {
+
+ setTimeout(function() {
+
+ self.extendPageScroll = false;
+
+ }, 0);
+
+ });
+
+ });
+
+ },
+
+ // _generateToc
+ // ------------
+ // Generates the HTML for the dynamic table of contents
+ _generateToc: function() {
+
+ // _Local variables_
+
+ // Stores the plugin context in the self variable
+ var self = this,
+
+ // All of the HTML tags found within the context provided (i.e. body) that match the top level jQuery selector above
+ firstElem,
+
+ // Instantiated variable that will store the top level newly created unordered list DOM element
+ ul,
+ ignoreSelector = self.options.ignoreSelector;
+
+
+ // Determine the element to start the toc with
+ // get all the top level selectors
+ firstElem = [];
+ var selectors = this.options.selectors.replace(/ /g, "").split(",");
+ // find the first set that have at least one non-ignored element
+ for(var i = 0; i < selectors.length; i++) {
+ var foundSelectors = $(this.options.context).find(selectors[i]);
+ for (var s = 0; s < foundSelectors.length; s++) {
+ if (!$(foundSelectors[s]).is(ignoreSelector)) {
+ firstElem = foundSelectors;
+ break;
+ }
+ }
+ if (firstElem.length> 0)
+ break;
+ }
+
+ if (!firstElem.length) {
+
+ self.element.addClass(hideTocClassName);
+
+ return;
+
+ }
+
+ self.element.addClass(tocClassName);
+
+ // Loops through each top level selector
+ firstElem.each(function(index) {
+
+ //If the element matches the ignoreSelector then we skip it
+ if ($(this).is(ignoreSelector)) {
+ return;
+ }
+
+ // Creates an unordered list HTML element and adds a dynamic ID and standard class name
+ ul = $("<ul/>", {
+ "id": headerClassName + index,
+ "class": headerClassName
+ }).
+
+ // Appends a top level list item HTML element to the previously created HTML header
+ append(self._nestElements($(this), index));
+
+ // Add the created unordered list element to the HTML element calling the plugin
+ self.element.append(ul);
+
+ // Finds all of the HTML tags between the header and subheader elements
+ $(this).nextUntil(this.nodeName.toLowerCase()).each(function() {
+
+ // If there are no nested subheader elemements
+ if ($(this).find(self.options.selectors).length === 0) {
+
+ // Loops through all of the subheader elements
+ $(this).filter(self.options.selectors).each(function() {
+
+ //If the element matches the ignoreSelector then we skip it
+ if ($(this).is(ignoreSelector)) {
+ return;
+ }
+
+ self._appendSubheaders.call(this, self, ul);
+
+ });
+
+ }
+
+ // If there are nested subheader elements
+ else {
+
+ // Loops through all of the subheader elements
+ $(this).find(self.options.selectors).each(function() {
+
+ //If the element matches the ignoreSelector then we skip it
+ if ($(this).is(ignoreSelector)) {
+ return;
+ }
+
+ self._appendSubheaders.call(this, self, ul);
+
+ });
+
+ }
+
+ });
+
+ });
+
+ },
+
+ _setActiveElement: function(pageload) {
+
+ var self = this,
+
+ hash = window.location.hash.substring(1),
+
+ elem = self.element.find('li[data-unique="' + hash + '"]');
+
+ if (hash.length) {
+
+ // Removes highlighting from all of the list item's
+ self.element.find("." + self.focusClass).removeClass(self.focusClass);
+
+ // Highlights the current list item that was clicked
+ elem.addClass(self.focusClass);
+
+ // Triggers the click event on the currently focused TOC item
+ elem.click();
+
+ } else {
+
+ // Removes highlighting from all of the list item's
+ self.element.find("." + self.focusClass).removeClass(self.focusClass);
+
+ if (!hash.length && pageload && self.options.highlightDefault) {
+
+ // Highlights the first TOC item if no other items are highlighted
+ self.element.find(itemClass).first().addClass(self.focusClass);
+
+ }
+
+ }
+
+ return self;
+
+ },
+
+ // _nestElements
+ // -------------
+ // Helps create the table of contents list by appending nested list items
+ _nestElements: function(self, index) {
+
+ var arr, item, hashValue;
+
+ arr = $.grep(this.items, function(item) {
+
+ return item === self.text();
+
+ });
+
+ // If there is already a duplicate TOC item
+ if (arr.length) {
+
+ // Adds the current TOC item text and index (for slight randomization) to the internal array
+ this.items.push(self.text() + index);
+
+ }
+
+ // If there not a duplicate TOC item
+ else {
+
+ // Adds the current TOC item text to the internal array
+ this.items.push(self.text());
+
+ }
+
+ hashValue = this._generateHashValue(arr, self, index);
+
+ // Appends a list item HTML element to the last unordered list HTML element found within the HTML element calling the plugin
+ item = $("<li/>", {
+
+ // Sets a common class name to the list item
+ "class": itemClassName,
+
+ "data-unique": hashValue
+
+ });
+
+ if (this.options.theme !== "bootstrap3") {
+
+ item.append($("<a/>", {
+
+ "html": self.html()
+
+ }));
+
+ } else {
+
+ item.html(self.html());
+
+ }
+
+ // Adds an HTML anchor tag before the currently traversed HTML element
+ self.before($("<div/>", {
+
+ // Sets a name attribute on the anchor tag to the text of the currently traversed HTML element (also making sure that all whitespace is replaced with an underscore)
+ "name": hashValue,
+
+ "data-unique": hashValue
+
+ }));
+
+ return item;
+
+ },
+
+ // _generateHashValue
+ // ------------------
+ // Generates the hash value that will be used to refer to each item.
+ _generateHashValue: function(arr, self, index) {
+
+ var hashValue = "",
+ hashGeneratorOption = this.options.hashGenerator;
+
+ if (hashGeneratorOption === "pretty") {
+
+ // prettify the text
+ hashValue = self.text().toLowerCase().replace(/\s/g, "-");
+
+ // fix double hyphens
+ while (hashValue.indexOf("--") > -1) {
+ hashValue = hashValue.replace(/--/g, "-");
+ }
+
+ // fix colon-space instances
+ while (hashValue.indexOf(":-") > -1) {
+ hashValue = hashValue.replace(/:-/g, "-");
+ }
+
+ } else if (typeof hashGeneratorOption === "function") {
+
+ // call the function
+ hashValue = hashGeneratorOption(self.text(), self);
+
+ } else {
+
+ // compact - the default
+ hashValue = self.text().replace(/\s/g, "");
+
+ }
+
+ // add the index if we need to
+ if (arr.length) {
+ hashValue += "" + index;
+ }
+
+ // return the value
+ return hashValue;
+
+ },
+
+ // _appendElements
+ // ---------------
+ // Helps create the table of contents list by appending subheader elements
+
+ _appendSubheaders: function(self, ul) {
+
+ // The current element index
+ var index = $(this).index(self.options.selectors),
+
+ // Finds the previous header DOM element
+ previousHeader = $(self.options.selectors).eq(index - 1),
+
+ currentTagName = +$(this).prop("tagName").charAt(1),
+
+ previousTagName = +previousHeader.prop("tagName").charAt(1),
+
+ lastSubheader;
+
+ // If the current header DOM element is smaller than the previous header DOM element or the first subheader
+ if (currentTagName < previousTagName) {
+
+ // Selects the last unordered list HTML found within the HTML element calling the plugin
+ self.element.find(subheaderClass + "[data-tag=" + currentTagName + "]").last().append(self._nestElements($(this), index));
+
+ }
+
+ // If the current header DOM element is the same type of header(eg. h4) as the previous header DOM element
+ else if (currentTagName === previousTagName) {
+
+ ul.find(itemClass).last().after(self._nestElements($(this), index));
+
+ } else {
+
+ // Selects the last unordered list HTML found within the HTML element calling the plugin
+ ul.find(itemClass).last().
+
+ // Appends an unorderedList HTML element to the dynamic `unorderedList` variable and sets a common class name
+ after($("<ul/>", {
+
+ "class": subheaderClassName,
+
+ "data-tag": currentTagName
+
+ })).next(subheaderClass).
+
+ // Appends a list item HTML element to the last unordered list HTML element found within the HTML element calling the plugin
+ append(self._nestElements($(this), index));
+ }
+
+ },
+
+ // _setEventHandlers
+ // ----------------
+ // Adds jQuery event handlers to the newly generated table of contents
+ _setEventHandlers: function() {
+
+ // _Local variables_
+
+ // Stores the plugin context in the self variable
+ var self = this,
+
+ // Instantiates a new variable that will be used to hold a specific element's context
+ $self,
+
+ // Instantiates a new variable that will be used to determine the smoothScroll animation time duration
+ duration;
+
+ // Event delegation that looks for any clicks on list item elements inside of the HTML element calling the plugin
+ this.element.on("click.tocify", "li", function(event) {
+
+ if (self.options.history) {
+
+ window.location.hash = $(this).attr("data-unique");
+
+ }
+
+ // Removes highlighting from all of the list item's
+ self.element.find("." + self.focusClass).removeClass(self.focusClass);
+
+ // Highlights the current list item that was clicked
+ $(this).addClass(self.focusClass);
+
+ // If the showAndHide option is true
+ if (self.options.showAndHide) {
+
+ var elem = $('li[data-unique="' + $(this).attr("data-unique") + '"]');
+
+ self._triggerShow(elem);
+
+ }
+
+ self._scrollTo($(this));
+
+ });
+
+ // Mouseenter and Mouseleave event handlers for the list item's within the HTML element calling the plugin
+ this.element.find("li").on({
+
+ // Mouseenter event handler
+ "mouseenter.tocify": function() {
+
+ // Adds a hover CSS class to the current list item
+ $(this).addClass(self.hoverClass);
+
+ // Makes sure the cursor is set to the pointer icon
+ $(this).css("cursor", "pointer");
+
+ },
+
+ // Mouseleave event handler
+ "mouseleave.tocify": function() {
+
+ if (self.options.theme !== "bootstrap") {
+
+ // Removes the hover CSS class from the current list item
+ $(this).removeClass(self.hoverClass);
+
+ }
+
+ }
+ });
+
+ // only attach handler if needed (expensive in IE)
+ if (self.options.extendPage || self.options.highlightOnScroll || self.options.scrollHistory || self.options.showAndHideOnScroll) {
+ // Window scroll event handler
+ $(window).on("scroll.tocify", function() {
+
+ // Once all animations on the page are complete, this callback function will be called
+ $("html, body").promise().done(function() {
+
+ // Local variables
+
+ // Stores how far the user has scrolled
+ var winScrollTop = $(window).scrollTop(),
+
+ // Stores the height of the window
+ winHeight = $(window).height(),
+
+ // Stores the height of the document
+ docHeight = $(document).height(),
+
+ scrollHeight = $("body")[0].scrollHeight,
+
+ // Instantiates a variable that will be used to hold a selected HTML element
+ elem,
+
+ lastElem,
+
+ lastElemOffset,
+
+ currentElem;
+
+ if (self.options.extendPage) {
+
+ // If the user has scrolled to the bottom of the page and the last toc item is not focused
+ if ((self.webkit && winScrollTop >= scrollHeight - winHeight - self.options.extendPageOffset) || (!self.webkit && winHeight + winScrollTop > docHeight - self.options.extendPageOffset)) {
+
+ if (!$(extendPageClass).length) {
+
+ lastElem = $('div[data-unique="' + $(itemClass).last().attr("data-unique") + '"]');
+
+ if (!lastElem.length) return;
+
+ // Gets the top offset of the page header that is linked to the last toc item
+ lastElemOffset = lastElem.offset().top;
+
+ // Appends a div to the bottom of the page and sets the height to the difference of the window scrollTop and the last element's position top offset
+ $(self.options.context).append($("<div/>", {
+
+ "class": extendPageClassName,
+
+ "height": Math.abs(lastElemOffset - winScrollTop) + "px",
+
+ "data-unique": extendPageClassName
+
+ }));
+
+ if (self.extendPageScroll) {
+
+ currentElem = self.element.find('li.' + self.focusClass);
+
+ self._scrollTo($('div[data-unique="' + currentElem.attr("data-unique") + '"]'));
+
+ }
+
+ }
+
+ }
+
+ }
+
+ // The zero timeout ensures the following code is run after the scroll events
+ setTimeout(function() {
+
+ // _Local variables_
+
+ // Stores the distance to the closest anchor
+ var closestAnchorDistance = null,
+
+ // Stores the index of the closest anchor
+ closestAnchorIdx = null,
+
+ // Keeps a reference to all anchors
+ anchors = $(self.options.context).find("div[data-unique]"),
+
+ anchorText;
+
+ // Determines the index of the closest anchor
+ anchors.each(function(idx) {
+ var distance = Math.abs(($(this).next().length ? $(this).next() : $(this)).offset().top - winScrollTop - self.options.highlightOffset);
+ if (closestAnchorDistance == null || distance < closestAnchorDistance) {
+ closestAnchorDistance = distance;
+ closestAnchorIdx = idx;
+ } else {
+ return false;
+ }
+ });
+
+ anchorText = $(anchors[closestAnchorIdx]).attr("data-unique");
+
+ // Stores the list item HTML element that corresponds to the currently traversed anchor tag
+ elem = $('li[data-unique="' + anchorText + '"]');
+
+ // If the `highlightOnScroll` option is true and a next element is found
+ if (self.options.highlightOnScroll && elem.length) {
+
+ // Removes highlighting from all of the list item's
+ self.element.find("." + self.focusClass).removeClass(self.focusClass);
+
+ // Highlights the corresponding list item
+ elem.addClass(self.focusClass);
+
+ }
+
+ if (self.options.scrollHistory) {
+
+ if (window.location.hash !== "#" + anchorText) {
+
+ window.location.replace("#" + anchorText);
+
+ }
+ }
+
+ // If the `showAndHideOnScroll` option is true
+ if (self.options.showAndHideOnScroll && self.options.showAndHide) {
+
+ self._triggerShow(elem, true);
+
+ }
+
+ }, 0);
+
+ });
+
+ });
+ }
+
+ },
+
+ // Show
+ // ----
+ // Opens the current sub-header
+ show: function(elem, scroll) {
+
+ // Stores the plugin context in the `self` variable
+ var self = this,
+ element = elem;
+
+ // If the sub-header is not already visible
+ if (!elem.is(":visible")) {
+
+ // If the current element does not have any nested subheaders, is not a header, and its parent is not visible
+ if (!elem.find(subheaderClass).length && !elem.parent().is(headerClass) && !elem.parent().is(":visible")) {
+
+ // Sets the current element to all of the subheaders within the current header
+ elem = elem.parents(subheaderClass).add(elem);
+
+ }
+
+ // If the current element does not have any nested subheaders and is not a header
+ else if (!elem.children(subheaderClass).length && !elem.parent().is(headerClass)) {
+
+ // Sets the current element to the closest subheader
+ elem = elem.closest(subheaderClass);
+
+ }
+
+ //Determines what jQuery effect to use
+ switch (self.options.showEffect) {
+
+ //Uses `no effect`
+ case "none":
+
+ elem.show();
+
+ break;
+
+ //Uses the jQuery `show` special effect
+ case "show":
+
+ elem.show(self.options.showEffectSpeed);
+
+ break;
+
+ //Uses the jQuery `slideDown` special effect
+ case "slideDown":
+
+ elem.slideDown(self.options.showEffectSpeed);
+
+ break;
+
+ //Uses the jQuery `fadeIn` special effect
+ case "fadeIn":
+
+ elem.fadeIn(self.options.showEffectSpeed);
+
+ break;
+
+ //If none of the above options were passed, then a `jQueryUI show effect` is expected
+ default:
+
+ elem.show();
+
+ break;
+
+ }
+
+ }
+
+ // If the current subheader parent element is a header
+ if (elem.parent().is(headerClass)) {
+
+ // Hides all non-active sub-headers
+ self.hide($(subheaderClass).not(elem));
+
+ }
+
+ // If the current subheader parent element is not a header
+ else {
+
+ // Hides all non-active sub-headers
+ self.hide($(subheaderClass).not(elem.closest(headerClass).find(subheaderClass).not(elem.siblings())));
+
+ }
+
+ // Maintains chainablity
+ return self;
+
+ },
+
+ // Hide
+ // ----
+ // Closes the current sub-header
+ hide: function(elem) {
+
+ // Stores the plugin context in the `self` variable
+ var self = this;
+
+ //Determines what jQuery effect to use
+ switch (self.options.hideEffect) {
+
+ // Uses `no effect`
+ case "none":
+
+ elem.hide();
+
+ break;
+
+ // Uses the jQuery `hide` special effect
+ case "hide":
+
+ elem.hide(self.options.hideEffectSpeed);
+
+ break;
+
+ // Uses the jQuery `slideUp` special effect
+ case "slideUp":
+
+ elem.slideUp(self.options.hideEffectSpeed);
+
+ break;
+
+ // Uses the jQuery `fadeOut` special effect
+ case "fadeOut":
+
+ elem.fadeOut(self.options.hideEffectSpeed);
+
+ break;
+
+ // If none of the above options were passed, then a `jqueryUI hide effect` is expected
+ default:
+
+ elem.hide();
+
+ break;
+
+ }
+
+ // Maintains chainablity
+ return self;
+ },
+
+ // _triggerShow
+ // ------------
+ // Determines what elements get shown on scroll and click
+ _triggerShow: function(elem, scroll) {
+
+ var self = this;
+
+ // If the current element's parent is a header element or the next element is a nested subheader element
+ if (elem.parent().is(headerClass) || elem.next().is(subheaderClass)) {
+
+ // Shows the next sub-header element
+ self.show(elem.next(subheaderClass), scroll);
+
+ }
+
+ // If the current element's parent is a subheader element
+ else if (elem.parent().is(subheaderClass)) {
+
+ // Shows the parent sub-header element
+ self.show(elem.parent(), scroll);
+
+ }
+
+ // Maintains chainability
+ return self;
+
+ },
+
+ // _addCSSClasses
+ // --------------
+ // Adds CSS classes to the newly generated table of contents HTML
+ _addCSSClasses: function() {
+
+ // If the user wants a jqueryUI theme
+ if (this.options.theme === "jqueryui") {
+
+ this.focusClass = "ui-state-default";
+
+ this.hoverClass = "ui-state-hover";
+
+ //Adds the default styling to the dropdown list
+ this.element.addClass("ui-widget").find(".toc-title").addClass("ui-widget-header").end().find("li").addClass("ui-widget-content");
+
+ }
+
+ // If the user wants a twitterBootstrap theme
+ else if (this.options.theme === "bootstrap") {
+
+ this.element.find(headerClass + "," + subheaderClass).addClass("nav nav-list");
+
+ this.focusClass = "active";
+
+ }
+
+ // If the user wants a twitterBootstrap theme
+ else if (this.options.theme === "bootstrap3") {
+
+ this.element.find(headerClass + "," + subheaderClass).addClass("list-group");
+
+ this.element.find(itemClass).addClass("list-group-item");
+
+ this.focusClass = "active";
+
+ }
+
+ // If a user does not want a prebuilt theme
+ else {
+
+ // Adds more neutral classes (instead of jqueryui)
+
+ this.focusClass = tocFocusClassName;
+
+ this.hoverClass = tocHoverClassName;
+
+ }
+
+ //Maintains chainability
+ return this;
+
+ },
+
+ // setOption
+ // ---------
+ // Sets a single Tocify option after the plugin is invoked
+ setOption: function() {
+
+ // Calls the jQueryUI Widget Factory setOption method
+ $.Widget.prototype._setOption.apply(this, arguments);
+
+ },
+
+ // setOptions
+ // ----------
+ // Sets a single or multiple Tocify options after the plugin is invoked
+ setOptions: function() {
+
+ // Calls the jQueryUI Widget Factory setOptions method
+ $.Widget.prototype._setOptions.apply(this, arguments);
+
+ },
+
+ // _scrollTo
+ // ---------
+ // Scrolls to a specific element
+ _scrollTo: function(elem) {
+
+ var self = this,
+ duration = self.options.smoothScroll || 0,
+ scrollTo = self.options.scrollTo,
+ currentDiv = $('div[data-unique="' + elem.attr("data-unique") + '"]');
+
+ if (!currentDiv.length) {
+
+ return self;
+
+ }
+
+ // Once all animations on the page are complete, this callback function will be called
+ $("html, body").promise().done(function() {
+
+ // Animates the html and body element scrolltops
+ $("html, body").animate({
+
+ // Sets the jQuery `scrollTop` to the top offset of the HTML div tag that matches the current list item's `data-unique` tag
+ "scrollTop": currentDiv.offset().top - ($.isFunction(scrollTo) ? scrollTo.call() : scrollTo) + "px"
+
+ }, {
+
+ // Sets the smoothScroll animation time duration to the smoothScrollSpeed option
+ "duration": duration
+
+ });
+
+ });
+
+ // Maintains chainability
+ return self;
+
+ }
+
+ });
+
+ })); //end of plugin
+</script>
+<script>
+
+/**
+ * jQuery Plugin: Sticky Tabs
+ *
+ * @author Aidan Lister <aidan@php.net>
+ * adapted by Ruben Arslan to activate parent tabs too
+ * http://www.aidanlister.com/2014/03/persisting-the-tab-state-in-bootstrap/
+ */
+(function($) {
+ "use strict";
+ $.fn.rmarkdownStickyTabs = function() {
+ var context = this;
+ // Show the tab corresponding with the hash in the URL, or the first tab
+ var showStuffFromHash = function() {
+ var hash = window.location.hash;
+ var selector = hash ? 'a[href="' + hash + '"]' : 'li.active > a';
+ var $selector = $(selector, context);
+ if($selector.data('toggle') === "tab") {
+ $selector.tab('show');
+ // walk up the ancestors of this element, show any hidden tabs
+ $selector.parents('.section.tabset').each(function(i, elm) {
+ var link = $('a[href="#' + $(elm).attr('id') + '"]');
+ if(link.data('toggle') === "tab") {
+ link.tab("show");
+ }
+ });
+ }
+ };
+
+
+ // Set the correct tab when the page loads
+ showStuffFromHash(context);
+
+ // Set the correct tab when a user uses their back/forward button
+ $(window).on('hashchange', function() {
+ showStuffFromHash(context);
+ });
+
+ // Change the URL when tabs are clicked
+ $('a', context).on('click', function(e) {
+ history.pushState(null, null, this.href);
+ showStuffFromHash(context);
+ });
+
+ return this;
+ };
+}(jQuery));
+
+window.buildTabsets = function(tocID) {
+
+ // build a tabset from a section div with the .tabset class
+ function buildTabset(tabset) {
+
+ // check for fade and pills options
+ var fade = tabset.hasClass("tabset-fade");
+ var pills = tabset.hasClass("tabset-pills");
+ var navClass = pills ? "nav-pills" : "nav-tabs";
+
+ // determine the heading level of the tabset and tabs
+ var match = tabset.attr('class').match(/level(\d) /);
+ if (match === null)
+ return;
+ var tabsetLevel = Number(match[1]);
+ var tabLevel = tabsetLevel + 1;
+
+ // find all subheadings immediately below
+ var tabs = tabset.find("div.section.level" + tabLevel);
+ if (!tabs.length)
+ return;
+
+ // create tablist and tab-content elements
+ var tabList = $('<ul class="nav ' + navClass + '" role="tablist"></ul>');
+ $(tabs[0]).before(tabList);
+ var tabContent = $('<div class="tab-content"></div>');
+ $(tabs[0]).before(tabContent);
+
+ // build the tabset
+ var activeTab = 0;
+ tabs.each(function(i) {
+
+ // get the tab div
+ var tab = $(tabs[i]);
+
+ // get the id then sanitize it for use with bootstrap tabs
+ var id = tab.attr('id');
+
+ // see if this is marked as the active tab
+ if (tab.hasClass('active'))
+ activeTab = i;
+
+ // remove any table of contents entries associated with
+ // this ID (since we'll be removing the heading element)
+ $("div#" + tocID + " li a[href='#" + id + "']").parent().remove();
+
+ // sanitize the id for use with bootstrap tabs
+ id = id.replace(/[.\/?&!#<>]/g, '').replace(/\s/g, '_');
+ tab.attr('id', id);
+
+ // get the heading element within it, grab it's text, then remove it
+ var heading = tab.find('h' + tabLevel + ':first');
+ var headingText = heading.html();
+ heading.remove();
+
+ // build and append the tab list item
+ var a = $('<a role="tab" data-toggle="tab">' + headingText + '</a>');
+ a.attr('href', '#' + id);
+ a.attr('aria-controls', id);
+ var li = $('<li role="presentation"></li>');
+ li.append(a);
+ tabList.append(li);
+
+ // set it's attributes
+ tab.attr('role', 'tabpanel');
+ tab.addClass('tab-pane');
+ tab.addClass('tabbed-pane');
+ if (fade)
+ tab.addClass('fade');
+
+ // move it into the tab content div
+ tab.detach().appendTo(tabContent);
+ });
+
+ // set active tab
+ $(tabList.children('li')[activeTab]).addClass('active');
+ var active = $(tabContent.children('div.section')[activeTab]);
+ active.addClass('active');
+ if (fade)
+ active.addClass('in');
+
+ if (tabset.hasClass("tabset-sticky"))
+ tabset.rmarkdownStickyTabs();
+ }
+
+ // convert section divs with the .tabset class to tabsets
+ var tabsets = $("div.section.tabset");
+ tabsets.each(function(i) {
+ buildTabset($(tabsets[i]));
+ });
+};
+
+</script>
+<script>
+window.initializeCodeFolding = function(show) {
+
+ // handlers for show-all and hide all
+ $("#rmd-show-all-code").click(function() {
+ $('div.r-code-collapse').each(function() {
+ $(this).collapse('show');
+ });
+ });
+ $("#rmd-hide-all-code").click(function() {
+ $('div.r-code-collapse').each(function() {
+ $(this).collapse('hide');
+ });
+ });
+
+ // index for unique code element ids
+ var currentIndex = 1;
+
+ // select all R code blocks
+ var rCodeBlocks = $('pre.r, pre.python, pre.bash, pre.sql, pre.cpp, pre.stan, pre.julia, pre.foldable');
+ rCodeBlocks.each(function() {
+
+ // create a collapsable div to wrap the code in
+ var div = $('<div class="collapse r-code-collapse"></div>');
+ var showThis = (show || $(this).hasClass('fold-show')) && !$(this).hasClass('fold-hide');
+ var id = 'rcode-643E0F36' + currentIndex++;
+ div.attr('id', id);
+ $(this).before(div);
+ $(this).detach().appendTo(div);
+
+ // add a show code button right above
+ var showCodeText = $('<span>' + (showThis ? 'Hide' : 'Code') + '</span>');
+ var showCodeButton = $('<button type="button" class="btn btn-default btn-xs btn-secondary btn-sm code-folding-btn pull-right float-right"></button>');
+ showCodeButton.append(showCodeText);
+ showCodeButton
+ .attr('data-toggle', 'collapse')
+ .attr('data-target', '#' + id)
+ .attr('aria-expanded', showThis)
+ .attr('aria-controls', id);
+
+ var buttonRow = $('<div class="row"></div>');
+ var buttonCol = $('<div class="col-md-12"></div>');
+
+ buttonCol.append(showCodeButton);
+ buttonRow.append(buttonCol);
+
+ div.before(buttonRow);
+
+ // show the div if necessary
+ if (showThis) div.collapse('show');
+
+ // update state of button on show/hide
+ // * Change text
+ // * add a class for intermediate states styling
+ div.on('hide.bs.collapse', function () {
+ showCodeText.text('Code');
+ showCodeButton.addClass('btn-collapsing');
+ });
+ div.on('hidden.bs.collapse', function () {
+ showCodeButton.removeClass('btn-collapsing');
+ });
+ div.on('show.bs.collapse', function () {
+ showCodeText.text('Hide');
+ showCodeButton.addClass('btn-expanding');
+ });
+ div.on('shown.bs.collapse', function () {
+ showCodeButton.removeClass('btn-expanding');
+ });
+
+ });
+
+}
+</script>
+<style type="text/css">.hljs-literal {
+color: #990073;
+}
+.hljs-number {
+color: #099;
+}
+.hljs-comment {
+color: #998;
+font-style: italic;
+}
+.hljs-keyword {
+color: #900;
+font-weight: bold;
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+.hljs-string {
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+<h1 class="title toc-ignore">Example evaluations of the dimethenamid data from 2018</h1>
+<h4 class="author">Johannes Ranke</h4>
+<h4 class="date">Last change 11 January 2022, built on 11 Jan 2022</h4>
+
+</div>
+
+
+<p><a href="http://www.jrwb.de">Wissenschaftlicher Berater, Kronacher Str. 12, 79639 Grenzach-Wyhlen, Germany</a></p>
+<div id="introduction" class="section level1">
+<h1>Introduction</h1>
+<p>During the preparation of the journal article on nonlinear mixed-effects models in degradation kinetics <span class="citation">(Ranke et al. 2021)</span> and the analysis of the dimethenamid degradation data analysed therein, a need for a more detailed analysis using not only nlme and saemix, but also nlmixr for fitting the mixed-effects models was identified, as many model variants do not converge when fitted with nlme, and not all relevant error models can be fitted with saemix.</p>
+<p>This vignette is an attempt to satisfy this need.</p>
+</div>
+<div id="data" class="section level1">
+<h1>Data</h1>
+<p>Residue data forming the basis for the endpoints derived in the conclusion on the peer review of the pesticide risk assessment of dimethenamid-P published by the European Food Safety Authority (EFSA) in 2018 <span class="citation">(EFSA 2018)</span> were transcribed from the risk assessment report <span class="citation">(Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria 2018)</span> which can be downloaded from the Open EFSA repository <a href="https://open.efsa.europa.eu">https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716</a>.</p>
+<p>The data are <a href="https://pkgdown.jrwb.de/mkin/reference/dimethenamid_2018.html">available in the mkin package</a>. The following code (hidden by default, please use the button to the right to show it) treats the data available for the racemic mixture dimethenamid (DMTA) and its enantiomer dimethenamid-P (DMTAP) in the same way, as no difference between their degradation behaviour was identified in the EU risk assessment. The observation times of each dataset are multiplied with the corresponding normalisation factor also available in the dataset, in order to make it possible to describe all datasets with a single set of parameters.</p>
+<p>Also, datasets observed in the same soil are merged, resulting in dimethenamid (DMTA) data from six soils.</p>
+<pre class="r"><code>library(mkin, quietly = TRUE)
+dmta_ds &lt;- lapply(1:7, function(i) {
+ ds_i &lt;- dimethenamid_2018$ds[[i]]$data
+ ds_i[ds_i$name == &quot;DMTAP&quot;, &quot;name&quot;] &lt;- &quot;DMTA&quot;
+ ds_i$time &lt;- ds_i$time * dimethenamid_2018$f_time_norm[i]
+ ds_i
+})
+names(dmta_ds) &lt;- sapply(dimethenamid_2018$ds, function(ds) ds$title)
+dmta_ds[[&quot;Elliot&quot;]] &lt;- rbind(dmta_ds[[&quot;Elliot 1&quot;]], dmta_ds[[&quot;Elliot 2&quot;]])
+dmta_ds[[&quot;Elliot 1&quot;]] &lt;- NULL
+dmta_ds[[&quot;Elliot 2&quot;]] &lt;- NULL</code></pre>
+</div>
+<div id="parent-degradation" class="section level1">
+<h1>Parent degradation</h1>
+<p>We evaluate the observed degradation of the parent compound using simple exponential decline (SFO) and biexponential decline (DFOP), using constant variance (const) and a two-component variance (tc) as error models.</p>
+<div id="separate-evaluations" class="section level2">
+<h2>Separate evaluations</h2>
+<p>As a first step, to get a visual impression of the fit of the different models, we do separate evaluations for each soil using the mmkin function from the mkin package:</p>
+<pre class="r"><code>f_parent_mkin_const &lt;- mmkin(c(&quot;SFO&quot;, &quot;DFOP&quot;), dmta_ds,
+ error_model = &quot;const&quot;, quiet = TRUE)
+f_parent_mkin_tc &lt;- mmkin(c(&quot;SFO&quot;, &quot;DFOP&quot;), dmta_ds,
+ error_model = &quot;tc&quot;, quiet = TRUE)</code></pre>
+<p>The plot of the individual SFO fits shown below suggests that at least in some datasets the degradation slows down towards later time points, and that the scatter of the residuals error is smaller for smaller values (panel to the right):</p>
+<pre class="r"><code>plot(mixed(f_parent_mkin_const[&quot;SFO&quot;, ]))</code></pre>
+<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAqAAAAHgCAIAAAD17khjAAAACXBIWXMAAA7DAAAOwwHHb6hkAAAgAElEQVR4nOzdd1hTVx8H8HNvbnZCEhIIEAggoAIqSt1bcVIH6uuq1tFaO7Taal3VVq3WUVurdmitWre4J65Wq9a9EMWBLNkEAgQI2ffe949YiogIEgjG3+fheZ/k3Jtzfpc39sudB6NpGgEAAADAseD2LgAAAAAAtgcBDwAAADggCHgAAADAAUHAAwAAAA4IAh4AAABwQBDwAAAAgAOCgAcAAAAcEAQ8AAAA4IAg4AEAAAAHBAEPAAAAOCAIeAAAAMABQcADAAAADggCHgAAAHBAEPAAAACAA4KABwAAABwQBDwAAADggCDgAQAAAAcEAQ8AAAA4IAh4AAAAwAFBwAMAAAAOCAIeAAAAcEAQ8AAAAIADgoAHAAAAHBAEPKi/WrVqhf1LKBT26NHj4cOHNe82IyMDwzCSJF+6ZkpKCpPJrPmIFcrTU99eLrJVby1atMCeNXTo0KpvaeXy8vJs0k/98fyvy8vLC5X5bpS+qNXvAAC1CgIe1GvffPNNdnZ2dnb2xYsXDQbD0KFD62DQ1q1b3759GyEklUp/+eWXWholT09dTDfasMMlS5Zkl/H777/bsHPHU+7XZf1//Hkv/Q6UflsAqG8IexcAQGWcnJzkcjlCSC6Xz507Nzw8PCsry93dvVYHzc3NNZvNCCGBQDBx4sRaHcuGSn9XpUpKSuxVjE2YnswiC05XuIjdaCfOC6xJ58//uir00u9A6bcFgPoG9uBBVZnN5gIboWm6JmUghG7evNmxY0ehUBgcHLx9+3aEUFRUVNeuXceOHSsSiZRK5cKFCymKSkxMFAqFpZ/t27fvxo0by/Z26tSpli1b8vl8hUKxYMEChFDXrl3T0tLCw8P3799f9vDs8yPm5eVJJJJ169a5ubkJBIJhw4YZjbbcI7et57f0RY1Xr15t27atk5NTu3btbty4UdrDsWPHAgMDhUJhnW0pw6kjQhQncB8n6GDpD9P9Ewxn4lz/OigAPXua5vnvQNlvS93UA0DVwR48qBKSJAMDAxMTE23S28iRI3fu3FmVNbVabV5eHkJIpVItXbo0ICDAy8srPz+/V69ec+fOPXDgwLVr19555x2lUokQOn/+/NixY+/du5eYmDhq1Ci5XN6zZ89KOtfpdIMGDVq2bNnw4cPv3r3br1+/iIiIc+fO+fr6RkZGtmnTJiUlxbpmhSMGBwcXFRWdOnUqNjY2IyOjW7dukZGRY8eORQgZSfqXW1o5nzEqmGd9baERQqjAQGVpySAZk6TR5XRjejH53bVikka3s00Yht6SszAMKQT/fcraQxV/q5MnT548eXLZX13lW9qwYcPnGz08PHr37r1y5crw8PCNGze+/fbbmZmZ1k62bt36zz//ZGVltW/fft++faNGjapiYS9FFhynim9UuAhDmCl5Js5vVrquJWcHLupsTltS4fqExxSMkFRl0HK/roiIiIMHD1ayfoXfgbLflqoMCkBdgoAHVYJhmIeHR35+vk16c3Nzq+Ka8+bNmzdvHkKIyWS2bNly//79GIYdOnTIz89v+vTpCKH+/fuPHz9+69atgwYN4vF4v/zyC5/PVyqV8+bN27x5c+UBz2Qyo6OjGzVqRFGUm5sbj8ez/jHxvApHXL58OUVRK1askMlkMpmsZ8+earXauj6BYVIuLuHgpa8NFhohhCPMaMFFLIyikRMLY2DI+lrCxhg4JmZjCKGyn7K+rqIlS5a89957pW95PJ5Go6lkSytsPH/+fKtWrd5//32E0JdffimTyQoLC62dLF++3LqlvXr1Kt1Sm8AICSJEFS7Cnd8mc7ZgwrcwnIcQIosvY0wZzg+puB+MjWGsKg5a7tfFZrMrX7/C70Dnzp2rOBwAdQ8CHlQJjuMXLlyo+3FXrVo1derUco3p6en+/v8doQ0ICDh69ChCyMPDg8/nWxsDAwNTU1PLfbDcqQGCII4dOzZ48GAGgxEQEIDjL0zTF42IEPL09LS+YLH+ixYGjsY25T//uqwwH87Uvwo+bCGocMQXfaoSlZxUrnBLK2xMSUkJCAiwfgrH8Y8++gghZP27x9vb+/kttQlc2A4XtnvRUhOlR5Zips+XtDnXkvULO+g4zg2o+aBVPAdfqpLvAAD1EwQ8eP0oFIqoqKjSt0lJSdaUzczM1Ol0PB4PIfT48WNrI0mSNE1jGIYQys7OLtvPiRMnli9ffuPGDWt0lQZb1UdECFl7rucq3NIKGxUKxZkzZ6yfoml6wYIFY8aMEYvFCKFK/gCqVUyvrwwxbSjXMZbs3wjZCJuk+yuo5DsAQP0EF9mB18/AgQPj4uLWrFlTUFBw8uTJjRs3Ws9863S6KVOmZGVlXbx4cdGiRWPHjpVIJAaDYfPmzQaDYcOGDTExMWX7KSgoYDAY1g+uWbMmMTGx9LLz0uPSlY/4uqhwSytsHDp06IULF3bs2KFWq3/44YfVq1dLpVL7Fo8REqZiminxQ7LgBOE5w1bdWi/vKIuiqErWr+Q7UO7bAkA9AQEPXj8ymezUqVORkZFKpXLatGlr167t0qULQigoKMjDwyM0NHTEiBHvv//+Rx995Ozs/MMPP8yaNYvP569bt27AgAFl+xk2bFhYWFjTpk2bNm1qMplmz549btw4tVo9fPjwIUOG7N2796Uj1oScjw8I4NawkyqqcEu7d+/+fCOPxzt69OjKlSu9vb137tx5+PBh6+67fRHy9xFlYnrNxRhOtupz9uzZsmelpaVVsv6LvgPPf1sAqCewmtywBED9ERUVNXv27Hv37tm7EFA7KCPCX3IdHACgLNiDBwC8DiDdAagmCHjgIJRK5bBhw+xdBQAA1BdwiB4AAABwQLAHDwAAADggCHgAAADAAUHAg3rt/v37/fv39/DwkEgkYWFhV65cedGapRN4X7p0qZJH1jgqoVBYOrW5TCYbM2ZMUVHRSxdZLViwAMOwNWvWvKjzpKSkPn36SCQSpVK5ePHiV1gBAFD3IOCBzehu3ivYelATGWVKqux+4qq7fft269atmzdvfvLkyfPnz4eGhvbq1SsuLs4mndtLCU3/VqQly7RkWMhdWhvM67pz587s7OzMzMzjx4/HxMTMnDmzKosQQpGRkb6+vrt3766wW5PJ1KVLF29v73v37m3ZsmXVqlWbNm2q1goAALuAgAe2kbt6s2bPCVzshHAsZ/lvxSdt8OD6yZMnf/HFF4sWLWrWrFmzZs1WrFjRtWvXX3/9teY92xEboetG4+y8AmvGZ1jIsblqmzzt1tnZWS6Xu7u7t27dety4cXfv3q3Koujo6MTExPXr11+5cqXCJ71cu3atsLDw559/9vT07Nat28cff3zo0KFqrQAAsAsIeGADupv3LJk57kuniwaEiYeFuy35QrP3BKkprkmfqampV65c+fTTT8s2btmyxbr3WeFE5uVYLJahQ4f269fPaDQmJib26dNHLBZ36NDBOpO3vRAYtlbmXEzTM/IK0klyfK56nFAwQlC9eWUql5GRceDAgcGDB1dlUWRkZM+ePXv06NGgQYM9e/Y8/xE3N7dVq1aVzomen59f7qH0L10BAGAXMNkMqCp99APd9f+e5S7o0YHtp7S2a3ZHYQxG/oY9pe1sf+/iPy+S+Zrn16+i+/fvS6VSmUxWttHZ2Rm9YHZzFxeXsmtaLJZRo0bp9fr9+/cjhHr27Dlq1Kht27bdv3//nXfekUqlffv2fZXfQtUYaPo7TRGJyt+D6sUgJjgJKITkOH7OaAzPymnCYsabzfMLNKVLy322MZM5smrx36dPn9LXwcHBY8aMeekimqZ37969aNEihNCQIUP27NljnQ61rICAgNJrGv7+++/t27fv2rWrWisAAOwCAh5UFSGXshr8l9CERFTaTsicaZK0LrW2U0YTIZcyxE7Pr19FJEm+aKK2CicyLxvw1nSPiorKzs5ms9mHDx82Go1ff/01k8ns2rXrxx9//Ntvv9VqwDMxLITFND73jAkPgmFd2oBJ/Kk3SHDcTKNAJgt/dmnZz/oxq/qPdOfOnd27d0cIFRcXL1iwoGfPnqWT67xo0ZUrV7Kzs3v37m00Gt9+++3vvvsuOTnZ19f3+c71ev38+fN//fXXLVu2hIeHv8IKAIA6BgEPqorpIWd6VDB/NtNDLh7aJ2f5eu7EEYRMghDS342zZOXwWofgnFd/vGhQUJBarc7NzS2b3AcOHNi6devBgwcrn8f9yZMn7du3d3d3X7NmzZdffpmUlJSXl6dU/vfXScuWLV+5sKpgIDSQz3vR0hyS3KEt+UQkHMbnTckruG40rpBKGFX7bCWsJ9oRQnK5fOHChf7+/klJSQ0aNKhkUWRkpNFoLDst+p49e2bNmlWu58TExAEDBri7u9+6datRo0bPD/3SFQAAdQ8CHtgAq4FSNLh31qzv2P7elNFkycqRTR1Xk3RHCPn6+jZr1uzHH39csmRJaeOGDRtEItFL53H39PTctm3bmTNnBg4cOGLECHd395YtW168eNG6NDU11WKx1KS2mtBS9Ls56veEgncEfITQKqlkkjr/24LCr6t5hKNy1j96tFptJYtIktyzZ8/mzZtLpz2dPn367t27ywW82Wzu27dv//79V6xYUeHJ9ZeuAACwCwh4YBvC3p14bZqbElMwFpPd0Bdjs2rYIYZh69at69KlC0mSo0aNIkly48aNZ8+evXXr1p07d0onMt+wYUPZedytOBwOjuM9e/aMiIj45JNPIiMjp06dunLlyjFjxjx69Oh///vfqlWrrLu2dY+LY985S0L//f1wMOxXmXOc2VzzngsLC/Py8hBCWq124cKFSqWycePGlSw6d+5cQUHBwIEDS3sYOnToypUr4+Pjy/7NdOzYsby8vIkTJyYnJ1tbeDyeu7v7gQMHfHx8QkNDX7RCzbcIAFAjNAD12PXr18PCwmQymVQqDQsLu3r1Kk3TJpNp1KhRQqGwQYMGK1asmDNnjkQiuXPnDkLIYrFcvHjR39/f+vHs7GyxWBwZGRkdHd25c2eBQODt7b1y5Uq7blOtEAgEpf+o2Wx269atb9y4UfmiCRMm9O/fv2wnFEUplcpFixaVbXz+JoV+/frRNO3v7z979uxKVgAA2BdMNgMAAAA4IDhhBgAAADggCHgAAADAAUHAAwAAAA4IAh4AAABwQBDwwJZUxswSsoJ7rwEAANQxCHhgMxba8mPyou3pv9mqw5dOZG5bpTPK194QZRUey33c46Y522iT3uw7H/zZs2dDQ0P5fH7jxo137txpky0CANQQBDywmb9yj8pZ7gm6R/ElD23VZ+UTmVdX69atb9++bavaakJzNDd16iNuiDC+721bZby95oPPz88fMmTImDFj4uPjP/300zFjxjx48MAmWwQAqAkIeGAbRRbNidyDIxUT/uc+ZkfG7xRN2aTbSiYyfxGapk0mU4WLcnNzzbZ4ZlwNFZ5Up0195LcnxOuHRtLxisd9bpszbZDx9poP/urVq66urp999pmHh8ekSZO8vb2vXbtW880BANQQBDywjX1Z2zo6h7mxPdqIO3Fw7qWCs7btv9xE5jdv3uzYsaNQKAwODrbO765SqSQSyenTp319fa9cubJ8+XKlUsnn87t06RIfH48Q6tq1a1paWnh4uHUCWXvNEF94Up36yUO/vSG8t5wQQvIpStl7isfhtsl4qzqeD75z587nzp2zvs7KysrLywsODrbVtgAAXp29H6UHXhu3NFd+ffJdvPbh86+/T/x6cuxonaXE2n4x78xn98ddyT9X4fpVV/YZqwih4OBglUpF03ReXp5EIvn+++9VKtWRI0cEAsH58+ezs7NZLNb48eOzs7PPnj0rFAovXbqUlpY2ePDggQMHWjv08fGxPuzWYDD4+vrOmzcvJyfn77//dnd3P378eHp6OkLIYrHU/HdFlliSxt1LGn03Y0FC6euk0Xcfh9++LTrzuN/tsu0ZCxIyFiTccTuXNCrGupr1J2NBQs1/V5UvoijK29t769atNE3PnDmzdevWlY9y9uxZJyenqKio5xdpNJqWLVsKBILFixdXvWwAQO2BPXhQVd5cv5ai9m5sRbnXSm6DfFPeQPlwLoNnbQ9xatVM+FZcyYMK168W68nj7Ozs+Pj45s2b9+zZEyF06NAhPz+/6dOnu7q69u/ff/z48Vu3bkUImUymOXPmyOVyo9FIUZRarXZxcdm9e/euXbvKdXvy5EnrDPEuLi6lM8TX/FdUCucynIe6iQfLRX1kpa/Fg+WS4XJCziIkRNl2YSdJ8bl8YUexeMjT1aw/oj6yag1a4e+q8kXl5oO/fv166YQx5ej1+pkzZ/bv33/Tpk0VTvfO5/OXLVv26aef/vTTT1evXq1W5QCA2gCzyYGqkrJcpCyX518n6uKKLBonQnxDc8na8lB7V8n13Z25ua9LhIAQllu/WiqcyDw9Pd3f3790nYCAgKNHj1pfWyeQ7dOnz4oVK7799tuRI0e2bNny66+/DgsLK9ttrc8QjyFR+H/xXPa1uK8s/u1oTVQuv41IFC4jiywJA6O5TYXK1Y0RVqMx7TUfvEajQQiJxeKwsLCwsLC4uLgdO3a0bdu2RhsDAKgx2IMHNYUhLEgYcqvwys3Cy6U/j0setBC11lM6Gw5UOpG5QqFISkoqbU9KSvL09LS+tk4jm5SU1K1bt2vXruXk5AwYMGDMmDHlbn6zzhCf9a9r166tXr3ahqVWgnBhBUS1KDqZl/F1gg3TvZxqzQdfekBv2rRpz19Lb53uvU+fPqdPn34+3RFCa9asKZ1RHiGkUCgMBoMtNwYA8GrseHoAgMoJBILdu3er1Wq1Wv3kyZOxY8cqlUqj0ZibmysSiVavXp2fn3/ixAmhUHju3Lns7Gz07xn0DRs2+Pr63r17V61WL1261NXVlaIomqZ9fHxOnTpF03RBQYGrq+sPP/yQm5v7zz//yOXyXbt22fAc/EuZVMb7b125G/BP6rRHNGWDDl/0u6pk0V9//cVisQoKCko7uXLlCkLo8ePHZXs+cOCAs7Pzo0ePEv6VmZlJ0/T+/ftv3bpF03R0dDSPx9u/f39+fv7p06dFItGxY8dssEkAgJqBgAf1VyVznF+9erVdu3YCgSAwMHD79u00TZcNeLPZ/Mknn7i4uPB4vHbt2l2+fNn6qVmzZgkEgj179tA0/fwM8XUZ8DRNm1TGnN/TbJLutF3ng6dp+siRI61bt7Y+6Gbjxo222SQAQM3AfPAAAACAA4Jz8AAAAIADgoAHAAAAHBAEPAAAAOCAIOABAAAABwQBDwAAADggCHgAAADAAUHAAwAAAA4IAh4AAABwQBDwAAAAgAOCgAcAAAAcEAQ8AAAA4IAg4AEAAAAHBAEPAAAAOCAIeAAAAMABQcADAAAADggCHgAAAHBAEPAAAACAA4KABwAAABwQBDwAAADggCDgAQAAAAcEAQ8AAAA4IAh4AAAAwAFBwAMAAAAOCAIeAAAAcEAQ8AAAAIADgoAHAAAAHBAEPAAAAOCAIOABAAAABwQBDwAAADggCHgAAADAAUHAAwAAAA4IAh4AAABwQBDwAAAAgAOCgAcAAAAcEAQ8AAAA4IAg4AEAAAAHBAEPAAAAOCAIeAAAAMABQcADAAAADoiwdwE1RdN0TEwMSZL2LgSAGuFyuUFBQfauor6Df+/AMdTNv3eMpunaHqNWxcXFNW/ePDg42N6FAFAjd+7cKSkpYbPZ9i6kXoN/78Ax1M2/99d+D54kyQYNGty8edPehQBQIzwej6Ioe1dR38G/d+AY6ubfO5yDBwAAABwQBDwAAADggCDgAQAAAAcEAQ8AAAA4IAh4AAAAwAFBwAMAAAAO6LW/Ta4cqvi6OX1phYsYzgMI+fg6rgcAAACwi7oO+OLi4l27dsXGxqpUKovF4u7uHhISMnz4cCcnJ5v0j3G8Ke1NpvcijO3zXyttMSV8QLh9ZJMhAAAAgPqvTg/RX7p0SaFQrFu3jqKowMDApk2b4ji+YcMGb2/v69ev22QIjCknPKaRmjMMUdfSH1r/GOc3Z0h622QIAAAAoP6r0z34KVOmLF68eMqUKeXat23bNnnyZFtlPNNjkj6mPVl4liHqjhCiLQXmzFXsoCM26RwA8Mp0Ol2jRo3S0tLsXQgAb4Q6DfjExMSBAwc+3x4RETF16lSbDYOxWMr55idfMppdRBhhTlvEkA3FuY1t1j8AoAqSk5O3bt1atsVkMqWnpy9cuBAhNH/+fDvVBcCbok4DvmvXrrNnz161apVcLi9tzMvLmzNnTufOnW04EMO5v0W1+V7S9BiaGFJ4jBNyzYadAwCqgsFgbN++PS0trW/fvgRBIIQsFgtCKDY21t6lAfBGqNOAX79+/fjx4xUKha+vr1QqxTAsPz8/KSkpLCxs586dthmDMlD6RwghozTCPfkLPs7Nd37b3ZhCG1MwlifGlNlmFADAyyiVyjt37kydOvXhw4dbt2718/MrKSkRCAR79+596WeLi4t79uxp/YOgXHtKSkrt1AuAo6nTgHd1dY2KikpJSbl//35WVhZN03K5PCQkRKlU2moIsuii8dFQnN+syKTmYYQLpcvJP2nU3af18Uy3iUwlHBUEoO7w+fwNGzbs37+/e/fu8+bNGzlyZBU/KBQKN23apNfry7VfuHBh9uzZti4TAMdkh9vkTp06VfY2uezsbBveJscQh+HCtoXivj9oor2euBHpOkMPYXuuz1uZywj3j20yBACgWoYMGdK2bduxY8fu2bOn6p8KCgp6vjEzMxPDMNuVBoAjc7Tb5BDCmD5L8PTlbTJC2k/q3H5pP69jnvzMFZT7xxjT1UZDAACqR6FQ/Pnnn/379x89erS9awHgTfE63SZXXFz8/Dm5oqIimqbLttwwFbMN3m3O3iaX9JA392TOvuURQh2i2KNqvgEAgFeFYdjz//YBALXntblNTqvVNmrUyGAwlGu3WCw6na70rYkyHrx4PWLudMkvU7PPdYrb7eE7c0v6qvfj24nTJj3x4vjUeCMAAACA10CdHqK33ianUqnKNubl5U2fPv2lt8kJBILMzMz85+zYscN6B47VwxsxAyY33vap005RP32rreZWpxPZvNmT+3T/Wfxwy+1a2SoAAACg/qnTgF+/fn1RUZFCoQgICGjbtm27du0aNWrk5uaWmpq6adMmmwyhiFWQXCItUHJX9qUbtyC44/5f5D+7MnXpwViDK342GQIAAACo/xztNrnc4XkP7t6eOrHlvtl49t732Q1S/d0otzukUJd3f0GxPwqx1UAAAABAfWaH6WK9vb29vb1rqXOlJXv4qC2o9x8tjQzt5wyOjppsOYEF07TUQuMwVywAAIA3haPNB88TtMIoc8q6iffcAl3izSK1Ob8hx0ldFLxoAVfc3d7VAQAAAHWkTgN+586d//zzz4uWrl27tuZD6O4wcjYNM39+5i+yk88ebs87mp9+k44nd3hGN9U/9pZNqPkIAAAAwGugTi+ya9GiRUFBwbp167RaLec5NhkiP1aruRgu5BX5eKfs9TVRGAqVWNqx9uVc+yj3qsYmQwAAAAD1X53uwQcGBm7fvv3cuXOzZ88ODg6ujSHW+vItnaQRy8cMn7Jkl+QITiWHJq14EvN2TI7LiQ9cD9bGkAAAAED9U6d78AghgiA+/fRTkUhUS/1LufiJVrL97E7MWK/3nbYSTRPa4bfvnxr66/88+dy63lgAAADAXuxwkd3cuXNrr/OpLYVjJIV5j07h2JfjZaPNkyRZx0d2G57byxOT9e5Ye+MCAAAA9Yqj7dQSOOLn5znLxZ6TOl1/2FPL4h9tGyhVOvNyczkETEIFAADgTeFoAY8QYirkpuR02kLe4DRi3fMIWSkwxiczvdzsXRcAAABQdxwx4D3dGAE+mQu2DTpM4hKN/DE393cBq30o/fKPAgAAAA7C4QKeJmnjkwthTXMPszFRidFHkzAulqLJUx+euqUvtndxAAAAQB1xtCfZkZo/jXEj+2TLyaWYTkY5UerW/1vDHMHrTuboNwxCn66zd4EAAABAXXC0PXiGuKcpxafgyARh3/vfCP8wGkSrr+w96L8BZwlUq7tmzEuwd4EAAABAXXC0gEcYo/jmZ5IBG0pu5bbSCNicEn4x1Sb9g8IbA0y5ruJ+MnvXBwAAANQFhwt4hLxWjC3WNtRsWnQpl4doOph3tUG+PmtxL2x/U35bsb2rAwAAAOqCAwY8Qog3eLVo2LHPpsUY9cJeARsKfh7z4xqJRye4jh4AAMCbwjED/gjpkug9mjt7J9tAM8zYzneCsloXrVWdsnddAAAAQB1xzIAfJxQo3N4VhlzDJUVx0f0NTS63Mx0rKP4rvuShvUsDAAAA6oJjBjxCaK3q+ErRnByjRGNxEhx5d7DiA4ToHRnraQQH6gEAADg+xwz4k5row4xeaQwsXeWhzNe03ZJ3epmeTUgyDKlXC87buzoAAACg1jlmwD+hxX6Gk8NuOHveaUDJtNe/PRJ6VNt2ax8GxhQREntXBwAAANQ6xwz4FqYrna/Gev9YEtdCJ5CqNH5x/6xZ43o5udV2/zTDE3tXBwAAANQ6R3tULUKINquaJn0a6CIhfrqtM+Yy3bEvcxgsF2ds+fKgOG/zroloir1LBAAAAGqZA+7BY4SUMrcxpQScYU2LKWiViHyyz/Rguc8icW7Oo47mTKO9CwQAAABqnSPuwVsKcM4tXgu61S1zli/lr88ocXHKebBISBSKWtx2H/ytvQsEAAAAap0j7sEzXZjun+L8QK6HkDnrHWO+886roUJLCWVmy3svRThm7wIBAACAWueAAY8QYiqmU3o1QvefdM1lCov7d4w36N1119qfPelq79IAAACAuuCYAW+Io1S/jtAJ2f5D9+CiImmza7S7anW7GYKZiZqjufauDgAAAKh1Dhjw+Tpj7rXdNM7i8Fgc3MBgmfUkuszqTLpfdY9IL9mzA5wAACAASURBVNivsneBAAAAQK1zwIvsFp6J/rbxFxY/Dq7FZBwDQrRIqG1nOBdWcsLcRyzuCI+jBwAA4PgccA/+vTYtSIac4nk++OfnvJhQRKPjBe9Eb52BI1rnHYHzGfYuEAAAAKh1Dhjwm+7qf85fyTIn/d0GP3xvtl7jgh0KDHgrSsfgpPDn2bs6AAAAoC444CH61T3ECPU13G85jpjRa/jfb8f6NGQ8cg+6vlb0VQz2sANqY+8CAQAAgFrngHvwVkTAH0KyYGz+H9kMnseQI3qLS7hnuBuVYu+6AAAAgLrguAHPcme5vDvB9WeBOJvHK/onfVSgsOF3ymH2rgsAAACoCw54iL4Uy2eJVrXbXxn3JI1+nMZGCJE0ycDgIjsAHBFZQlsqfMoFgbEVCMEjLMEbx5EDHuGc/SVzRnAX0k+aaHJy89ZHnni7KIAf2Ebcyd6VAQBszPTkC0v+UYxwebaZpI1pnCZ/4oKW9ikLAPtx6IBH6I/MYUx9URfJhdwHedq/r3oPfltP6uxdFADA9giPqaTmDKfpGYxwLm20qP6wqHfjgrfsWBgA9uKw5+CtcBzlY54cbmFWoYYhEbW1NI8rib1bdMvedQEAbAznNmY49zNnfF/aQpPF5ozvWD7L4Pg8eDM5eMALmBhH6MziFuXq9Ux3l9vZF24UXN6YutpCm+1dGgDAxpheX5HqfZTu6dMqzenLGJK+OL+5fasCwF4c8BD9P2nGYhNtfU3RSC/yZDGL8jxCz7oHnTPtwTmYni45ptob4faOfesEANgWRkiYHp+bU75kBx6kDUlk7m5OyGV7FwWA3ThgwJ9ONmiMlPW12kBdZsk/EukJnxb7XKWESdzXvWkxWXQi91A3aV8RU2LfUgEAtkW4fWDJ3UZqTluyf2cqpmFMmCEavLnqOuCLi4t37doVGxurUqksFou7u3tISMjw4cOdnJxsNcSizqLS19135kh5HJOBx7i/QRYhbCnqMM5rko4smf7g/a0Z6z71mWOrQQEA9QJGMJWLTAkTMaaUcJtg72oAsKc6PQd/6dIlhUKxbt06iqICAwObNm2K4/iGDRu8vb2vX79eGyPymXiQjMjCuU1HeGM0NtLjfYSQntQNdh8VW3Q7WRdfG4MCAOyIIQ5jSPowfZYjjGXvWgCwpzrdg58yZcrixYunTJlSrn3btm2TJ0+ujYznMbGOnmynk07tJCVOdNeS77Yzp4/9On7qmuBtp3IO/57247eNfsHgClsAHAvL7xd7lwCA/dVpwCcmJg4cOPD59oiIiKlTp9bGiL4iosREm408F1PxBfrcjZ4kFnfBjMxT74+20JTJbHysvd9I0KQ2hgYAAADsqE4P0Xft2nX27NkqlapsY15e3vTp0zt37lwbI/YP4Pxxr6QAZ5kZNG4hOCSTS7FFTAmXIRASTlKWC4fBrY1xAQAAAPuq0z349evXjx8/XqFQ+Pr6SqVSDMPy8/OTkpLCwsJ27txZGyMyGZjRQidInTLNKPBKu9FiL5zP40Z0LTCr5WyP2hgRAAAAqA/qNOBdXV2joqJSUlLu37+flZVF07RcLg8JCVEqlS/9rFarHTp0qMViKdeuVqufbyzFZmAGklY8chXJ1Jdyc5nN2pgSUlL0ifuyts7xX1rT7QEAAPDGo2hqW8a6IW7vCgihvWt5Rl3fJnf79u1r16516NAhPDw8Kipq8+bNZrN5+PDhI0eOrPyDfD5/7ty5BoOhXPuVK1cePHjwok9xCMxooS2kWMJOU6vVgs6t6A5v8XFzY0FTG2wMAACAN975/NOX8v9mYIzRig/tXcsz6jTgt2/fPm7cuKCgoOnTp8+bN2/t2rUffvghTdOfffaZRqP5+OOPK/kshmEdO3Z8vl2v12NYxZfBk4VnPbW35/ia3SwP+c5Jbf2yLVkrEUI4xh4kf88mWwQAAOBNVkJqD2dHTm+wYG3Kii7S3l4cH3tX9J86DfhFixZt2rRpzJgxUVFR/fr1u3TpUvv27RFCHTp0+OSTTyoP+FdgSvoMN6a/hQtIbzOOm8LfwkzpqxFmQaRey1KSwrYyFjzlCgAAwKs7nB3ZUtyukSB4gHxYZMamGX7f2Lui/9TpVfQZGRkdOnRACFn/NyQkxNrerFmzjIwMmw/H8vmORliqx4nkh5t0xdLOn7jyWqeSha4YwyuaZh7POWDzEQEAANRbOpo+pdOXbcmnqPP68md+K0cbn1Ald6w/OQWn0/OPRAibUCV3OnM8tJbC24XXbFpyjdRpwIeGhq5cuTItLW3ZsmUYhkVGRlrbIyMjmzVrZvvxaBIxXYRPBiga/MMV5A/plmtKmsoQpNLG5iE8/4b8INuPCAAAoL4iaXp1YfFvRVrr2zySGpejfmx+4WXaFTIlTjU+GmpK+tyU9Lk+cco4SzqRMs8Y/4Hpfq9R8kG7MzeZaVMt1P4q6jTg16xZc+jQIaVSuW/fvmvXrn399dedOnXq0KHDnDlzli9fbvPhyOJLGIZLiAKeJImmaQFTb8nbjygRzTjtzBS1ldTKnfcAACuapjdt2jRgwICIiIgTJ06UtmdlZfXv39+OhYE3lhDHt7nKjup0a4uK8ynqvdy8LlzOB06CanXC9JqHMDYnOOqR93frhT2kzW9wmv7NcOpIuE1sKO7qxfX5M/doLdVfXXUa8M2bN09JSUlKSnr8+HGrVq1u3bo1duzYUaNGxcbGVngBXQ0xFTMRTTLE3Wjyak4BMptJRBoQI8iU3BVjusZp7xeaC2w+KADA6ttvv501a1ZISIhCoRgxYsT+/fut7Tqd7tixY/atDbyxpAx8i4vsiE4/MDunM5c9XVTtec5wYSvcqa05c/XB7B0Wyvxj8jeb4z4pUu9ZZ7Z8nzQ/x6g6ptpnooy1UXx11fVtcgRB+Pr6Wl+7ublNmFCL0z1hhJipmFGUfYhDGl2YgskjqWJGZyGWYIp7FyF0q/CyjCXv5TKg9goA4E22fv36vXv3du3aFSE0ZMiQAQMGNGnSpFGjRlX8eGpq6vOPuFCpVDRNV7g+pXtA6x9XsABjMsTdEM6reuWgxEwvuFi4opvY3oXUCgxDDBqzIOQSq7c05hJSZnV7YCm/MdztPDFgSyEuQAi5PZla4vZxD8nT41JMnMXC2TYu+pU44HzwZRHy8ZlxG5SuAwh6T4mJwTAnsRt/y1vYHyHURdrbTJvtXSAADqu4uDggIMD6unv37h9//PGkSZNOnz5dxc+Gh4fr9fpy7SUlJSRJVvgRi2oTmX8Ud2r/TCtZQmr+4jS7iPPgmptq0JqoS+n15USybeVT1PicvG489vDLprTxsdc82W1OvEW4VG/iQYzlQbh9IMvZpAjYSOYdMtOks9cchDFqqeZXVqeH6O0AY/ye/yWmu27SCWKyRTojm+H89I8sBUfpw/Wzb3UAOLBWrVotWrTIbH76Z/Q333yTmZk5Y8aMSh49WUooFMbGxiY+5/fffyeIindLMF5jZCnCEI4xxKU/tFmFc/0wRv16vhiwFy1Fj8tR9+ByPrhuLpj0UHko5J/+Tjd63jRnV/uIOtNjKqW9SWrOmFIXMH2W1sN0R44f8Ag9MrUzc4LSGa4h7kXnE7qXXXQp/6ye1NmrMAAc29q1a6OioqRS6aZNmxBCXC73yJEjR48etT79wuZIzWkakRbNaar48tOfovOULpYyJFEm29+FC15HGIY+dBKOvW5K+fBBg8hmiraSCfMC6ZHy+PDoamc8zmEp5xsfj8L5zRlOtr+GzCYc/BA9QohDYLmSBb6FbRMLpA+TMYRQUdQ52mgSDe51XXORTwibO7Wyd40AOCA/P7/ExMRr1665ublZW/z9/WNjY6Oiou7evWvz4Qhxb5Pmb4SxGS4jcX5zhJA5/TuM1CFKi3MDbT6c40krJtdHaymEEEJ6C11kpOZeKLQu4hHYF22EbEbFzwx9jfAxrNMlnTXd+a1FCCEZA5fN8lMxifjw6IDjLZhu1Th3zpAOIoouMz1qZa5zm3D8gO/vz5WInTMv9M3wSrXOVMsQCXTX7yKEhriPFhESexcIgH286GS2FYNhg0OOLBarU6dO5VoGDRo0aNCgmndeDiEfb878BSM1ZO4upvtksvgKbUhAZBFT+Q1GiGw+nOMRMLFg2dPLzYqM1N8MrOm/bwkcEfhrn+5W2d8/EQ9wtaZ7KZcPPXN/T9cczXX5wLM6nWEs3+9tW55tOX7AjwrmMTD0JC1E7J9sDXimp5v54J8IISW3gb2rA8BuXnQy2+pFF6vXYzjbf63hwUCcoC2qTZacrRhN0YSMgIknqkbCwUcEPb3XQFVCbo7Vlb51JL7bmsaH385enuw26+n9XFQJmfi/GGF3Z5f3FfatzeYcP+CXXC7yFBIhuFTM1alUJoQQ00Nuzs5FFIVw/LAqsr/rULxeXh8BQK1KT09/0SK1Wl2XldgKLmyDizpShZdMKV/hbE+KKmE33Iwwx/+vHKg6pisr4HhofPhthGFuM32s6c5qwPX+qTFylKMUpRz/q38ty6w10504ciGmVqkwhBDGYnKC/CmjCedybmmuhDq19eL62LtMAOqaQvHf/sqdO3fy8vKsr0tKSsaNG5efn2+numrEnL0Qx7tbcj2ZXtm4sF29vfoJ2BHTlRVwtEV8+G2apIvP5nMa85VrGiNHC3eE3oSAZzFQiZlyEnsJBbqcnBKapjEMk8/9xLr0Y+8ZMjbMKQfeaPPnz1+2bBmXyyUIQiKRJCYmzpkzx95FvYqis/lPxuc12PEu02MLbcQJ5Qp7V/S6ErHx0cEOeHy+FNOdbd2PF3SU1DzdtZbi+Y8/m+o7T8n1tVGBtuH4t8mxcIykEFchwynWTN5YjUZTdqk7x5OJVe8RBwA4mN9//z0qKurChQtdu3aNj49ftWqVRPL6XXxadDb/yfhYr9WN06a9TRmFpoxh8YPUljx4mNWr4BDYJ6HVe0L7a4fpzg681kb506un+4E4/a4HOoTQIdVODoO7M2ODLeuzBccM+DnnCkP/UFl/7uWa4+5qH86Ms2hEQ+SdTk9MsK5DlegRQhbasiX9V7sWC4CdaTSaZs2aNWnSJD4+HiE0YcKEdevW2buo6ilN98z5iZIhPjm//aS9PEHU1yW+323I+Hrursl02fDMPegXDcZ7prr4fw1j1SgBs0rILC2ZaUi7qbk822+JiTbe0FyyVW024ZgBv6CT09/vuFh/AvTk8lVJAiauNUsOyw4E/FmUMuXR9bQs1Tc/IYQYGONW4VUdWWLvkgGwm8DAwMjISBzHzWZzampqTk5Obm6uvYuqnuwlSaK+ssyvE6Sj3d1m+fps7GNIIE3pBlJjKdivsnd1oDJsDJuZX3Dm30nZ/9Qb5uQXcLHX5pT4rsyNA91GCgmnkR7v78naXE+mmbFyzHPwR+P10TlmhBAvx/TlkngTBzs2S/FBoThhgOc9PxS8LTNZb5DrshFFYTg+P+AHHoNv75IBsJslS5YMGjSod+/e7733XsuWLRkMxsCBA+1dVPV4LmsY1+OmoIvEbYYPQgjnMXy3Nrnf/AohY7q852Hv6kBlGjGZG1ykH+TmISSmEFqYr1nnIvVnvh7ZlGXMYJvzujj3RAgF8AMb8Bqeyj3cXz7M3nU99Xr8EqvLU0hYKIQQ8hsVo8PR/Dl+ola0+p7MGUvb/qHzIH9O2xWZxlaNzao8pruLlOVi73oBsKfevXur1Womkzlt2rSgoKCCgoJhw+rLf6FeyvhoKKVPsOQY/fdglJHSniMYIgLRyJRFivtvLD5nzP0js5pPLwF1rTGT+buLdGyOmqaxTa7SJqxqT+9WZ3bc113NfLqPHl9gURnMzbTTpqYWIYTecmMNbzx+weNp7SXd6kmsOGbAt1Ww2ipYCKEHzkxLmkFQRG1u4XnA4u5JG+9Qhr6ZHA2GsRV8c2om092lwJx3KHvXeK/J9q4aAPvYuHFjuZatW7e+//77dimmunBhO5rS09zFcTPiBHN9GN9kiIe4IssflHv2KRG3I48UD/jvNpnsH54I2ogEHSu9hJA20S+YogIjRMgh76aqB9IsJI4wDMNUJNkE1d+Ab+PBknCentpOi00UY/oIfy/rWz8JycY57cRd9mdvn6j83H41/scxA96KLPrH/2h83KLEVfdOc+75vH3hUUKYrsWhvbSGrfh2LK8xF2MxEUIkZblU8Pcwj3F8hoNfNQpAhfbt22d9QdN0dnZ2TEzMgAEDXpeAZ7pPsuTuEIQWmBZ1VU98KFzZhvoxRrHk7M5/fmp9ujjgxFtM+dPbZDK+jC86k5/zc5rvlibCzi/MeFPKfItqI/bcaTvaomE33scQh9Xixryp/tQbFuZrNrhIGRiamJuPEArjcuxdVMX8JYS/5GluLrmlNVqos8anO4dnsxHKRgghAmOaKGN9mBLeoQNevZ8sPJM+tEOj24UFh5LY8qKA7HTMmcEPv7PIZ9R37u2sqx3O2S3AhYezd72j+MC+BQNgFydOnCj79vfff1+/fr29iqk2nM1Szjc/+bJDn38urQ8snviQt2P/nZTw1gelwYeblaZ75oLE4vMFASdDDXElSSPv+f4RLOzqXGF/TLeJpHovJ+QSxpSXNpL5x8xpixmiLnWxRW+YqwbjNwWaDa7SxkwmQmidzHmiOk+IS1qz7R+QlWvACzBa6J+abLd3IS/kmAEfm2tOLSJZ1PRW5mNHDR8sDXOfNzpBKbknnbD9MZ+KEY0VcJ4eVHmiT4wtjp7X8LvF8TM7S3t5crztWzkAdjd69OiPP/7Y3lVUA8N5gEW12ZKzrUPf8VG/3W1WcrZg9U8S/6NZs/cSUonk3YGaY/yiv/L8j7UgJExBW3GDXU2T37nns6nijMc4voTLO+a0JawGq5820SZT6gKW73fw1Nva4EEwtrrKfP+dGSGIxdziImPX2lX0ZppmPtv58y2Vs6j+oI2pCKFBfANJ0eZU7tMFGEZ4fIYxnGxXbE055m1yN7JMJ5L0h58I/tK/P5i/LL8E2/ZrI0OJ2KJUe4UkN/ee6UUwEEKmjOxdGRt6yfovip8hYoojM8qfiQTgTUPT9K5du6RSqb0LqR6mzxJz+tLLJdlSj+9itKPm/dZYs36W946V0k/eSZt8s/BEVkBUKCF5emZX0Fbsu61p8vj72quaCnsjPGeSmtOU9rb1rTnzF5wXyBB1r6ONecMoCcL32XmP/JiEJ1Er84OoSLJnVk6i2VLa8lNh8ez8ir8GFdKa6OKCO4a8E4WkECOcECEqJIWFpFBbkmrOicSw+nX1QJX+II2Pj9+zZ8/cuXNruxpbGd+MPx7xEUKInp5+te17uuvTwgae9fLwd8r/PKrRr6Gi9kwmQujPwytMnc3xjIc8nK825VJM6k7RDZgeHrxphEJh6WuSJA0Gw8qVK+1YzyuguY2Pc8L844YoGYzio/p5v7hPLCpSGk37GvsRinRjcjHGfmZnhuFEYDiiiiqeMBdjCJiec0wpczjBJ2lzrj5zFSPoqM2PF+ss9HdXixZ0hKls646cwZgldnovN2+DizSASfxUWHxSr9/iIqt6D2ujtZeefLTW69iMhA4PtD40on/OwDFEr1QMS2LNGoJzX95FHapsDz45OXn58uWhoaENGzZ8nc7JlYWxrmJzRgq+vaDTotCriKZvDlhxNScHIWSijGdbZr1V0jjTkDav4Xc8Bq+ztFdkxkYLDc+9Am+WO2Xcu3dPrVZ/9tln9i6q2v4QTXW1ZOWIv8QFAoxg0BRl1hks6gKPBW4YS5cQEU2VPI1z/T1twsBoxdIAp14vPFBBuI5GlJnMO1iQNO1vTLy/wPZPKCs2UqeT69FDUd4QfXnc2WKnCbl5CwsKrekuY1TjSPaMNsJDwwNlPlM3Nlv1fgj/3WD+uXdc/+x5JlDKGtJuTO2V/Woq2INPTU3du3fvnj17rl+/jhCaNm3ar7/+2qZNmzqvzTYS6D5+2LbbaWvG9tqmIZ2pX7+euXjLZrP5ft4+f5PiMvP6CMUkPkMw2G3UqdyjHhyvv3KP9XEdZO+qAah1n39e2Z08P/74Y51VUnMMhI55Nr7ofGe2Rje0Wf7u1IzlR842IamshCeEm4vrB17F17kJg+/4H2huTNInDIxWLAtwHuZWaZc4y+db4+OxJFki9FlzXh3VWd/Lh+tXR9sDalNfHvekTr+vRLfRRVqtdC/FdP9In7NNQZ1LQl0QWWJOW8xuuK0e3kL5zLatWbOmQ4cOPj4+a9eu7dq16/nz5xFCP/zwQ9u2bbHX58GB5Qi5aIFo+geaHxmy9umEQnDvQr+0lG8LCs+oo6KFSbmswo2pqz+NHb0t/bc0fVJs8Z3T6qP2LhmAusD5l16vX716dUxMDEVRycnJ69atk8mqcdCy/ujIc3pHIPgtvMt7Zy6369VR8m6EU78wU3wKIZd6rw1keXESIu4kRER7/tDoZemOEEK4sJ2aH/o3t3U318ED5MN3ZWygEV0HWwFq20+FxQkWy1di0Yy8gvgy5+OrAWOxvBe1IRfiyGzO+J4h6oYL3rJ1mTbwzB781KlTfX19//zzz7CwMISQ0egIh49GNeZvimzMfvsn9R5/tutiNxkuf/RwbscO+ZKfFsZ9Pj6jR0DvwQihQnPB1vS12abMrwO+t3fJANSFpUuXWl8MHjz4p59+mjRpkvXt5s2bjxw5Yr+6Xt0Fg3FncfHEE+f/CO/qd+xcw/gnrAZKydhBxoeJWP/u3r8FZXwZ7zrZSzywSjNEmyjjGlo4scF8DGFdpL0u5J2+VXilpah9TSrM0pLb7j99ik6JmdKa6O+uFVvfsnA06S0BE39dd6VeF6Xn3WUMXIhjE/49H1/dfhiSPtnmdf6WxZacI5xmF2uj1Jp7Zg9+/vz5LBarT58+4eHh27ZtKywstFdZNsRlYnozTbiMIDjuZo3YXcHLyspCCEWp9jYXtbamO0JIxJR86vtlQ17QX+oou9YLQF07e/bs4MGDS9+Gh4efPXvWjvW8mgsG45f5BT+z2UNuPVjq5vrV4J55K2a5TB3LVMgpvQEhhDEwz+UNq5juCKGonP0N+UEB/ECEEIawkYoJuzP/qOFUIgSOiVhPf5yYGIah/96ycaz+HeN1MCqSvGE0bnN9et69L4/7hdhpl/YVJxuL5c7vytlOuE/CWC8/IGQXz/zZsmDBggULFkRHR0dGRn711VcffPABQmjz5s0RERFisdhOFdYUm4FZKJqkEa+5MOeB1M2Dk5WdTdFUTNFNI2W4XXi1dE0aIQyhDGPq/9zftWPBANQxLy+vY8eOWf+9I4SOHTumVCrtW1J1kQh9W1C4ViZtymKm41jrJ+nfeCsiVZf9M4YgRAl7IN3VeWXXJ1zfZTVYU0mH+Wb133kn5wf8UNoSwA/05QbUcCoRFx7+YYunT8xUlZD7HxtK34I6IGcwtro+c/qpP4/bn/eKl74XYQFR2Jbhbt0M9+LMWbmEXMpt2gjh9ejm8wqOS7Ro0aJFixbLli27cuVKZGTk7NmzP/zww969e7+mR+0QQp+ECjCEeC2ET0rkbnms23FZOIZ/H7QBIWRRF9AGI9PTDSF0TfPPvaJbE5Sv3/XDANTE0qVLhwwZcvz48UaNGsXFxR0/fnz//v32Lqp6GAidcn+6ay79ZHTuig0turVpKRNRDA/Dg1DpR79j7KePtEOUQR/TliF7SUjvy9rKxbnHcvYihCy0hcAIhJCJNh3POdBF2tuJgHvbAEIIpZNts776BZEky0+pPXe1YPth+deTGcL68kfbMwEfEBBw5coV6/U1GIa1b9++ffv2P/7447lz53bt2mWnCm3gs1ZChJD+YUmX9URSm0LrIXorw704Q2y87NN3EUIN+UFJJY/tViUAdtKvX7+YmJgdO3ZkZGQ0a9Zs+fLlDRs2tHdRVaW74Y5IQ7lG6QcIoXWGhEUcn3a89n+Smi3o3yeQkJrTGFOCvex+5Q6S7o34TRBCZtp8MHtHS1GHBrwAHy4KFbXh4PX0MemguozJeqachfOq8VCdtdHak0lPv285Oooq0Z/1HkDIJAihsFDOu4/PFvyxXzZlbK2UW33PBHxCQgJJln/yA4PBCAsLs15295qKyTE3kTEZQoKRKZaLqYyMjNJFTKVHUdQ562sJUzpS8XpMsAGAbTVu3HjRokX2ruJVEOJ+Fs1JXquUslcUGWN70qRGPKS34e4CjHCz5O7CeSEIIUTpqIK/EeFkUe9lVXrZc7CwufXFvqytCo7yfnH0O4r32TaNdic2Pqhh/XouSj1B6SmcW+sHuktuFCVERHODBf4Hm+P8qmb84IbcTp5PH3q055FOc/HBexFBhEyEEHLh4U4B3TKnL6mtiquvHp0tqD1zzxcmaCyEM9OSLnGTs7Kyskr/jmF5uZszVbTl6VutpVhjzrdfpQDUHSaTaX2AFbMi9q6uqlgBaxFNmZ98VdpCFf5Dam+zAv4gNUrCZWwyrxNpSGUqprMa/IgQwl3fMdAk5TG9Kp3nmLIv5P81yXtWQ0Hw8ZwDtq2cS2Az2ghfvt4bRvVjyl2fC9pL1Xh87CvQRRcnDY/x+S2IGyxIGBhNait+puHz5HxGExem9UfOZzibS5pIGaVvMQaDJqlarbxayp+DHzduHIdT8V+pBw8erP16asXQxlwXLo5zcUuhk0SAEG3Jzc11c3NDCGEsJuHibM5UsZQeCKG7xTcfFMfAaXjwJkhISLA+cz4hIcHetdQEwfJebHoyg+k5HRHOCCFjwgRc3F0f65Uw8Kpo4BC3CeP+5PTsnrpQ4P4hWXQxnmgQK/poOMulKl1HZmzq6zJIxJQMdR8z//HnnZx7yFhVvQgfvALVjynqLZnKnxonjb7XYHtTQYdaubhbF12cOOSO8qdA0dsy0dsuadPjEgZG+x9uwRBU+wH4hMy5+K/Lknf6W98W/3WJExxg63pfXfmA9/X15fPLT4T8uhvb9OkWkWK2luTLzQ9S1wAAIABJREFUJAUZGRnWgEcIiUf0Y4ifzv8TLGhebCmyT5UA1C1vb+9yLxBCJEniOP4aPdjKnPIVZUpHOEt3ty1D2IHSx9MWNV3I0F4e4/PbavW2QvO5kS1639RoknDtzauCcH/t2SF+U6ryH/IH2ruZhtRPfGYghCRMaQ/Z23uztnzsPaO2t+iNpVqTqt6S6X+gueFRSYMdTZNG3fPd0kTYWWLbUcqmO0IIYcjrh0avlvEYQtxmDXX7zpiSUtn+3qbkdHOGyu2berR/WD7g58+fL5fLK1z19RWfb3ETMIQsDJMwCy1SuXNGRkbGW289PQPHb9eidE0RU9LbZaCdygTAPh4/fjxz5sxdu3ZdunRp7NixJEkeOnSobdu29q6rSmiqhDZlMhVfmFMX6++4sZRRCOtVfM4kaJ/H76h06o2Sx5CyoKMJ/hGpumg/7Vk332VsnPXSbimaiszYOELxHvHv1Xl9XAbNi5scp73fSBBcy9v0JlKtSVVvyvA/2Dx1yqOS64Xyqcpayvi0L+Ik/5M/TXcrDHkuDbjf4krelkzXSV5V76pvAw5JczzazdFdizFn5vA7tuS1DcHq0+mtN+Ic/C+3tedTDQghVj9pPkPmJsPLXmdXjtqkyjKk12F1ANjZhAkTCIJgMpnffPPN9OnTP/vssy+++MLeRVURRcjH0oYEjNnUnN2Q6bme1rPSp/cXdLrPabIQIRxj475bmxeenaxMPhLHapfOUBY6VWnW17/zThAYoeB455pU1p9CS0F3ad9dmRspuh6dZHUM2iuazAWJDXY1S53yiHBmBse00xzOLTypVizyTxoWQ5tt+YRgn/VBmiO5eTv+u5eKNtPJ42K5gXyXCYpqdeUrJvwlBMZg8NuHiv/Xh9+pZb1Kd1RuD75Hjx4s1sv/tn3tcAhMZ6ERQtJxHo+zPNxlWLmAL/7zorBnR+vrxyUP7xbd/Mj7dfkPHAA1dfPmzfj4eJIkb926deLECb1ev3jxYnsXVSWk5i/jo+EIFxofj8IFAgzRpAXzWPQFhhlJ9V6GOAwhtN2svzO5/4yoXSOcfjkZ8Oe3OXm9uJxPREJOpachUvRJJaT2+8Svy7UzMKLAnCet2il8UEX81iLxQNfHvW8JO0t8NgZjBBYQ1eJxr9vqnAyPb/wxpi1PGLH9eAFRLeLfjkYISUe502Y6ecw92kQ12Nms3JzCDuCZgN++fbvJZFKpVBWu+voeuucSmN5MI4Qsa9I5oc4eLuX34DW7j3NbBFvvZQxxasnAqn2pBQCvL6lUmpKScuvWraZNm/L5/MTExNflQhyMIUQIadVivkBN5klwdpA5Q8Pxe4QQbdFSaRFRLh8ecfHExl4qZvCcGMK2/Yo2s/UGLUWR5jDkUvGzbmhjKmVIGuvUFDk1LbcIF7TEGPXlGSaOhDbRllwTw4lBFlloM40RGKWjaAOJcXCL2mTz4dh+PP+jLeL73abNdNEpNU3RDXY1w1iOlu6oXMCXXndWIZp+XWdS4jExvYVGCLHETHO+s8KDfePqMwHP8vU0JadbA57PELQRd7JPoQDYw6RJk/r06UNR1Pfff//o0aOIiIihQ4fau6gqwbhtzVnBHElSwurP/Wbu5LfabxF+qE8o4rjkJL/bW/I/Zwb3aJMj/YvMDXcMl4yWCKKv5ZfIiT6sTYQ58EV9WlR/WFSbcEFo2UaaNlNFl9hBRxlOHWt/s944+lhtyVVNowutVCtTkkbEeH7fKHHwHdfPvDEGlrkoye0LH5unLyeAF3AsNL7vbd5bwgbbmjpkuqNyAd+6deuYmJiwsLAhQ4b06tWLy7X9QxiKi4t37doVGxurUqksFou7u3tISMjw4cOdnJxsPlapTp5s69E4QXuR/IkMiS3l9uBZvl6m5DReq6d/sGcYUrWWYriUBrwhZs+e3aZNG6PR2KdPn6SkpLlz544bN87eRVUJpSczlk/yXjE1fWpKHtu7ecLHJeZLIkWheusQc5aY28Sn+NooFv+eC3Oek6dk2brUiF9zQ5veZ83D2G4fvahPwmOqJXcn0/tbnBdU2mjJWktiTEj3WsJv5eS1qnHCgDv+h5tnf/fkYaurnt83ZMpYqZ/H+R9sXkvpywngBd1qi/MZGPHa3DNSXc/84q5duxYfH9+7d+8tW7Y0adJk0qRJZ8+e5XA4UqnUer9sDV26dEmhUKxbt46iqMDAwKZNm+I4vmHDBm9v7+vXr9e8/xdpq2C18WAhhATtxAFNGz1/iJ7t52VKTit9qzJmHc95zZ7FDUBN6PX6devW9e/fHyHE5/MZjNfjLBVtoY2P5MWXundj7j3uNIaRfwxRBKblaQ4OojEs9bM43d0Rgg65Rf8cdv4oPnyDem2kj3zGluwfR+kfvXAWcIwQMxXTzU/mlBmlwJz5I9O7Hj2hzPFIR7t7LPBLGHjHbaZPw9NvPU33A815LWrxWUAMEeHA6Y4QQvQLqFSq3377rVevXk5OThEREdu2bXvRmlUXGhq6evXq59u3bv0/e2cd39T1NvBzNe5pKqlSLxVcNoaM4VZsyHDdBmPIxmDAGPKjMEUGY7hsdBsyhg7d2HAtUGipuyZNG8/NlfePlNKWusOb7yd/5Jyc+5zntsl97j3nkQMdO3asm8wTJ06wWKyqx2hMVILGyjCM9krB7ZEX0s9LAQA6nY5hGJogiv68mLvux+xVmw03HtjGE7QlRveobvrYsVM3OByO0WhslqkPHDjg7Oy8evVqJyen1NRUR0fHjRs3Nosm1VLu904VXTNcddddUhpuSLTX5eqbToYbEt3fTrpLruoDcy1pJoOF+ibpUMaFNvfE57L3ZvyXsvXWg37Jh7MetPpn+7mvKZqseBqaND18gyw4Y2tZkhZakpc0wdnZUR3IeuT3X86m1Eet/jU+0jW3Oo1I0/zeK136UCgUs2bNOnfu3NmzZ+Pj4ydObIAKqomJicOGVRBlHh4e3qi5tK6kW7bd1wMAUDGqT+fwuICNg6ysLIaicr7cYklI5b/zhqBXl8Kjf2l+/hMAgEF4AL+8f40dO68r27Zti4yMXLFiBQDA3d398OHDGzdubG6lagTMC4Y4XKN6Vs65gRAF2CRtyXJO/98iKwwhAwfQrqzZhQUZR0PRBLH8vSvSPmh71aZ05Zr330SiPn4SPCvgv1vnK5YLIZjHOiJ1GaAttCmWKjiJudrz2zQFsonOLsu98zal+hxvywmx+zPWl0oNfHR09JdffhkcHDxy5MgePXpcunSp/pP17NlzyZIl5bz01Wr1okWLunfvXn/5lRHigPVwYwEAECnGVtMFpNAWCm+4dh/msBwWTuN2DOW91dHpy4/1/9wkVRoAQIox4abm38ZTyY6dlkNMTExQ0Iv95sDAQLVa3Yz61BzK8IghcnD3bfAb8RADMbAVhjCnxT/imPHf5NPT8tVJVnLIoUL13qkOkw4D82pEOmikQ8cJrIzMtmk8nB917Zae1FUoGRH1gDkB1pzt1pTPMdclECpt4lNrXgrNdL/f8ptmrngrGU1YS5qyic4gpktWgL1kXwNQ3sBHRUUtX77c39+/f//+Go3mxx9/zMzM3Lp169tv1yg7RNXs2LFDq9UqlUpfX98uXbp07drV39/fyckpLS1tz5499ZdfGa3E6FBfDgAAleOYhiwAMts2PJGczmlT7ExriU0yRz9j+XoSKRkAAIIhLqvPNJ5Kduy0HDp37rx582artfgie+DAgZI8jy0cRNgNEXYzYS7K0PdN8Xvytk/959x3bAlD0DzewrfT00zv/6x1JGFUEGR8+halOY25LbMyRNzT/QPn9ZdOd5GNdTmR+2tlwnGPtdbMrxlrLqpoKdU/mwwLxeiIJgqb0tH07Hz1PUtxONwdC/F+vlpvzybUEJTxovf29s7IyHjnnXeWLFnSpUsXGIYBAPHx8bZP/f396zmZQqE4ffp0amrqkydPsrOzGYZxdHQMCwtzd3ev9lir1frDDz8QRPmYyJiYGJqu5qtgpZkYFRkiygZUAScgSQsL3ghDrNp7qEcAbUyjTW4wx5cq0uov36SKdLa89L68wKmuc+t8pnbsvEJs3bq1T58+e/bs0Wg03bp1i4+PP3++krXrlgfmGSF+OoTMWCubdHdcSus5by5jMKcLgj4P3/ZfOyKJECCO59pLpXjSxCnmhEHKdtLzT472+7AvNRr6etDqFfKv1yUs7S7r68r2eFkyxG6Fu6+GuSHAnhijMWnHwjfJpR+rCr6TSxAALVAVfCuThL2OKdeanjIGPikpCQBw5syZM2cqeHhlGiIO/urVq1lZWe+++y5N09u2bdu6dSuXy50wYcKIESOqPpCm6YKCgpKHjBL0en21isUXkMv+LTrsO4qhDM4fcaWIetZIFkBPYk53SHWG+dEGbscUvJW7eetBRCrBPV0BABCAnNmu9TlTO3ZeCSwWS2ZmZmxs7NmzZ5OTk52dnQcMGCASiZpbr5oCc4MR2XBKd9ua+Y3Yt1sH3m0Ngf0km/LOfJnGT3gwQI9BGT+iMq+9QcmTohM++Fd41+w4xWnHgH1uuNe5/D8HO46OzNz9qffqCoWjjtOa+HT+f9KBhW+US+fmqxkIbJJJu7BZza3Ra0IZA0+SlYaONAibN2/+5JNPVq9eDQBYtmzZvn37xo0bJxaL33//fZVKNWvWrCqOZbFYa9asebn/5MmTp06dqnpeNgqZrAyq/JTM3pqTuPMfr1+0l766kxF29OhR462RpvsGzaGvGLOFsZDy2WMgtPhuPdH4LEb3aLDjq5Hxw46duoHj+OTJk2/fvh0eHt7cutQaldHyw41nHGjYTO5RyPjzOo8TBIxH8qa6qgrUsdhbffP6JvQxZArgLJiAIOUyQBqsiokARi2TiAAvv43LYz+aL+v7r/r8g6JbbUWdm1j5u0XXZZiDF7elVBd9orJ+fqXI9p6kGbWJHnZUZWuiEDg4VMZtzIgyCAAAQYBh4BYftkYkzKR0d1/uh2CcFXQSwlpQQeEyBr6xg1/Xr1//22+/DR8+HACwa9euS5cuhYaGAgC6d+8+e/bsqg18fbBlskPlo8jcPcrhV7NIFz8HOP1GOq27DWHPpDNukvkGCMfVP0XS5hcrBDyEf7vwmt3A23m9gSBox44dS5cuXbp0qbu7e8lF4JUIhReY/17MG6em3CkaYUF6BWakATJee1AKvrmGTd6ftGw2v+sz8Si9dFx/LqeI1Cx8Mk0AoYtN/54GwoyY90nGujb+Uxggf+UfbzwDr7+qwT05uGsZr7EiUrMvfasUk3/p9z0M1SuRiyU+xXjnMSBJVmtfbvvgOssJkGIRPUQ0AwAABSZ60d+F/+tevJDDwaBGte73LMTHqoKNMgkKQfNVBd/JJZ1YLfchHuKFQZZUls+O0p2k6jClOQ9hLatIQflysSRJHjp06Ny5c8nJyQAALy+vvn37TpgwoUF+7QiCBAYGAgAYhrFarZ6enrb+gICAvLy8+suvDA5qS1UL4Z7ryVsjR2UtUzlAmZnpRMoS3GM1hPExFz4AQD5nAsx7kbzPiaVc6mNPbWHn9WfMmDFGo7Gco2uDbMk1Njg/1IS7aahuarh1sHUjxhQdzJ/SXimVWTcz/DcFCAq5rWufMJbtPBoAIEIlPwT/8ujpSD2vzdzA3wAANENvSFw+QDG8o+iNRtJQcyw3/eNnsAj1O9MOd39h449m/9xZOGjPLZ9/ZOfelg+os/yiE5d0Z68I3nkT8LmFv54y3nggn1vHkGYEBkHy4mJouQYKg6Fgh6aojfaIIOapCr6VSWwr81/JJAtUmp8cZMF4y6rMVgLmNIvKO0CbEhDxO8VdlIHM3cvyO2hbiWg5lLlz1Gq17dq1+/TTT6VS6ahRo0aPHi2TyT777LN27dpptdr6TzZmzJjp06c/efIEgqDx48d//fXXAACKoiIiIho1TE6Aw1NDeQAAmBdGqrt68q8pFUi/jhoaIIhseMkwRCwsV+yPg3AbTys7dloIsbGxaWlpOWVpbqVqBKW9CYgMH/pwVywSRflaUvSW4N929DYUsrwjOT+zDY8raoOIe5OZ39nG52lvehsfePjs4CF8HsIXoMIJypl/5vwKVVlZrs4UHs/LWBzv+1c7pwUecf3vESkmW3+qKfGx7n538VCjye1E7q+VhepVC6nSaE9cdI74RDSyn2hob+eIT4mUTNPDmIY7g6YAh6BtDi/23d9gs36QS/GmNZQxauu9nBpXtYFwzH2NNfVzwBSv+Fozv0FEvWB+i4s9KfMEv2DBApFIdOvWrdJZ6L/66qt+/fotWrRo586d9Zxsw4YNCxYs6NKli0gkksvlDx8+3Llzp9Vq9ff3P378eD2FVwEMgY/aF+dMgGUrGHY/ZwZaNoOlZn3MrfKGK92ccjLn9w89FzeebnbsNDuvbqFImBcEAAShIoDJnxJD/lFZlFimPz8NABrhhtnGYO4rzY/eRBUTALtVYfKiAlFfCUMCUyIAYF8UpuAJBRzhufwTgxWjqp7rXLL5LVcWt8alSwuP56V/EufzZxtOaz6nNR8AEDfwvt+ZdpgnOzJz90inCWyEg0DGDuI3TuT+Nl45ow6nTySmsvy9bYE/AAAIRbidwyyxSZywSkvptEACXqqh3pbV1C70V9MJtZlq71TTeRFJPzJ3J5m7G3V6n7GkkHkH2aFXG1XDulHGwF+8eHH//v3lasyw2ey1a9dOmjSp/pMhCLJ58+b169ffuHEjNze3sLBQKpX6+fm1a9eu+oPrx90cor0TDgHA7+x95sm0t6nvr9wjvQUCN78yw9TbI8XvDkCkYltTgTvlEa/Go4wdO/8PuZDjSeqHduOdsZgfrElekWhwjPQdU2hlk7Tg89vDfh4KAAAQpkCd5xBpKwmH9xxI9T5IQqZvsx1+r6AXz6gNcqPzLNnVzrX1nt5VgLSW12jdWPNHXsanxdbd1iOfrqQJOm7wA8OvVgtueVP6dp6BBgAMd3pvWezcHrK+Snb10cLlgNgsxmwp3cOYLbCoAZK3O3CRr3pVE0lBFV4CVEVrDwgPEfepvw4tHMxjneXpIEQ+mkhdjrrMhfCqarE2F2UMfFpamp+f38uD/P39U1JSGmpKLpfbu3fvhpJWQ+ZdKPxjhMyRh+hvFOJb3jYu3vbzad3UVmnlhlF6gzkmkfdm8UoLC2Z/6fddE6tqx46dGuJG/yPjXEIhK4KQv3v3JxkEhwkIMEbA6chsvJuzqoMTDgDAnD4wPeqKJi1w9Nn6uXRIyeH/U2md+cg0v/ENrph6b6awr6zEutuQjnXK3JR67Ccid+C8eamFFpIptNBLLltzLYunxqW1FgojeojYtfFlY/l6EulZ5ifx7Na+AAAyV6X/747j8jn11x+GQDfXatzciJTPIJgNccpEATDmJIYs4LR91Ni70WTez1RRxflVMeUnMLfRa4HCHD9ENsrybDxD5LF8djf2dHWjvJNdhc50r4Q/bdVMDeEJqYdUkRaVGBWilCzKpVNwIdD/RxW5QTALFnS1DWP5eFjiU0sMvA0TZbRvxtux0wIJ8uqu1wjOqPv1FZ7QUzwMIgENxZsDPFjJN4x9D/6lOT1a7shDAMzCPSLI/EiklHVvVLwOhsQPfZCxNN41otj+UUVkQnhUUR9dwsgoN7YGAABZcQa0QwT/OgkokzGhrVLOQsW1mgXmchzmTVZt3o86KyAMJRLTJBPDcXeXhj+fisDdV1nT17B8dgKoxI7Q5sfv4O6rmsDXjCq6TBWcgvCy2UoYgiFyUPkYUAMDn6Ah4wqKI8Nj1aTOSp1JNNua3hLUX1reOL4M5vqZ+WFH3GsjgFuoz3/5c9i/f//LOS70en1T6dNYzGzDMz+aR1AGGHFXdtcSeNHYfjjA/rWmRjNENqddrO0/xPL11Bw6WfpAPaldGbfgm6BdUAtzj7Rjp54sWLCgik+///77JtOkzhxPgC4nzp+i2FtAShBA5VgdvVnJiWbPZ0ZfDRz83wQ55/kDMSLph0j6AQDWXdfeyi52p8rRUygC/Rlf7Ps22IczM4xXWv6DXMJoLY4m0FuZh7lEobk4b2aIAyZkVRrehohQ3xNtS2w8VUTGD30geFMsXumyxFS8ZZ6swS8/xd4LUAIAAHD35zvX4RLDDvZTbv7CEpfCkCTu444Imq5ACyIdRObuIXP3oU7FDgRk3s8Axkp7LjceqMNYquAU6jAGkfQv6SSSFgCyEBZ0qYmEuznEtYziDY6kQoqg6LNJxd+EMAVeEwMPoWJ2m/sQ0ogFbetJmXMIDg4+ePBgheOCg+seXtkSiM63tlKugDNWsAJ+f9rr2pOLF1KubLya6HFikwBVTC65/8K93Sm1pvSBfFToxwsiaAsLthc/sPNawWYXf6U1Gs2OHTt69uwZEhKSmpp67ty55cuXN69uNUTKgYXOo3H4cAzdtSv6iwgtPKMZ1Edy5WvDX2/LWelayu+ly/S0MJ6tMgUAYPcjg5wDD3vedOaXWapkANgZZdA/N/AqI3U0zszDIAAAAoGP2vPbVemThYhQn+NtEgY/yPg0Tn+jUNBTqlzrAwBwYtksOuBYCQAKOorfrOcfAWLh7JAKtlabAMxzneXpEEQ+AkKlDKW3ZkSw/H5pmlAxRNwX5rcls7ehznNsJpbW3WRMsZj7KqhmCyFjA7ljA4uXZndGGdRmakkXYW3VaMnWHZQz8I8fP24uPRqbb2/rpoX27MTyoAr2AG6QBnJ1dYQ9CuIYi6J0NkqYzVL+8GW5Y2d7LGpSXe3YaRIiIiJsb0aMGLFly5Y5c4r3bvft23fixInm06sWsBFAUtD67KURytlPTME+rHgHVHUgf+YVjRBHzDcyiR0DpApumedsJx7ixCs25HIO7MxHKov2hgDY1k9S0hx6RLX6LWENnexsoBLM51TbhKEPBG9Llat9an9+LR2Y449Ih1kzNuCeG8iMrxBxX5jf6B7TJeCtfrA8esuaEYF7rAOAJhI/AKjMnl24NPXKoPQKwUEhB816AAus6atdPt3S2XyhZwd01YxCiOVBpC4DzIsIyJJUtaVJN6c0na527DQtly9fLl0MYuDAgZcvX25GfWqOwQqyDBTMC3tG9kgyB2zJnefKSn8CT/aXYZ1d8OMj5eWse9ODSrCA/zqVWHcGgHQtZXuZrYCLQSXNHAPVvKrWDcxtGaU+ThWcJvMPYW6fN95EG27qzGSZ5EswxxdRjCNz9zLmJDJnN03k4N6bSzkE2HlpD/51hYdDGJHAoAWQoDOvdaGbtDduvZKUTvEcYdx6C0DV3JV/nfjFGv9NIlRS9TA7dl5F3NzcTp06NXPmTFvz1KlTNSnw2BI4lWC6n0MAANKweYe8h3UR8CIyl90xQAAQ7qIauQa/vJpMqY9RRf+9PHKm2IxZPgQgpD4KR+dbP7pQvAlIMYzJykw8pbY1cRg6PkreqBlhGwMIFWPKRZb4yZjbFxDWiAkVjscZp4byykUZYO6rSdURS+IHtPEpzO+CiOpY1tyJD7NeR2P4Op5TRWAwmBu78FjAaFbgSVo3TM4LsbKg2WuMf++PwoP2lP6ZUzp97srNLt+VuRUd7jT+lcjcacdOHYiIiBg5cuSZM2f8/f2fPXt25syZo0ePNrdSNWJeB353N5sDjej3uFkB+K1r2p5f9xIBAJTC6g386ADuy4lrGNpEFfyJua0ApdLbMUROd/73Bvan9VQ4xAH7Z3xxMZJcAzX8mLqk+eqCOk5jrCrM+f2mnxpCBLjbCiLtC4iBWN4b6yxniA+n+kGvIP9fDPwbrmxEfQPiBRFJ7xPpQQw9maKgrxdyzFaMb3gICzqXlHxG+DxSU0QVakvyQwEAesn6VyLYjp1XnsGDBz98+PCXX37JzMwMDQ3dsGFDhfkwWiAeItRDVHwRG/N05vasyXIuPMyvphfrl13wAACowzgydw+ECBH5yJJOIvEDrnKuSNaqDkpasy2IGIM5r+9+KIQ26uJ81aCO08nc3YikL8TyqLMQ2viEUh2p8CNY3BsRdquz5OalegNPURQMw42Uq7nJ6OKCS1JOAsrMmFMgVFlQ6Idx09sH0gUmRJSzA3Wa+WIoBLH9vCyxSdwubUpLuFd0o42wEwK98ikB7Nh5maSkpMePH1MUtXz58tu3b78qBr40Eg6CI9D1ibV4IN7/2KDgIQNalQuQgXGP9Zb4qRzpAABzAQC0IYoq/DteeT2QZrBaVjM1RukShjzgBPO9j4TBvDJXjyvqc1YmtFbSGopIvaEnh+38PMEJBcAerf49AY/bkq7zVprZ/9hI0cVLp0YrczDawH++4jLCl5ZjBbb3uO8eCGYxlhRbE8LdQG0v1JTRmr0FUy4CcJm7Q2vG13jj58xpPCq+qYyLiwsPDzeZTBcvXnR3d3d2dr5582YTa9awFJjpzbmfMZYs1O1LzDHjd8MhCmGfu2GFaC3usaacXwYroJU5NqmchIuqU5uT//eoojLAduy80hw8eHDGjBnt27e/e/cuiqLz58/ftGlTcytVa2RsSF5Ll7oMHZWtr8C1DRZ0hIVdrFmbAQAAMETKEsz9y+VX6fjneVFqiOmRLnFklPvWQJY/NyE8ii7lRpdjybykPm5higjaUoWERoIBYHKeKpuiAAAUAJ+rNTcslqbO/14dDAMMVrqIYGwvGgDd8/cGksGy15oedjU/HW5+OtzybII5ZrT56XDz03DTg7aUtgIXiqqBBR0RWTgAEOYyv+QFYQqYG4SWWsh55aj4CX7GjBkKhQLDsNWrVy9atIggiE8++eTq1ZaYTL8KnqqsH54v9mfRWugii/8ZdS+z6nFrHPbhb+AiJhYGqQuZVtLB5Q7ktA3SXy5/Q9Ne2PVQ1u5EY+wPwYeaQns7dpqKbdu2RUZG9ujRY9u2be7u7ocPH540adLHH3/c3HrVjnFBnE7ODWCkaP092vgY5gaTmd8AmMWYExkiEzCm3vxfYSocANexxx4QAAAgAElEQVTqRQAAADA90iUMj3LbGCAe4iAe4pC2IDYhPMrneBvbc3xk5u6RroPbSC6cyXsU7jSu/mrXivF8HgLAxDzVbgf5Nq02i6J2OMjQlvT4DgDAEejjDi+izP94ZvywHb8kLIKxzDMXHWMHnYRYL/4jZP6vZM5PiKgutUlx99XmR91Rh/EQyx0AACiDNX1tC6wAWysqNvB3796Nj4+nKOrevXtnz541mUxr165tYs3qT6Ac+2WIzLbAcz3Lsuyfos4dVkmSuhUZVvoJ5z3E+3Vv99eMDaw/xpY/EPd0lU4rX1rqVN7REEHbOP2TXzP3jFXaQy3tvD7ExMQEBQWVNAMDA9VqdYNI1ul0kZGR0dHRubm5JEk6OzuHhYWNGTNGKKx1RpFqCXbAgx0aQA5VdIXM/gGRDoPYvmTOPoZUI6KetPbGDPGRbLJzZQae1l0lMjeWalLGB1qvvTxUgZO5A1DH6e7fB5TY+GjqQS6R/ZH8847iopVxC7pJe8vxpna1G8Pn0QCMyM3zRrH9ChmnhVn3aoFYrqjjFGv6Wtxne3EXZbCmr2b57qlb+DeEu6BOM4m0VSzf3aAFV4CtFRX/IWQymS2hVUhICI/Hy8rK4vF4FY5syUAAKAWImxBxEyJtHXEIAFepI0s5XyL4I3nDBhZqVRcx5/9Nr4l7/Nn84wZS20Hctb9j+CX1aT2pbQL97dhpGjp37rx582artbi49YEDB9q3b4Dr2rVr15RK5fbt22maDgwMDAkJgWF4165dHh4et2/frr/8urHzoeGjCxrb6+9U87E4U0nz6DMTAABz/hAgAlQ+mt36DAVoQjAwz3m/Drj9qx+aRoaWhK2TdBmxtDmZLrzEEDkQqYVILZGSx3IlMKmZLrxMF10FAAAIuH3lR2Sa83an/5q19z3lTBRCJZjsHfmgw9n7m/7vQAEQRRAOMKymKTVFV39AywNTLqJ012hd8WqrNes7RNSjhnlqKxbo8jGtv0trr9sqwGJuKxpI02aj4if4OXPm9O/fn6bpb775JjY2Njw8fPTo0U2sWcNipYrNOOo0k8zZx3N6qrDcy6cgo9GYm5vr5FS+0h9jJWmD0eZIT9Lk8exfBjqOUBH5DGBEmOTH1G8+9V7d5Cdhx06jsHXr1j59+uzZs0ej0XTr1i0+Pv78+fP1Fztv3ry1a9fOmzevXP/Bgwfnzp1btY0nCGLLli0kWX7POyYmhiTJDRs22JpeXl7vvvsuAMBkMm3dupWiqGr7u/QaruQjBEGcO3eOQjwpQBBpGQqFomvXrn5S1DbeW9a2nXrar/enPHb+tgjzYj+O3qLcG5Hye2F8OszQAAAWin47UNnNlVVa/pTOQquFcO1xFQBgYgoe97vFWrLXvyO05c9Wbh6/jx45OvWDGMybvUW+RZdlOPPnhTPggpeXV/io4cufzX2kvn9+7+Wa6N8g/R6tWj3o/U4WSR0SCRafOz88MKjfxQsCg76x561Pv6IwZucPP6MM+aIf5jCOi9NvTfvt/iQBq2hs+/1X81YO8QZ1kV8Yff2vLxiGkfP5St1YGuKL5G1I1a9Wq/XoX9lZhY4Nfl6gSajYwC9ZsqRz584Wi6V///5JSUnLli2bMmVK0yjUgDxRWcOPquhSz+fe27MBAG8JP9k25f1D3MUjHb6GIJCUlPSygTfHJGr/vOC4Yi4A4Kf073CYNdzpPTNtMpD6NqKO/4v/LMEQ68MLaMKzsWOnsfDx8YmNjT179mxycrKzs/OAAQMaRGxiYuKwYcNe7g8PD692g59hGL1ebzKZyvXbCl9pNMW+Nc7OziXjdTqdxWIp6d92Xx8owzo7lO8PccBCHDCjkX6giU7h8TikTqJ94CsPGujdCwBgNBI6ne6WyilAAXsKbjozLpPG9rXETaHwmab7rDdUJ8SWPABAUFBQN9dJ5eb99WafmT2O0bqbsKAL7s2+M/bujHZ/R13tma82ODiYU2c9JdVW8R5lbnKK5KKHRqux6YPD+CjnSUdy9kN6scVsqfa8GqT/kZsHi6J3Oshok0kZ9aDIZP6r19s9f4t0Npsbdd769LdR/617qR+IR1isEa682/7OqdfjQzQIp47yrbldPP65lRSsKmQ58Wk2XohwAwFZBHJ3cOE3NBq8kc6r0WEq4fTp08OGDRs8eHBiYmJkZGRlw5qdEydOsFisaoc9yCV8tmeVNJNnrElIKMi9rHCQQAcPHnx5PKU3pE5YRJNUniVnWtTwu4XXS38aEb908dOZ9Vfejp0SOByO0Whslqk9PT2/+eab0j1sNrv+YocNGzZ27NicnJzSnSqVaubMmcOGDaubzBr+3hmG+fyfwsinhqrHrL1WtPuhvsKPKP1D411/miyitDeM94MZyjjkcH50PlG1QNOTIdp7rQ/p9AzDmGLHGG75PPL57/aB9Bvjo+LDH1Am6mj2z+8/GrPq2cLSry+fLZwWFX6v8GZNzqtBeGCxmGi6dM9ds4VssukbFEp3x3jH03g/jKFMdRdCM6bY8UTm9wzD0OZkSv+IYRhSdcz06C2GbpQ/TNP83it+gj948OBnn332wQcfbNu2zRY2k5ub+8p51ZaGVzZflSWxv6sazrGIPV3UiYmJL4+HeVzUQWpNzfiR3AQgJjJrd2TWbgAAQRMMoGGA6Mii24X/dRK/1UQnYMdOo5GWlnbgwIGHDx/u2LGjpMRc/dmxY8fUqVOVSqWXl5dMJoMgqKCgICkpqXfv3ocONXooCskAuh7JJ2FeKCLpS2Z8TWmv4h5rAcwBwFDtUWy/A/Q9X03Wj79Ieg0vvID7/WY40toy7JEgTNDqtzYwG+7nMKydqOJNYiXbre7q1pI2ePlwg/aslhYlV1NgfgdUMQkWvAHqUfDz0FOj1fT5WN0w1GEcxPKEWADQZiLtS5b3tlqH1LckKjbwr0fYTGmgsr92+TTlQSH5ptbVyyUlOTm5wkNY/q3MMUkDuo1M1MeWdGrJwmeG6I6ibgAAb659id7O6wAMw9evX58wYUKPHj3++OMPFxeXBhGrUChOnz6dmpr65MmT7OxshmEcHR3DwsKaJtH9wzwCADA+qKoxfbzYQrxS73HMbbk5qgPEC0WkwwAAbBRiIRBjtVJFelQqAnBFHsqoGHOcMSXvuxzdL2pWcDrnrU/kmo1X27dVcCEcBgDwED6P03Ql2/+fgLmvqqcEk5VRk26oy0Rr2hrc+wcAgDVrM8xvDwvrW8y3eanYwDde2ExzAcFlghn5XUVx2qI2fB9P5fUbieVz2hSP6dGJ0uk7ikI7it4o3U8yVrS64jR27Lxa8Hi8Y8eOrVixolOnTseOHWtAyR4eHh4edc8hWiu23NPHFRTHAmTrKIPVUlLZpY8nu6QMfAlVx81DmAL32QGxvW3Ng335+v2/p129iwh4tIWQjBkk6F9BvDXm+T9r/i9OZNpUx0vxqoLtDtJOLFZ9T8xOk4AqF5kfdqL19yDchczZwQ55NWoqVkHFBt4WNvPFF1/Ymg0VNtOMiFiwmP3ijltzJLeD1mScGOClhH8+X8ESPQCAFVBx3mm7dbfzWgJB0Nq1a4ODg/v371/iDfRq0d2N5S0uvqbdz7YqBciAVsVGPVRRwc/2z3iTjAN3c63UACOSF0Uo9Af/oM0Wt90RMJtlzcnPi9iOSMXcTi/nmoXZfvsTtTGpwEmGQHcshN3AvypACB9zW0akfg6z3FHHqcUZb+oKkWKKG3hf9p6z87K6lDBoECo28I0UNtO80AwgaYDCAACAOrIkiboCYYC3K5qdnW00Grlcbg3l5BO5P6Z89YXft42oqx07TUjp2nFjx4718fHZvXt3M+pTZ8IUWNhzQ77xjk7JRwZ6V7UvG51vdeYj3VxZkXpDfy5H8nzVnWSYA3rDJD7vRXI3mjZcveu6Yy3MZgEAMCcHyfgh+iu3Sgw8pf3XmrrS9l5PMwaKPI3+zgJQSjb5t3R0L8/ysYI1hyELTPf8AVNBllxY0JHdunGvzHpSfzzn0ATXWY06S7Ow7b7+XHJx1IDKSJMMcyOTgKA+a+U/KfCrik71ytZMpJjiBt2XT1VqDucCAJrLxlds4F8OmxGJRE2sWf1JLSK/va2z7bxbKKC10DPOFghwCADgwELa9JSkIvBwN5RhmJSUlNJbEiWQOSqaIHD3MluSclzBQXgW2syqh0+HHTsth6FDh5ZudujQoUOHDs2lTH1YdLnwXg5he5+jp7KNVM9Debbme615M8MqzdZVQNNT89R7FTIJDJMMs0CtYQCYKnixWU4bzQCBYc6Lnzwik1DqwpImzAlgzEm413epmMfqgqLFYqEExwBtbvVs7AHQKkdvGMevY64wCBXDgq4QrkQdxpTqZoiUZYi4T91k1pwfUzfE6B87sZTvOAxq7LmamPGtuc9rDYM/4kxFFnpKCA8AgBE/Yiydrc5QaVJNibvTtizzXV/tlZ9IN8cPeeA4z8Nhtqt8qkv8oAe0mVau8WmMs6iaig18yf27UCg0GAxHjhwBAEyfPr3p9GoIZByk//MFOh3BXMuwDPLm2NzpUS82J74oAVJIRQwLA0lJSRUaeHNcsunuY4eFZRLTQgCyZ7mx8xqAYdjWrVtnzZqFYRUsX5cktnuF+LKbqNBcnJRt8qkCfxn6edfinLgKXlXpS+cIBTQDJuapdsll/yssIhiwRS4p7bUD87kwCydSMnDP4lS15sfPSt4DACBEgCjGW/N2K9zWrpaKXVEEAEDm/w7z2n3u3KkQqfsqPUNqaf0dQN8AlpQSR3HGmsuYE+iiK0BZ3xL1VZBiSog1RIcJ2h/J2d9T1g+FX+3y4hbaTDIkDym+bxOzYLFD8bfiRiaBISDYwfZDqKB8HAOYQ5m7zLTpdN7REU7vVTELkW6OH3hfMdfdYbYrAACV476n28YPegAAaHobX/E/zGbRAQAMw+Tk5Dx8+HDo0KGvnIHn41DJAp3KRH93GxodwAEAfKLW9NDBDnPis64HFBn5rdpwNnh6v0nTkpfcYtlBPpoDxwDDgJcSNedashxZDeNsbMdOs5CQkCCTyWxvmluXhkGAQwK8OKiplRgJkmNuwvIxTn/Gm549Lwp3N4fgYbDKVHxP4OeMDc7NC8FYPzlI8Jd+8pJJw/M27BCPGYQ5OZiin+n++s854pOST6miK2T2dgCxkMRZCkRAAAAYK218BmCUl7dD7La8zicFoWLM5WOq4ARgKVk+uwAAgDaZHnaEMAlWD7E1YWvyBn9u649brZgbPX5vxg8z3ec36nSNzf6MH9VE3hKfdVDt68fcLrxqoS1LfP73ZdzC7tJ35LhjZSMTRkRJ3nWyWXcbqBz3PdX2abubvPZCcXiTFh2o2MCfPXu2dHPnzp07duxoEn0aEZJmVCZazoHnigTTTKqvi0ithTRAzp2/n1B4764kOPDlQ1C5BGKxiPTscqv0AIAfUtbPcP/Yg+PdJLrbsdPwbNy4sYpPv//++ybTpDFw5CEOFVWP5WGQ6HloHA5DHBTYmjRgHsKUHEbyaFJLM3KkvA3gvdkekQh1f/2nKyjEPV2d13+KyiUlnyKSfjC/PSzoSheeZwefBxBGJMyEhV0o9QnU+YP6nAhDaWnTM9qSCszJ5qdDIUxGG2MYSgchIqrwfH1Sr1fNv6oLGqt6hd/XAIBJrh/uSP1uhNN7Mrwh6vk0B4mGZ3H6J3xUeLvwaueX85dUafEJmjiSfWCm+3wpJu8jH/x71v4PPRdXNtjxY4+s1YnSsU5s3xeL/DnfpeKebEFPab3OofbUqOrOhAkTHjx40NiqNDZmClxMMQMAPFH0x1MWYKWn37E+dgiT3jxGHT1c2VGcUH9zdPzL/YMdR9PMK1mhwY4dG+znmEymTZs2PXz4kKbp5OTk7du3y+Xy5tau3kAAruiq/Y4ne3Zbvu0VqsC6Klmz2/Knt+E9cbMK2PAJJ4f+HM6UfJWqovor7CBfh4XTnNculM14t7R1t82He0RQ6mMQ7kLm7qZ1dyjtDcaciCkXQaisXucBcxljLMLrCMN8YElFBG8CSwZEUxAqZihjfSRXAQ3oyOzdvRwGCFExAKCTuJsj22VryvpGmq6xYQBzKGvXKOdJE5WzD2ftt9DmcgMGtmKPDqjUz/ps3jEfboAfrzUAoL8iPMWU+EQXxViZvB/TaSNVbrBsgrPrOt/4gffNscWZkbJWJur/1fj82RYRN/UeR/XzMQwTGRlpW8p7dRGz4HaOmI5gAAD5OzOMS5MgGPKfmZB12FGR/vO5pEpdHEXD+jBU+X8hAKCCe0A7dl4pIiIibG9GjBixZcuWOXPm2Jr79u07ceJE8+nVMMwK44nYNS0b+nlBIQBgi0yCQdBHIgEDwIx89RFHea1KpMOCjojwTYAIrZnfQbgTIhtOF55HHetdWhpCMc/1RPICiO3NkPnW7M2A7Y6IulOqY5hrpc+R9WRv+g8QBMa5vNiW/dDjsy+ezYvW3Q8WtGukSRuPawWXYQjuLHkLApAvL/CvvOPDnMqUCVcKKk1Xp7GqL6nPrPQtDpvCIPxdl8m/p+17b/Ekw7XCgoPZfhfbw9wyh0tGOQIA4oc88D3ZtiAyR3tR7XOyLSpthvjqig28QCAoeU9RlNls/u6775pKpUYBhUEnF5aeoNUHslMXx1tHyePVZtdnFv+NPP5o3x+8Z2koSoJU8D9GnSp9lEk0PBNhkqYv5GzHTsNy+fLlrVu3ljQHDhw4f/6rvdsKAPAQ1eJpaQSP24GF28w5padG/5Df7n0npPYl0jH3VeZHbyGS/rQ5jtL8hXuuBw2RNgMR9YA5ARDLnVIdBqgIUFrGEIu5LoHQRlny1ZPaGwX/CFBhRPyS0v0ojO5K27Kx9d7GmLTxMNOmP3IOzfVcYtt6f9dlysq4Bd2kvWu43fB71r7esoGlB7fndy1YkKG/q3Fa4JG3Jf1Zr7t+58JoYxEqk0DPM/5KRjnSZjq2xx22H9f3dLumf3a3UfGsUVFRpZsSiUQqberNgwZHgEPg97y0H1LNo+TvfyFf8406o6NQcN+jHRsEZin12dkSV9fqpZQi3hiTa8ma7PphIylsx07T4ObmdurUqZkzZ9qap06dappsso3K+pvaMAU+oFVVEU0dnHEJGwYAdGEXe7lTeiph2ANKQyquaJg/2kC82uUhh3Bn1Hk2bYxGRH1pwz1E3LvO+pcD9/ifOboPIu5Fqk9gTjOpwsuoYlJDCS8HCqOhwvYUU37lMoAX4lDqecYc3ZuxFrx8OIQK2CFXqtnWbkJO5R5uLWjjxfWN1T/WkdqO4jd7ywYeyT4w22NRtccaKP29ohskQ/6Z+6utJ401csmGVE82lbIlPaz/YHZvneqr1NQZJ/gdM2i9CfceSY4fEUvT3dks2QRn3J3NDRVk8kGuhejYHNn+yxj4BQsWVDH0VXe66ZxmMm5MkU1y3rPKcQyCHO5nDuPgx9/tsj8jZ+0H/KiOSW6VGHhzbCKlLuK9WX5hqoe0b5IxrvEVt2OncYmIiBg5cuSZM2f8/f2fPXt25syZ0qlvXlF0FqbIUo2XTD+vMuafNlCJox5ygvjum/zTF8YlDHvgfbwtwq+djcecPzI97EwXXWEHX6y10pUDsb1QxQSGyMScZpGas7jXNwBqrIdCNsyd57Ws2mEwrx1DqnD3laU7rekRAGY1hnXfeEf3QTs+6yXnx6rJI3Iuqk5Ncv3wkfbevvQfLLQZArAHt9XZ/D/iDTG+vAp8q0vDQ/g7Qo+UNBmKuTH4ns+gvew2ag/Hdmb18Udco2y2QRQDUGcd2ydef6VjwZkrX3QKmS8ShPO4gu6SZJKclqf+VCysyznXmzJ7VK+3042HkgUjwJJi2iyWrJCIZrV1uF1kspgxxswmBVk5z2IrO5CxWHVnr7zcz0G4rQVtGlNlO3YaHYvFIhAIHj58GBwcnJeXFxoa+vjx48GDBze3Xk0NbaASRj5k+3LdNwcAGHL73p8TLEgMf0DpK3DBqQqYjXt9gykXQ+wGDnpGlYuoov8Yay7MDUJEvRpWeB3A3JbR2usMZYRYnrYXYBiq8BLmVv3NQR34LcZYZKl1fcB8S44PL/C65u9DWbsoQHNRfmT2rouq0z68gHwit2QYpTpqvCmp8GXNfJG0lEg3s69qU3Pn6VjGeJevpom+OZ37oV/gjwDZRqSJGGq2ZOIU/sWr+xSyTUW64wZjCklOy1O/L+QP5Javg9A0lLkHfL2dbqBgPrk3WD/9SfygB66n2py/VzDl23xeBkGsdNog+dQ3eWJlB7KDvPNTM2mTuXQeKxsaq/qa5u/BilGNrLsdO40FjuOTJ0++ffv2mjVrmluXZuOc2uAxJoYXLHD73h9AgAHgpNE0+Du/9I9iE0dE+ZxoC9fYXw8AgIj7gEbIMQchAsxtOZHyCSfsZoMLrwMQKsaUi6wpS1lBf9p6iNSlqPJjCKs0RrzpaS1o01rQRksWLn82b5nPeiEqXvZs7ijnSZ5lI5xhQRcIlWKuSyCOb0knQxZYkxYgoh4lPSx3tmiATLsNMnXtcTN5ndL5i4/+uGgcMEtz+C/lF8+4bSMBjFMarSeC7FXIJuaprQyzQCQYU9ckhvWn4m/t5cuXR4wYUdIcOHDg5cuvfF2d+AJyHQP7/BFmuFN0qd8dORtRPjKxzfRdv1bS7vK4uEoX2yEMw308zE8qCJbjIrxzeccJ+pWszGHHDgAAgqAdO3YsXbo0ISGBIAjqOc2tV12IuKGddKrA9vonzbLnkaGk+VtMVRFlUQUmVaIB6yS0Wfc1uQW/GQwMDPE7iSzJppdDoZoYa6ZFtTcTAIAqxrND/oFYns2rTwmo43SGVFGaMwAAqugf2hSHObbErPW/Z+3vKe3ryHLhINyhjmMiM3cxoMxiAG24x5AaImMtmbXpxSt1KUMbKe1125g8ImdL2nqPQ625vSVFcwaNKDyer3+ayw5NmRHntHAvJ2wdxOGbHsXiXq7PE6MxDACs2rtqNiAV7+K8lk43XmJ0XBBXEMC9uMu71/RE11HPAA4v/7PV17hr2ETHH+dcr+JYTlggkZDK7RBSrp8Fs1f7b8Jhe7UoO68wY8aMMRqNe/bsKd3JMLVeDm12xgZys56vqO99ZPAUo73ci3+bflUGKS32lX93NIAaE0czzCnE2nd+8ux9wYX52VlrknxPNU+AUwlEhjl+wH2aoIkUs8sqb5gT0IzKlAdCMM8IIvFjjqinNfVz3MO2Ad8wUDT45anBZC3+HhqtzMFoAx+DAAAwDI3y50hqtqySYkp8oo9a518cJ9JD1vdf9fl7RTc6lKoDjkgHw/y2DKlBHMaj8tEAAFp3xxL3HoQpMKcZtjG/Ze2N0z85U3D+0MaOk+aQ8r3hXw9dnfrLEmH4KVTBkOoQ473LRX9cUCyemUKSU/PUc4WCzmzW1Dw1ACCcV9NiZg1LxQb+tXS6EeDQuwFcAMDkYUqWgJ/52TPFHHe2E+qGhskOzU+O0hIEgeMVOzoKh/QCZMV38RLs1c4QYMdObGx5BxSVStUsmtQTLzHq9Twe6Uyi2UeCvll5KdjSQAAsbOf43W8AHhYTSjJuEX45U59AKOR3oT07oNnWV8Fz6y6b4uIw3TV+6APGSivX+VZ/WBOCCLvD3EDzk8EQ5oxI+jWgZJJhVEaafH6fSQOgIxiquMkYrYykBtW+GMBEZu4a5TSRgxSbWAhA45QzdqR9FypoX+rZDMY91luevWdNW4lKBwGYTaQuBQgfc/3cVnUmRv8ow5Sy2HvtuJyU3kKm/5H2KeMgjnWycPwd1sSTpmfTqcvnUEeZ05fzVC6Kqbmqj0SCETwuAGC3g2xavpoFQQOaYxu+YgM/ePDghw8f/vLLL5mZmaGhoRs2bPDz82tizRqDf9IsPd1ZCgQBfaSiPl1jutw60DFQ2iowUAlZrdbExMTAwIqdKiEEARVFydvYnLxupPMEJfuVX+Sw8/8TR0fHqKgotVptaxoMhilTphQUVBAB9XrDTbYAAEgcNt/VQhwYohlLoqkZDXyJdXda5AkA8D3RNn7og8zP41uajcc91pof98SDLzSsWBYCLez0IiPLH8+MH7bjKypKP1wFD4puJRqfCVHxI9290v16UveP+lxfhxd1FGFBR0TcgzY+sWZtgljuDFkAYXJUPhIAQDN0ZObusS7T3Die7+E3uKZYWPa+V2S7ouMrPCbMsUjGSCZ+ViIHoahVUlF3dvHdRysM3a+Q5VWUGLEJqDTQIiAg4PVzupl7XnNniiMHfZ6J2pWNZRJQkE8rJQNBICYmpjIDXzV+/KAEQ6zdwNt5RVm5cuX69es5HA6KohKJJDExcenSpc2tVJPCAPDT0bSQRckBf7Tdz5i8l6X1PNcON9CJI6PcQaBokBwA8Ge8qbcHm483+pYqwTBPCGuwmokfcN9hlqviI3cTwyRYyRAx5nO8Tfyg+9CqRJeVLagKBsRuxWkf34CL8w2IDy9wtnsF8e4dRG94ccvfJ2Huq82P3iSzdwIYAwyF++y0xftdVp8VoKK2os4AgMlOQz+PndND1seT4y0eOcaamcFRlHHQViCIouzToAeKejRTHb4y0zZB+UidThcZGRkdHZ2bm0uSpLOzc1hY2JgxY4TCpggTFLJgrYXmoMV/fdyNfT9Bl/eW4m0Gd5LBMTExVRxrfhqvv3RD/lEFySX6O4Q3irp27DQJO3fuPH36tEKhWL169ZEjRzZv3kwQRHMrVV9GBXBr/rT3/ZP8t2Ykep0Ik3cQLQCiL35lHyNNe33lnrtaJ4x6GBz9BubM2v3Q4CNBW8ur2Y9PspIPCGJkqT3XexaikKZ7vxSDUxkGhlmo1nwSzbhqrMI+MiPDzMpXt8HxEBxDpZigh1R7Ud2iDDwAoGVadwCAEBV1FL9Zw8EQ7ow6vU8WnIAgGOaGwvz2AAADpT+Ve/gT71W2MVyEF+40NjJzl60qHaasPltOM1LmBz/4PFsAACAASURBVJCQkDB+/Hjbm5ep/2TXrl1TKpXbt2+naTowMDAkJASG4V27dnl4eNy+fbv+8qtFyIJKR1Li7mwo3RRFWI2Uk49bNQYec3U23n1cYV56AICFNutJXQOra8dOk1BYWBgaGhocHBwfHw8AmDFjxvbt25tbqfrS1hGrIsF4Ofw9+bKpLuovkyg9BQOwWioO53EpLZm1Jkn2njPmVAvrJYLhnVr9Lq3e1rxtscxTFYheKkVdBRIY3qeQfRMMpX/lFTf4wfJrmZ4oulAsBABkrUnS/VPgc7xtzaVVyAK15rjhRVhBGkkOycnT0i26elY3N1YTLJ9gLvMApWUsGZj7ClvPHzmHOonfdGV7lIzpLu1rpk33im40tjL1p8wTvIeHR7k3AACKomAYhhrC13/evHlr166dN29euf6DBw/OnTu3CWy8EIe1xIsvMe7O5t8pzCIphOvn6/EkqkoDjwj5mJOD5VkSO6iCDbCnuoeX1WcXtfqywXW2Y6exCQwM/PXXX+fNm2e1WtPS0miazs/Pb26lmpRBPA741j990bOEYQ98/myL8JFhFJ4QHsUJ5rtvCqhVWjYZAv+ikE/OV5GA6chiLVRpvpVJOtQyTakHiu5TyCb3VHdcqhg1KSnsVDtYCrLWJBWdzvc93Q6V1der/2ORYGqe2sIwY/i8TJKanq+eJuALa3MX0vR83UvcFNPAbNzre4ZU2aL5DZT+H/U5ASp8qL1bepSRMpzJPVraD79lUvHOQFxc3OLFiyMjI69duzZ58mSKoo4fP96lS30LDycmJg4bNuzl/vDw8I8//riewmvC5BCuu/DFKeNubFamJZMihYp2fh4nfj0fS9M0XPm3nNM+2HTvSYUGPkTYLt5YaS48O3ZaMuvWrRs+fHi/fv2mTZvWoUMHBEEq/J2+5kDA7bmNb3UgJGniY04wP/UTr+ik4tKiRRb6WgaRWkQBAGAIdFHiYlbF1woZAu93kI/Jy9+p1W+VS0sS3dcKBYI4IsjlfoIeKJ7x4VHcDaPNtM+xAJj9hDY8VxkV1y0m3hNF9ypkU/PUhTR9xGCcJuCPq30yFkvcFEAVVfABzGX5/9xyctHXltIVBHgI/6vAn15Oyw8AYMPNk5yuVlRs4GfMmKFQKDAMW7169aJFiwiC+OSTT65evVrPyXr27LlkyZKNGzc6Or5IdaRWq5cuXdq9e/d6Cq8Jg7zL/Es4oQKXhR75FM2Rtgnz5xiNBWlpaZ6enpUdzu3SxvDPrQo/QiHsXefJDautHTtNQ79+/VQqFYZhCxcuDAoK0mg07777bnMr1RxAwO1b/7T5sdGh1+WTXVy/9d/yT6H5eZyW1sJcyzQL8WKj7shD2jpW+jCQQpImihEjcBRB1MHAmxjm/fwCXwxdLxOvCojZuvZTa54DzBJSajZVHOsAGCILYrditz5b69MEAADgiaLrZeLpeer+XHYdrDsAAEAIgLmo08zSfWTefsBYX13r/jJSrHZp2h8T1h1a3dcyCfv5svdenZ5gwGwhvxG0q4aKDfzdu3fj4+Mpirp3797Zs2dNJtPatWvrP9mOHTumTp2qVCq9vLxkMhkEQQUFBUlJSb179z506FD95VdLgobEEchdWLwzB7NhRkPJaViN+wS2QgEAMTExVRh43N0FnzS8Cvn/FVzsKumJNloRCDt2GpAqikvdvXv3VS8uVUcg4L4xQDxMIewlBVCZZeGhR1SLOwurdbIDANyzEB+rCr6VS3wxbHK+CgDwvlBQ7VElWBhmZr7aC0VXScVkqnn+NO3NVWM8Aq3URzM4rfnumwMABABtMT16oz714DNJanlB4fsiwVG98Te9oQ7pVHGPNeZH3WHP9RDLzdbDWPPoov/YwefqrNVrQBCO8WB4Zr76JwcZF4L26vS/6Y37Fc2TLqViUySTyVJTU+/duxcSEsLj8RITE3m8BggGVSgUp0+fTk1NffLkSXZ2NsMwjo6OYWFhNUyTl5aWRpJkuc7c3Nyap9w6nWiCADSvw4s7qdzvU4MC3NMdXXx4NJ8LxcTEDBgwoAoJZK6q6M+L1owcRCYRDurJ8vEo/entwqtsmFNzp007dpoR9vNQXY1Gs2PHjp49e4aEhKSmpp47d2758uXNq1tzAgHh23Wvjh1ntc5TFXwnl3RmsQAAexxkk/LUcgQZVeNcZmaG6cVhTxXwyVRz3KD7yvkesiFreNFdhb9OSxyrT5sX6745wJr9A8wNrnPJmUySmpKvsq3MD+ZybNnWamvjIdwFdZpBpH3J8t1t67GmfYk6ToLYDebhfzwn0gF3fFP6dkMJbAIQAP4nFS8rKJydr36Lwz6mN+5XyBwrT6PSqFRs4OfMmdO/f3+apr/55pvY2Njw8PDRo0c31JQeHh4lTnxGo9Hf3z89Pb3ao3Q63cCBA00mU7l+g8FQ87zZvT3YZqrM3QDLg+2XQ2lpoCcU/h6aqh3prVm5OSs2cru0FY8dbM3Mzftqh/z98Zx2rUsGTFDOQuyP73ZeEV7v4lLNhSOC7FXI/J5HGisQ5BeFvKg2DuoiGJ4u4BOp5rj+95w+9ZRPUwIASLdlZP5yn+OnE4ZFZX1xUzLsR3bw+Torua6waJZQMJrHBQB4ouhuRHhz3OPcT70du9fuQRNzmW962JnWXoeFb9CGKKrwMrvNnTprVY4sc/pl1RkYgtuIOvGQZljfrjM2Gz8mV7WtSHfcyaG5rDuozMAvWbKkc+fOFoulf//+SUlJy5YtmzJlSv0nS05OPnDgQOkegiAyMjJWrVoFAFi5cmUlxwEAgEAgiI6Ofrn/5MmTNb/5CHYov7zm/Hmrma3YLA4rHffx90yo2sAX/nZGPKq/JvKUZNxgdpAPpnRU7/xNWcrAO7JcaqiJHTsth8uXL2/durWkOXDgwPnz5zejPi0TbwkqrMSrrjQiGC4XFCdDYBlSCwd1DU3v0+mnZ9G0nuK2EwIA4qzWm5yh7zJ7geUENywYd1mOOk6G2K1qewolbJW/WKIg1VZL+KM3Avm5k55yDwYL3pLUQhDMxt1XEqlL2cGXiZSlmPtKCKnFZkTV/Jq1Z6jT2FxL1vGcyPeUM6s/oCVxQKfX0fTAImQlrPnRWc5tppIzlX7tTCbT9u3bhwwZAgDg8XhIQ9yDIAjy888/R0REREVFRUdHR0dHP336FABge19/+dWiI5hbWWUyeMBCxBprhADgy9sFeFYTCk+kZrJD/NnBvsb7TwAA7EBvMk/NlM3/E2+IOZn7e2Mob8dOI2ErLlXSfD2KSzU43/cWu9U4sL4+8CEolrB+6ce47WqdOCIq5lbBjPwCJxTH3debHi+jCq7yOjxGXRrmDowqJBPCHwjfljp+4uH1c3DypGjdFU2tJCCy4QDmWuImAIZAHcY0iFYAgCjtbbU1v5esf7jTuDuF1zLMqQ0luQmw7bvvTEbH9H46YmHGB9kqYzOVbqrYwB88eHDGjBnt27e/e/cuiqLz58/ftGlT/Sdzd3ePioqaMGFCXl7e+vXrDx8+/PPPPwMADh8+fPjw4frLr5ZYtfX7O2XS0Zge6lP3Z36kKhAp2of6cwoKCrKzsys7HJGISHUht2Oo6c4jAABVpIfZLKhs1j9HlssVdd2XzuzYaXoiIiLmzp07fPjwJUuWDB8+/IMPPli3bl1zK/X/FwyCfpBLzQyzqgMMbfHLG/N4RTLcl83OWiMyxQUq5izHPL9skAdlqpCMH3Jf0F3CCRPEvnFbvS/L62Bw8pTa2ngI94ygCi/gHhFVPDHWCpIhf8/aN85lOgIhPIQ/xHF0ZObuBpHcBDwiiN/1xp3JWOG4aI8drVvT8Ij5aT+ptc2iTMX/j23btkVGRq5YsQIA4O7ufvjw4Y0bNzbIfDweb9euXQsXLnz77bd37tzZxCUpRSy40FJmMwx3Z0Op5gcEAXH8W/vgAIDHjx9Xdji/RyfNweNYK1fTo1iqSKf+KZLfo1O5MUJUtD7wx8ZQ3o6dRsJWXCo4ODgvLy80NPTx48eDBw9ubqX+X4NB0CaZpICi3gujiW98nCbGpkx/YrhTJHl3I+owtkEelBmKiRt4X9BTym0vzPw8wf9SB2suodqR6bmndfKEx6Zofc1Fwbw2nDZRsKD8xbDOXMg/6cRyDRYUJ+zrJRugI4seFFUcotzSCMXxX1NwzbjHHj8FiYc6eP8cEgzQIfPTGGszPMRXbOBjYmKCgoJKmoGBgSWVphqEkSNHXr9+/bfffhs+vKqoswZHxIK0ljJ/ZdyNzWRYjDRjYnk6iEkOC6pis4DfszOvW4fcLzZBKJY5dxUiE4vHDXl5GAphRsrwcr8dOy0Ts9l869YtsVjcunVroVB48uTJb7/9trmV+v9OIkkmkaQvhp7uxVVuCiA1Vp8TbVGpB97q+waJMocQiBPA015SZ3wa73OiDbe90Pv3MFJjzVqWgIhQtAbRgGWksVzrr5INLVn0V/4f77pMKemBIXiccvqvWXtIpgHqoTQ2hptFqWMfefwUJOovBwBAONzq5xCIoJOnRje9ja/Yya5z586bN2/+4osvbM0DBw60b9++YSdWKpUXLlzYsmWLk5NTw0quAiELLir7BI+5sKz5hAeDpFNAaJX7uBdW8QQPABCFvyMc8jalKkCkIqiikjw2fkz9uo98SKiwgf9oduw0BpMmTbp48WKfPn1wvHYZVe00ErFW64x89VKxqC+HPV+tWf0G+u2QNg2+/y8cKCs8mc8J47G8uAAAmAMLe8uy1iYKe0pRefXfBKrwEqAqKsCBcBFx3zpr9bf6rIkyfZ+0qly/isi7W3iji6QpUqLVh5SZTxRz3G3W3QaEw567Wz8Juq45kisd13T2DlRm4Ldu3dqnT589e/ZoNJpu3brFx8efP9/w+8oQBL2cl75R4aDQki5lytZBKIQ54oEqKlVGBrP8Aj2Tq3X3gxAYdawmt1E/h2FF1tr5qtix01ycOXPm+vXroaGhza2IHQAAUFP0zHz1FxJxXw4bAPC9TPKRSrNOU7RCImrAWf6PvfuMj6LqGgB+7rTtPb13IAFCB1GKgEpROoJijQUUxcoj6KsgKKJYwELvKIqIqIAiiCAdpEPoCelts5vtbdr7ITFCSEghJiG5/99+2J2dcnZTzsyde+8ReTH7pYuhH8Y7D1rSx52K+S65eEWucWl2q62dLw055thXoupbzWQAvoypiJAg2XVTd4ueNJGzyDqeqnMzw+CAkT11lY/vN9D+ddtnQ4pcmpj+0BlFV7Xq7rIvUPQJGU+nKnvpdKMDb75tvas8wcfFxV24cOG33367evVqcHDwoEGDNJr6/N1qRI+2rTjdBBMhiy3kM2P5nv5d2sTs2LL2HM/z1Y4acOw6xESFMdGVN0yV3z3CsKZPoVCEhoY2dhRYGS1JrPT3i6PL/jkzCH3pp8viajrbRw0hEsVuSE4ffyZqZZJ5Tf6Fu46IrBD7Q3LmhPP+E8Kqze4AwES+y2a9K4lbAqi8LVPwnBnARLx7bXYXnG7rpu2eC2kEQ8t7dFQN6Ak3rWpDI8afaehEWI+UPbQx37ZLf+hM9Iok1d160SekP3oGkUT06raIbujBctd90aIorlu3btKkSe+///7Vq1eHDx/evXt3u92+ePHiDh06NHBk/5E/M71u7robIaGz4vQdNRkcJ9d37NJW6XK5Sotm3pzgcNm37bnJCl7Bc9x66FbDxbD/3rvvvvvMM89cuXLF4/F4/9HYQbVcJEB5di9FIxRL1/8MWsqe2phv2mU8map/LFg/Nih2fXLmhPOqXtrQ9yupp1VJnLrBSBLOFa4sX8IVrQGCIQ3Dy5eIPrbg7c8Ej1f/yHD10AHOfcdMy5r/KGJlD23MN+2uPplq/d2UPr7RsjtUSPDvvPPO+PHj9+zZ89dff/Xv33/GjBl33nnnvHnztm3b1rNnU6+LV0MLjtsvmCr21Ig/4WJFkZAntYunAODUqVPV7kfePdn192mRr3KCKkEUVmV/ZeVwQz3W1E2bNu3nn3+Oj4+XyWTSfzR2UFhDUPbURq9um/FkqrS14upTqeq79TXM7qXoyNls7sciZwIAkbezOR8yUR9ce/nu3HuUCg4wPP2gpHWMrEObwLeecx09wxXVZ5ftpknZUxuzrt3Vx84gutGyO1Rool+5cuXatWsfeeQRAFi/fv24ceM2bdo0fPjwKra9LaW0V0aqr/vUnotO5Z6SuQMTATQaBa9SoJMnT44dW81AFCrAQAX6ec5elCW3qXQFGSmfFDVVRtR0AmoMayxXrlypsKS4uLhRIsEanqq3Lnp127TRpwKeCw95t3bTyBOyBNIwgs2ew0TPZXM+JLUDCcV1dyd9WbnSxLjyl0jCSGIjfJl5VCMVX7l1dkFQXX+L4cYlpZQ9tYnHetBBEkQ1Wm2961JdXl5e3759S5+X1m8dMmRIw8f0nxocW/HSRBIjM63OY0WRRoRbDE+KKTl58mRNdqXs08196kJVCR4AWimTqnoLw5oOg8Fw8uTJ8qGwTqfziSeeMJvNjRsV1mBUvXVtL9xJ6Ws3NK4UHTbNc6o7r+nDG7+TJh+o8C5p0HHG667XuSIz5V+b2XCbmOeKzX2l0qf/qf26x+N502zZFRxIVzYZLRPWyC1h1yV4URTpf4Z+lQ6YoaseCXabumTmACBB/+8HV3TVhH4QP9lUMlGtDFMnt41L3XKwRgledV+vmzTRlzpU8peTd/T3a27nSVhzMn369Dlz5shkMoqidDpdWlratGnTGjsorEHVLbsDAKK0dOgU76XH6ch3ER1Q4V1Fjw75b34iS24j65go8oJ14zZEU0zEbVyzY75B/7ixmANxolq11+N902z5yk9faXZvClpc6bNdmR6LV3yjx78TPXIFsxH38Sf/NFLO/59sPnhch3QAQAdPoiPfq3JfCCGqms72kfLYpZmf4QSPNWVLly7dunVrQEDAzJkzf/jhh88//9zn81W/GYYBAAAV+ITIFdNBz1byVoDB/9UU09L1wudrRJaVJMX7T3nm5r3omzgDSaz293vcWJzBcfs83q/89MlNePaIign+iy++UKlUAOB0OgHgww8/LH/rjTfeaMjI/iM6GZFuva6TnSgKAMgL/j6a0QDr9RTlF/FBgX4MUSJC9f/mBLeHkFXZDhMsCXsnAU8KhjVpFoulffv2fn5+peNHnn766fbt27/++uuNHRd2m0AUHTa1qjeliXGhn70l2J2IoZGk6ebCmjOQxHNq9Rtm82iFvClnd6jQi/6uu+7666+/tmzZsmXLll27dt11111brtFYIdYvg4wwu68bUUoZhgOIJC9+7T+bivkMgHhhjsvj5QCAMlRXiFYUcyfNEJwVq9RXUOTNF8RaFITGsIbUpk2b7777jiAIlmWzsrKKioqMRmNjB4U1K4RK0TyyOwDs9Xg/sFgW+BmOen2LbJXN5ddkXHcFv3fv3saKo8HopaTZfV2uJRTtPJf7SuP/8vkKKN0zPlEfE+ZQyWykdgCh7FrN7hCStIlzHT6p7HfHTdbaWPB1G2W7voaBtx4/htW72bNnjxgx4r777ktJSenSpQtJksOGDWvsoDCsKdrr8U4zl5S2zCf5+z1uLAaAiep6KO73X7iN74XUTSs99VSy8tolJRsL895/UuSoiYXTvbyHkLeb/YKM44CJ+aImO1T26eb468jN1xkaOFZGKuoeNIb9l+67777i4uKYmJhXX3111apVH3/88fLlt011TgxrSL+53Av+ue9uIIkV/oYTXh/bSOXeq9XiErycRteOlCvZVJQz5TKQBtP60QzylOyYopD6ZDKYv86bZ6zR3JCyTklsTgFXeLNxw6HSiO7aXrcaOob9NzZu3CiXy2maJghi8ODB48eP/+mnnxo7KAyDLHe60VfY2FFcZ7Ze2/6a++4BJLnY34B70Tchv1x2D4mTkQhKNhXlvHZJ1eeYbvivbIEHiaRa841gAyRC10RSuPIgL/sfqa+mrRJRpP6JUTUpbL8+b+WIoPEM0UxuRGHNwPHjx1mWffbZZ8PC/q2qYLVaU1JSxoyprgMKhv2XfILvi4wP9LTf1LjZqD4q5LZALTHBf3jI3iWYkf9pynn9EuVPsbFxVPApSfQ855lTspjFICJBIJf/JVve8SKSRNRkh4peXWqyWrGv6LBlTy/9gFsLH8PqzcSJE41Go9VqHTdu3LXLJ02a1FghYVip340/Rcvijb7Cvy37u2nvauxwbkstMcG/2VNtkBHm8y7OxmqGGK681uF42sjel/7Sdv7Ym35QMDnZUNt9Pb27TsiH31mfReGeipiMz0OxJuXIkSMA0Ldv3927dzd2LFjT4uVFCdlo/69KWNOO4i3vxH9sYc2LMj9OVneRELg+Qq21uHvwADAkViohEZvvYQIYxz6rrcC7Xvcyo9t+Yff+A59NPTP/Hasxelhnx+sfF/F8TUs08mar/fdqxiBICZmEkLp51y1/AgyrT+XZPSMjIz09vVFjwZoEs1sY9H1j1iPYkL+6n2GQHxMQp2gdp2i9zYg7hdRFS0zwxwt8mVYu6PUoIBAdwiSMOj/AZTic8Wgw9b4RaTm7Rh1tvpyB0jLt586dq+E+kYQuWbdZsDtvvpqbd0278LyTd9zyh8CwejBv3rykpLKKCbNmzYqOjo6Nje3Tpw8uNtPCsYLo4RqtZ3ia8+Ilx7lBASNKX44NeXJn8a8mH56bodZaYoL/Nd3z3Xk3GSKN/62TL9NDBTN3P3JFvrg/+NuS9Psy15k0lFOvVcA/DZg1QSjk8s5Jjj1/33w1GSm/z3+Y2Yf/e2KNb8GCBZ9//vmbb74JAFeuXHnvvfeWL19eUFCgUqlmzJjR2NFhLZQI4rq8ZaODHytvk9fRhv6GwT/kr2ncwG5HLTHBG2TEpkvui2aWCZPG/9aJzfJ4/KlsvaR4wWPal9f2EGebwt8L8XPLpejw4cM1363y3rvsv++F6rrTDwoYES6LuqUPgGH14bvvvluyZMn48eMB4Ntvv+3QoUNKSkpgYOCMGTO2bt3a2NFhLdTBkt35nhwza/y16Mfyhwji39b9ac6LjR3dbaYldrLTSwlOKMvDTJhU+KW9cfCJEFHwmDo4JbFe5H2W7bmBjOnQylzzK3gAkLaOJWQSX3Z+tbWS7JztkOWve/weAAARxMvOcwkKXFgWa2gnT55s37596fM//vhj5MiRpc+DgoIKC5vW4GOsAZwxsi/uKCl9zotisUvsu66o9CVDoJ9G+8kbpK65gQ7o5zfIxVe83TnQf7iUlDVAAM1JS0zwBhnh9IlWb9mEtaYg+qsNMcOl8h6PXDKxn34awikR8ul79kg+Pf+bsw6HQ6lU3nyH5YLef63a+nIAICEk24p+aqfqFCQJPWDetSL7i2lxH8QpWtf9I2FY7Wm12lOnTt1zzz1Wq/XgwYOffFJWFenq1auxsbGNGxvW8Nr602sfMIAIAFDs4idut6y931D6loxGDZPdAaCVMqmVsvoLHjbnA874faVvSWK/ItQ96zuu21ILSvAuVmQFEQAS9BQriH/ne5P8aAAw+fhhEZon1cqrCYqQdElJmGyUXOaALv176D9dk3P06NG+ffvW8BA1ye4AwBCS/4v/SENpPYL7x4Jv7tD1XZe37O34uXgQHdaQhg4dOmfOHIVCsXjx4ri4uE6dOgGA0+mcMWNGv379Gjs6rKEhgHBV2X8whgQSQbi6Rv/QGgWp7sMVLJckbUHXDJ/j7X+zWdMJZYdGDKxJaSn34EWAoT8U373OePc64/CNJhFgyUl36cvZm+yxFhoApK3lsivugXLpZI0qUX9Hp9Y8AOzbt6+WRxK54pJq19LRBgKRmwrWBUlCDln+EkVxv/nPOn0yDKuj9957T6lU9unT59ChQwsWLCAIYtu2bWFhYTab7YMPPrj1/YuiuGLFiqFDhw4fPvy3334rX56fn//AAw/c+v6xloxQ9yQ0vXnzZiSJ+ucRyRUspiPeBULe2NE1FS3lCh4B/PGQf/nLuEX5kzornu94Xdu7LElp+rZgmjYGAJAkSsLQoQFEbSvs8VZH/pQPwxbNrLY24iVn6h/GLTra0F3bK9+bs7Hg686aO2Qk/tXEGohWq/355599Ph/zz9zabdq0+fHHH3v37k2S9XDp9v7778+fP3/ixIlms3ncuHErVqwYNWoUALhcrmZTfroZa/rNiUzkLM/pPpTfQ0gSBgCc8VsARPmNbuy4mpCWkuABYM1Zp5sVAUAEEAEO5XrL/4cNipVFqElZe5VvzlUTLzhFIYKiSFWXbm3zdxw4wHEcRdX0iyK1KknrGMfev1UD7rz5mtuNvwRIggKYoKcjXp516fVgadjWoh9GBz9W90+IYbXHXFM5IzIyMjIysr72vGTJkg0bNpTe4Ro1atTQoUPbtm3bqlWr+to/9t8JUJBf3qtr7CiqgZhQKjCFzZ7JxC0B3slmvydJWHs7nJk0nJbSRC8AzD/qmH/MMf+Y4/NjDgA4nM+Wvpx/zLE32wsAkmhZq11dD3i98612AJAZ7rz3Tn+Hw3Hy5MlaHUs1qI/9tz03X+e843SmO83JO8eHPosAPRT6dKE3b695R6E3r64fEcOaFrvdHh8fX/q8X79+zz333KRJkwRBaNyosJpAAB0D6caOonp06Ku8/ZBgP8jmfkxq7iaUnRs7oqalpSR4AmDvIwEHHy17IIBJnRSlz488Fjg+qaxhPOf1iwlXfKk+FgAIVddeXWQAsGdPNdm6Alm7BBBFz5kqh2wKorAudxkCIkYef9L699y0d/I82SpSIyXkG/JX38KnxLAmpGvXrrNmzWJZtvTlzJkz8/LypkyZwnFc4waGNR+ElA5/25f+Kle0lg5/u7GjaXJaUBO9nELwz0gPmkAqhtBIKp7fiJyoO+40DkB2QVApu4b7OxQy9Oeff7766qu1OBJCfi8/QSiqvJsugBAiDT9lO9qKapvnzc72Z7dKPgAAIABJREFUZEjskmBJ6HHb4Q5Mt9p/MgxrihYuXNi3b99169bNmzcvJSVFJpP98ssvgwcPXrVqVbXb2u32e+6558ZTAavVis8PsGtRfqO5wuWU/1jEBDV2LE1OC0rw1+JBvGiu5N+EvJOay/O0YdSpPraHVArSpG5tzbt37/Z6vRKJpOb7v/lcNyQiTT5jJ02P9qrOAJCgTKIQhQBZOYuTs9f2s2BY0xQbG5uWlnb48OGgoLL/vHFxcWfPnt26devp06dvvq1KpVqxYoXb7a6wfM+ePVOnTv1PwsVuV0ia+Aug2+CGQsNroQleShK+ykop+D8T5svxPDX29NVXQnoMDZP53T3y3iu7/s46fPhw79696+vonMgGSIJ5kTtqPVC+0MHZVZRaTtZ0Uh0Ma/oYhunVq1f5y/79++/cuXPEiBEjRoyodtvExMQbF+bl5SGEe1Fh10PVDFlqsVpogn+2gyLXUUkpWF+uJzX5gOShgIgX0m1ymaLrnXd3/xoAduzYUYcEXzjrS/0zY+kg/wrLacQ8G/HKtUtEEN84P/H+wNFtlO1rexQMu10cOHCg+pUwDKsnLaWTXQVt/ekiZ8UEzxb6rgw7ScjJoDaqZZ+GZjyV6jwYF+FnlUnQjh076nAUSetY68bfa7ImAjQp6n9KSl2Ho2AYhmHYjVpogu8azDzb4brGcLbQd3nwcf3YIDqAsc1Mn7DQHL26XcaEq8Al9e0qPXr0qNlsru1R1EP6uo+eZfNrVMY4UhYbLo2q7SEw7DaycOHCxg4Bw1qQFprgFTTqHvLvbRuREy/dd0w3JlDwCryFMzweEtpenTcrLXpVu5Lv20wY0orn+d27d9f2KIRcphrU27ppe803+fzq7BPWWtSoxbDbyBNPPNHYIWC3q1E/Ftu8eBKF2mmhCR4A1px1ltaeAQBEIeUdGtOaPOvmorC5CZ4LLvKjOHOiPPO5VG92ty5d7ABQt1Z69ZC7mbBaDN64P3D0VdflOhwIwzCsGctz8J5K+k1hN9NyE/zXZ11Ztn9/X+hACe/gCQWl6KZxHbcVC/xhlcDbBcHSSqUQI4KIuiV4QiFTD+1f8/Vj5Akjgx+pw4EwDMMw7FotN8HP6q0J+6c2osiJpm/yQ6ZFy5KVGSmp8g4q3eyshC2WsO/aulOdJOo9rL82LS0tPT29YWI7Zj142FK7IjcYhmEYdq2Wm+C7hzASsmxALaJQwm+dCudnKbqouRhJzmW7eXPRnx+FZzyVGvF5m79C7h7yVCeoays9ALA5BeaVP9R8/RBJ+Pd5q0SoZKQ+hmFYS+BixSe3mh/bUvaweIXJOyzlLyudqQyroKHHwdvt9m+//fbs2bOFhYUcxwUHBycnJ48dO1atbugRYmeMbIlH6B1eNj+dJE4ev6Xj5ftPBP9ftNHDn7b6RryYmTEtYv9gxUFn94WSqTQFW7dunTBhQh2ORQUaXEdOK+7oJGkdU5P1g6VhH7ZZhHBZJAzDWioZjV7orPT8MyNZqtH3aFu5VoIAgCJQtKYeKho3ew16Bb9///7Q0NBFixYJgtCmTZt27doRBLFs2bLIyMgjR440ZCQAcNnM/XL5uokwJXHyuM0d82alx+olSbvsP0wxhHWc2Cd96FLzCzSJDq1RTxmx13W6v/fsvZ4LtSs5jGhaN36oafn3INb0opxCtE/wHiqpXZ0bDMOw5gEBdA5i7gyTlD4YEnUNLnvZPYRhSHz9U70GvYKfPHnye++9N3ny5ArL165d+8ILLzRwjg9Rknk3TGYnjZcrf06+PPxEQLLKPjwwIeMURciLmfYM5adSsVmFrmIL6ydPQ2Ktf7cUd3a2/brbsfeosnfXGm+Efin8TkEp26k61fZwGIZhWAvXoFfwaWlpw4YNu3H58OHDr1y50pCRAECIqpIEDwDRrVVnDnd8dVFosY1drJ0KvHWydg6K+ZKS+I14xTn/hxDg7HT0h7U+HkKGZ8cBX4txHgzB/C/2vRh5Qq2PhWEYhrV4DXoF37dv36lTp86bNy8wMLB8oclkmjZtWj2WcqmhIAVR5BREqPxGd4/vzQY799DDiwhRWJdzJyLkGpWjYKdWIf0dEMHlfkz5PVjbIzJRYUxUWK020dJ6AMh2ZwRIgiSEtLZHxDAMax7euUtjkLXcXuF106Df15IlS2w2W2hoaHx8fI8ePe64445WrVoFBQVlZWWtWLGiISMBAIZEax7Q35jdszjugMc7oU9wwjGXhDUBYgiRd4IMETKEEEGAIBKir6AhQz1i2bcq+6uGPCKGYViTMihGim+711aDXsEHBARs3bo1MzMzNTU1Pz9fFMXAwMDk5OSIiIhqt3U4HF27dvX5fBWWO51OlmXrFk+XoEqKDEZQ1HeBfhuRPfSc97j6mY72ZaQ8Wc1b6IgPZRef2necvSOZoCKn1e2IAOBNy3Ls2G+Y+FDNNxkWNO6c/WSdj4hhGIa1QA2a4EVRXLly5U8//UQQxIQJEwYNGlS6PD8//9lnn928efNNtlUqldu3b78xl//555+TJk2qWzzbr3r8ZESnG9L8BqdrEe/6LEHezvaynfi2mGNj2ByucDFJCkEBqNgihvs9WbcjAgATEeJJveQ+cU7WsZJy15WiENVe3UUEscCTGyytXSM/hmEY1jI1aIJ///3358+fP3HiRLPZPG7cuBUrVowaNQoAXC7Xli1bqt08PDz8xoWpqakI1bHh5koJd7pIrJDgszhuic2+yt8P3WF1HHQdf/C9u3JeuSLvHWfbhZigqJDCka/ZZzJLuiZVXvaA0j+ApLE3OSiiKf0z40yL1oV+9haSVNKEUBU37/ow7f9ejJoWq2hV860wDMOwlqmh78Fv2LBh1qxZX3311aZNmx5//PGLFy82ZAAVPJwoH58kr7AwgqJ2BAeGU6TiDo3jkCXKf0w2HRfvO0uFvCByVo6X7DzEpR7fyOV+Apz12ofoy2ezZops9VVlZe1bSdvElazfWqto5aTi5ej/k5KyWm2FYRiGtUwNegVvt9vj4+NLn/fr1++5556bNGnS9u21qKZav7RSQlv1u+r+Bt7MGRj6ccNHiwpGCqatSOQlEtqgJV5//9j4+9oTyk6k/oHy9dmcOaTfSEJVo2Hu+pRRnjOXahtwlDwOABycnUSkjKx4aoJhGIZh5Rr0Cr5r166zZs0qv48+c+bMvLy8KVOmcFyjzSo8a7+Nr6LEMKmhpIkKLtcbpUrKVg8SfJlU4BOU7t5XUhJsduf+jPt8mW+D4CldWfTlcQXLmPDpNTwuoZDLe3SoW8zHbYfmpr/Di7h0IoZhGFalBk3wCxcu3Lp1q8FgKB0UJ5PJfvnll82bN/fs2bMhw7jWHxmeHHuVpxfWbcXFq/P6yKRf6t8iNQPo8HcovwcfHsQAwCeLDhKKdmz+wtI1fZlvU0HPIEklvQRuTnC6artJb/09A/yGVFuKxs7ZnLyjtjvHMAzDmocGTfCxsbFpaWlbt27t1atX6ZK4uLizZ88uW7ZsxowZDRlJuRgtlW6p8lJY1Vdv32XuKZX4CIOk9XogFaR2QIDG1S5BvmPHDiM1kcv/SvQVCPYjgv0wHfJiHQLIf/MT9+lad0ToqbubQlSmO40Tqzw7+SpjzuKsj+sQEoZhGNYMNPTEQAzD9OrVq/xOfOmSESNGTJ9e08bt+hWtpdKtVeZI1V3agMkRMoQW++vLFiGKDhgz8+XWyQlo809fk/r7fOmTfekv0oEpgvuS4DwJgruqvVVK/9SDpgVfC3ZnHYL/s/i3qibAOWo9kOVJv+K4cNp2rA57xjAMw253LX3mv1gtdbqIvVRFaWHEEKSKdBy0CAAZ/3QUoPwf6dexcMciZZegDZz9DG/dJfhyOfNmX/rLnjP9eMvOWgUga99KcWfn4i/WeK9kei+mCx5vzbd9NGxiT13fG5ezou/rnCUKUi0lZKtyF3BiHScCwjAMw25fLT3Bj2wlo0nYcKHKG+Fsnrfoi6wSXni0qLi0Nx4hT2Tk0SxHpEy37Mp5Q5q4RdZut7TdLjpkMqFoR+oH1zYGWee27jMXi+evNq/5KfeFd50HT9RwQwpRiapkADhQsuvaPne/Fv3oE7yPhz33SNhED+/8w1j9HAMYhmFYM9Ogw+SaIBmFsq18EVVFT3oAzRD/7NcvRXnEAJI85vV1lTAAQAU97TPO/ugl9ssFC4YM2QoAIHh8We9KYhfW9pxJcLmL56/yf/1peackQMiXlVc480smKowO9q/5Tk5a/850pz8U8hQAlLCmbUU/xcpbtVV1BIBwY/TPhevv0PfVULpaBYZhGIbd1lr6FTwAXLVyQtUd0kkNpeiitu00DZLJtrrKLvQpvwcNKjYkgKRdf5w/fx4A2Lx5hLILoa71cADvpQw6PFjeuS0gBABMRIiiZyf3idRa7WRi5GuD/UeWPv82b7kI4iNhE0pfPh72vAjiD3lraxsYhmEYdltroQk+w8rtz/GWPmxeMd3Clr/MtlXsVK8Z6m/5xXi/Qva7y8OKIgAAIaMDHrSx0e+/IP3y84/LBsFHzKhDJILTRSjKpqwR3B7j/NWEVCI4ajd2jkCkhtZxIvdZ+qwTlsNJqo5mn/Gc/dQ5+ykLa05QJh4q2Z3lvlqH8DAMw7DbVAttot9wwXUwt7zrmVjigU+OlA0Z7xMpeamz8tqVtUMD8makRfIolqb2ebx3y6QAQAWmdIjf+PteQeX73nbJKw96ug6D4AFAEhtpXv1jaZonZFKEkO33Pf4v16WYDYUoATgBBKMvf0P+6vLlPPACQLrrUoQsug67xTAMw25HLTTB0wTixeva5ctfSm9o1KADGFmi0n3OOSxe/pPTdbdMypt+5MybKZJoG6+5p7sTrL8LDOG9/CQA0EHP13C22lJUkJ+q3x35b36iGtgbUZSv0Igo0nM+rea15q7VW39v6ccQRJG4pgaPWqXV0vgePIZhWAvSQhP8y11VL3dVlT7vsabQw8PPo/xusn785o5IQgwUhLkWm10Q5IgSLNtJv4dC2I2/7mYdXuLhJ7szhMOX9ykTVutS8dpx90vaxLmPnhFZTjP4bmm7+Pw3P5EmxcmS29R2V121d3bV3imIwpTzz4wPfaaTpkdt94BhGIY1Dy00wW+44DpZVNZE7/SKHgHe2mMtfdkliBmRULFimyjAuQ4HE4/1WO5vkBOE4DwjCh7OtIki3L06yyw2ny39E7WcA4EVXOdIWUJt45Elt5Ylty5/GTzzlVpVkq2AQMTrMe8W+vLqvAcMwzDsdtdCO9lFa6l2fnTpQ0ojEcRoTdmSKE0lJz2EjKC0lH13STuGJgGooGcQoUYATPQ8Wh7Wboxt3Bs2QASSRpK6QbceHqnXEIpbKgsbLA3roO4GAL8bf3Zw9lsPCcMwDLu9tNAE3yWIGZcoL320NtA6KRGno0pfdgykK90kYFKEN80FAB9bbMcFLRXyIlAawXFMrZS+9FTHt1K8ThfHRH0IhKQe4zSv/MF3NedW9uDmXatzFtRXPBiGYdjtooU20V+rYyAtgphp5QBulpt1YwJ9GW6RFaNpaoXd8VXwJK5oLWf6gQl++e2UxWYjceK8s3Pbzob6C4zN+UiaeMh5aA5viyPk117QIyZqDqIDarKT4UEPlT5x8U45qai/6DAMw7AmrYVewVfQPVTySNvqk1/+3Azj0pwhctkJry9boJjIdxGS8NbtUrLYoKVfmWufOXNmvcYlEtI8SfQj9q0iCL0p/TBKPwzRgYLjBCI1td3XmpyFizJxcTkMw7CWAid46Bkq6RnCkKj6NQ2PBBfOy4KLzrFKxQq7g9QPJeRtBM9VoPwoRp6eCwsXLiyd2K5e0CEviYJbmthN0XuKaXkRaRhO6h8QbPuYyFl1uBHwdMRL3bR31VdsGIZhWBOHEzz0CGU6BzETfy85a6ym6hpfwrGF3ov9jz+ULW5zuYt4no6cBYIHiRyj7rh0Tl+WZZ999llBqHJm+9ohpEzEdF/mNMWdHYNnvw4AXOFKRBlI/f112BmF6NJRcwdLdn+Tu5QVffUTJIZhGNYk4QRfpo2Byrxhktpr2babMp9NJRjEObmMIScfzoY1dichbyv4P/6N7vXc8Nkj78ps2yZk3759S5cura+oSMNIIJWc8RtEkSJnYXPnItmrt7jPDupuJCJLfKZ6iRDDMAxrmnCCL/NSF9WQWGlV79q2mzJSzgJCcT93BA3Fe4Wu4y4dPGHO5/inpJPOaEYHKhMJxYgfP+gCAP/73/9yc3PrKzAm8gM2+32Rt7E5H5C6B4rm/mndtP1Wdigj5eNCUgIkwU7e8X3+ajtnq69QMQzDbkcWj2B01VPLa1OCE/y/vHzlReWsvxVfffIsIBS7MVnZU5s7OSS3nZRnhdeeyJx1OF9NoGMeX3G+J+OpwQHipUVPjbbZbK+88kqFnQj2Q1zRqkofIlf5xTRv2ckVrRKcx5Es2nvuAd64DsmjA6YEsXkrzEtWidzN2htqQkrIEMAec+1OF1LtJ0WouvoehmHY7eaHi+4Vp52NHUX9w8Pk/vXIZvPT7RVb0txf3HPdtO1Fn2cJHiFha0dFNw0APPBy7MIHtKd/Mz0wPbfVD+YNUwIWIJVz2CndqEg64rOHRk7asbXvhg0bNm3aNGLEiPKdsLkf87b9iA66/pis6M2XMOGktv+N8fguPy3yVgACQAQQAAg2YzqAIO8ses5EFs1eEPjOi7fyeUlEjgl+vPT5gZLdQZKQGHk1c/BdsJ/9NH3GqODHBgeMvJVDYxiGNR2iCM3yugUn+H+1MVDbMzyHciv2PiP1NKmiihbmRHXVIBIhEo26KFz4tMCjIPLVKMws0ClntaMCg6dGA0S7/n7g88lXi9/u+fTTT3fp0iU8vKzEHKHuy1t30YGPIcm/Jd3YggUiW0Qo2lcaD6Foz9v20hHTEaUHtggoP0AEmz1dZK36lHe8aUX1+NmlhGxtzuI34z+gUZVT5IogLs3+jCKYnwu/u9swUEbK6zEADMMwrH7hJvp/9Q6XHCvw2X0Vz+OiliZKW8kdBywZKakiL9rt3OG5V5UW/nJn2YVRuvGPXj0+UB08NZq3c950t7zzB5p+2V8O6t/O2nr8+PEcx5XuhNLdi0gtW7gCKA1QWqC0Au8QHCdJv5GIVN4QCwCApNXXgBBX/B0VMJ4KfYUKfBQYP5E1M6GvAamQJJSdKLD5RpG/1btHnTTdpyd8QiPGzBb/UrjeyTtuXGe78RcrZ5me8AkJJJ4dD8Ow2xoriFavUPrwcKKX//el0Fwu5vEV/L/uCpMUOHlBqDginpCTcZs6XBlx0rHfkjnhXPoluz7Xd7mbvPO4UOUuj8zNz3pE1cHoIkenei+74n7sIEtaGPnKw5NSn31w79Q333zzo48+AgC2YAmIrOjNYzPeQkwgAAiO4wAiX7ReCHyOUCRXEhCpooNfZPM+Fyx/Etp+IPLs5acRqaTC37h2LetP29nMPL/Jj9Ehgbf+JcgIuY2zHC7Z089v8LXLPYJ7U8G6Xrr+IZLwcSEpa3IX5nmyQ6Tht35EDMOwhvfpEcf6867S5z4eeFH4+ZKn9OW90dI5fWs9mVgThETx9j5X2bx585gxYzweT533sD/Hu/hkWfeK00U+h0/sGVY2jYxWgj7/53684OQvDz3hy/b4BPFQL0WvhUkJWRxfwv25Ost3ym5ARExnrXZoQEbKWe3wAFK+iBl8KHbQCbvTt2LFiieffFJkizynehKScN6TLu98gbf84bvyNKG7HwAk8curjk5wH4kEgpR1SWezZ7O5n0parye191y3iijad+y3fLdFM2qgenAfQDWYsqdmNhd+L4jC/YFjSEQuy5p31HpwftJqCSEFgDcuTJAg6cxW8+vrWJhcLjeZTDLZLRUZavZu/e8dw2609KTT5OGn9lA32BEb5u8dN9GDlxctHqH0ISGRCFD+0sX+e/ZDKMj4XzpKYuTue3V9FrZtL5XwVj790TP3TYsPy+VQjsf+TpS6v175gL9xZR7q+oY6MH7fhv4A8NLnX7x4JlX0XCXUPUTBA4LLe/Ehb9rzQOqFkt8JRZLImauOjmDiloqc1Zf1Lps3H8lbVczuAICQ6t67gma/5j52xrnvWD1+Mz11d/tEr1fwFPkKDln2jA15ojS7A8DEiCn53uyj1gP1eDgMwzCsHuEmekAIFEzZVS/tAQQgp1HpZbCUuu4EiFCQCds6lXc0V3RVa+4xXOx9JHhYQJaPuzTqpPqeANcB65KPQx996SL59fsJoQ+t+2bUjI6zf8vLnerdoEdHRMGL6CDeugcQAZQW0eFs9mxSdz+i9FWFR+oHEtJoLu9zACRttaGq1egg/1vsVH8jA+Nf2s3+o7S3RVE8Yf2bAPLfd+mA1TkLOql7EAifJmIYhjU5OMFDkh/zaFLZ858uu/Id3tYGulswAwBKpprmbiZOzpVw2vv9IwYYNk08nb+hsOO2Tg9r4eBxZ/HbudG/ft3dd/9w9tfPUub1IT0nvlXKIl7jCr8BSkUoewiuVEJ1F6HqiYi4mx9F0nqj+2Rn0m84koTV5BOJLJf32mz1A/1U/XsCcfPsK7KZ00W+koLxiNbT4W+XPi9hixFCFxynLzhOA4gCiAQQIogCiB7BJa+ikyCGYdhtgSKAqr+bm00HTvAQICcG/zOH3WmjbzfyjW4la+tfeVX4CgInR9h3mNIfOpN4qseIxe1Fn4AYImlVnnK3a+rK8DwL3dZ/2XLjE/KRwes+N77zleWtSRtU6lDSMJS37KSCJnD5n4vUH+e67fF7KiRsTpVj0JE0Wtp2e+Ud8Spdn6b8X3vKvOIH+297tGOHyLu1r/rGPOIdhxGlJ3X3XbuUN/8qeq6Uv/yozRJOLBsOUOjJ21jwdQ9d706aHgQQeLAchmG3u4eT5FXMc3Z7w42r1wmUkzSBapjdAQCRKG5zR0mM9MKdRwSPgBhi5+LMjDnpss3JxRESAcDMxAit1r82tGjLfU8Wft/r8sUzacZwNv8LIGjB9pcIL1zqn04ZKOOinJw3Lt3kQISyC6CaRgUATGRo0Lsv6cYPtW7a7j55swJ3TNRHguMEaRhFBTxR+iD1IwTnKTpyVvk6EkKqIJWljxhFwpTYmb30AxSk8vvcFR9cnoonu8Uw7LYmIZGcaoZX8DjBXydGR4aoiGw7/9nflbRaVwqRqNXebtJY+dVHzxgXZRs+y3l3VcQjMqccwXs6nYkXvv4f5Ex/J3DS8hljorZ93oWyrL5gHkIZRvK2zMtDEiXx8sSTPcM/bWVcnJP92sX6/Tiyzm2D50yRdUwsfenLzIUbKt0RimRS25/L/bR8CZv7EakfQig63GTPbE5B3pQ5vd+4dMeyEsvbC9ncwk0F607a/q7f+DEMw7A6w03012nvz7zQWRkgJzZccA+KkbY21OiimZAQ8b93Ptt2v+OQJeqvrrmMzQPCp3pDX4kk9K0M71ZLekRCdMKOgKEPPh0TnXE+YHvauiC02/npJCZa3WpXV0JK+KWEAkD2qxcBIPyTVv/RpzOv2sgVmdWD+yr79SBkZXclvFf/B4KDL9goeC4iUinydsHyJ6EbyGZMpaPmVLofwe3J/79PgSB0IwbqRNG2bW/BW58EfzTwnP1kB3VXXuTPOU4lKBLLu9xjGIZhDQ9fwV9HJyWGxcskJEppr1hwvJLZ3KqCKBS/pROpoDx/W6MocqZW+7ap5Pir5+U/GRXR8u3fxEviY+V3/S6PNLfWBb42Xk6cj0w7Hqr5NoyQlv0I/FJCQ9+LNy7NyVtbsRKdvZ4KzAdNn+z/8hPeS+k5z0937DoEAAACX7SKt+wEQsVb9vL2E7xlLxBqvmQnV7iyqv04dh4QfWzYl9O1Dw7Wjh0S9uV0wccmHiUeDn0GAHyCd2fx1m9ylwIAL/JmtrhegscwDMNqBSf4yj3aVn60gL1gYmu+iTROnrCjs7q18ntaO1op/yCfhmV5vmC649bO8yL9AIAJ9lMP3uLKjyHcqqzfu6rcioGd7lu3bt2LxeYfHS6RF63bixGB3jB4Nzld5btd73QNLTTW1+eSxEf5v5ISMneqJD4KAAAQQiTwTgAfiC7wZYPoAfCB4AKiyknpvRcz6OAAQl42RQOhkNFB/t4L6aUvZaT85ei3U8JfBIBsT8aMS69uK9oEAILI+4SK8/xjGIZh/xHcRF85CYle7aq8aOZq2EpfigmXMuHSC33+1j7g33mg33mE7EW+U/muTvGq0hW4Ir54SYr7YGL0u0stP2QvXj7rVRNY7faRZnPa/xyOvSWxG5LFZHFWiVUEGKmQb3C65pRYO0qqzLV1Q/mVl8tDvHs0QX/LFUSRfmNE8W1J6+/ZwuWidRcVOqWqzckAvefsRRDFss75osiXWGWdE29cM0oWOy9xVWmZpr+tB1ZnL3g64uVOmu5ewUMiikKU58IY0XmmkmMQpCTh26rK8GAYhmHVwlfwVRrdWj4svi7zCMaub1+ysbDoi6zwuQl6H6LvP+XL9ACA+7T98v0nKADzxMdGBm1yPEokrPy/pb9eFQelnO+4yfKnMWB5jPoewzJ/Q2uGnlVinWa2fFBibcfQC/2qnAanXN7MNNuOyuvK35yy11xg9KTfGed+o3XrIJH1Eyw7gNTRQROq2kR9Xy/B7S2cs8h7OcN76WrhB4sEt1d1b+9KVyYQQSISALpre32atKK9uhMA7DJtm3z20XTXJcRbRM4kqLsR6p7lD6B1orcAMYY6fBwMwzCsFJ6LvhqLTjiGxMnCVeSYTcUPxMsea6uoyVaCi8964YLnolPzgJ/xq2xRQS59K+jJN3MpAaKWJmkG++31eCcYTXdb97x/+T02xz9/+bhnzi65rL763HPPvfDCC7qgoGGFRdksH0WRm4ICJNXNwJDxzLmS7/JFEsWtb6++z6+2n5E3/+y9MgFJYqSJf3nP9RS9OUz8SvPqAiYiWNYxiYkKvXFcazUzAAAe8ElEQVQYvWP3EfOy9UCSAAA8r39mrLJPt1od1Cf4aIL2nOomuq+wiKRIJQIkiAIAEIINRCRN+pVQ9ajtZ7l94bnoawLPRY81D3gu+iZBIyHe2WMFgDQLf7Kw8lvIRa4bxp7JyagVSX5PhxoX5aoGGJCTT3kxy8eJP34WYbxHCwBr7Q4SwW5t7wVdd3LFvaO++PjDZSXRQbbZs2dHR0ePWrCwwMcpCJTPC1td7ptHmDXpfMn3BVFft9OPCUx78LRlS61v2JP6YYS8nei+6MueIrjTkCKZ1A1U3Xsnb3MYP1uZnTKtZM2mCpso+3YLXfiu3wuP+r3waOjCd2ub3QGAIRgEiFT3A4RoIKRRcyXRn100jM8h1CASQEj/cGXuLN5a2rx/WxM5q+jNqOThy2vs0Bqay+UKD8cVCDGsgeB78NV4KFE+qpUMALwcWH2V9GYvdPH91hlTnw668S3VYyEx/fT8BZckWlbwWVbiqnYZd0ofLyqmETIJ/PcB/sWC8FyxyffyKzM00+6KX7uz9Se5Be6F56P39+9lPXI4evVK4oMPZ4kiAIxUVD5hXNak86av86PWtNUNC9ANCwCAq+PPRH/TTnu/f+kKU0xmGhGz9drSlxzAg4VFDysVoxXXNUUwMZ95zwzgi1YjQspEfwoA0sR4aWI8PDGKN1t5W9mAAq7IZF79IxMdLomPksRHyru2q9OXes1xI2dyxd+B4OIsf0riFnZS3+k2LgFATMQsf2lUhjtNEAUSkXPT3mEIZnL0WwhQljtdS+vVlPYWD91gvKn3iO50scI8RUgEwStpvYHUDmikuP5zV69eXbNmzbVLfD5fTk7Ou+++CwDTp09vpLgwrKXACb56DIkcPpEVxErnMsy28h6u8qvM57dZKBIWDzTQQYxlizHv3bRR37Y/oZT86nJLAH3vdE3XaeYbDJNNpgSafjjoGW3QUyrLn8OjF71tGfLjafuqDMex7n+Ef7thRmSU68zJgQMH+vld1/ye+dx507r86LXtdEPL0nnU0iQQxfTxZ+I2JqsHGABgjFKZYixmRWGuQc8B3J9fVMILA25oFyLkbUn/MVzx96T/eEJ+XXc5Uq8h9WWlkUmDTtm7m/fSVevG331Xs9UP9NM+OBgARI4XbI7y1WqBkDBRs31pk/ni78Xwad4rzwAiEBNIBaV0BNRR0710rQmRr5nZYgQIAH4uXO/gbNPiPhBBXJX9Vag04l7/oQBg4yxKUkUg8maHawwiZxeBB0qPrq3Kw1pEAIAmF209Ikny66+/zs7OHjRoEEVRAMBxHACcPXu2sUPDsBYBJ/ibGf2TKdvGlz7nRdiX7eu8qqi0wtyYVrLXu6tuvvmlEpYiEADIk1WJh3vY95aQOmr82wVPRUgfIaheKRIASGKoh5SKBLr0B0GQ2gFF1B062vZowIrh/daKnHnz3vG7j/WYOHeH24s6dOgwYMCAAQMG9OzZc+Am1xe/GZlQiXbgdZ3RAl+OLNlQZPmpqDTBd5Mwa/38Hisu5kwll1nWJPC/hQRqK6tAQ4dPF9yX6fC3bvKJEEnIuyfLuycDAAiCKJSd2XjPpxk/Xy16vHRYEB0RrLrnLklcZLVfbynKfzyXO0/0ZnlThwi+PEBIErsU4Lq7/mpKo6bKzh5ejJpWFgygjppuLt4JAJzIzbnylopST4v7wCf4vs1bFiWL62O4FwDyvTk62iAlGu3eNqUfxBauJCgD6T+2dInIO7ncTwARhOJWm0CasoiIiJMnT7700kvnz59fs2ZNbGys0+lUKpUbNlRZFBHDsHqEE/zNRGpI4p9OiGYXLyXB4eP95USwggxR1rL7AgJVbx0AxKeEFS/N+WR9gfa3IuPoQHKATtTBayaLhkD9ZNJuEskIhZxBCibmLWXMW6I3Y2zUDwOurv+yv+70Je7AyfMHD55ZvmSu1UFGfJE1f8jx59cnHW//V8L+LiqDCgDcZ+0X+hxVdFZHfN66/MgdpcwqP79HjcUkgl0hQX5V1JdDtJ80aVstPhHxb51YabuE8KXvC04Xm13gy8lHVNmFqWP3Ycv6rVSQH+WnpwIMyj7dqIBK+sYzCSs9Z/qKvhyEGEJ9B6Guad+6Duqye/8Uoma3/qr0OU3QbZTtS2/eu3nX0szP/CVBz0VOcfKOrzLmJCiShgc9xInswZK/wqVRUfI4APAI7v/uDICKmMka1wnuixL9ECSNBwBP6kAAoEJfQ3Ste0TeXhQKxbJlyzZu3NivX7//+7//e+ihh2q+bVZWVukV/7UKCwtv937BGNZgGroXvd1u//bbb8+ePVtYWMhxXHBwcHJy8tixY9Vqdd12+J/2qv3uvCvrnyv45SedIWqiV5jkfDEXrEK/XvFW+sUxJBx4NEgnRQDQ6+siikC7Hva/cbXWX+Rt8iflf5ls202qu/Wh81qf/Tn/WCtmbwg6K3DxNP2mTt2eYVhRJBAiAUBwuc0Hss794LMcCFbnFpr5S/JBJ/86lXGkcFLuBwUF5BuGj3tGdJ94fLwr1Ov4ECKjo6KiopRKJQAIAMMKjLksxyLxXpnsE4Puxnj+K6LIFZnYQhNvNHPFZnm3ZCY6DABsv+62/rCN1GtIg45UKzXDBgiOybxlJwBJBf1BaqMIlRKR9d8D9KrrMomoCFm0m3f9kL9Gx/jdHzDaypW8fWFyG1X75yKnWLmSZVnz2yjbDw4Y6RHcu02/R8viWymTRBCz3OkG2l9J1eUXlSta6Ut/jZDGSDscFRzHPGfvQaRS1vkyEJLydZp3L/rc3NzHH38cIfTHH3/U5H+O3W6/44473O6KPUw9Hk9xcbHX6/1vwsSwBtIwf+8NmuD3798/aNCguLi4nj17lt5ONpvNhw8fvnTp0u+//96tW617YkMDDptJWlrYI4xaPsgAAPtzvS//YbV4BCkJDElYvLyfvOya1ebjgS+9WQysIAIg+p881TGI+rBvWXLtu65o1RBDlIYEEUSvEIzE3DcuO49aNYP81E+FXvnoqi5RqU9Q/OQnLFWxgX6SOIoKp6gwigylqDAS1Lbzb+w4dj+zXeM55a8oCdIKnmK1UBBSlMd8m38gu4gvKBZziwQvr5Kqw4ilK3i94e41KyWR0dvuvbedpeS5ErNWq9VoNBqNRqvVosYohMxb7XyJlTdZeJtD2r41qeE9x5N47yDrj3GC3cHbnIRMGvDGs9LEOABwHT7pPnWBkMsIpZxQyBU9OhAqBQAIbo9gcyCpBDF0+ez6t0IE8bLznJSQl54E/Fb0o4EJ6GO4t4Q1Lcj8KEae8FDIUyaf8f8uvthD1/vxsOdNPuPy7M+TVMlDAkbbOduvRRtjFa26aHp6Bc+hkj2R8tgoWawg8pnuK4HnRwCbzySsZtNfB66YSVhL6odce+jmneABQBTFL7744u+//167dm2dd3Lu3LkxY8akpqbWY2AY1vCaYYLv3Lnz448/Pnny5ArL165d+8UXXxw5cqQO+2zYBE8vH/TvnDMeTrR6hWwbP/Znk5JBrfV0rI46Y/RZfMAQIALk2DgEKExNAoBPEPNtfPmd5fJZ4ErN6aMZ3bqsn7zg5Es2FXnOOTxXXL4sjzfbI3BiyZTwtG5K+DjbpicPD1KxrEK7x0q0Ip2BJEcRcgf76pdHfO2N58elS1yZavNFKWHRq30GLdKrRCuhNWZbjMVsiU10yv2E3kMK9xwzHjppc4oOF7g9ooBkvCgjKQlBaxlGyolyhUIhgFQqUzEMI5PJpFIpAOh0OgAgSbK8uUWtVpNk2ZmNVCqt8Mt645JyCoWCYSpOz0dyGQIVJpbfNnJ7QCop/ZpQoQnSc8DjJX0cxXKSAT2JYH8A8O044N11GLw+0ceKXp9y6jNkTHjpct/h00guAQAkl0mH9S9dnztzibuUgWRSIBDQNN29HaFUAIBQUMznFaHSUwQEZFxk6V0G0eMV7U4AAIJAMimSl51DcCILCCigRRAzvFeUpMqfCvKJ3iOOvQbKv40s2c7bdth+DqRC7lT1L+FM35gWd0HSPiVfASJB5AlZvDT5cIWP3+wTPAD0799/586dt7IHnOCx5qEZJnitVnvq1KnIyIrdr+x2e2RkpNlsvsm2Ho/nvffeu/Ge3JUrV37++WeWrcWk8XVz33rj4FjZS12UFZYfzfeN/dl04snA8ybuqoXLsfMdg+j+kdJ9Od4ntpo1EuLYE4F7s70z9tk8vIhEkaGIdn7UljTP/XHyy2ZfGwPd2o/uEED/dPnf1siB0dJe4ZLzJvbrVNfgGGkPLXXFwq085Sj6tVht59LDZaycGLStWMUKUpaX+ASFW1Cywp7x/rkJ0pQXrrJyEl6KTG1Ph//vqkjwosGG9E5abqPl9gt9RWTPSr7qptTeokRelDsjC70U7aEZJ0HwjNQFAkcoXCJFyEkvQXCCSLgEOc2KooC8HrnICyCCABKrVMqJrMaOAKFimdwrCgYzEt1uREqQhAaS8LgVxWqfFzwhFjkiqWKl1555MRxCSbUW0WXnBF6nJF/l8kmpSJOCN5uznVeE6PAYLvjfL5fnRJ4rNAgupyeikCckdFEY41PJI3KvXYEVbI4CDeFTCqFuJRBEiT/jY1BIIUIAwLN0sdHJC4RfgFnPiyQbUiIXKdqiQz4J6HN5zmgUXDaFfxAolJTAu1Ver5SSFlOCCCatQDs98SUgMISHkXAk7WXdPOszaQRSpw0pQhI365ULgkrgCjkOIURLJaIgR8AjVGygaZeHLGR5KZMlI2UMF16ijkg8qFQZRRHJOhwkZBVrBraEBC+TyW5sda8VnOCx5qFh/t4btJNd3759p06dOm/evMDAwPKFJpNp2rRpvXtXPtFpOYqiAgMDXS5XheWhoaGlV5b/tfFJ8i5BlcwJX3ohrpYQ3UOY7iH/rnBXmCRYQZb2ou8ZJlk6SOdiRU4Ep0+I01Fb0jyPt5MXOCRJflSkhjK5hXb+dPmcLoEKEgAMMrKdH+0nJ0klqUXQIVoGk8IBoAdAh0B6iEHyWT+Ni4PEQLq1gc5z8NlZ3miAS0eCCAffPlKSEsDkxWoP5voSlWSklDC6hN05HjaApiTUZcqe4E+36qjMIsR9l4whUl5NsAUeLt0iyF1sSQgUKYWkM05C8Ga35nNlVLvjVjl4eOTiXJTIi7xMKGgtCow9KtUrkHRBHCMiY3QaD4UmTh7AK6UglcgkriKLyS2URJr0glRTpDBzVxwmdwQfHAMyRhQFUQQZFBU5zF4Z5XIFi3k+o1fllSm8dMi/X67XCazbyPFur8qT70RSspCUuF06R0nZmHLB4wCfmy/2GQNUbqmDtWsQSeeIcg8tevNoBCB6nXyOHQiK9AZluaxu3mK3qkipJsvLeWgxvoDmc1jRAYRTQ/oFiT5XltLkkZMJ1mAkomxgnQX5xiwvIWMInQ5JVKLPBZw3i/f5QG8roESTLVNm88q98S5/gqSRRAU+F+J8iKRykcxTWBBh1BBKeUlYcaHXRzgE84U77uy85bIpscMN2R3DMKzeNWiCX7JkyZNPPhkaGhodHW0wGBBCZrM5PT29f//+69atu/m2FEW9+OKLNy4/d+7cH3/88d/Ee52qJqmNUFNKppp72CSCGG3Fr1rFEJ1iyxKVQUaMa1NxKpsAOTEusWxhoIIsf15OKyWGRpQ1GocoK1khJFE56p8x7ZEAj8M/49R7qssX9ppcg8l3H6t+FawmBNv+5BZcQWfhwoWNHQKGtSANmuADAgK2bt2amZmZmpqan58vimJgYGBycnJERERDhlG//OXEqZRKprEDgB6hEoasIvcjoPE0wS0Pob6zsUNoTE888URjh4BhLUgjjIOPjIy88TZ8szT37ipndhvXWhauvqVZzBQ0Ea2pRSlbDMMwrEXBE900jvf73OpU6qefCqx+JQzDMKylws3EGIZhGNYM4QSPYRiGYc0QTvAYhmEY1gzhBI9hGIZhzRBO8BiGYRjWDN32vehJkkxPT+/SpcuNbxUXF+fn51NUE/qMoihyHEfTTWh4myiKLMveODN84/L5fE0tJJZlk5KSyufer3c+n4+oopIvVq6J/73zPA8A/90vye0SA8dxBEE07u8zy7IkSTZ6DLGxsQpFJZOJNczfe0OXi613oiieOnWq9He6gh9//HHfvn3PPPNMw0dVldTU1M2bN0+dOrWxA/lXQUHBJ598Mnfu3MYO5F8sy06YMGHFihWNHch1Jk2atHHjxv9uXmSZTJaYmFj9ei1bE/9737p1q91uHzduXCPGsH79eoVCcf/99zdiDEuXLm3VqlW1E5D/pz777LO+fft27NixEWOYOXPm1KlTk5OTb3yrYf7em9DVbd0ghDp06FDpW6dPn87Pz3/kkUcaOKSb2Llz599//92kQrp06dLSpUubVEgej+f5559vUiEBwKuvvpqcnOzv79/YgbRoTfzvPT8/32g0Nm4MZ8+e1el0jRvDrl27evTo0bgxbNiwoU+fPkOHDm3EGBYsWNCmTZvOnTs3VgC4SRDDMAzDmiGc4DEMwzCsGcIJHsMwDMOaIZzgMQzDMKwZwgkewzAMw5qh5pzgKYpq3MGgN2qaITWpqQIAgCCIJjVVQKkm+EVh12oKf1xNIQaSJBv9FxXH0ERiuO3Hwd+E1+t1OBwGg6GxA/mXIAhFRUVBQUGNHch18vLyQkJCGjuK6+CQsNpqCn/vTqeT4ziNRtOIMVitVoqiKp1cpcGYTCalUimRSBoxhqKiIr1e37j5NT8/PygoCCHUWAE05wSPYRiGYS1Wc26ixzAMw7AWCyd4DMMwDGuGcILHMAzDsGYIJ3gMwzAMa4ZwgscwDMOwZggn+P9v795imsgeMIAPRdFoKS2CFdiAFSsmBImxXlhi3A27sSBe4t1IMGiCGuOF6KpoHwjiuvuwBIPCEg2iIkZFAookGLwEa0CJKAqBqEVAC4MWFoO6pgXOPszu/BsoK/Jf5jSH7/fUmZbp55kz56OlsQAAAAxCwQMAADAIBQ8AAMAgZgv+7du3K1euVKlUc+bMuX//Pq0YmzdvdrFTVFREN1t9fX1eXp646TCJxPH6RaI7Yo2NjXq9XqVS+fv7p6SkCDudYZTg39E6HUOfMBJoaWl59eoVlQy9vb0//fSTv7+/n59feno6lQxPnjxZtGiRXC6fOXPmhQsXJM7ghEsrx3DBx8XFubm5PX78ODY2NjIysru7m0oMk8l0/Pjxhn9ERERQzNbb25ucnHzv3j1xj8MkUsYbGIniiFmt1kWLFgUEBDx79uzs2bNpaWnZ2dmDPbuTTDAQUDkdXzVhRtrHjx8jIiLOnTsnbEqcISEh4f79+6Wlpenp6Xv37jUajRJn6OnpiY6ODg4OrqmpOXTo0KZNm6qrqyXL4IRL698Ii5qamlxdXXmeFzZnz56dlZVFJYmvr+/Tp0/t99DKdvToUeH/wN+2bdu/JJEy3sBIhOqIlZeXu7u7W61WYdNgMCxdupT6KMEX0TodQ58wEoTZsmXLuHHjkpKSiOQD8vHjR7lcXltbK2weO3bs0qVLEmdobGzkOK6lpUXYDAkJycjIkCaDEy6tIjZfwdfV1Wk0GrVaLWx+++23tbW10sf49OlTa2trYmKiQqHQarVZWVkUs8XGxpaVlcXExIh7HCaRMt7ASHRHbMqUKWlpaeIX2XV2dspkMuqjBF9E63QMfcKMdJKCgoL6+vrIyEhhU+IMFRUVHh4ewcHBhBCO4w4ePLh27VqJMwQEBAQGBmZkZHR1dZWUlLx8+TI8PFyaDE64tIrYLPi2tjb7L5Xy8vJqb2+XPobJZJLJZIsXL25oaDh69GhCQkJJSQmtbN98801wcLCXl5e4x2ESKeMNjER3xLRa7ebNm4Xbd+7cyc3NjY+Ppz5K8EW0TsfQJ8yIxjCbzQkJCefOnRO/OU3iDO3t7V5eXjt27PD09PT29k5MTOzr65M4g0wmu3jx4q+//qpSqZYsWWIwGGbNmiVNBidcWkVsFjwhpN839PX09EgfIyQkxGq17ty509fXd+3atXFxcefPn3eSbNwgo0Q3njOM2J9//rl///6lS5dmZ2dHRUU54ShBP3RPx1AmzMg9OyFk06ZNBoMhMDDQfqeUGbq6umpqalQqVVNTU1lZWU5OTkZGhsQZeJ5fsWLFqVOnuru7jUZjZmbmjRs3aE0M51k02Cx4tVrd2dkpbnZ2dvr4+FBJ4urqKt6eOXNmW1ub82RzmIR6PLojZjKZdDpddXX1o0ePVq1axTnrKIE9iqdjiBNm5AKkp6e7uLhs2LBB+Cp6q9X66dMniTN4enqq1eqUlBQPD4/Q0NANGzYUFxdLnKG4uHjatGlbtmyRy+Xh4eFbt27NycmhNTGcZ9Fgs+BDQ0MbGxs7OjqEzQcPHoSGhkofIy8vb+PGjeKmyWQKDAx0kmzcIKNENx7dEbPZbJGRkXq9/ubNm0FBQcJOJxwl6IfW6Rj6hBm5DFVVVWVlZe7u7nK5vLCw8Oeffw4KCpI4w4wZM2w2W29vr7CpVConTJggcQar1drX1yduEkJsNhutieFEi8ZIf4qPlsWLF8fHx3d3d+fm5iqVyq6uLukz1NXVubq6Hjt2zGw2FxUVKRSKqqoqutn27Nlj/5F1h0kkjmcfie6IFRQUeHp6NjQ0vPxHa2vrYM/uDBMMRFROx1dNGAmsXr1a+BS99BnCwsJ27drF8/zdu3e9vb3z8/MlztDU1CSXy0+cOGGxWG7fvj158uS8vDwpMzjh0koIYbbgOzo6li1bplQqdTpdZWUlrRi3b9+eP3++XC4PDQ29du0a9Wz9ZqHDJBLH6xeJ4oglJSX1+/U3Ojp6sGd3kgkGAiqn46smjATsC17iDDzPR0dHe3h4aLXa33//nUqG8vLyBQsWTJw4UavVnjx5UuIMTri0EkJcCCEj/i4BAAAASIvNv8EDAACMcih4AAAABqHgAQAAGISCBwAAYBAKHgAAgEEoeAAAAAah4AEAABiEggcAAGAQCh4AAIBBKHgAAAAGoeABAAAYhIIHAABgEAoeAACAQSh4AAAABqHgAQAAGISCBwAAYBAKHgAAgEEoeAAAAAah4AEAABiEggcAAGAQCh4AAIBBKPjR68cff3QZQKvVNjc3jx07lnY6ABiquXPnipewu7v7Dz/8UF9fP4zjJCYmJiQk/LcrgHDM/+po8FVQ8KPX5cuXeZ7neX779u16vV64XVFRMWnSpJMnT9JOBwBfITk5WbiEjUbj58+f16xZM+xDfXEFmDdvXnV19bCPD5IZQzsAUKNSqYQbEydOHD9+vFqtFu+Kj4+nFAoAhkOhUAiXsFqtPnz4cFRUVFtbm4+Pj3AvIcRms7m5uQ3lUHK5/N9XgHfv3tlstv8/M4w0vIKH/sQ36Do6OpRK5aFDhzw8PHx9fTMzM7OysqZOnapSqX755RfhwSaTSa/XK5XK8PDw3NxcqsEB4H9sNlt7e7tKpbp586ZGo6moqHB4tRYXF4eEhKhUqtWrV//xxx+c3QrAcVxlZeWCBQsUCkVYWFhVVRXHcd99993r16+joqKuXr3KDbICDDwm0EFg1Nu3b9+KFSvEzaampjFjxhBCLBYLx3ExMTFmszk1NZXjuPXr179//z4jI0Mmk3348OHz588ajcZgMLx9+/bOnTs+Pj4lJSX0/h0Ao5ROp0tJSbFYLBaLpa6ubuHChVqttq+vj+d5Nze3uLg4nucdXq0NDQ1ubm5ZWVlms/nEiRMuLi579uwRV4D29naFQnH69OnW1tYjR454e3vbbDZCyNSpUysrKwkhQz8m5QEarVDw8IWCf/36NSFE+DW8pqaGECK8O/fmzZvCwkJfX1+r1Sr8YHJy8vLly2n8CwBGNZ1OJ75mGzt2bFhY2NOnTwkhPM9zHPf8+XNCiMOr1WAw2F/733//vX3Bp6WlRURECHf19vZmZmZaLBZiV/BDP6YEgwAD4W/w8AXe3t4cxwlv2fn5+XEcN2bM39OmsbGxo6PD399ffLD9QgMAkklLS9u9e7fDuwICArhBrlaz2RwUFCTuCQkJsf/B5uZmrVYr3JbJZNu2bet35GEcE6SEgofh8/Hx0el0RqNR2Gxpaenp6aEbCQD6cXV15Qa5WnNycmpra8VHNjc3azQacdPPz+/WrVvCbUJIUlJSbGxsYGCg+IBhHBOkhA/ZwfDp9foXL16kpqZaLBaj0Thv3ryHDx/SDgUADji8Wjdu3Hjjxo0zZ868e/cuJyentLTU/kfWrFlTXl5+4cIFi8Xy22+/HT9+fNKkScJd79+/H94xQUooeBg+pVJZWlpaVFSk0WhiYmIOHDiwfv162qEAwAGHV2tQUFB+fn5qaur06dMLCwsPHz5s/yP+/v7Xr19PTU0NCAjIy8srKipSKpUcx61bt27VqlVXrlwZxjFBSi6EENoZAAAA4D+GV/AAAAAMQsEDAAAwCAUPAADAIBQ8AAAAg1DwAAAADELBAwAAMAgFDwAAwCAUPAAAAINQ8AAAAAxCwQMAADAIBQ8AAMAgFDwAAACDUPAAAAAMQsEDAAAwCAUPAADAIBQ8AAAAg1DwAAAADELBAwAAMAgFDwAAwCAUPAAAAIP+ArgfMfIDIkOpAAAAAElFTkSuQmCC" /><!-- --></p>
+<p>Using biexponential decline (DFOP) results in a slightly more random scatter of the residuals:</p>
+<pre class="r"><code>plot(mixed(f_parent_mkin_const[&quot;DFOP&quot;, ]))</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<p>The population curve (bold line) in the above plot results from taking the mean of the individual transformed parameters, i.e. of log k1 and log k2, as well as of the logit of the g parameter of the DFOP model). Here, this procedure does not result in parameters that represent the degradation well, because in some datasets the fitted value for k2 is extremely close to zero, leading to a log k2 value that dominates the average. This is alleviated if only rate constants that pass the t-test for significant difference from zero (on the untransformed scale) are considered in the averaging:</p>
+<pre class="r"><code>plot(mixed(f_parent_mkin_const[&quot;DFOP&quot;, ]), test_log_parms = TRUE)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<p>While this is visually much more satisfactory, such an average procedure could introduce a bias, as not all results from the individual fits enter the population curve with the same weight. This is where nonlinear mixed-effects models can help out by treating all datasets with equally by fitting a parameter distribution model together with the degradation model and the error model (see below).</p>
+<p>The remaining trend of the residuals to be higher for higher predicted residues is reduced by using the two-component error model:</p>
+<pre class="r"><code>plot(mixed(f_parent_mkin_tc[&quot;DFOP&quot;, ]), test_log_parms = TRUE)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+</div>
+<div id="nonlinear-mixed-effects-models" class="section level2">
+<h2>Nonlinear mixed-effects models</h2>
+<p>Instead of taking a model selection decision for each of the individual fits, we fit nonlinear mixed-effects models (using different fitting algorithms as implemented in different packages) and do model selection using all available data at the same time. In order to make sure that these decisions are not unduly influenced by the type of algorithm used, by implementation details or by the use of wrong control parameters, we compare the model selection results obtained with different R packages, with different algorithms and checking control parameters.</p>
+<div id="nlme" class="section level3">
+<h3>nlme</h3>
+<p>The nlme package was the first R extension providing facilities to fit nonlinear mixed-effects models. We would like to do model selection from all four combinations of degradation models and error models based on the AIC. However, fitting the DFOP model with constant variance and using default control parameters results in an error, signalling that the maximum number of 50 iterations was reached, potentially indicating overparameterisation. Nevertheless, the algorithm converges when the two-component error model is used in combination with the DFOP model. This can be explained by the fact that the smaller residues observed at later sampling times get more weight when using the two-component error model which will counteract the tendency of the algorithm to try parameter combinations unsuitable for fitting these data.</p>
+<pre class="r"><code>library(nlme)
+f_parent_nlme_sfo_const &lt;- nlme(f_parent_mkin_const[&quot;SFO&quot;, ])
+# f_parent_nlme_dfop_const &lt;- nlme(f_parent_mkin_const[&quot;DFOP&quot;, ])
+f_parent_nlme_sfo_tc &lt;- nlme(f_parent_mkin_tc[&quot;SFO&quot;, ])
+f_parent_nlme_dfop_tc &lt;- nlme(f_parent_mkin_tc[&quot;DFOP&quot;, ])</code></pre>
+<p>Note that a certain degree of overparameterisation is also indicated by a warning obtained when fitting DFOP with the two-component error model (‘false convergence’ in the ‘LME step’ in iteration 3). However, as this warning does not occur in later iterations, and specifically not in the last of the 6 iterations, we can ignore this warning.</p>
+<p>The model comparison function of the nlme package can directly be applied to these fits showing a much lower AIC for the DFOP model fitted with the two-component error model. Also, the likelihood ratio test indicates that this difference is significant as the p-value is below 0.0001.</p>
+<pre class="r"><code>anova(
+ f_parent_nlme_sfo_const, f_parent_nlme_sfo_tc, f_parent_nlme_dfop_tc
+)</code></pre>
+<pre><code> Model df AIC BIC logLik Test L.Ratio p-value
+f_parent_nlme_sfo_const 1 5 796.60 811.82 -393.30
+f_parent_nlme_sfo_tc 2 6 798.60 816.86 -393.30 1 vs 2 0.00 0.998
+f_parent_nlme_dfop_tc 3 10 671.91 702.34 -325.96 2 vs 3 134.69 &lt;.0001</code></pre>
+<p>In addition to these fits, attempts were also made to include correlations between random effects by using the log Cholesky parameterisation of the matrix specifying them. The code used for these attempts can be made visible below.</p>
+<pre class="r"><code>f_parent_nlme_sfo_const_logchol &lt;- nlme(f_parent_mkin_const[&quot;SFO&quot;, ],
+ random = nlme::pdLogChol(list(DMTA_0 ~ 1, log_k_DMTA ~ 1)))
+anova(f_parent_nlme_sfo_const, f_parent_nlme_sfo_const_logchol)
+f_parent_nlme_sfo_tc_logchol &lt;- nlme(f_parent_mkin_tc[&quot;SFO&quot;, ],
+ random = nlme::pdLogChol(list(DMTA_0 ~ 1, log_k_DMTA ~ 1)))
+anova(f_parent_nlme_sfo_tc, f_parent_nlme_sfo_tc_logchol)
+f_parent_nlme_dfop_tc_logchol &lt;- nlme(f_parent_mkin_const[&quot;DFOP&quot;, ],
+ random = nlme::pdLogChol(list(DMTA_0 ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)))
+anova(f_parent_nlme_dfop_tc, f_parent_nlme_dfop_tc_logchol)</code></pre>
+<p>While the SFO variants converge fast, the additional parameters introduced by this lead to convergence warnings for the DFOP model. The model comparison clearly show that adding correlations between random effects does not improve the fits.</p>
+<p>The selected model (DFOP with two-component error) fitted to the data assuming no correlations between random effects is shown below.</p>
+<pre class="r"><code>plot(f_parent_nlme_dfop_tc)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+</div>
+<div id="saemix" class="section level3">
+<h3>saemix</h3>
+<p>The saemix package provided the first Open Source implementation of the Stochastic Approximation to the Expectation Maximisation (SAEM) algorithm. SAEM fits of degradation models can be conveniently performed using an interface to the saemix package available in current development versions of the mkin package.</p>
+<p>The corresponding SAEM fits of the four combinations of degradation and error models are fitted below. As there is no convergence criterion implemented in the saemix package, the convergence plots need to be manually checked for every fit. As we will compare the SAEM implementation of saemix to the results obtained using the nlmixr package later, we define control settings that work well for all the parent data fits shown in this vignette.</p>
+<pre class="r"><code>library(saemix)
+saemix_control &lt;- saemixControl(nbiter.saemix = c(800, 300), nb.chains = 15,
+ print = FALSE, save = FALSE, save.graphs = FALSE, displayProgress = FALSE)
+saemix_control_moreiter &lt;- saemixControl(nbiter.saemix = c(1600, 300), nb.chains = 15,
+ print = FALSE, save = FALSE, save.graphs = FALSE, displayProgress = FALSE)</code></pre>
+<p>The convergence plot for the SFO model using constant variance is shown below.</p>
+<pre class="r"><code>f_parent_saemix_sfo_const &lt;- mkin::saem(f_parent_mkin_const[&quot;SFO&quot;, ], quiet = TRUE,
+ control = saemix_control, transformations = &quot;saemix&quot;)
+plot(f_parent_saemix_sfo_const$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<p>Obviously the default number of iterations is sufficient to reach convergence. This can also be said for the SFO fit using the two-component error model.</p>
+<pre class="r"><code>f_parent_saemix_sfo_tc &lt;- mkin::saem(f_parent_mkin_tc[&quot;SFO&quot;, ], quiet = TRUE,
+ control = saemix_control, transformations = &quot;saemix&quot;)
+plot(f_parent_saemix_sfo_tc$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<p>When fitting the DFOP model with constant variance (see below), parameter convergence is not as unambiguous.</p>
+<pre class="r"><code>f_parent_saemix_dfop_const &lt;- mkin::saem(f_parent_mkin_const[&quot;DFOP&quot;, ], quiet = TRUE,
+ control = saemix_control, transformations = &quot;saemix&quot;)
+plot(f_parent_saemix_dfop_const$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<p>This is improved when the DFOP model is fitted with the two-component error model. Convergence of the variance of k2 is enhanced, it remains more or less stable already after 200 iterations of the first phase.</p>
+<pre class="r"><code>f_parent_saemix_dfop_tc &lt;- mkin::saem(f_parent_mkin_tc[&quot;DFOP&quot;, ], quiet = TRUE,
+ control = saemix_control, transformations = &quot;saemix&quot;)
+plot(f_parent_saemix_dfop_tc$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<pre class="r"><code># The last time I tried (2022-01-11) this gives an error in solve.default(omega.eta)
+# system is computationally singular: reciprocal condition number = 5e-17
+#f_parent_saemix_dfop_tc_10k &lt;- mkin::saem(f_parent_mkin_tc[&quot;DFOP&quot;, ], quiet = TRUE,
+# control = saemix_control_10k, transformations = &quot;saemix&quot;)
+# Now we do not get a significant improvement by using twice the number of iterations
+f_parent_saemix_dfop_tc_moreiter &lt;- mkin::saem(f_parent_mkin_tc[&quot;DFOP&quot;, ], quiet = TRUE,
+ control = saemix_control_moreiter, transformations = &quot;saemix&quot;)
+#plot(f_parent_saemix_dfop_tc_moreiter$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p>An alternative way to fit DFOP in combination with the two-component error model is to use the model formulation with transformed parameters as used per default in mkin.</p>
+<pre class="r"><code>f_parent_saemix_dfop_tc_mkin &lt;- mkin::saem(f_parent_mkin_tc[&quot;DFOP&quot;, ], quiet = TRUE,
+ control = saemix_control, transformations = &quot;mkin&quot;)
+plot(f_parent_saemix_dfop_tc_mkin$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --> As the convergence plots do not clearly indicate that the algorithm has converged, we again use four times the number of iterations, which leads to almost satisfactory convergence (see below).</p>
+<pre class="r"><code>saemix_control_muchmoreiter &lt;- saemixControl(nbiter.saemix = c(3200, 300), nb.chains = 15,
+ print = FALSE, save = FALSE, save.graphs = FALSE, displayProgress = FALSE)
+f_parent_saemix_dfop_tc_mkin_muchmoreiter &lt;- mkin::saem(f_parent_mkin_tc[&quot;DFOP&quot;, ], quiet = TRUE,
+ control = saemix_control_muchmoreiter, transformations = &quot;mkin&quot;)
+plot(f_parent_saemix_dfop_tc_mkin_muchmoreiter$so, plot.type = &quot;convergence&quot;)</code></pre>
+<p><img src="data:image/png;base64,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" /><!-- --></p>
+<p>The four combinations (SFO/const, SFO/tc, DFOP/const and DFOP/tc), including the variations of the DFOP/tc combination can be compared using the model comparison function of the saemix package:</p>
+<pre class="r"><code>AIC_parent_saemix &lt;- saemix::compare.saemix(
+ f_parent_saemix_sfo_const$so,
+ f_parent_saemix_sfo_tc$so,
+ f_parent_saemix_dfop_const$so,
+ f_parent_saemix_dfop_tc$so,
+ f_parent_saemix_dfop_tc_moreiter$so,
+ f_parent_saemix_dfop_tc_mkin$so,
+ f_parent_saemix_dfop_tc_mkin_muchmoreiter$so)</code></pre>
+<pre><code>Likelihoods calculated by importance sampling</code></pre>
+<pre class="r"><code>rownames(AIC_parent_saemix) &lt;- c(
+ &quot;SFO const&quot;, &quot;SFO tc&quot;, &quot;DFOP const&quot;, &quot;DFOP tc&quot;, &quot;DFOP tc more iterations&quot;,
+ &quot;DFOP tc mkintrans&quot;, &quot;DFOP tc mkintrans more iterations&quot;)
+print(AIC_parent_saemix)</code></pre>
+<pre><code> AIC BIC
+SFO const 796.38 795.34
+SFO tc 798.38 797.13
+DFOP const 705.75 703.88
+DFOP tc 665.65 663.57
+DFOP tc more iterations 665.88 663.80
+DFOP tc mkintrans 674.02 671.94
+DFOP tc mkintrans more iterations 667.94 665.86</code></pre>
+<p>As in the case of nlme fits, the DFOP model fitted with two-component error (number 4) gives the lowest AIC. Using a much larger number of iterations does not significantly change the AIC. When the mkin transformations are used instead of the saemix transformations, we need four times the number of iterations to obtain a goodness of fit that almost as good as the result obtained with saemix transformations.</p>
+<p>In order to check the influence of the likelihood calculation algorithms implemented in saemix, the likelihood from Gaussian quadrature is added to the best fit, and the AIC values obtained from the three methods are compared.</p>
+<pre class="r"><code>f_parent_saemix_dfop_tc$so &lt;-
+ saemix::llgq.saemix(f_parent_saemix_dfop_tc$so)
+AIC_parent_saemix_methods &lt;- c(
+ is = AIC(f_parent_saemix_dfop_tc$so, method = &quot;is&quot;),
+ gq = AIC(f_parent_saemix_dfop_tc$so, method = &quot;gq&quot;),
+ lin = AIC(f_parent_saemix_dfop_tc$so, method = &quot;lin&quot;)
+)
+print(AIC_parent_saemix_methods)</code></pre>
+<pre><code> is gq lin
+665.65 665.68 665.11 </code></pre>
+<p>The AIC values based on importance sampling and Gaussian quadrature are very similar. Using linearisation is known to be less accurate, but still gives a similar value.</p>
+</div>
+<div id="nlmixr" class="section level3">
+<h3>nlmixr</h3>
+<p>In the last years, a lot of effort has been put into the nlmixr package which is designed for pharmacokinetics, where nonlinear mixed-effects models are routinely used, but which can also be used for related data like chemical degradation data. A current development branch of the mkin package provides an interface between mkin and nlmixr. Here, we check if we get equivalent results when using a refined version of the First Order Conditional Estimation (FOCE) algorithm used in nlme, namely the First Order Conditional Estimation with Interaction (FOCEI), and the SAEM algorithm as implemented in nlmixr.</p>
+<p>First, the focei algorithm is used for the four model combinations. A number of warnings are produced with unclear significance.</p>
+<pre class="r"><code>library(nlmixr)
+f_parent_nlmixr_focei_sfo_const &lt;- nlmixr(f_parent_mkin_const[&quot;SFO&quot;, ], est = &quot;focei&quot;)
+f_parent_nlmixr_focei_sfo_tc &lt;- nlmixr(f_parent_mkin_tc[&quot;SFO&quot;, ], est = &quot;focei&quot;)
+f_parent_nlmixr_focei_dfop_const &lt;- nlmixr(f_parent_mkin_const[&quot;DFOP&quot;, ], est = &quot;focei&quot;)
+f_parent_nlmixr_focei_dfop_tc&lt;- nlmixr(f_parent_mkin_tc[&quot;DFOP&quot;, ], est = &quot;focei&quot;)</code></pre>
+<pre class="r"><code>aic_nlmixr_focei &lt;- sapply(
+ list(f_parent_nlmixr_focei_sfo_const$nm, f_parent_nlmixr_focei_sfo_tc$nm,
+ f_parent_nlmixr_focei_dfop_const$nm, f_parent_nlmixr_focei_dfop_tc$nm),
+ AIC)</code></pre>
+<p>The AIC values are very close to the ones obtained with nlme which are repeated below for convenience.</p>
+<pre class="r"><code>aic_nlme &lt;- sapply(
+ list(f_parent_nlme_sfo_const, NA, f_parent_nlme_sfo_tc, f_parent_nlme_dfop_tc),
+ function(x) if (is.na(x[1])) NA else AIC(x))
+aic_nlme_nlmixr_focei &lt;- data.frame(
+ &quot;Degradation model&quot; = c(&quot;SFO&quot;, &quot;SFO&quot;, &quot;DFOP&quot;, &quot;DFOP&quot;),
+ &quot;Error model&quot; = rep(c(&quot;constant variance&quot;, &quot;two-component&quot;), 2),
+ &quot;AIC (nlme)&quot; = aic_nlme,
+ &quot;AIC (nlmixr with FOCEI)&quot; = aic_nlmixr_focei,
+ check.names = FALSE
+)
+print(aic_nlme_nlmixr_focei)</code></pre>
+<pre><code> Degradation model Error model AIC (nlme) AIC (nlmixr with FOCEI)
+1 SFO constant variance 796.60 796.60
+2 SFO two-component NA 798.64
+3 DFOP constant variance 798.60 745.87
+4 DFOP two-component 671.91 740.42</code></pre>
+<p>Secondly, we use the SAEM estimation routine and check the convergence plots. The control parameters also used for the saemix fits are defined beforehand.</p>
+<pre class="r"><code>nlmixr_saem_control_800 &lt;- saemControl(logLik = TRUE,
+ nBurn = 800, nEm = 300, nmc = 15)
+nlmixr_saem_control_1000 &lt;- saemControl(logLik = TRUE,
+ nBurn = 1000, nEm = 300, nmc = 15)
+nlmixr_saem_control_10k &lt;- saemControl(logLik = TRUE,
+ nBurn = 10000, nEm = 1000, nmc = 15)</code></pre>
+<p>Then we fit SFO with constant variance</p>
+<pre class="r"><code>f_parent_nlmixr_saem_sfo_const &lt;- nlmixr(f_parent_mkin_const[&quot;SFO&quot;, ], est = &quot;saem&quot;,
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_sfo_const$nm)</code></pre>
+<p><img 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" /><!-- --></p>
+<p>and SFO with two-component error.</p>
+<pre class="r"><code>f_parent_nlmixr_saem_sfo_tc &lt;- nlmixr(f_parent_mkin_tc[&quot;SFO&quot;, ], est = &quot;saem&quot;,
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_sfo_tc$nm)</code></pre>
+<p><img 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" /><!-- --></p>
+<p>For DFOP with constant variance, the convergence plots show considerable instability of the fit, which indicates overparameterisation which was already observed above for this model combination.</p>
+<pre class="r"><code>f_parent_nlmixr_saem_dfop_const &lt;- nlmixr(f_parent_mkin_const[&quot;DFOP&quot;, ], est = &quot;saem&quot;,
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_dfop_const$nm)</code></pre>
+<p><img 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" /><!-- --></p>
+<p>For DFOP with two-component error, a less erratic convergence is seen.</p>
+<pre class="r"><code>f_parent_nlmixr_saem_dfop_tc &lt;- nlmixr(f_parent_mkin_tc[&quot;DFOP&quot;, ], est = &quot;saem&quot;,
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_dfop_tc$nm)</code></pre>
+<p><img 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" /><!-- --></p>
+<p>To check if an increase in the number of iterations improves the fit, we repeat the fit with 1000 iterations for the burn in phase and 300 iterations for the second phase.</p>
+<pre class="r"><code>f_parent_nlmixr_saem_dfop_tc_1000 &lt;- nlmixr(f_parent_mkin_tc[&quot;DFOP&quot;, ], est = &quot;saem&quot;,
+ control = nlmixr_saem_control_1000)
+traceplot(f_parent_nlmixr_saem_dfop_tc_1000$nm)</code></pre>
+<p><img 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" /><!-- --></p>
+<p>Here the fit looks very similar, but we will see below that it shows a higher AIC than the fit with 800 iterations in the burn in phase. Next we choose 10 000 iterations for the burn in phase and 1000 iterations for the second phase for comparison with saemix.</p>
+<pre class="r"><code>f_parent_nlmixr_saem_dfop_tc_10k &lt;- nlmixr(f_parent_mkin_tc[&quot;DFOP&quot;, ], est = &quot;saem&quot;,
+ control = nlmixr_saem_control_10k)
+traceplot(f_parent_nlmixr_saem_dfop_tc_10k$nm)</code></pre>
+<p><img 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" /><!-- --></p>
+<p>In the above convergence plot, the time course of ‘eta.DMTA_0’ and ‘log_k2’ indicate a false convergence.</p>
+<p>The AIC values are internally calculated using Gaussian quadrature.</p>
+<pre class="r"><code>AIC(f_parent_nlmixr_saem_sfo_const$nm, f_parent_nlmixr_saem_sfo_tc$nm,
+ f_parent_nlmixr_saem_dfop_const$nm, f_parent_nlmixr_saem_dfop_tc$nm,
+ f_parent_nlmixr_saem_dfop_tc_1000$nm,
+ f_parent_nlmixr_saem_dfop_tc_10k$nm)</code></pre>
+<pre><code> df AIC
+f_parent_nlmixr_saem_sfo_const$nm 5 798.71
+f_parent_nlmixr_saem_sfo_tc$nm 6 808.64
+f_parent_nlmixr_saem_dfop_const$nm 9 1995.96
+f_parent_nlmixr_saem_dfop_tc$nm 10 664.96
+f_parent_nlmixr_saem_dfop_tc_1000$nm 10 667.39
+f_parent_nlmixr_saem_dfop_tc_10k$nm 10 Inf</code></pre>
+<p>We can see that again, the DFOP/tc model shows the best goodness of fit. However, increasing the number of burn-in iterations from 800 to 1000 results in a higher AIC. If we further increase the number of iterations to 10 000 (burn-in) and 1000 (second phase), the AIC cannot be calculated for the nlmixr/saem fit, supporting that the fit did not converge properly.</p>
+</div>
+<div id="comparison" class="section level3">
+<h3>Comparison</h3>
+<p>The following table gives the AIC values obtained with the three packages using the same control parameters (800 iterations burn-in, 300 iterations second phase, 15 chains).</p>
+<pre class="r"><code>AIC_all &lt;- data.frame(
+ check.names = FALSE,
+ &quot;Degradation model&quot; = c(&quot;SFO&quot;, &quot;SFO&quot;, &quot;DFOP&quot;, &quot;DFOP&quot;),
+ &quot;Error model&quot; = c(&quot;const&quot;, &quot;tc&quot;, &quot;const&quot;, &quot;tc&quot;),
+ nlme = c(AIC(f_parent_nlme_sfo_const), AIC(f_parent_nlme_sfo_tc), NA, AIC(f_parent_nlme_dfop_tc)),
+ nlmixr_focei = sapply(list(f_parent_nlmixr_focei_sfo_const$nm, f_parent_nlmixr_focei_sfo_tc$nm,
+ f_parent_nlmixr_focei_dfop_const$nm, f_parent_nlmixr_focei_dfop_tc$nm), AIC),
+ saemix = sapply(list(f_parent_saemix_sfo_const$so, f_parent_saemix_sfo_tc$so,
+ f_parent_saemix_dfop_const$so, f_parent_saemix_dfop_tc$so), AIC),
+ nlmixr_saem = sapply(list(f_parent_nlmixr_saem_sfo_const$nm, f_parent_nlmixr_saem_sfo_tc$nm,
+ f_parent_nlmixr_saem_dfop_const$nm, f_parent_nlmixr_saem_dfop_tc$nm), AIC)
+)
+kable(AIC_all)</code></pre>
+<table>
+<thead>
+<tr class="header">
+<th align="left">Degradation model</th>
+<th align="left">Error model</th>
+<th align="right">nlme</th>
+<th align="right">nlmixr_focei</th>
+<th align="right">saemix</th>
+<th align="right">nlmixr_saem</th>
+</tr>
+</thead>
+<tbody>
+<tr class="odd">
+<td align="left">SFO</td>
+<td align="left">const</td>
+<td align="right">796.60</td>
+<td align="right">796.60</td>
+<td align="right">796.38</td>
+<td align="right">798.71</td>
+</tr>
+<tr class="even">
+<td align="left">SFO</td>
+<td align="left">tc</td>
+<td align="right">798.60</td>
+<td align="right">798.64</td>
+<td align="right">798.38</td>
+<td align="right">808.64</td>
+</tr>
+<tr class="odd">
+<td align="left">DFOP</td>
+<td align="left">const</td>
+<td align="right">NA</td>
+<td align="right">745.87</td>
+<td align="right">705.75</td>
+<td align="right">1995.96</td>
+</tr>
+<tr class="even">
+<td align="left">DFOP</td>
+<td align="left">tc</td>
+<td align="right">671.91</td>
+<td align="right">740.42</td>
+<td align="right">665.65</td>
+<td align="right">664.96</td>
+</tr>
+</tbody>
+</table>
+<pre class="r"><code>intervals(f_parent_saemix_dfop_tc)</code></pre>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3087887 98.2761715 100.243554
+k1 0.0336893 0.0643651 0.095041
+k2 0.0062993 0.0088001 0.011301
+g 0.9100426 0.9524920 0.994941
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) 0.41868 2.0607469 3.70281
+sd(k1) 0.25611 0.5935653 0.93102
+sd(k2) -10.29603 0.0029188 10.30187
+sd(g) 0.38083 1.0572543 1.73368
+
+
+ lower est. upper
+a.1 0.86253 1.061610 1.260690
+b.1 0.02262 0.029666 0.036712</code></pre>
+<pre class="r"><code>intervals(f_parent_saemix_dfop_tc)</code></pre>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3087887 98.2761715 100.243554
+k1 0.0336893 0.0643651 0.095041
+k2 0.0062993 0.0088001 0.011301
+g 0.9100426 0.9524920 0.994941
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) 0.41868 2.0607469 3.70281
+sd(k1) 0.25611 0.5935653 0.93102
+sd(k2) -10.29603 0.0029188 10.30187
+sd(g) 0.38083 1.0572543 1.73368
+
+
+ lower est. upper
+a.1 0.86253 1.061610 1.260690
+b.1 0.02262 0.029666 0.036712</code></pre>
+<pre class="r"><code>intervals(f_parent_saemix_dfop_tc_mkin_muchmoreiter)</code></pre>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3402070 98.2789378 100.217669
+k1 0.0397896 0.0641976 0.103578
+k2 0.0041987 0.0084427 0.016977
+g 0.8656257 0.9521509 0.983992
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) 0.38907 2.01821 3.64735
+sd(log_k1) 0.25653 0.59512 0.93371
+sd(log_k2) -0.20501 0.37610 0.95721
+sd(g_qlogis) 0.39712 1.18296 1.96879
+
+
+ lower est. upper
+a.1 0.868558 1.070260 1.271963
+b.1 0.022461 0.029505 0.036548</code></pre>
+<pre class="r"><code>intervals(f_parent_nlmixr_saem_dfop_tc)</code></pre>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.3224806 98.2941093 100.265738
+k1 0.0402270 0.0648200 0.104448
+k2 0.0068547 0.0093928 0.012871
+g 0.8764066 0.9501419 0.980848
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) NA 1.686509 NA
+sd(log_k1) NA 0.592805 NA
+sd(log_k2) NA 0.009766 NA
+sd(g_qlogis) NA 1.082616 NA
+
+
+ lower est. upper
+sigma_low NA 1.081677 NA
+rsd_high NA 0.032073 NA</code></pre>
+<pre class="r"><code>intervals(f_parent_nlmixr_saem_dfop_tc_10k)</code></pre>
+<pre><code>Approximate 95% confidence intervals
+
+ Fixed effects:
+ lower est. upper
+DMTA_0 96.2302085 98.1641090 100.098010
+k1 0.0398514 0.0643909 0.104041
+k2 0.0066292 0.0090784 0.012432
+g 0.8831478 0.9527284 0.981734
+
+ Random effects:
+ lower est. upper
+sd(DMTA_0) NA 1.6257e+00 NA
+sd(log_k1) NA 5.9627e-01 NA
+sd(log_k2) NA 5.8400e-07 NA
+sd(g_qlogis) NA 1.0676e+00 NA
+
+
+ lower est. upper
+sigma_low NA 1.087722 NA
+rsd_high NA 0.031883 NA</code></pre>
+</div>
+</div>
+</div>
+<div id="references" class="section level1">
+<h1>References</h1>
+<!-- vim: set foldmethod=syntax: -->
+<div id="refs" class="references hanging-indent">
+<div id="ref-efsa_2018_dimethenamid">
+<p>EFSA. 2018. “Peer Review of the Pesticide Risk Assessment of the Active Substance Dimethenamid-P.” <em>EFSA Journal</em> 16 (4): 5211.</p>
+</div>
+<div id="ref-ranke2021">
+<p>Ranke, Johannes, Janina Wöltjen, Jana Schmidt, and Emmanuelle Comets. 2021. “Taking Kinetic Evaluations of Degradation Data to the Next Level with Nonlinear Mixed-Effects Models.” <em>Environments</em> 8 (8). <a href="https://doi.org/10.3390/environments8080071">https://doi.org/10.3390/environments8080071</a>.</p>
+</div>
+<div id="ref-dimethenamid_rar_2018_b8">
+<p>Rapporteur Member State Germany, Co-Rapporteur Member State Bulgaria. 2018. “Renewal Assessment Report Dimethenamid-P Volume 3 - B.8 Environmental fate and behaviour, Rev. 2 - November 2017.” <a href="https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716">https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716</a>.</p>
+</div>
+</div>
+</div>
+
+
+
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+
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+
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diff --git a/vignettes/web_only/dimethenamid_2018.rmd b/vignettes/web_only/dimethenamid_2018.rmd
new file mode 100644
index 00000000..08661b5a
--- /dev/null
+++ b/vignettes/web_only/dimethenamid_2018.rmd
@@ -0,0 +1,520 @@
+---
+title: Example evaluations of the dimethenamid data from 2018
+author: Johannes Ranke
+date: Last change 11 January 2022, built on `r format(Sys.Date(), format = "%d %b %Y")`
+output:
+ html_document:
+ toc: true
+ toc_float: true
+ code_folding: hide
+ fig_retina: null
+bibliography: ../references.bib
+vignette: >
+ %\VignetteEngine{knitr::rmarkdown}
+ %\VignetteEncoding{UTF-8}
+---
+
+[Wissenschaftlicher Berater, Kronacher Str. 12, 79639 Grenzach-Wyhlen, Germany](http://www.jrwb.de)
+
+```{r, include = FALSE}
+require(knitr)
+require(mkin)
+require(nlme)
+options(digits = 5)
+opts_chunk$set(
+ comment = "",
+ tidy = FALSE,
+ cache = TRUE
+)
+```
+
+# Introduction
+
+During the preparation of the journal article on nonlinear mixed-effects models
+in degradation kinetics [@ranke2021] and the analysis of the dimethenamid
+degradation data analysed therein, a need for a more detailed analysis using
+not only nlme and saemix, but also nlmixr for fitting the mixed-effects models
+was identified, as many model variants do not converge when fitted with nlme,
+and not all relevant error models can be fitted with saemix.
+
+This vignette is an attempt to satisfy this need.
+
+# Data
+
+Residue data forming the basis for the endpoints derived in the conclusion on
+the peer review of the pesticide risk assessment of dimethenamid-P published by
+the European Food Safety Authority (EFSA) in 2018 [@efsa_2018_dimethenamid]
+were transcribed from the risk assessment report [@dimethenamid_rar_2018_b8]
+which can be downloaded from the Open EFSA repository
+[https://open.efsa.europa.eu/study-inventory/EFSA-Q-2014-00716](https://open.efsa.europa.eu).
+
+The data are [available in the mkin
+package](https://pkgdown.jrwb.de/mkin/reference/dimethenamid_2018.html). The
+following code (hidden by default, please use the button to the right to show
+it) treats the data available for the racemic mixture dimethenamid (DMTA) and
+its enantiomer dimethenamid-P (DMTAP) in the same way, as no difference between
+their degradation behaviour was identified in the EU risk assessment. The
+observation times of each dataset are multiplied with the corresponding
+normalisation factor also available in the dataset, in order to make it
+possible to describe all datasets with a single set of parameters.
+
+Also, datasets observed in the same soil are merged, resulting in dimethenamid
+(DMTA) data from six soils.
+
+```{r dimethenamid_data}
+library(mkin, quietly = TRUE)
+dmta_ds <- lapply(1:7, function(i) {
+ ds_i <- dimethenamid_2018$ds[[i]]$data
+ ds_i[ds_i$name == "DMTAP", "name"] <- "DMTA"
+ ds_i$time <- ds_i$time * dimethenamid_2018$f_time_norm[i]
+ ds_i
+})
+names(dmta_ds) <- sapply(dimethenamid_2018$ds, function(ds) ds$title)
+dmta_ds[["Elliot"]] <- rbind(dmta_ds[["Elliot 1"]], dmta_ds[["Elliot 2"]])
+dmta_ds[["Elliot 1"]] <- NULL
+dmta_ds[["Elliot 2"]] <- NULL
+```
+
+# Parent degradation
+
+We evaluate the observed degradation of the parent compound using simple
+exponential decline (SFO) and biexponential decline (DFOP), using constant
+variance (const) and a two-component variance (tc) as error models.
+
+## Separate evaluations
+
+As a first step, to get a visual impression of the fit of the different models,
+we do separate evaluations for each soil using the mmkin function from the
+mkin package:
+
+```{r f_parent_mkin}
+f_parent_mkin_const <- mmkin(c("SFO", "DFOP"), dmta_ds,
+ error_model = "const", quiet = TRUE)
+f_parent_mkin_tc <- mmkin(c("SFO", "DFOP"), dmta_ds,
+ error_model = "tc", quiet = TRUE)
+```
+
+The plot of the individual SFO fits shown below suggests that at least in some
+datasets the degradation slows down towards later time points, and that the
+scatter of the residuals error is smaller for smaller values (panel to the
+right):
+
+```{r f_parent_mkin_sfo_const}
+plot(mixed(f_parent_mkin_const["SFO", ]))
+```
+
+Using biexponential decline (DFOP) results in a slightly more random
+scatter of the residuals:
+
+```{r f_parent_mkin_dfop_const}
+plot(mixed(f_parent_mkin_const["DFOP", ]))
+```
+
+The population curve (bold line) in the above plot results from taking the mean
+of the individual transformed parameters, i.e. of log k1 and log k2, as well as
+of the logit of the g parameter of the DFOP model). Here, this procedure
+does not result in parameters that represent the degradation well, because in some
+datasets the fitted value for k2 is extremely close to zero, leading to a log
+k2 value that dominates the average. This is alleviated if only rate constants
+that pass the t-test for significant difference from zero (on the untransformed
+scale) are considered in the averaging:
+
+```{r f_parent_mkin_dfop_const_test}
+plot(mixed(f_parent_mkin_const["DFOP", ]), test_log_parms = TRUE)
+```
+
+While this is visually much more satisfactory, such an average procedure could
+introduce a bias, as not all results from the individual fits enter the
+population curve with the same weight. This is where nonlinear mixed-effects
+models can help out by treating all datasets with equally by fitting a
+parameter distribution model together with the degradation model and the error
+model (see below).
+
+The remaining trend of the residuals to be higher for higher predicted residues
+is reduced by using the two-component error model:
+
+```{r f_parent_mkin_dfop_tc_test}
+plot(mixed(f_parent_mkin_tc["DFOP", ]), test_log_parms = TRUE)
+```
+
+## Nonlinear mixed-effects models
+
+Instead of taking a model selection decision for each of the individual fits, we fit
+nonlinear mixed-effects models (using different fitting algorithms as implemented in
+different packages) and do model selection using all available data at the same time.
+In order to make sure that these decisions are not unduly influenced by the
+type of algorithm used, by implementation details or by the use of wrong control
+parameters, we compare the model selection results obtained with different R
+packages, with different algorithms and checking control parameters.
+
+### nlme
+
+The nlme package was the first R extension providing facilities to fit nonlinear
+mixed-effects models. We would like to do model selection from all four
+combinations of degradation models and error models based on the AIC.
+However, fitting the DFOP model with constant variance and using default
+control parameters results in an error, signalling that the maximum number
+of 50 iterations was reached, potentially indicating overparameterisation.
+Nevertheless, the algorithm converges when the two-component error model is
+used in combination with the DFOP model. This can be explained by the fact
+that the smaller residues observed at later sampling times get more
+weight when using the two-component error model which will counteract the
+tendency of the algorithm to try parameter combinations unsuitable for
+fitting these data.
+
+```{r f_parent_nlme, warning = FALSE}
+library(nlme)
+f_parent_nlme_sfo_const <- nlme(f_parent_mkin_const["SFO", ])
+# f_parent_nlme_dfop_const <- nlme(f_parent_mkin_const["DFOP", ])
+f_parent_nlme_sfo_tc <- nlme(f_parent_mkin_tc["SFO", ])
+f_parent_nlme_dfop_tc <- nlme(f_parent_mkin_tc["DFOP", ])
+```
+
+Note that a certain degree of overparameterisation is also indicated by a
+warning obtained when fitting DFOP with the two-component error model ('false
+convergence' in the 'LME step' in iteration 3). However, as this warning does
+not occur in later iterations, and specifically not in the last of the
+`r f_parent_nlme_dfop_tc$numIter` iterations, we can ignore this warning.
+
+The model comparison function of the nlme package can directly be applied
+to these fits showing a much lower AIC for the DFOP model fitted with the
+two-component error model. Also, the likelihood ratio test indicates that this
+difference is significant as the p-value is below 0.0001.
+
+```{r AIC_parent_nlme}
+anova(
+ f_parent_nlme_sfo_const, f_parent_nlme_sfo_tc, f_parent_nlme_dfop_tc
+)
+```
+
+In addition to these fits, attempts were also made to include correlations
+between random effects by using the log Cholesky parameterisation of the matrix
+specifying them. The code used for these attempts can be made visible below.
+
+```{r f_parent_nlme_logchol, warning = FALSE, eval = FALSE}
+f_parent_nlme_sfo_const_logchol <- nlme(f_parent_mkin_const["SFO", ],
+ random = nlme::pdLogChol(list(DMTA_0 ~ 1, log_k_DMTA ~ 1)))
+anova(f_parent_nlme_sfo_const, f_parent_nlme_sfo_const_logchol)
+f_parent_nlme_sfo_tc_logchol <- nlme(f_parent_mkin_tc["SFO", ],
+ random = nlme::pdLogChol(list(DMTA_0 ~ 1, log_k_DMTA ~ 1)))
+anova(f_parent_nlme_sfo_tc, f_parent_nlme_sfo_tc_logchol)
+f_parent_nlme_dfop_tc_logchol <- nlme(f_parent_mkin_const["DFOP", ],
+ random = nlme::pdLogChol(list(DMTA_0 ~ 1, log_k1 ~ 1, log_k2 ~ 1, g_qlogis ~ 1)))
+anova(f_parent_nlme_dfop_tc, f_parent_nlme_dfop_tc_logchol)
+```
+
+While the SFO variants converge fast, the additional parameters introduced
+by this lead to convergence warnings for the DFOP model. The model comparison
+clearly show that adding correlations between random effects does not improve
+the fits.
+
+The selected model (DFOP with two-component error) fitted to the data assuming
+no correlations between random effects is shown below.
+
+```{r plot_parent_nlme}
+plot(f_parent_nlme_dfop_tc)
+```
+
+### saemix
+
+The saemix package provided the first Open Source implementation of the
+Stochastic Approximation to the Expectation Maximisation (SAEM) algorithm.
+SAEM fits of degradation models can be conveniently performed using an
+interface to the saemix package available in current development versions of
+the mkin package.
+
+The corresponding SAEM fits of the four combinations of degradation and error
+models are fitted below. As there is no convergence criterion implemented in
+the saemix package, the convergence plots need to be manually checked for every
+fit. As we will compare the SAEM implementation of saemix to the results
+obtained using the nlmixr package later, we define control settings that
+work well for all the parent data fits shown in this vignette.
+
+```{r saemix_control, results='hide'}
+library(saemix)
+saemix_control <- saemixControl(nbiter.saemix = c(800, 300), nb.chains = 15,
+ print = FALSE, save = FALSE, save.graphs = FALSE, displayProgress = FALSE)
+saemix_control_moreiter <- saemixControl(nbiter.saemix = c(1600, 300), nb.chains = 15,
+ print = FALSE, save = FALSE, save.graphs = FALSE, displayProgress = FALSE)
+```
+
+The convergence plot for the SFO model using constant variance is shown below.
+
+```{r f_parent_saemix_sfo_const, results = 'hide', dependson = "saemix_control"}
+f_parent_saemix_sfo_const <- mkin::saem(f_parent_mkin_const["SFO", ], quiet = TRUE,
+ control = saemix_control, transformations = "saemix")
+plot(f_parent_saemix_sfo_const$so, plot.type = "convergence")
+```
+
+Obviously the default number of iterations is sufficient to reach convergence.
+This can also be said for the SFO fit using the two-component error model.
+
+```{r f_parent_saemix_sfo_tc, results = 'hide', dependson = "saemix_control"}
+f_parent_saemix_sfo_tc <- mkin::saem(f_parent_mkin_tc["SFO", ], quiet = TRUE,
+ control = saemix_control, transformations = "saemix")
+plot(f_parent_saemix_sfo_tc$so, plot.type = "convergence")
+```
+
+When fitting the DFOP model with constant variance (see below), parameter
+convergence is not as unambiguous.
+
+```{r f_parent_saemix_dfop_const, results = 'hide', dependson = "saemix_control"}
+f_parent_saemix_dfop_const <- mkin::saem(f_parent_mkin_const["DFOP", ], quiet = TRUE,
+ control = saemix_control, transformations = "saemix")
+plot(f_parent_saemix_dfop_const$so, plot.type = "convergence")
+```
+
+This is improved when the DFOP model is fitted with the two-component error
+model. Convergence of the variance of k2 is enhanced, it remains more or less
+stable already after 200 iterations of the first phase.
+
+```{r f_parent_saemix_dfop_tc, results = 'hide', dependson = "saemix_control"}
+f_parent_saemix_dfop_tc <- mkin::saem(f_parent_mkin_tc["DFOP", ], quiet = TRUE,
+ control = saemix_control, transformations = "saemix")
+plot(f_parent_saemix_dfop_tc$so, plot.type = "convergence")
+```
+
+```{r f_parent_saemix_dfop_tc_moreiter, results = 'hide', dependson = "saemix_control"}
+# The last time I tried (2022-01-11) this gives an error in solve.default(omega.eta)
+# system is computationally singular: reciprocal condition number = 5e-17
+#f_parent_saemix_dfop_tc_10k <- mkin::saem(f_parent_mkin_tc["DFOP", ], quiet = TRUE,
+# control = saemix_control_10k, transformations = "saemix")
+# Now we do not get a significant improvement by using twice the number of iterations
+f_parent_saemix_dfop_tc_moreiter <- mkin::saem(f_parent_mkin_tc["DFOP", ], quiet = TRUE,
+ control = saemix_control_moreiter, transformations = "saemix")
+#plot(f_parent_saemix_dfop_tc_moreiter$so, plot.type = "convergence")
+```
+
+An alternative way to fit DFOP in combination with the two-component error model
+is to use the model formulation with transformed parameters as used per default
+in mkin.
+
+```{r f_parent_saemix_dfop_tc_mkin, results = 'hide', dependson = "saemix_control"}
+f_parent_saemix_dfop_tc_mkin <- mkin::saem(f_parent_mkin_tc["DFOP", ], quiet = TRUE,
+ control = saemix_control, transformations = "mkin")
+plot(f_parent_saemix_dfop_tc_mkin$so, plot.type = "convergence")
+```
+As the convergence plots do not clearly indicate that the algorithm has converged, we
+again use four times the number of iterations, which leads to almost satisfactory
+convergence (see below).
+
+```{r f_parent_saemix_dfop_tc_mkin_moreiter, results = 'hide', dependson = "saemix_control"}
+saemix_control_muchmoreiter <- saemixControl(nbiter.saemix = c(3200, 300), nb.chains = 15,
+ print = FALSE, save = FALSE, save.graphs = FALSE, displayProgress = FALSE)
+f_parent_saemix_dfop_tc_mkin_muchmoreiter <- mkin::saem(f_parent_mkin_tc["DFOP", ], quiet = TRUE,
+ control = saemix_control_muchmoreiter, transformations = "mkin")
+plot(f_parent_saemix_dfop_tc_mkin_muchmoreiter$so, plot.type = "convergence")
+```
+
+The four combinations (SFO/const, SFO/tc, DFOP/const and DFOP/tc), including
+the variations of the DFOP/tc combination can be compared using the model
+comparison function of the saemix package:
+
+```{r AIC_parent_saemix, cache = FALSE}
+AIC_parent_saemix <- saemix::compare.saemix(
+ f_parent_saemix_sfo_const$so,
+ f_parent_saemix_sfo_tc$so,
+ f_parent_saemix_dfop_const$so,
+ f_parent_saemix_dfop_tc$so,
+ f_parent_saemix_dfop_tc_moreiter$so,
+ f_parent_saemix_dfop_tc_mkin$so,
+ f_parent_saemix_dfop_tc_mkin_muchmoreiter$so)
+rownames(AIC_parent_saemix) <- c(
+ "SFO const", "SFO tc", "DFOP const", "DFOP tc", "DFOP tc more iterations",
+ "DFOP tc mkintrans", "DFOP tc mkintrans more iterations")
+print(AIC_parent_saemix)
+```
+
+As in the case of nlme fits, the DFOP model fitted with two-component error
+(number 4) gives the lowest AIC. Using a much larger number of iterations
+does not significantly change the AIC. When the mkin transformations are used
+instead of the saemix transformations, we need four times the number of
+iterations to obtain a goodness of fit that almost as good as the result
+obtained with saemix transformations.
+
+In order to check the influence of the likelihood calculation algorithms
+implemented in saemix, the likelihood from Gaussian quadrature is added
+to the best fit, and the AIC values obtained from the three methods
+are compared.
+
+```{r AIC_parent_saemix_methods, cache = FALSE}
+f_parent_saemix_dfop_tc$so <-
+ saemix::llgq.saemix(f_parent_saemix_dfop_tc$so)
+AIC_parent_saemix_methods <- c(
+ is = AIC(f_parent_saemix_dfop_tc$so, method = "is"),
+ gq = AIC(f_parent_saemix_dfop_tc$so, method = "gq"),
+ lin = AIC(f_parent_saemix_dfop_tc$so, method = "lin")
+)
+print(AIC_parent_saemix_methods)
+```
+
+The AIC values based on importance sampling and Gaussian quadrature are very
+similar. Using linearisation is known to be less accurate, but still gives a
+similar value.
+
+### nlmixr
+
+In the last years, a lot of effort has been put into the nlmixr package which
+is designed for pharmacokinetics, where nonlinear mixed-effects models are
+routinely used, but which can also be used for related data like chemical
+degradation data. A current development branch of the mkin package provides
+an interface between mkin and nlmixr. Here, we check if we get equivalent
+results when using a refined version of the First Order Conditional Estimation
+(FOCE) algorithm used in nlme, namely the First Order Conditional Estimation
+with Interaction (FOCEI), and the SAEM algorithm as implemented in nlmixr.
+
+First, the focei algorithm is used for the four model combinations. A number of
+warnings are produced with unclear significance.
+
+```{r f_parent_nlmixr_focei, results = "hide", message = FALSE, warning = FALSE}
+library(nlmixr)
+f_parent_nlmixr_focei_sfo_const <- nlmixr(f_parent_mkin_const["SFO", ], est = "focei")
+f_parent_nlmixr_focei_sfo_tc <- nlmixr(f_parent_mkin_tc["SFO", ], est = "focei")
+f_parent_nlmixr_focei_dfop_const <- nlmixr(f_parent_mkin_const["DFOP", ], est = "focei")
+f_parent_nlmixr_focei_dfop_tc<- nlmixr(f_parent_mkin_tc["DFOP", ], est = "focei")
+```
+
+```{r AIC_parent_nlmixr_focei, cache = FALSE}
+aic_nlmixr_focei <- sapply(
+ list(f_parent_nlmixr_focei_sfo_const$nm, f_parent_nlmixr_focei_sfo_tc$nm,
+ f_parent_nlmixr_focei_dfop_const$nm, f_parent_nlmixr_focei_dfop_tc$nm),
+ AIC)
+```
+
+The AIC values are very close to the ones obtained with nlme which are repeated below
+for convenience.
+
+```{r AIC_parent_nlme_rep, cache = FALSE}
+aic_nlme <- sapply(
+ list(f_parent_nlme_sfo_const, NA, f_parent_nlme_sfo_tc, f_parent_nlme_dfop_tc),
+ function(x) if (is.na(x[1])) NA else AIC(x))
+aic_nlme_nlmixr_focei <- data.frame(
+ "Degradation model" = c("SFO", "SFO", "DFOP", "DFOP"),
+ "Error model" = rep(c("constant variance", "two-component"), 2),
+ "AIC (nlme)" = aic_nlme,
+ "AIC (nlmixr with FOCEI)" = aic_nlmixr_focei,
+ check.names = FALSE
+)
+print(aic_nlme_nlmixr_focei)
+```
+
+Secondly, we use the SAEM estimation routine and check the convergence plots. The
+control parameters also used for the saemix fits are defined beforehand.
+
+```{r nlmixr_saem_control}
+nlmixr_saem_control_800 <- saemControl(logLik = TRUE,
+ nBurn = 800, nEm = 300, nmc = 15)
+nlmixr_saem_control_1000 <- saemControl(logLik = TRUE,
+ nBurn = 1000, nEm = 300, nmc = 15)
+nlmixr_saem_control_10k <- saemControl(logLik = TRUE,
+ nBurn = 10000, nEm = 1000, nmc = 15)
+```
+
+Then we fit SFO with constant variance
+
+```{r f_parent_nlmixr_saem_sfo_const, results = "hide", warning = FALSE, message = FALSE, dependson = "nlmixr_saem_control"}
+f_parent_nlmixr_saem_sfo_const <- nlmixr(f_parent_mkin_const["SFO", ], est = "saem",
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_sfo_const$nm)
+```
+
+and SFO with two-component error.
+
+```{r f_parent_nlmixr_saem_sfo_tc, results = "hide", warning = FALSE, message = FALSE, dependson = "nlmixr_saem_control"}
+f_parent_nlmixr_saem_sfo_tc <- nlmixr(f_parent_mkin_tc["SFO", ], est = "saem",
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_sfo_tc$nm)
+```
+
+For DFOP with constant variance, the convergence plots show considerable
+instability of the fit, which indicates overparameterisation which was already
+observed above for this model combination.
+
+```{r f_parent_nlmixr_saem_dfop_const, results = "hide", warning = FALSE, message = FALSE, dependson = "nlmixr_saem_control"}
+f_parent_nlmixr_saem_dfop_const <- nlmixr(f_parent_mkin_const["DFOP", ], est = "saem",
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_dfop_const$nm)
+```
+
+For DFOP with two-component error, a less erratic convergence is seen.
+
+```{r f_parent_nlmixr_saem_dfop_tc, results = "hide", warning = FALSE, message = FALSE, dependson = "nlmixr_saem_control"}
+f_parent_nlmixr_saem_dfop_tc <- nlmixr(f_parent_mkin_tc["DFOP", ], est = "saem",
+ control = nlmixr_saem_control_800)
+traceplot(f_parent_nlmixr_saem_dfop_tc$nm)
+```
+
+To check if an increase in the number of iterations improves the fit, we repeat
+the fit with 1000 iterations for the burn in phase and 300 iterations for the
+second phase.
+
+```{r f_parent_nlmixr_saem_dfop_tc_1k, results = "hide", warning = FALSE, message = FALSE, dependson = "nlmixr_saem_control"}
+f_parent_nlmixr_saem_dfop_tc_1000 <- nlmixr(f_parent_mkin_tc["DFOP", ], est = "saem",
+ control = nlmixr_saem_control_1000)
+traceplot(f_parent_nlmixr_saem_dfop_tc_1000$nm)
+```
+
+Here the fit looks very similar, but we will see below that it shows a higher AIC
+than the fit with 800 iterations in the burn in phase. Next we choose
+10 000 iterations for the burn in phase and 1000 iterations for the second
+phase for comparison with saemix.
+
+```{r f_parent_nlmixr_saem_dfop_tc_10k, results = "hide", warning = FALSE, message = FALSE, dependson = "nlmixr_saem_control"}
+f_parent_nlmixr_saem_dfop_tc_10k <- nlmixr(f_parent_mkin_tc["DFOP", ], est = "saem",
+ control = nlmixr_saem_control_10k)
+traceplot(f_parent_nlmixr_saem_dfop_tc_10k$nm)
+```
+
+In the above convergence plot, the time course of 'eta.DMTA_0' and
+'log_k2' indicate a false convergence.
+
+The AIC values are internally calculated using Gaussian quadrature.
+
+```{r AIC_parent_nlmixr_saem, cache = FALSE}
+AIC(f_parent_nlmixr_saem_sfo_const$nm, f_parent_nlmixr_saem_sfo_tc$nm,
+ f_parent_nlmixr_saem_dfop_const$nm, f_parent_nlmixr_saem_dfop_tc$nm,
+ f_parent_nlmixr_saem_dfop_tc_1000$nm,
+ f_parent_nlmixr_saem_dfop_tc_10k$nm)
+```
+
+We can see that again, the DFOP/tc model shows the best goodness of fit.
+However, increasing the number of burn-in iterations from 800 to 1000 results
+in a higher AIC. If we further increase the number of iterations to 10 000
+(burn-in) and 1000 (second phase), the AIC cannot be calculated for the
+nlmixr/saem fit, supporting that the fit did not converge properly.
+
+### Comparison
+
+The following table gives the AIC values obtained with the three packages using
+the same control parameters (800 iterations burn-in, 300 iterations second
+phase, 15 chains).
+
+```{r AIC_all, cache = FALSE}
+AIC_all <- data.frame(
+ check.names = FALSE,
+ "Degradation model" = c("SFO", "SFO", "DFOP", "DFOP"),
+ "Error model" = c("const", "tc", "const", "tc"),
+ nlme = c(AIC(f_parent_nlme_sfo_const), AIC(f_parent_nlme_sfo_tc), NA, AIC(f_parent_nlme_dfop_tc)),
+ nlmixr_focei = sapply(list(f_parent_nlmixr_focei_sfo_const$nm, f_parent_nlmixr_focei_sfo_tc$nm,
+ f_parent_nlmixr_focei_dfop_const$nm, f_parent_nlmixr_focei_dfop_tc$nm), AIC),
+ saemix = sapply(list(f_parent_saemix_sfo_const$so, f_parent_saemix_sfo_tc$so,
+ f_parent_saemix_dfop_const$so, f_parent_saemix_dfop_tc$so), AIC),
+ nlmixr_saem = sapply(list(f_parent_nlmixr_saem_sfo_const$nm, f_parent_nlmixr_saem_sfo_tc$nm,
+ f_parent_nlmixr_saem_dfop_const$nm, f_parent_nlmixr_saem_dfop_tc$nm), AIC)
+)
+kable(AIC_all)
+```
+
+```{r parms_all, cache = FALSE}
+intervals(f_parent_saemix_dfop_tc)
+intervals(f_parent_saemix_dfop_tc)
+intervals(f_parent_saemix_dfop_tc_mkin_muchmoreiter)
+intervals(f_parent_nlmixr_saem_dfop_tc)
+intervals(f_parent_nlmixr_saem_dfop_tc_10k)
+```
+
+
+
+# References
+
+<!-- vim: set foldmethod=syntax: -->
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