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-rw-r--r--vignettes/FOCUS_D.html50
1 files changed, 21 insertions, 29 deletions
diff --git a/vignettes/FOCUS_D.html b/vignettes/FOCUS_D.html
index 6573cc7a..b1ea64ea 100644
--- a/vignettes/FOCUS_D.html
+++ b/vignettes/FOCUS_D.html
@@ -215,13 +215,7 @@ library we look a the data. We have observed concentrations in the column named
named <code>parent</code> and <code>m1</code>.</p>
<pre><code class="r">library(&quot;mkin&quot;)
-</code></pre>
-
-<pre><code>## Loading required package: minpack.lm
-## Loading required package: rootSolve
-</code></pre>
-
-<pre><code class="r">print(FOCUS_2006_D)
+print(FOCUS_2006_D)
</code></pre>
<pre><code>## name time value
@@ -276,7 +270,7 @@ kinetics (SFO) to one metabolite named m1, which also degrades with SFO kinetics
<p>The call to mkinmod returns a degradation model. The differential equations represented in
R code can be found in the character vector <code>$diffs</code> of the <code>mkinmod</code> object. If
-the <code>ccSolve</code> package is installed and functional, the differential equation model
+the gcc compiler is installed and functional, the differential equation model
will be compiled from auto-generated C code.</p>
<pre><code class="r">SFO_SFO &lt;- mkinmod(parent = mkinsub(&quot;SFO&quot;, &quot;m1&quot;), m1 = mkinsub(&quot;SFO&quot;))
@@ -312,7 +306,7 @@ using the <code>plot</code> method for <code>mkinfit</code> objects.</p>
<pre><code class="r">mkinparplot(fit)
</code></pre>
-<p><img src="data:image/png;base64,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" alt="plot of chunk unnamed-chunk-6"/> </p>
+<p><img src="data:image/png;base64,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" alt="plot of chunk unnamed-chunk-6"/> </p>
<p>A comprehensive report of the results is obtained using the <code>summary</code> method for <code>mkinfit</code>
objects.</p>
@@ -321,9 +315,9 @@ objects.</p>
</code></pre>
<pre><code>## mkin version: 0.9.36
-## R version: 3.2.0
-## Date of fit: Fri Jun 5 14:20:31 2015
-## Date of summary: Fri Jun 5 14:20:31 2015
+## R version: 3.2.1
+## Date of fit: Sun Jun 21 01:47:59 2015
+## Date of summary: Sun Jun 21 01:47:59 2015
##
## Equations:
## d_parent = - k_parent_sink * parent - k_parent_m1 * parent
@@ -331,7 +325,7 @@ objects.</p>
##
## Model predictions using solution type deSolve
##
-## Fitted with method Port using 153 model solutions performed in 0.621 s
+## Fitted with method Port using 153 model solutions performed in 0.698 s
##
## Weighting: none
##
@@ -353,17 +347,12 @@ objects.</p>
## value type
## m1_0 0 state
##
-## Optimised, transformed parameters:
-## Estimate Std. Error Lower Upper t value Pr(&gt;|t|)
-## parent_0 99.600 1.61400 96.330 102.900 61.72 4.048e-38
-## log_k_parent_sink -3.038 0.07826 -3.197 -2.879 -38.82 5.601e-31
-## log_k_parent_m1 -2.980 0.04124 -3.064 -2.897 -72.27 1.446e-40
-## log_k_m1_sink -5.248 0.13610 -5.523 -4.972 -38.56 7.087e-31
-## Pr(&gt;t)
-## parent_0 2.024e-38
-## log_k_parent_sink 2.800e-31
-## log_k_parent_m1 7.228e-41
-## log_k_m1_sink 3.543e-31
+## Optimised, transformed parameters with symmetric confidence intervals:
+## Estimate Std. Error Lower Upper
+## parent_0 99.600 1.61400 96.330 102.900
+## log_k_parent_sink -3.038 0.07826 -3.197 -2.879
+## log_k_parent_m1 -2.980 0.04124 -3.064 -2.897
+## log_k_m1_sink -5.248 0.13610 -5.523 -4.972
##
## Parameter correlation:
## parent_0 log_k_parent_sink log_k_parent_m1 log_k_m1_sink
@@ -375,11 +364,14 @@ objects.</p>
## Residual standard error: 3.211 on 36 degrees of freedom
##
## Backtransformed parameters:
-## Estimate Lower Upper
-## parent_0 99.600000 96.330000 1.029e+02
-## k_parent_sink 0.047920 0.040890 5.616e-02
-## k_parent_m1 0.050780 0.046700 5.521e-02
-## k_m1_sink 0.005261 0.003992 6.933e-03
+## Confidence intervals for internally transformed parameters are asymmetric.
+## t-test (unrealistically) based on the assumption of normal distribution
+## for estimators of untransformed parameters.
+## Estimate t value Pr(&gt;t) Lower Upper
+## parent_0 99.600000 61.720 2.024e-38 96.330000 1.029e+02
+## k_parent_sink 0.047920 12.780 3.050e-15 0.040890 5.616e-02
+## k_parent_m1 0.050780 24.250 3.407e-24 0.046700 5.521e-02
+## k_m1_sink 0.005261 7.349 5.758e-09 0.003992 6.933e-03
##
## Chi2 error levels in percent:
## err.min n.optim df

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