survFitTKTD
objectsThis is the generic plot
S3 method for the
survFitTKTD
. It plots the fit obtained for each
concentration of chemical compound in the original dataset.
# S3 method for survFitTKTD
plot(
x,
xlab = "Time",
ylab = "Survival probablity",
main = NULL,
concentration = NULL,
spaghetti = FALSE,
one.plot = FALSE,
adddata = FALSE,
addlegend = FALSE,
style = "ggplot",
...
)
a plot of class ggplot
An object of class survFitTKTD
.
A label for the \(X\)-axis, by default Time
.
A label for the \(Y\)-axis, by default Survival probablity
.
A main title for the plot.
A numeric value corresponding to some specific concentration in
data
. If concentration = NULL
, draws a plot for each concentration.
if TRUE
, draws a set of survival curves using
parameters drawn from the posterior distribution
if TRUE
, draws all the estimated curves in
one plot instead of one plot per concentration.
if TRUE
, adds the observed data to the plot
with (frequentist binomial) confidence intervals
if TRUE
, adds a default legend to the plot.
graphical backend, can be 'generic'
or 'ggplot'
Further arguments to be passed to generic methods.
The fitted curves represent the estimated survival probablity as a function
of time for each concentration
When adddata = TRUE
the black dots depict the observed survival
probablity at each time point. Note that since our model does not take
inter-replicate variability into consideration, replicates are systematically
pooled in this plot.
The function plots both 95% credible intervals for the estimated survival
probablity (by default the grey area around the fitted curve) and 95% binomial confidence
intervals for the observed survival probablity (as black error bars if
adddata = TRUE
).
Both types of intervals are taken at the same level. Typically
a good fit is expected to display a large overlap between the two types of intervals.
If spaghetti = TRUE
, the credible intervals are represented by two
dotted lines limiting the credible band, and a spaghetti plot is added to this band.
This spaghetti plot consists of the representation of simulated curves using parameter values
sampled in the posterior distribution (2% of the MCMC chains are randomly
taken for this sample).