Expected Values from the Posterior Predictive Distribution
Expected Values from the Posterior Predictive Distribution
## S3 method for class 'mcpfit' fitted( object, newdata = NULL, summary = TRUE, probs = TRUE, rate = TRUE, prior = FALSE, which_y = "ct", varying = TRUE, arma = TRUE, nsamples = NULL, samples_format = "tidy", scale = "response", ... )
object |
An |
newdata |
A |
summary |
Summarise at each x-value |
probs |
Vector of quantiles. Only in effect when |
rate |
Boolean. For binomial models, plot on raw data ( |
prior |
TRUE/FALSE. Plot using prior samples? Useful for |
which_y |
What to plot on the y-axis. One of
|
varying |
|
arma |
Whether to include autoregressive effects.
|
nsamples |
Integer or |
samples_format |
One of "tidy" or "matrix". Controls the output format when |
scale |
One of
|
... |
Currently unused |
If summary = TRUE
: A tibble
with the posterior mean for each row in newdata
,
If newdata
is NULL
, the data in fit$data
is used.
If summary = FALSE
and samples_format = "tidy"
: A tidybayes
tibble
with all the posterior
samples (Ns
) evaluated at each row in newdata
(Nn
), i.e., with Ns x Nn
rows. If there are
varying effects, the returned data is expanded with the relevant levels for each row.
The return columns are:
Predictors from newdata
.
Sample descriptors: ".chain", ".iter", ".draw" (see the tidybayes
package for more), and "data_row" (newdata
rownumber)
Sample values: one column for each parameter in the model.
The estimate. Either "predict" or "fitted", i.e., the name of the type
argument.
If summary = FALSE
and samples_format = "matrix"
: An N_draws
X nrows(newdata)
matrix with fitted/predicted
values (depending on type
). This format is used by brms
and it's useful as yrep
in
bayesplot::ppc_*
functions.
Jonas Kristoffer Lindeløv jonas@lindeloev.dk
fitted(ex_fit) fitted(ex_fit, probs = c(0.1, 0.5, 0.9)) # With median and 80% credible interval. fitted(ex_fit, summary = FALSE) # Samples instead of summary. fitted(ex_fit, newdata = data.frame(time = c(-5, 20, 300)), # New data probs = c(0.025, 0.5, 0.975))
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