Calculates the Gelman-Rubin criterion for convergence
(uses gelman.diag
from package coda).
GR_crit(object, confidence = 0.95, transform = FALSE, autoburnin = TRUE,
multivariate = TRUE, subset = NULL, exclude_chains = NULL,
start = NULL, end = NULL, thin = NULL, warn = TRUE, mess = TRUE,
...)
object inheriting from class 'JointAI'
the coverage probability of the confidence interval for the potential scale reduction factor
a logical flag indicating whether variables in
x
should be transformed to improve the normality of the
distribution. If set to TRUE, a log transform or logit transform, as
appropriate, will be applied.
a logical flag indicating whether only the second half
of the series should be used in the computation. If set to TRUE
(default) and start(x)
is less than end(x)/2
then start
of series will be adjusted so that only second half of series is used.
a logical flag indicating whether the multivariate potential scale reduction factor should be calculated for multivariate chains
subset of parameters/variables/nodes (columns in the MCMC
sample). Follows the same principle as the argument
monitor_params
in
*_imp
.
optional vector of the index numbers of chains that should be excluded
the first iteration of interest
(see window.mcmc
)
the last iteration of interest
(see window.mcmc
)
thinning interval (integer; see window.mcmc
).
For example, thin = 1
(default) will keep the MCMC samples
from all iterations; thin = 5
would only keep every 5th
iteration.
logical; should warnings be given? Default is
TRUE
.
logical; should messages be given? Default is
TRUE
.
currently not used
Gelman, A and Rubin, DB (1992) Inference from iterative simulation using multiple sequences, Statistical Science, 7, 457-511.
Brooks, SP. and Gelman, A. (1998) General methods for monitoring convergence of iterative simulations. Journal of Computational and Graphical Statistics, 7, 434-455.
The vignette
Parameter Selection
contains some examples how to specify the argument subset
.
mod1 <- lm_imp(y ~ C1 + C2 + M2, data = wideDF, n.iter = 100)
GR_crit(mod1)
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