mids
objectTakes an object of class mids
, computes the autocorrelation
and/or potential scale reduction factor, and returns a data.frame
with the specified diagnostic(s) per iteration.
convergence(data, diagnostic = "all", parameter = "mean", ...)
A data.frame
with the autocorrelation and/or potential
scale reduction factor per iteration of the MICE algorithm.
An object of class mids
as created by the function
mice()
.
A keyword. One of the following keywords: "ac"
,
"all"
, "gr"
and "psrf"
. See the Details section
for the interpretation.
The default is diagnostic = "all"
which returns both the
autocorrelation and potential scale reduction factor per iteration.
A keyword. One of the following keywords: "mean"
or "sd"
to evaluate chain means or chain standard deviations,
respectively.
Additional arguments. Not used.
The argument diagnostic
can be length-1 character, which is
matched to one of the following keywords:
"all"
computes both the lag-1 autocorrelation as well as the potential scale reduction factor (cf. Vehtari et al., 2021) per iteration of the MICE algorithm;
"ac"
computes only the autocorrelation per iteration;
"psrf"
computes only the potential scale reduction factor per iteration;
"gr"
same as psrf
, the potential scale reduction
factor is colloquially called the Gelman-Rubin diagnostic.
In the unlikely event of perfect convergence, the autocorrelation equals zero and the potential scale reduction factor equals one. To interpret the convergence diagnostic(s) in the output of the function, it is recommended to plot the diagnostics (ac and/or psrf) against the iteration number (.it) per imputed variable (vrb). A persistently decreasing trend across iterations indicates potential non-convergence.
Vehtari, A., Gelman, A., Simpson, D., Carpenter, B., & Burkner, P.-C. (2021). Rank-Normalization, Folding, and Localization: An Improved R for Assessing Convergence of MCMC. Bayesian Analysis, 1(1), 1-38. https://doi.org/10.1214/20-BA1221
mice
, mids
# obtain imputed data set
imp <- mice(nhanes2, print = FALSE)
# compute convergence diagnostics
convergence(imp)
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