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# simplified Gelman convergence diagnostic using Brooks & Gelman's "interval" method.
# See Brooks & Gelman (1998) General methods for monitoring convergence of iterative simulations. J Computational and Graphical Statistics, 7, 434-455. p. 441
# This follows WinBUGS in using the central 80% interval as the measure of width (WinBUGS manual p.27).
simpleRhat3d <- function(mcmc3d) {
if(dim(mcmc3d)[2] == 1 || dim(mcmc3d)[1] < 100) { # only 1 chain or <100 draws per chain
Rhat <- rep(NA_integer_, dim(mcmc3d)[3])
names(Rhat) <- dimnames(mcmc3d)[[3]]
return(Rhat)
}
width <- function(y)
diff(quantile(y, c(0.1, 0.9), na.rm=TRUE))
W0 <- apply(mcmc3d, 2:3, width) # width of individual chains
W <- colMeans(W0)
B <- apply(mcmc3d, 3, width) # width of pooled chains
Rhat <- B / W
Rhat[is.nan(Rhat)] <- NA
return(Rhat)
}
simpleRhat <- function(x) {
simpleRhat3d(matTo3d(x))
}
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