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# =============================================================================
# Use the same example from <https://cran.r-project.org/web/packages/
# SimMultiCorrData/vignettes/workflow.html>.
# =============================================================================
rm(list = ls()); gc()
set.seed(123)
N = 10000L # Sample size.
K = 10L # 10 marginals.
# Sample from 3 PDFs, 2 nonparametric PMFs, 5 parametric PMFs:
marginals = cbind(
rnorm(N), rchisq(N, 4), rbeta(N, 4, 2),
LHSpmf(data.frame(val = 1:3, P = c(0.3, 0.45, 0.25)), N,
seed = sample(1e6L, 1)),
LHSpmf(data.frame(val = 1:4, P = c(0.2, 0.3, 0.4, 0.1)), N,
seed = sample(1e6L, 1)),
rpois(N, 1), rpois(N, 5), rpois(N, 10),
rnbinom(N, 3, 0.2), rnbinom(N, 6, 0.8))
# The seeding for `LHSpmf()` is unhealthy, but OK for small examples.
marginals = apply(marginals, 2, function(x) sort(x))
# Create the target correlation matrix `Rey` treated as Spearman
# correlations.
set.seed(11)
Rey <- diag(1, nrow = 10)
for (i in 1:nrow(Rey)) {
for (j in 1:ncol(Rey)) {
if (i > j) Rey[i, j] <- runif(1, 0.2, 0.7)
Rey[j, i] <- Rey[i, j]
}
}
result = SimJoint::SJspearman(
X = marginals, cor = Rey, errorType = "meanSquare", seed = 456,
maxCore = 7, convergenceTail = 8, verbose = T)
# Check relative errors.
summary(as.numeric(abs(cor(result$X, method = "spearman") / Rey - 1)))
# Another way to impose rank correlation is to supply rank matrix
# to SJpearson():
system.time({reorderedRanks = SimJoint::SJpearson(
X = apply(marginals, 2, function(x) rank(x)), cor = Rey,
errorType = "meanSquare", seed = 456, maxCore = 7,
convergenceTail = 8, verbose = T)})
# Reordering according to ranks:
result = apply(rbind(reorderedRanks$X, marginals), 2, function(x)
{
x[(N + 1L) : (2L * N)][as.integer(x[1L : N])]
})
# Check the relative errors.
summary(as.numeric(abs(cor(result, method = "spearman") / Rey - 1)))
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