Nothing
ordcont<-function (marginal, Sigma, support = list(), Spearman = FALSE,
epsilon = 1e-06, maxit = 100)
{
if (!all(unlist(lapply(marginal, function(x) (sort(x)==x & min(x)>0 & max(x)<1))))) stop("Error in assigning marginal distributions!")
if(!isSymmetric(Sigma) | min(eigen(Sigma)$values)<0 | !all(diag(Sigma)==1)) stop("Correlation matrix not valid!")
len <- length(support)
k <- length(marginal)
niter<-matrix(0,k,k)
kj <- numeric(k)
for (i in 1:k) {
kj[i] <- length(marginal[[i]]) + 1
if (len == 0) {
support[[i]] <- 1:kj[i]
}
}
for (g in 2:k) {
if (det(Sigma[1:g, 1:g]) <= 0) {
stop("Main minor number ", g, " is not positive!",
"\n")
}
}
mcmin <- corrcheck(marginal, support, Spearman)[[1]]
mcmax <- corrcheck(marginal, support, Spearman)[[2]]
if (sum(mcmin <= Sigma & Sigma <= mcmax) != k^2) {
stop("Some correlation coefficients are not feasible!",
"\n", "Please use function corrcheck to get lower and upper bounds!",
"\n")
}
Sigma0 <- Sigma
Sigmaord <- Sigma
Sigmaord <- contord(marginal, Sigma, support, Spearman)
Sigmaold <- Sigma
Sigmaordold <- Sigmaord
for (q in 1:(k - 1)) {
for (r in (q + 1):k) {
if (Sigma0[q, r] == 0) {
Sigma[q, r] <- 0
}
else {
it <- 0
while (max(abs(Sigmaord[q, r] - Sigma0[q, r]) > epsilon) & it < maxit) {
if (Sigma0[q, r] * (Sigma0[q, r]/Sigmaordold[q,
r]) >= 1) {
Sigma[q, r] <- Sigmaold[q, r] * (1 + 0.1 *
(1 - Sigmaold[q, r]) * sign(Sigma0[q, r] -
Sigmaord[q, r]))
}
else {
Sigma[q, r] <- Sigmaold[q, r] * (Sigma0[q,
r]/Sigmaord[q, r])
}
Sigma[r, q] <- Sigma[q, r]
Sigmaord[r, q] <- contord(list(marginal[[q]],marginal[[r]]), matrix(c(1,Sigma[q, r],Sigma[q, r],1),2,2), list(support[[q]],support[[r]]), Spearman)[2]
Sigmaord[q, r]<-Sigmaord[r, q]
Sigmaold[q, r]<- Sigma[q, r]
Sigmaold[r, q]<-Sigmaold[q, r]
it <- it + 1
}
niter[q,r]<-it
niter[r,q]<-it
}
}
}
if(eigen(Sigma)$values[k]<=0)
{
stop("The Sigma matrix is not coherent with the given margins or
it is impossible to find a feasible correlation matrix for MVN
ensuring Sigma for the given margins")
}
emax <- max(abs(Sigmaord - Sigma0))
list(SigmaC = Sigma, SigmaO = Sigmaord, Sigma = Sigma0, niter = niter,
maxerr = emax)
}
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