Nothing
mvnintGHKOcpp_R <- function(mu, R, lower, upper, nrep){
.Call('mvnintGHKOcpp', PACKAGE = 'gcKrig', mu, R, lower, upper, nrep)
}
mvnintGHKcpp_R <- function(mu, R, lower, upper, nrep){
.Call('mvnintGHKcpp', PACKAGE = 'gcKrig', mu, R, lower, upper, nrep)
}
mvnintGHK <- function(mean, sigma, lower, upper, nrep = 5000, log = TRUE, reorder = TRUE){
if(!is.matrix(sigma))
stop("Input 'sigma' must be of form matrix!")
if(!isSymmetric(sigma))
stop("Input covariance matrix 'sigma' must be symmetric!")
if(length(lower)== 1 & lower[1] == -Inf) lower <- rep(-.Machine$double.xmax, nrow(sigma))
if(length(upper)== 1 & upper[1] == Inf) upper <- rep(.Machine$double.xmax, nrow(sigma))
if( inherits(try(chol(sigma),silent=TRUE),"try-error") )
stop("Cholesky Decomposition failed. Input matrix sigma is not a valid covariance matrix!")
if(!all.equal(length(mean), nrow(sigma), length(lower), length(upper)))
stop("Input 'mean', lower' and 'upper' must have same length as dimension of the sigma!")
lower <- ifelse(lower == -Inf, -.Machine$double.xmax, lower)
upper <- ifelse(upper == Inf, .Machine$double.xmax, upper)
if(!all(lower <= upper))
stop("Elements in 'lower' must be <= the corresponding elements in 'upper'!")
if(reorder == TRUE){
ans <- mvnintGHKOcpp_R(mu = mean, R = sigma, lower = lower, upper = upper, nrep = nrep)
}else{
ans <- mvnintGHKcpp_R(mu = mean, R = sigma, lower = lower, upper = upper, nrep = nrep)
}
if(ans$value < -.Machine$double.max.exp)
stop("Computation Failed Due to Numerical Problem or Large Dimensionality!")
if(log == F) ans$value <- exp(ans$value)
return(ans)
}
# some comparisons
# unix.time(
# mvnintGHK(mean = rep(0, 121), sigma = diag(0.2, 121) + matrix(0.8, 121, 121),
# lower = rep(-2,121), upper = rep(2,121), nrep = 10000)
# )
#
# log(pmvnorm(mean = rep(0, 121), sigma = diag(0.2, 121) + matrix(0.8, 121, 121),
# lower = rep(-2,121), upper = rep(2,121)))
#
# intgrandtmp <- function(x){
# lower = rep(-2,121)
# upper = rep(2,121)
#
# tmp = pnorm((upper - sqrt(0.8)*qnorm(x))/sqrt(1-0.8))-
# pnorm((lower - sqrt(0.8)*qnorm(x))/sqrt(1-0.8))
#
# return(prod(tmp))
# }
#
# tmp2 = Vectorize(intgrandtmp)
# tmp = log(integrate(tmp2, lower = .Machine$double.eps, upper=1-.Machine$double.eps, subdivisions = 10000,
# rel.tol = .Machine$double.eps^0.25, abs.tol = .Machine$double.xmin,
# stop.on.error = FALSE)$value)
# tmp
# some comparisons
# unix.time(
# mvnintGHK(mean = rep(0, 50), sigma = diag(0.2, 50) + matrix(0.8, 50, 50),
# lower = rep(-3,50), upper = rep(2,50), nrep = 10000)
# )
# unix.time(
# log(pmvnorm(mean = rep(0, 50), sigma = diag(0.2, 50) + matrix(0.8, 50, 50),
# lower = rep(-3,50), upper = rep(2,50)))
# )
# intgrandtmp <- function(x){
# lower = rep(-3,50)
# upper = rep(2,50)
#
# tmp = pnorm((upper - sqrt(0.8)*qnorm(x))/sqrt(1-0.8))-
# pnorm((lower - sqrt(0.8)*qnorm(x))/sqrt(1-0.8))
#
# return(prod(tmp))
# }
#
# tmp2 = Vectorize(intgrandtmp)
# tmp = log(integrate(tmp2, lower = .Machine$double.eps, upper=1-.Machine$double.eps, subdivisions = 10000,
# rel.tol = .Machine$double.eps^0.25, abs.tol = .Machine$double.xmin,
# stop.on.error = FALSE)$value)
# tmp
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