From 2161cfd4f55ab3e0232f7a718c9f91a786eb80f5 Mon Sep 17 00:00:00 2001 From: lbelzile Date: Sat, 31 Aug 2019 13:27:13 -0400 Subject: [PATCH] CRAN 2.1 --- DESCRIPTION | 4 ++-- NAMESPACE | 2 +- NEWS | 4 +++- R/mvTcdf.R | 2 +- R/mvnprqmc.R | 8 +++++--- R/mvtprqmc.R | 8 +++++--- man/lnNpr.Rd | 2 +- man/mvrandn.Rd | 4 ++-- man/tmvnorm.Rd | 25 +++++++++++++++++++++++++ src/RcppExports.o | Bin 157216 -> 160528 bytes src/TruncatedNormal.so | Bin 188872 -> 196480 bytes src/densities.o | Bin 70456 -> 71640 bytes src/lnNpr_cholperm_Phinv.o | Bin 184848 -> 190864 bytes 13 files changed, 45 insertions(+), 14 deletions(-) diff --git a/DESCRIPTION b/DESCRIPTION index 07928ff..06cf66a 100644 --- a/DESCRIPTION +++ b/DESCRIPTION @@ -2,12 +2,12 @@ Package: TruncatedNormal Type: Package Title: Truncated Multivariate Normal and Student Distributions Version: 2.1 -Date: 2019-08-28 +Date: 2019-08-30 Authors@R: c(person(given="Zdravko", family="Botev", role = "aut", email = "botev@unsw.edu.au", comment = c(ORCID = "0000-0001-9054-3452")), person(given="Leo", family="Belzile", role = c("aut", "cre"), email = "belzilel@gmail.com", comment = c(ORCID = "0000-0002-9135-014X"))) Description: A collection of functions to deal with the truncated univariate and multivariate normal and Student distributions, described in Botev (2017) and Botev and L'Ecuyer (2015) . License: GPL-3 BugReports: https://github.com/lbelzile/TruncatedNormal/issues -Imports: nleqslv, qrng, Rcpp (>= 0.12.16) +Imports: nleqslv, randtoolbox, Rcpp (>= 0.12.16) LinkingTo: Rcpp, RcppArmadillo RoxygenNote: 6.1.1 VignetteBuilder: knitr diff --git a/NAMESPACE b/NAMESPACE index 7b60c34..0d115f7 100644 --- a/NAMESPACE +++ b/NAMESPACE @@ -28,7 +28,7 @@ export(trandn) export(tregress) importFrom(Rcpp,evalCpp) importFrom(nleqslv,nleqslv) -importFrom(qrng,sobol) +importFrom(randtoolbox,sobol) importFrom(stats,"dnorm") importFrom(stats,"pnorm") importFrom(stats,"pt") diff --git a/NEWS b/NEWS index d3f5095..13afd38 100644 --- a/NEWS +++ b/NEWS @@ -3,6 +3,8 @@ TruncatedNormal changelog version 2.1 * bug fix: Cholesky decomposition with permutation now checks the arguments to ensure lb less than ub, to avoid segfault errors. In case of degenerate bounds, the conditional distribution is used with fixed components for the degenerate variables (issue #2) +* Moved back probit example in documentation +* change back to randtoolbox package version 2.0 @@ -14,7 +16,7 @@ version 2.0 * Selected code rewritten in Rcpp * New vignette * Removed random seed -* Change to the Sobol sequence because previously used package is unmaintained (no more scrambling for QMC) +* Change to qrng package for QRN generation of the Sobol s (randtoolbox package unmaintained) - the sequence is not scrambled * Throw error if NaN in bounds * Handle univariate cases in mvrandt and mvrandn * Use nleq solver to solve convex program (also check KKT conditions) diff --git a/R/mvTcdf.R b/R/mvTcdf.R index b4fa72d..3c585a7 100644 --- a/R/mvTcdf.R +++ b/R/mvTcdf.R @@ -42,7 +42,7 @@ #' @export #' @keywords internal #' @author \code{Matlab} code by Zdravko Botev, \code{R} port by Leo Belzile -#' @importFrom qrng sobol +#' @importFrom randtoolbox sobol mvTcdf <- function(l, u, Sig, df, n = 1e5){ d <- length(l) if (length(u) != d | d != sqrt(length(Sig)) | any(l > u)) { diff --git a/R/mvnprqmc.R b/R/mvnprqmc.R index 30d42f1..8b9299c 100644 --- a/R/mvnprqmc.R +++ b/R/mvnprqmc.R @@ -6,10 +6,12 @@ mvnprqmc <- function(n, L, l, u, mu){ d <- length(l) # Initialization Z <- matrix(0, d, n) # create array for variables # QMC pointset - 1 is Owen's scrambling - # x <- randtoolbox::sobol(n, dim = d-1, init =TRUE, scrambling = 1, seed=ceiling(1e6*runif(1))) - ## ORPHANED PACKAGE at current, allows for scrambling (qrng does not) + if(n*(d-1) > 2e7){ + warning("High memory requirements for storage of QMC sequence\nConsider reducing n") + } + x <- as.matrix(randtoolbox::sobol(n, dim = d-1, init =TRUE, scrambling = 1, seed=ceiling(1e6*runif(1)))) ## Similar option in fOptions package. Problem: sobol sequence can overflow (values above 1). - x <- qrng::sobol(n = n, d = d - 1, randomize = TRUE) + # x <- qrng::sobol(n = n, d = d - 1, randomize = TRUE) p <- 0 for (k in 1:(d-1)){ # compute matrix multiplication L*Z diff --git a/R/mvtprqmc.R b/R/mvtprqmc.R index 2a16c2c..62f42fc 100644 --- a/R/mvtprqmc.R +++ b/R/mvtprqmc.R @@ -7,9 +7,11 @@ mvtprqmc <- function(n, L, l, u, nu, mu){ eta <- mu[d]; Z <- matrix(0, nrow = d, ncol = n); # create array for variables # QMC pointset - #x <- randtoolbox::sobol(n, dim = d - 1, init = TRUE, scrambling = 1, - # seed = ceiling(1e6 * runif(1))) - x <- as.matrix(qrng::sobol(n = n, d = d - 1, randomize = TRUE)) + if(n*(d-1) > 2e7){ + warning("High memory requirements for storage of QMC sequence\nConsider reducing n") + } + x <- as.matrix(randtoolbox::sobol(n, dim = d - 1, init = TRUE, scrambling = 1, seed = ceiling(1e6 * runif(1)))) + # x <- as.matrix(qrng::sobol(n = n, d = d - 1, randomize = TRUE)) #Fixed 21.03.2018 to ensure that if d=2, no error returned # Monte Carlo uses 'n' samples; # precompute constants diff --git a/man/lnNpr.Rd b/man/lnNpr.Rd index f22076d..593af1e 100644 --- a/man/lnNpr.Rd +++ b/man/lnNpr.Rd @@ -4,7 +4,7 @@ \alias{lnNpr} \title{Calculate log of Gaussian distribution function accurately} \usage{ -lnNpr(a, b, check = FALSE) +lnNpr(a, b, check = TRUE) } \arguments{ \item{a}{vector of lower bound} diff --git a/man/mvrandn.Rd b/man/mvrandn.Rd index adef3a5..61339cd 100644 --- a/man/mvrandn.Rd +++ b/man/mvrandn.Rd @@ -54,11 +54,11 @@ The algorithm may not work or be very inefficient if \eqn{\Sigma} is close to be mu <- c(-3,0); l <- c(-Inf,-Inf); u <- c(-6,Inf); A <- matrix(c(1,0,-1,1),2,2); n <- 1e3; # number of sampled vectors - Y <-mvrandn(l - A \%*\% mu, u - A \%*\% mu, A \%*\% Sig \%*\% t(A), n); + Y <- mvrandn(l - A \%*\% mu, u - A \%*\% mu, A \%*\% Sig \%*\% t(A), n); X <- rep(mu, n) + solve(A, diag(2)) \%*\% Y; # now apply the inverse map as explained above plot(X[1,], X[2,]) # provide a scatterplot of exactly simulated points - \dontrun{ +\dontrun{ # Exact Bayesian Posterior Simulation Example. data("lupus"); # load lupus data diff --git a/man/tmvnorm.Rd b/man/tmvnorm.Rd index 8876919..150c950 100644 --- a/man/tmvnorm.Rd +++ b/man/tmvnorm.Rd @@ -45,6 +45,31 @@ sigma <- matrix(0.5, d, d) + diag(0.5, d) samp <- rtmvnorm(n = 10, mu = mu, sigma = sigma, lb = lb) loglik <- dtmvnorm(samp, mu = mu, sigma = sigma, lb = lb, log = TRUE) cdf <- ptmvnorm(samp, mu = mu, sigma = sigma, lb = lb, log = TRUE, type = "q") + +# Exact Bayesian Posterior Simulation Example +# Vignette, example 5 +\dontrun{ +data("lupus"); # load lupus data +Y <- lupus[,1]; # response data +X <- as.matrix(lupus[,-1]) # construct design matrix +n <- nrow(X) +d <- ncol(X) +X <- diag(2*Y-1) \%*\% X; # incorporate response into design matrix +nusq <- 10000; # prior scale parameter +C <- solve(diag(d)/nusq + crossprod(X)) +sigma <- diag(n) + nusq*tcrossprod(X) # this is covariance of Z given beta +est <- pmvnorm(sigma = sigma, lb = 0) +# estimate acceptance probability of crude Monte Carlo +print(attributes(est)$upbnd/est[1]) +# reciprocal of acceptance probability +Z <- rtmvnorm(sigma = sigma, n = 1e3, lb = rep(0, n)) +# sample exactly from auxiliary distribution +beta <- rtmvnorm(n = nrow(Z), sigma = C) + Z \%*\% X \%*\% C +# simulate beta given Z and plot boxplots of marginals +boxplot(beta, ylab = expression(beta)) +# output the posterior means +colMeans(beta) +} } \references{ Z. 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