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mirror of https://git.FreeBSD.org/ports.git synced 2024-11-18 00:10:04 +00:00

math/R-cran-mnormt: new port

Functions are provided for computing the density and the distribution
function of d-dimensional normal and "t" random variables, possibly
truncated (on one side or two sides), and for generating random vectors
sampled from these distributions, except sampling from the truncated
"t". Moments of arbitrary order of a multivariate truncated normal are
computed, and converted to cumulants up to order 4. Probabilities are
computed via non-Monte Carlo methods; different routines are used in the
case d=1, d=2, d=3, d>3, if d denotes the dimensionality.

Required by update of math/R-cran-psych.
This commit is contained in:
Zsolt Udvari 2024-10-25 15:40:14 +02:00
parent 96194a7a6e
commit 60ed4f2d3a
4 changed files with 27 additions and 0 deletions

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@ -103,6 +103,7 @@
SUBDIR += R-cran-misc3d
SUBDIR += R-cran-miscTools
SUBDIR += R-cran-mitools
SUBDIR += R-cran-mnormt
SUBDIR += R-cran-moments
SUBDIR += R-cran-mvtnorm
SUBDIR += R-cran-ncdf4

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PORTNAME= mnormt
DISTVERSION= 2.1.1
CATEGORIES= math
DISTNAME= ${PORTNAME}_${DISTVERSION}
MAINTAINER= uzsolt@FreeBSD.org
COMMENT= Multivariate Normal and t Distributions
WWW= https://cran.r-project.org/web/packages/mnormt/index.html
LICENSE= GPLv2
LICENSE_FILE= ${WRKSRC}/COPYING
USES= cran:auto-plist,compiles
.include <bsd.port.mk>

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TIMESTAMP = 1729790783
SHA256 (mnormt_2.1.1.tar.gz) = 95fca70378af0afd5a388982ba5528f5b27e02157eeb9940a0a9762d11511308
SIZE (mnormt_2.1.1.tar.gz) = 65806

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Functions are provided for computing the density and the distribution function
of d-dimensional normal and "t" random variables, possibly truncated (on one
side or two sides), and for generating random vectors sampled from these
distributions, except sampling from the truncated "t". Moments of arbitrary
order of a multivariate truncated normal are computed, and converted to
cumulants up to order 4. Probabilities are computed via non-Monte Carlo methods;
different routines are used in the case d=1, d=2, d=3, d>3, if d denotes the
dimensionality.