- Add new port: math/R-cran-magic

A collection of efficient, vectorized algorithms for the creation
  and investigation of magic squares and hypercubes, including a
  variety of functions for the manipulation and analysis of arbitrarily
  dimensioned arrays. The package includes methods for creating normal
  magic squares of any order greater than 2. The ultimate intention
  is for the package to be a computerized embodiment all magic square
  knowledge, including direct numerical verification of properties
  of magic squares (such as recent results on the determinant of
  odd-ordered semimagic squares). Some antimagic functionality is
  included. The package also serves as a rebuttal to the often-heard
  comment "I thought R was just for statistics".

  WWW: https://cran.r-project.org/web/packages/magic/
This commit is contained in:
TAKATSU Tomonari 2018-04-11 05:25:21 +00:00
parent 30c85d7f4a
commit 0a93e19a97
Notes: svn2git 2021-03-31 03:12:20 +00:00
svn path=/head/; revision=467025
4 changed files with 37 additions and 0 deletions

View file

@ -17,6 +17,7 @@
SUBDIR += R-cran-MCMCpack
SUBDIR += R-cran-MSwM
SUBDIR += R-cran-MatchIt
SUBDIR += R-cran-magic
SUBDIR += R-cran-Matching
SUBDIR += R-cran-MatrixModels
SUBDIR += R-cran-NMF

View file

@ -0,0 +1,20 @@
# Created by: TAKATSU Tomonari <tota@FreeBSD.org>
# $FreeBSD$
PORTNAME= magic
DISTVERSION= 1.5-8
CATEGORIES= math
DISTNAME= ${PORTNAME}_${DISTVERSION}
MAINTAINER= tota@FreeBSD.org
COMMENT= Create and Investigate Magic Squares
LICENSE= GPLv2
CRAN_DEPENDS= R-cran-abind>0:devel/R-cran-abind
BUILD_DEPENDS= ${CRAN_DEPENDS}
RUN_DEPENDS= ${CRAN_DEPENDS}
USES= cran:auto-plist
.include <bsd.port.mk>

View file

@ -0,0 +1,3 @@
TIMESTAMP = 1523350215
SHA256 (magic_1.5-8.tar.gz) = 7f8bc26e05003168e9d2dadf64eb9a34b51bc41beba482208874803dee7d6c20
SIZE (magic_1.5-8.tar.gz) = 363723

View file

@ -0,0 +1,13 @@
A collection of efficient, vectorized algorithms for the creation
and investigation of magic squares and hypercubes, including a
variety of functions for the manipulation and analysis of arbitrarily
dimensioned arrays. The package includes methods for creating normal
magic squares of any order greater than 2. The ultimate intention
is for the package to be a computerized embodiment all magic square
knowledge, including direct numerical verification of properties
of magic squares (such as recent results on the determinant of
odd-ordered semimagic squares). Some antimagic functionality is
included. The package also serves as a rebuttal to the often-heard
comment "I thought R was just for statistics".
WWW: https://cran.r-project.org/web/packages/magic/