New port: math/visualpolylib: Visualization program for PolyLib
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svn2git
2021-03-31 03:12:20 +00:00
svn path=/head/; revision=486820
5 changed files with 54 additions and 0 deletions
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@ -871,6 +871,7 @@
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SUBDIR += units
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SUBDIR += unuran
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SUBDIR += viennacl
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SUBDIR += visualpolylib
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SUBDIR += vowpal_wabbit
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SUBDIR += vtk6
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SUBDIR += vtk8
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29
math/visualpolylib/Makefile
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29
math/visualpolylib/Makefile
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# $FreeBSD$
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PORTNAME= visualpolylib
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DISTVERSION= 0.9
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DISTVERSIONSUFFIX= e
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CATEGORIES= math
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MASTER_SITES= http://icps.u-strasbg.fr/polylib/download/
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DISTNAME= ${PORTNAME}.${DISTVERSION}${DISTVERSIONSUFFIX}
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MAINTAINER= yuri@FreeBSD.org
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COMMENT= Visualization program for PolyLib
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LICENSE= GPLv3
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LICENSE_FILE= ${WRKSRC}/COPYING
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LIB_DEPENDS= libfontconfig.so:x11-fonts/fontconfig \
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libfreetype.so:print/freetype2 \
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libgmp.so:math/gmp \
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libpolylibgmp.so:math/polylib
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USES= gettext-runtime gmake gnome pkgconfig
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GNU_CONFIGURE= yes
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CONFIGURE_ARGS= --disable-static \
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--with-polylib=${LOCALBASE}/lib/libpolylibgmp.so
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USE_GNOME= atk cairo gdkpixbuf2 glib20 gtk20 pango
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PLIST_FILES= bin/${PORTNAME}
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.include <bsd.port.mk>
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3
math/visualpolylib/distinfo
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3
math/visualpolylib/distinfo
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@ -0,0 +1,3 @@
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TIMESTAMP = 1544154010
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SHA256 (visualpolylib.0.9e.tar.gz) = 7ec46972d2aa527ec407c604db5518c0884dbe22aa79a25f1f59dbf7984ce981
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SIZE (visualpolylib.0.9e.tar.gz) = 433947
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16
math/visualpolylib/files/patch-configure
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16
math/visualpolylib/files/patch-configure
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--- configure.orig 2018-12-07 03:44:09 UTC
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+++ configure
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@@ -3502,11 +3502,11 @@ echo "$as_me: error: \"No libpolylib64.s
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or give the path with ./configure --with-polylib=LOCATION \"" >&2;}
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{ (exit 1); exit 1; }; }
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else
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- POLY_ADD_FLAGS="-lpolylib64"
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+ POLY_ADD_FLAGS="-lpolylibgmp"
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fi
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else
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POLY_LD_FLAGS="${polylibloc}"
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- POLY_ADD_FLAGS="-lpolylib64"
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+ POLY_ADD_FLAGS="-lpolylibgmp"
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fi
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echo "$as_me:$LINENO: checking if polylib uses GNUmp" >&5
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5
math/visualpolylib/pkg-descr
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math/visualpolylib/pkg-descr
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VisualPolylib is the visualization application for PolyLib, The Polyhedral
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Library, that operates on objects made up of unions of polyhedra of any
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dimension.
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WWW: https://icps.u-strasbg.fr/polylib/
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