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authorGabor Pali <pgj@FreeBSD.org>2014-08-10 22:34:50 +0000
committerGabor Pali <pgj@FreeBSD.org>2014-08-10 22:34:50 +0000
commitcc555442337c7591ab5c3fd19ad8e3e185a256b0 (patch)
treea6a0dfa4f440949889fc7b609c83f74555f6894e /math/hs-semigroups
parent5e492199d1e024a681c6d21087c8d948cb3b7bc3 (diff)
downloadports-cc555442337c7591ab5c3fd19ad8e3e185a256b0.tar.gz
ports-cc555442337c7591ab5c3fd19ad8e3e185a256b0.zip
Notes
Diffstat (limited to 'math/hs-semigroups')
-rw-r--r--math/hs-semigroups/Makefile9
-rw-r--r--math/hs-semigroups/distinfo4
-rw-r--r--math/hs-semigroups/pkg-descr12
3 files changed, 12 insertions, 13 deletions
diff --git a/math/hs-semigroups/Makefile b/math/hs-semigroups/Makefile
index 8e8cc8cb68e0..1dccdc6b5b4d 100644
--- a/math/hs-semigroups/Makefile
+++ b/math/hs-semigroups/Makefile
@@ -1,16 +1,15 @@
# $FreeBSD$
PORTNAME= semigroups
-PORTVERSION= 0.9.1
-PORTREVISION= 4
+PORTVERSION= 0.15.2
CATEGORIES= math haskell
MAINTAINER= haskell@FreeBSD.org
-COMMENT= Haskell 98 semigroups
+COMMENT= Anything that associates
-LICENSE= BSD
+LICENSE= BSD3CLAUSE
-USE_CABAL= nats>=0.1
+USE_CABAL= hashable>=1.1 nats>=0.1 text>=0.10 unordered-containers>=0.2
.include "${.CURDIR}/../../lang/ghc/bsd.cabal.mk"
.include <bsd.port.mk>
diff --git a/math/hs-semigroups/distinfo b/math/hs-semigroups/distinfo
index f79856f2898a..dd868cade6d4 100644
--- a/math/hs-semigroups/distinfo
+++ b/math/hs-semigroups/distinfo
@@ -1,2 +1,2 @@
-SHA256 (cabal/semigroups-0.9.1.tar.gz) = b8fbf8c6279dea64a0e332f82b845213ca790ea2b2305cbfb67d25ee000a89c4
-SIZE (cabal/semigroups-0.9.1.tar.gz) = 9556
+SHA256 (cabal/semigroups-0.15.2.tar.gz) = 7716062afb636193fed5f544cbed96fe329c461db90cf3a45b7f475e413300d2
+SIZE (cabal/semigroups-0.15.2.tar.gz) = 11723
diff --git a/math/hs-semigroups/pkg-descr b/math/hs-semigroups/pkg-descr
index 9d25811291c6..ab2cb213a4a9 100644
--- a/math/hs-semigroups/pkg-descr
+++ b/math/hs-semigroups/pkg-descr
@@ -1,8 +1,8 @@
-Haskell 98 semigroups. In mathematics, a semigroup is an algebraic structure
-consisting of a set together with an associative binary operation. A
-semigroup generalizes a monoid in that there might not exist an identity
-element. It also (originally) generalized a group (a monoid with all
-inverses) to a type where every element did not have to have an inverse,
-thus the name semigroup.
+In mathematics, a semigroup is an algebraic structure consisting of a
+set together with an associative binary operation. A semigroup
+generalizes a monoid in that there might not exist an identity element.
+It also (originally) generalized a group (a monoid with all inverses) to
+a type where every element did not have to have an inverse, thus the
+name semigroup.
WWW: http://github.com/ekmett/semigroups/