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.

ok ajacoutot@
This commit is contained in:
kili 2012-01-23 21:02:17 +00:00
parent f02f37d96d
commit 60060e9cb0
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# $OpenBSD: Makefile,v 1.1.1.1 2012/01/23 21:02:17 kili Exp $
COMMENT = Haskell 98 semigroups
DISTNAME = semigroups-0.8
CATEGORIES = devel math
# BSD3
PERMIT_PACKAGE_CDROM = Yes
PERMIT_PACKAGE_FTP = Yes
PERMIT_DISTFILES_CDROM =Yes
PERMIT_DISTFILES_FTP = Yes
MODULES = lang/ghc
MODGHC_BUILD = cabal hackage haddock register
.include <bsd.port.mk>

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MD5 (ghc/semigroups-0.8.tar.gz) = uLp/n/FGsSo5QKhi4hZZNg==
RMD160 (ghc/semigroups-0.8.tar.gz) = fYoK2AA1R2ijjA9YOHOHoy2X0OQ=
SHA1 (ghc/semigroups-0.8.tar.gz) = 6DmneBTXDImmnb4l7pACrW4RppQ=
SHA256 (ghc/semigroups-0.8.tar.gz) = DJVAPhzlsfuWYqDNHKSgwYV2ZpSsiM4m3z3/ToNLnoo=
SIZE (ghc/semigroups-0.8.tar.gz) = 9181

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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.

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@comment $OpenBSD: PLIST,v 1.1.1.1 2012/01/23 21:02:17 kili Exp $
lib/ghc/${DISTNAME}/
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lib/ghc/${DISTNAME}/Data/List/
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lib/ghc/${DISTNAME}/Data/Semigroup.hi
lib/ghc/${DISTNAME}/HS${DISTNAME}.o
lib/ghc/${DISTNAME}/Numeric/
lib/ghc/${DISTNAME}/Numeric/Natural/
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lib/ghc/${DISTNAME}/Numeric/Natural/Internal.hi
lib/ghc/${DISTNAME}/libHS${DISTNAME}.a
lib/ghc/${DISTNAME}/register.sh
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@unexec /usr/bin/env HOME=/nonexistent %D/lib/ghc/${DISTNAME}/unregister.sh -v0 --force
lib/ghc/${DISTNAME}/unregister.sh
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share/doc/hs-${DISTNAME}/LICENSE
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