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haskell-semirings package

haskell-semirings 0.6-3build1 source package in Ubuntu

Changelog

haskell-semirings (0.6-3build1) oracular; urgency=medium

  * Rebuild against new GHC ABIs.

 -- Gianfranco Costamagna <email address hidden>  Wed, 15 May 2024 11:51:43 +0200

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Uploaded by:
Gianfranco Costamagna
Uploaded to:
Oracular
Original maintainer:
Debian Haskell Group
Architectures:
any all
Section:
misc
Urgency:
Medium Urgency

See full publishing history Publishing

Series Pocket Published Component Section
Oracular release universe misc

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File Size SHA-256 Checksum
haskell-semirings_0.6.orig.tar.gz 19.2 KiB 99356619b137c7c4cf6597909be3c9df118f08a7dff4897549e350b95719059b
haskell-semirings_0.6-3build1.debian.tar.xz 3.2 KiB 3446def9cffbb502536edc2df5c572e73fd97fec01c82fd30dda4d40ec3e32cb
haskell-semirings_0.6-3build1.dsc 2.6 KiB 2b75e98439ca91fbcf73e26b69105d8bc76514d2cb918f66a6aac7e79e4ddf5f

Available diffs

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Binary packages built by this source

libghc-semirings-dev: two monoids as one, in holy haskimony

 Haskellers are usually familiar with monoids and semigroups. A monoid has an
 appending operation `<>` (or `mappend`), and an identity element, `mempty`.
 A semigroup has an appending `<>` operation, but does not require a `mempty`
 element.
 .
 A Semiring has two appending operations, `plus` and `times`, and two
 respective identity elements, `zero` and `one`.
 .
 More formally, a Semiring R is a set equipped with two binary relations `+`
 and `*`, such that:
 .
 (R,+) is a commutative monoid with identity element 0,
 .
 (R,*) is a monoid with identity element 1,
 .
 (*) left and right distributes over addition, and
 .
 multiplication by '0' annihilates R.
 .
 This package provides a library for the Haskell programming language.
 See http://www.haskell.org/ for more information on Haskell.

libghc-semirings-doc: two monoids as one, in holy haskimony; documentation

 Haskellers are usually familiar with monoids and semigroups. A monoid has an
 appending operation `<>` (or `mappend`), and an identity element, `mempty`.
 A semigroup has an appending `<>` operation, but does not require a `mempty`
 element.
 .
 A Semiring has two appending operations, `plus` and `times`, and two
 respective identity elements, `zero` and `one`.
 .
 More formally, a Semiring R is a set equipped with two binary relations `+`
 and `*`, such that:
 .
 (R,+) is a commutative monoid with identity element 0,
 .
 (R,*) is a monoid with identity element 1,
 .
 (*) left and right distributes over addition, and
 .
 multiplication by '0' annihilates R.
 .
 This package provides the documentation for a library for the Haskell
 programming language.
 See http://www.haskell.org/ for more information on Haskell.

libghc-semirings-prof: two monoids as one, in holy haskimony; profiling libraries

 Haskellers are usually familiar with monoids and semigroups. A monoid has an
 appending operation `<>` (or `mappend`), and an identity element, `mempty`.
 A semigroup has an appending `<>` operation, but does not require a `mempty`
 element.
 .
 A Semiring has two appending operations, `plus` and `times`, and two
 respective identity elements, `zero` and `one`.
 .
 More formally, a Semiring R is a set equipped with two binary relations `+`
 and `*`, such that:
 .
 (R,+) is a commutative monoid with identity element 0,
 .
 (R,*) is a monoid with identity element 1,
 .
 (*) left and right distributes over addition, and
 .
 multiplication by '0' annihilates R.
 .
 This package provides a library for the Haskell programming language, compiled
 for profiling. See http://www.haskell.org/ for more information on Haskell.