gnu: Add ghc-semirings.
* gnu/packages/haskell-xyz.scm (ghc-semirings): New variable. Signed-off-by: Lars-Dominik Braun <lars@6xq.net>
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@ -11398,6 +11398,40 @@ semigroup.")
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ghc-unordered-containers-bootstrap ghc-hashable-bootstrap))
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(properties '((hidden? #t)))))
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(define-public ghc-semirings
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(package
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(name "ghc-semirings")
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(version "0.6")
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(source
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(origin
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(method url-fetch)
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(uri (string-append
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"https://hackage.haskell.org/package/semirings/semirings-"
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version
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".tar.gz"))
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(sha256
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(base32 "16q535bvjl7395sqkx6zlw48y4fzr7irp44pcp7w9irpn4cncdcr"))))
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(build-system haskell-build-system)
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(inputs
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(list ghc-base-compat-batteries ghc-hashable ghc-unordered-containers))
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(arguments
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`(#:cabal-revision
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("1" "1c06yhfa053sv3rfz0d72a33l5qb0xmj1b3hy2z7pzxrcay6g1yc")))
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(home-page "https://github.com/chessai/semirings")
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(synopsis "Two monoids as one, in holy haskimony")
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(description
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"Haskellers are usually familiar with monoids and semigroups. A monoid has an
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appending operation @code{<>} (or @code{mappend}), and an identity element,
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@code{mempty}. A semigroup has an appending @code{<>} operation, but does not
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require a @code{mempty} element. A Semiring has two appending operations,
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@code{plus} and @code{times}, and two respective identity elements,
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@code{zero} and @code{one}. More formally, a Semiring R is a set equipped
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with two binary relations @code{+} and @code{*}, such that: (R,+) is a
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commutative monoid with identity element 0, (R,*) is a monoid with identity
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element 1, (*) left and right distributes over addition, and . multiplication
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by @code{0} annihilates R.")
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(license license:bsd-3)))
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(define-public ghc-serialise
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(package
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(name "ghc-serialise")
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