involutive-semigroups alternatives and similar packages

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9.9 4.3 involutive-semigroups VS algebraic-graphs

Algebraic graphs
group-theory

8.7 1.3 involutive-semigroups VS group-theory

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acts

8.4 4.1 involutive-semigroups VS acts

Haskell library for semigroup actions and torsors
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8.1 4.3 involutive-semigroups VS semilattices

join and meet semilattices, lower and upper bounds.
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8.1 0.0 involutive-semigroups VS cl3

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partial-semigroup

6.2 4.6 involutive-semigroups VS partial-semigroup

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sparse-tensor

4.9 0.0 involutive-semigroups VS sparse-tensor

typesafe implementation of tensor algebra in Haskell
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4.4 4.3 involutive-semigroups VS interval-algebra

A Haskell implementation of Allen's interval algebra
tropical-geometry

3.8 1.4 involutive-semigroups VS tropical-geometry

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multi-instance

2.9 0.0 involutive-semigroups VS multi-instance

Multiple typeclass instances, selected by explicit application of a phantom type parameter
groups-generic

2.9 2.9 involutive-semigroups VS groups-generic

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csa

1.9 0.0 involutive-semigroups VS csa

Connection-set algebra library
cl3-linear-interface

1.3 0.0 involutive-semigroups VS cl3-linear-interface

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cl3-hmatrix-interface

1.3 0.0 involutive-semigroups VS cl3-hmatrix-interface

An interface to/from the Cl3 and HMatrix libraries
linear-tests

1.0 0.0 involutive-semigroups VS linear-tests

tests for Matrix.Linear Haskell library. Includes Arbitrary instances and property tests

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README

A semigroup S is said to be with involution if it comes equipped with an "inverse-like" operation rev. Specifically, the following must hold for all x y : S:

rev (rev x) = x
rev (x <> y) = rev y <> rev x.

reverse is the prototypical example. Any group inverse automatically satisfies these laws.