cayley-dickson alternatives and similar packages

Based on the "Algebra" category.
Alternatively, view cayley-dickson alternatives based on common mentions on social networks and blogs.

subhask

9.8 0.0 cayley-dickson VS subhask

Type safe interface for working in subcategories of Hask
linear

9.6 5.4 cayley-dickson VS linear

Low-dimensional linear algebra primitives for Haskell.

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algebra

9.2 0.0 cayley-dickson VS algebra

constructive abstract algebra
semigroups

9.1 1.1 cayley-dickson VS semigroups

Haskell 98 semigroups
monoid-subclasses

7.9 5.5 cayley-dickson VS monoid-subclasses

Subclasses of Monoid with a solid theoretical foundation and practical purposes
eigen

7.8 0.0 L2 cayley-dickson VS eigen

Haskel binding for Eigen library. Eigen is a C++ template library for linear algebra: matrices, vectors, numerical solvers, and related algorithms.
linear-accelerate

7.5 0.0 cayley-dickson VS linear-accelerate

Instances to mix linear with accelerate
nats

6.9 0.0 cayley-dickson VS nats

Haskell 98 Natural Numbers
fadno-braids

6.8 3.5 cayley-dickson VS fadno-braids

Braid representations in Haskell
clipper

4.8 0.0 L1 cayley-dickson VS clipper

Haskell bindings for clipper
agum

4.6 0.0 cayley-dickson VS agum

Unification and Matching in an Abelian Group
clif

4.4 0.0 cayley-dickson VS clif

A Clifford algebra number type for Haskell
algebraic

3.9 0.0 cayley-dickson VS algebraic

General linear algebra structures for Haskell.
finite-field

3.6 0.0 cayley-dickson VS finite-field

Finite Fields
magma

3.1 1.1 cayley-dickson VS magma

magma algebraic library
simplex-basic

3.1 0.0 cayley-dickson VS simplex-basic

A trivial implementation of the simplex algorithm.
metamorphic

3.1 0.0 cayley-dickson VS metamorphic

metamorphisms (aka playing with: (fold, (.), unfold)
linear-algebra-cblas

3.1 0.0 cayley-dickson VS linear-algebra-cblas

Haskell BLAS bindings
sign

2.8 0.0 cayley-dickson VS sign

Arithmetic over signs and sets of signs

* Code Quality Rankings and insights are calculated and provided by Lumnify.
They vary from L1 to L5 with "L5" being the highest.

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README

Cayley-Dickson constructions (complex numbers, quaternions, octonions, sedenions, etc.) over general scalars without limit to the number of dimensions.

License: MIT

Author: James M. Lawrence [email protected]

*Note that all licence references and agreements mentioned in the cayley-dickson README section above are relevant to that project's source code only.