clif VS eigen

Compare clif vs eigen and see what are their differences.

clif

A Clifford algebra number type for Haskell (by maaleske)

eigen

Haskel binding for Eigen library. Eigen is a C++ template library for linear algebra: matrices, vectors, numerical solvers, and related algorithms. (by osidorkin)
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clif eigen
- -
8 23
- -
0.0 0.0
almost 6 years ago over 5 years ago
Haskell C++
MIT License BSD 3-clause "New" or "Revised" License
The number of mentions indicates the total number of mentions that we've tracked plus the number of user suggested alternatives.
Stars - the number of stars that a project has on GitHub. Growth - month over month growth in stars.
Activity is a relative number indicating how actively a project is being developed. Recent commits have higher weight than older ones.
For example, an activity of 9.0 indicates that a project is amongst the top 10% of the most actively developed projects that we are tracking.

clif

Posts with mentions or reviews of clif. We have used some of these posts to build our list of alternatives and similar projects.

We haven't tracked posts mentioning clif yet.
Tracking mentions began in Dec 2020.

eigen

Posts with mentions or reviews of eigen. We have used some of these posts to build our list of alternatives and similar projects.

We haven't tracked posts mentioning eigen yet.
Tracking mentions began in Dec 2020.

What are some alternatives?

When comparing clif and eigen you can also consider the following projects:

cayley-dickson - Cayley-Dickson constructions

arrayfire - Haskell bindings to ArrayFire

metamorphic - metamorphisms (aka playing with: (fold, (.), unfold)

magma - magma algebraic library

subhask - Type safe interface for working in subcategories of Hask

finite-field

agum - Unification and Matching in an Abelian Group

sign - Arithmetic over signs and sets of signs

grid - Tools for working with regular grids/graphs/lattices.

simplex-basic - A trivial implementation of the simplex algorithm.

polynomial - Haskell library for manipulating and evaluating polynomials