Gaigen

Brought to you by: fontijne

Last Update: 2014-07-29

Get an email when there's a new version of Gaigen

Gaigen is a Geometric Algebra Implementation Generator. You specify the geometric algebra you want to use in your (C++) project, and then Gaigen generates C++ code that implemenents this algebra. Requires FLTK library for the user interface.

Project Activity

See All Activity >

Follow Gaigen

Gaigen Web Site

Other Useful Business Software

Build Agents and Models on One Platform

Everything you need to build production-ready agents and models. Access 200+ Google and third-party AI models and tools.

Gemini Enterprise Agent Platform is Google Cloud's comprehensive platform for developers to build, scale, govern, and optimize agents and models. Choose from Google's most advanced models and third-party models like Anthropic's Claude Model Family.

Try It Free

Rate This Project

User Reviews

Be the first to post a review of Gaigen!

Additional Project Details

Registered

2004-08-02

Report inappropriate content

Build Agents and Models on One Platform

Everything you need to build production-ready agents and models. Access 200+ Google and third-party AI models and tools.

Try It Free

Recommended Projects

GA Sandbox
GA Sandbox is a library providing geometric algebra implementations for geometric algebras. It comes with many programming examples. It is the software companion to the book `Geometric Algebra for Computer Science' (Morgan Kaufmann).
jscl-meditor
java symbolic computing library and math editor, with : polynomial system solving, vectors & matrices, factorization, derivatives, integrals (rational functions), boolean algebra, simplification, MathML output, java code generation, geometric algebra
EVAlgebra - Clifford algebra calculator
A simple Clifford algebra calculator
Clifford Multivector Toolbox
A toolbox for computing with Clifford algebras in MATLAB
Gaalet
Gaalet - Geometric Algebra ALgorithms Expression Templates. C++ library for evaluation of geometric algebra expressions offering comfortable implementation and reasonable speed by using expression templates and metaprogramming techniques.