Foundations
Mathematics foundation library
A proof assistant library implementing univalent foundations of mathematics
Voevodsky's original development of the univalent foundations of mathematics in Coq
240 stars
29 watching
20 forks
Language: Coq
last commit: about 10 years ago Related projects:
Repository | Description | Stars |
---|---|---|
unimath/unimath | Formalizes mathematics using the univalent point of view | 961 |
vladimirias/foundations | A mathematical library for a proof assistant that provides the foundation for univalent semantics | 53 |
affeldt-aist/infotheo | A Coq formalization of mathematical foundations for information theory and error-correcting codes | 64 |
vafeiadis/hahn | A collection of lemmas and tactics about lists and binary relations for a proof assistant | 30 |
stepchowfun/proofs | A personal repository of formally verified mathematics using the Coq proof assistant | 291 |
coq-community/gaia | A Coq implementation of mathematical concepts from N. Bourbaki's Elements of Mathematics | 28 |
zertovitch/mathpaqs | A collection of reusable mathematical components in Ada | 11 |
marshall-lee/software_foundations | A collection of Coq proof solutions to Software Foundations course exercises | 32 |
coq-community/coqtail-math | A collection of mathematical theorems and tools within the Coq proof assistant | 15 |
math-comp/math-comp | A comprehensive repository of formalized mathematical theories based on Coq and SSReflect. | 587 |
choukh/baby-set-theory | A Coq-based tutorial on set theory and theorem-proving using formalized mathematical proofs | 43 |
math-comp/abel | Formalization of mathematical theorems about solvability and Galois theory for polynomials | 28 |
math-comp/analysis | A comprehensive Coq proof-assistant library for mathematical analysis | 206 |
uds-psl/coq-library-undecidability | A collection of mechanized undecidability proofs in Coq | 111 |
charguer/tlc | A Coq library providing an alternative set of axioms and type class mechanisms for building and proving mathematical theorems. | 38 |