HoTT / Foundations
Development of the univalent foundations of mathematics in Coq
☆17Updated 12 years ago
Related projects: ⓘ
- LaTeX version of Grothendieck's Pursuing Stacks☆46Updated 2 years ago
- Voevodsky's original development of the univalent foundations of mathematics in Coq☆239Updated 10 years ago
- Coq is a formal proof management system. It provides a formal language to write mathematical definitions, executable algorithms and theor…☆27Updated 8 months ago
- Development of homotopy type theory in Agda☆412Updated 5 years ago
- The mathematical study of type theories, in univalent foundations☆112Updated last month
- Homotopy theory in Coq.☆90Updated 13 years ago
- Archived materials related to Homotopy Type Theory.☆10Updated 12 years ago
- Lean theorem prover version 0.2 (it supports standard and HoTT modes)☆121Updated 2 years ago
- Voevodsky's original development of the univalent foundations of mathematics in Coq☆53Updated 10 years ago
- Lecture notes on univalent foundations of mathematics with Agda☆218Updated 5 months ago
- A library of abstract interfaces for mathematical structures in Coq [maintainer=@spitters,@Lysxia]☆160Updated this week
- Digital images used as illustrations in the Open Logic Project☆6Updated 7 years ago
- Logical manifestations of topological concepts, and other things, via the univalent point of view.☆226Updated this week
- Notes on how to use the internal language of toposes in algebraic geometry☆53Updated last month
- The agda-unimath library☆218Updated last week
- Implementation of Univalence in Cubical Sets☆144Updated 9 years ago
- 15-819 (Homotopy Type Theory) Lecture Notes☆45Updated 4 years ago
- Mathematical Components (the Book)☆139Updated 10 months ago
- Coq Repository at Nijmegen [maintainers=@spitters,@VincentSe,@Lysxia]☆108Updated 2 weeks ago
- A formalization of geometry in Coq based on Tarski's axiom system☆180Updated 3 months ago
- Categorical logic from a categorical point of view☆75Updated 11 months ago
- Source code for the nLab☆137Updated 2 weeks ago
- Lecture notes for a short course on proving/programming in Coq via SSReflect.☆159Updated 3 years ago
- A function definition package for Coq☆223Updated 2 weeks ago
- ☆77Updated last week
- Experimental implementation of Cubical Type Theory☆567Updated last year
- EPIT 2020 - Spring School on Homotopy Type Theory☆102Updated 3 years ago
- HoTT in Lean 3☆75Updated 4 years ago
- A formalization of M-types in Agda☆32Updated 4 years ago
- Metamath program - source code for the Metamath executable☆76Updated last month