vladimirias / FoundationsLinks
Voevodsky's original development of the univalent foundations of mathematics in Coq
☆57Updated 11 years ago
Alternatives and similar repositories for Foundations
Users that are interested in Foundations are comparing it to the libraries listed below
Sorting:
- HoTT in Lean 3☆82Updated 5 years ago
- The mathematical study of type theories, in univalent foundations☆117Updated 7 months ago
- An experimental category theory library for Lean☆51Updated 2 years ago
- ☆90Updated 5 months ago
- Lean theorem prover version 0.2 (it supports standard and HoTT modes)☆122Updated 3 years ago
- Formalisations for simplicial HoTT and synthetic ∞-categories.☆51Updated this week
- Notes on how to use the internal language of toposes in algebraic geometry☆59Updated last week
- Schemes in Lean (v2)☆43Updated 5 years ago
- An Open Encyclopedia of Proof Systems☆119Updated 3 years ago
- Homotopy theory in Coq.☆89Updated 14 years ago
- Categorical logic from a categorical point of view☆81Updated last year
- A library of abstract interfaces for mathematical structures in Coq [maintainer=@spitters,@Lysxia]☆167Updated last month
- A library of mechanised undecidability proofs in the Coq proof assistant.☆121Updated 2 weeks ago
- Categorical Logic Notes☆80Updated 3 years ago
- Mathematical Components (the Book)☆147Updated 3 weeks ago
- Theorem proving in Lean☆49Updated 11 months ago
- High level commands to declare a hierarchy based on packed classes☆102Updated last week
- Lecture notes on univalent foundations of mathematics with Agda☆230Updated last year
- Generates natural language versions of Coq proofs☆51Updated 7 years ago
- Ground Zero: Lean 4 HoTT Library☆70Updated last week
- ☆84Updated 8 years ago
- CMU Undergrad Course☆95Updated 2 years ago
- Convert Haskell source code to Coq source code.☆88Updated 3 months ago
- Coq Repository at Nijmegen [maintainers=@spitters,@VincentSe,@Lysxia]☆115Updated this week
- A formal proof of the independence of the continuum hypothesis☆133Updated last year
- Coq Protocol Playground with Se(xp)rialization of Internal Structures.☆133Updated 2 weeks ago
- Alg is a program that generates all finite models of a first-order theory. It is optimized for equational theories.☆84Updated 4 years ago
- A formalization of M-types in Agda☆34Updated 5 years ago
- Perfectoid spaces in the Lean formal theorem prover.☆125Updated last year
- General-Purpose Computer Algebra System as an EDSL in Haskell☆93Updated last year