mikeshulman / Coq-HoTTLinks
Homotopy type theory
☆14Updated 2 years ago
Alternatives and similar repositories for Coq-HoTT
Users that are interested in Coq-HoTT are comparing it to the libraries listed below
Sorting:
- My basic LaTeX macros and BibTeX file.☆13Updated 2 years ago
- LaTeX version of Grothendieck's Pursuing Stacks☆49Updated 3 years ago
- Notes on how to use the internal language of toposes in algebraic geometry☆59Updated last month
- Lecture notes on univalent foundations of mathematics with Agda☆229Updated last year
- A formal proof of the independence of the continuum hypothesis☆132Updated 11 months ago
- A formalization of geometry in Coq based on Tarski's axiom system☆198Updated 3 months ago
- Coq code and exercises from the Coq'Art book [maintainers=@ybertot,@Casteran]☆123Updated 5 months ago
- The mathematical study of type theories, in univalent foundations☆116Updated 5 months ago
- Perfectoid spaces in the Lean formal theorem prover.☆125Updated last year
- 15-819 (Homotopy Type Theory) Lecture Notes☆55Updated 5 years ago
- collaboration on work in progress☆15Updated 14 years ago
- Schemes in Lean (v2)☆43Updated 5 years ago
- Johan's clone of the cring repository from http://cring.adeel.ru/☆29Updated 11 years ago
- Homotopy theory in Coq.☆89Updated 14 years ago
- Voevodsky's original development of the univalent foundations of mathematics in Coq☆56Updated 10 years ago
- Voevodsky's original development of the univalent foundations of mathematics in Coq☆245Updated 10 years ago
- A DSL for the internal language of a topos☆65Updated 3 weeks ago
- A library of abstract interfaces for mathematical structures in Coq [maintainer=@spitters,@Lysxia]☆167Updated 3 weeks ago
- Coq is a formal proof management system. It provides a formal language to write mathematical definitions, executable algorithms and theor…☆27Updated last year
- Source code for the nLab☆180Updated 4 months ago
- Course website for Math 721: Homotopy Type Theory, taught at Johns Hopkins in Fall 2021☆47Updated 3 years ago
- Mathematical Components compliant Analysis Library☆221Updated this week
- The agda-unimath library☆261Updated this week
- Lean for the Curious Mathematician 2020☆67Updated last year
- Lean Library currently studying for a degree at Imperial College☆226Updated 5 months ago
- Selected Papers of Dana S. Scott☆162Updated last year
- Development of homotopy type theory in Agda☆430Updated 6 years ago
- Categorical Logic Notes☆79Updated 3 years ago
- Let's translate works of Grothendieck☆26Updated 5 years ago
- A course on homotopy theory and type theory, taught jointly with Jaka Smrekar☆301Updated last year