ToposInstitute / polyLinks
☆118Updated last year
Alternatives and similar repositories for poly
Users that are interested in poly are comparing it to the libraries listed below
Sorting:
- ☆49Updated last year
- Effective Algebraic Topology in Haskell☆91Updated 11 months ago
- An interactive theorem prover for string diagrams☆119Updated 10 months ago
- Play/learn/work with me☆109Updated 3 months ago
- Theory and Applications of Lenses and Optics☆56Updated 3 years ago
- A DSL for the internal language of a topos☆66Updated last month
- Categorical Logic Notes☆80Updated 3 years ago
- Notes on how to use the internal language of toposes in algebraic geometry☆59Updated 2 months ago
- Attracting mathematicians (others welcome too) with no experience in proof verification interested in HoTT and able to use Agda for HoTT☆130Updated last week
- formally verified category theory library☆263Updated 5 years ago
- Categorical logic from a categorical point of view☆80Updated last year
- My mathematical Zettelkasten, created using forester. Moved to sourcehut.☆88Updated 3 months ago
- A list of works and resources about double category theory, with a particular focus on applications.☆30Updated 2 years ago
- Agda formalisation of the Introduction to Homotopy Type Theory☆125Updated 3 years ago
- Topos theory in lean☆63Updated 4 years ago
- Agda lecture notes for the Functional Programming course at TU Delft☆128Updated last month
- An experimental category theory library for Lean☆51Updated last year
- Schemes in Lean (v2)☆43Updated 5 years ago
- An experimental proof assistant based on a type theory for synthetic ∞-categories.☆245Updated last week
- A formal proof of the independence of the continuum hypothesis☆133Updated last year
- Proofs for the exercises for Lawvere and Schanuel's Conceptual Mathematics☆29Updated 3 years ago
- A toolkit for enforcing logical specifications on neural networks☆110Updated this week
- Logical manifestations of topological concepts, and other things, via the univalent point of view.☆262Updated this week
- Ground Zero: Lean 4 HoTT Library☆64Updated this week
- Lecture notes on univalent foundations of mathematics with Agda☆228Updated last year
- Course website for Math 721: Homotopy Type Theory, taught at Johns Hopkins in Fall 2021☆47Updated 3 years ago
- Selected Papers of Dana S. Scott☆162Updated last year
- comparative formalizations of the Yoneda lemma for 1-categories and infinity-categories☆67Updated 10 months ago
- ☆165Updated 5 years ago
- ☆88Updated 4 months ago