iblech / internal-methodsLinks
Notes on how to use the internal language of toposes in algebraic geometry
☆58Updated last month
Alternatives and similar repositories for internal-methods
Users that are interested in internal-methods are comparing it to the libraries listed below
Sorting:
- Categorical logic from a categorical point of view☆78Updated last year
- Schemes in Lean (v2)☆43Updated 4 years ago
- Topos theory in lean☆60Updated 4 years ago
- HoTT in Lean 3☆80Updated 4 years ago
- My basic LaTeX macros and BibTeX file.☆13Updated 2 years ago
- comparative formalizations of the Yoneda lemma for 1-categories and infinity-categories☆63Updated 7 months ago
- M4 algebraic geometry course in Lean☆59Updated 5 years ago
- A (formalised) general definition of type theories☆57Updated 3 years ago
- Differential cohesion in Homotopy Type Theory by an axiomatized infinitesimal shape modality☆54Updated 2 years ago
- Ground Zero: Lean 4 HoTT Library☆61Updated this week
- An experimental category theory library for Lean☆51Updated last year
- Categorical Logic Notes☆78Updated 3 years ago
- Effective Algebraic Topology in Haskell☆91Updated 8 months ago
- Alg is a program that generates all finite models of a first-order theory. It is optimized for equational theories.☆85Updated 4 years ago
- Synthetic geometry. Probably mostly algebraic geometry.☆24Updated last year
- A formal proof of the independence of the continuum hypothesis☆125Updated 9 months ago
- ☆85Updated last month
- Latex documentation of our understanding of the synthetic /internal theory of the Zariski-Topos☆60Updated this week
- ☆47Updated last year
- A formalization of M-types in Agda☆32Updated 5 years ago
- H.O.T.T. using rewriting in Agda☆42Updated 2 years ago
- LaTeX code for a paper on lean's type theory☆134Updated 2 years ago
- Voevodsky's original development of the univalent foundations of mathematics in Coq☆55Updated 10 years ago
- A slow-paced introduction to reflection in Agda. ---Tactics!☆101Updated 3 years ago
- What I wish I knew when learning HoTT☆53Updated 6 years ago
- Course website for Math 721: Homotopy Type Theory, taught at Johns Hopkins in Fall 2021☆47Updated 3 years ago
- A Logical Relation for Martin-Löf Type Theory in Agda☆54Updated 8 months ago
- Kan: A browser extension for reading nLab☆26Updated 6 years ago
- ☆46Updated 2 years ago
- Formal verification of parts of the Stacks Project in Lean☆22Updated 3 years ago