Homotopy Type Theory

Pinned Repositories

Archive
Archived materials related to Homotopy Type Theory.
10 5 02
book
A textbook on informal homotopy type theory
Language:TeX2k 122 630354
coq
Coq is a formal proof management system. It provides a formal language to write mathematical definitions, executable algorithms and theorems together with an environment for semi-interactive development of machine-checked proofs.
Language:OCaml27 15 1205
Coq-HoTT
A Coq library for Homotopy Type Theory
Language:Coq1.2k 61 567184
EPIT-2020
EPIT 2020 - Spring School on Homotopy Type Theory
Language:TeX101 19 011
Foundations
Development of the univalent foundations of mathematics in Coq
Language:Coq17 3 02
HoTT-2019
Conference on Homotopy Type Theory 2019
Language:CSS15 8 46
HoTT-2023
Conference on Homotopy Type Theory 2023
Language:SCSS130
HoTT-Agda
Development of homotopy type theory in Agda
Language:Agda409 57 2559
M-types
A formalization of M-types in Agda
Language:Agda25 11 23

Homotopy Type Theory's Repositories

HoTT/book
A textbook on informal homotopy type theory
Language:TeX2k 122 630354
HoTT/Coq-HoTT
A Coq library for Homotopy Type Theory
Language:Coq1.2k 61 567184
HoTT/HoTT-Agda
Development of homotopy type theory in Agda
Language:Agda409 57 2559
HoTT/EPIT-2020
EPIT 2020 - Spring School on Homotopy Type Theory
Language:TeX101 19 011
HoTT/coq
Coq is a formal proof management system. It provides a formal language to write mathematical definitions, executable algorithms and theorems together with an environment for semi-interactive development of machine-checked proofs.
Language:OCaml27 15 1205
HoTT/M-types
A formalization of M-types in Agda
Language:Agda25 11 23
HoTT/Foundations
Development of the univalent foundations of mathematics in Coq
Language:Coq17 3 02
HoTT/HoTT-2019
Conference on Homotopy Type Theory 2019
Language:CSS15 8 46
HoTT/HoTT-2023
Conference on Homotopy Type Theory 2023
Language:SCSS130
HoTT/Archive
Archived materials related to Homotopy Type Theory.
10 5 02