On affine schemes in cubical type theory:
Introducing the programming language Cubical Agda implementing univalent cubical homotopy type theory with higher inductive types:
Anders Mörtberg, Cubical Agda (2018) [blog post]
Andrea Vezzosi, Anders Mörtberg, Andreas Abel, Cubical Agda: A Dependently Typed Programming Language with Univalence and Higher Inductive Types, Proceedings of the ACM on Programming Languages 3 ICFP 87 (2019) 1–29 [doi:10.1145/3341691, pdf]
On cubical homotopy type theory implemented in the proof assistant Cubical Agda:
Exposition in view of synthetic homotopy theory:
On ordinary cohomology in homotopy type theory:
Guillaume Brunerie, Axel Ljungström, Anders Mörtberg, Synthetic Integral Cohomology in Cubical Agda, 30th EACSL Annual Conference on Computer Science Logic (CSL 2022) 216 (2022) doi:10.4230/LIPIcs.CSL.2022.11
On computing the first stable homotopy group of spheres via homotopy type theory (“Brunerie number”) with cubical Agda:
Last revised on July 13, 2024 at 08:45:52. See the history of this page for a list of all contributions to it.