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A unified approach to formalization of mathematical knowledge based on Univalent Foundations.
Large category of modules over monads on top of UniMaths and Display category
Coq code accompanying several articles on semantics of functional programming languages
A textbook on informal homotopy type theory
Course material for an introduction to game theory---in french
Formalisation of strict omega categories and the homotopy hypothesis in type theory, using coinduction
Heterogeneous substitution systems
a bad-sectors resistant DVD-to-disc command-line program
A tool to use travis-ci.org to check the quality of Debian packages
Terminal semantics for codata types in intensional Martin-Löf type theory
A formalization of M-types in Agda
Experiments in HOL Light implementing syntax and category theory
formalization of theorems of higher algebraic K-theory
Development of the univalent foundations of mathematics in Coq
We give a proof in Univalent Foundations that the Sigma type of types in a universe of hlevel n is itself of hlevel n+1.
Cohomology in HoTT