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. Typical
applications include the certification of properties of programming languages,
the formalization of mathematics and teaching.
Here are 456 public repositories matching this topic...
pi_1(circle, pt) = Z
There is now a type circle in UniMath.SyntheticHomotopyTheory.Circle2. It would be great to define pi_1 of a pointed type, and to show that pi_1(circle, pt) \simeq Z.
-
Updated
Aug 7, 2020 - Coq
-
Updated
Sep 3, 2020 - HTML
-
Updated
Jun 15, 2020 - Coq
-
Updated
Dec 12, 2020 - JavaScript
-
Updated
Dec 10, 2020 - Emacs Lisp
-
Updated
Nov 25, 2020 - Emacs Lisp
-
Updated
Jul 24, 2020 - Agda
-
Updated
Oct 20, 2020
-
Updated
Nov 17, 2020 - OCaml
-
Updated
Dec 11, 2020 - Coq
-
Updated
Oct 30, 2020 - Coq
-
Updated
Nov 22, 2020 - Coq
-
Updated
Dec 12, 2020 - TypeScript
-
Updated
Oct 28, 2020 - Coq
-
Updated
Jul 2, 2020 - Coq
-
Updated
Apr 13, 2020 - Coq
-
Updated
Jul 16, 2020 - Coq
-
Updated
Jul 23, 2019
Eval cbn in 1 + 1.
Definition x :=
Eval cbn in 1 + 1.
Definition y := 2.The second Eval is not highlighted, and the second Definition is indented to match the second Eval.
Created by Gérard Pierre Huet, Thierry Coquand
Released 1989
Latest release 2 days ago
- Repository
- coq/coq
- Website
- coq.inria.fr
- Wikipedia
- Wikipedia
Description of the problem
The following code does not raise an error, and the behavior is undocumented.