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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.
Updated
Jun 10, 2023
OCaml
A next-gen functional language
A Proof-oriented Programming Language
Agda is a dependently typed programming language / interactive theorem prover.
Updated
Jun 10, 2023
Haskell
A purely functional programming language with first class types
Updated
Jun 9, 2023
Idris
A dependently-typed proof language intended to make provably correct bare metal code possible for working software engineers.
A friendly little systems language with first-class types. Very WIP! 🚧 🚧 🚧
Updated
May 16, 2021
Rust
A fast functional language based on two level type theory
Updated
Jan 6, 2023
Haskell
A Haskell library for typesafe music composition
Updated
Mar 3, 2019
Haskell
Cedille, a dependently typed programming languages based on the Calculus of Dependent Lambda Eliminations
Updated
Feb 20, 2022
Agda
🚧 (Alpha stage software) A declarative data definition language for formally specifying binary data formats. 🚧
Updated
Apr 21, 2023
Rust
An in-progress fast, dependently typed, functional programming language implemented in Swift.
Updated
Jul 2, 2019
Swift
A Compiler for the Popr Language
Proof assistant based on the λΠ-calculus modulo rewriting
Updated
Jun 9, 2023
OCaml
An exhaustive list of all Rust resources regarding automated or semi-automated formalization efforts in any area, constructive mathematics, formal algorithms, and program verification.
Lecture notes on univalent foundations of mathematics with Agda
Updated
Sep 20, 2022
Agda
A function definition package for Coq
CoqHammer: An Automated Reasoning Hammer Tool for Coq - Proof Automation for Dependent Type Theory
Updated
Jun 7, 2023
OCaml
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