Coq-Equations
coq-library-undecidability
| Coq-Equations | coq-library-undecidability | |
|---|---|---|
| 1 | 2 | |
| 209 | 98 | |
| - | - | |
| 6.8 | 6.4 | |
| 8 days ago | 9 days ago | |
| Coq | Coq | |
| GNU Lesser General Public License v3.0 only | Mozilla Public License 2.0 |
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Coq-Equations
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Learn coq or agda before diving into idris2?
I'd say Agda is more similar to Idris than Coq. Coq has a different syntax and isn't as good for programming with dependent types as Agda and Idris (Agda and Idris both put a huge emphasis on dependent pattern matching, something that Coq only recently gained support for through the Equations package).
coq-library-undecidability
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Development Environment with guix shell for Coq Package
I want to run guix shell to create an environment with the dependencies required to build coq-library-undecidability.
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Math proof databases
There are two problems. The first is that there is no central repository. Sure, maybe if you're interested in undecidable results you might go here... But it's an island, and so is every other library. Worse yet, there's little inter mixing or combinable ways to use libraries. Unlike other programming languages, automated proof systems have so far been aimed at the technical aspects of a single person proving something, rather than the shareability of proofs.
What are some alternatives?
mathlib - Lean 3's obsolete mathematical components library: please use mathlib4
corn - Coq Repository at Nijmegen [maintainers=@spitters,@VincentSe]
toychain - A minimalistic blockchain consensus implemented and verified in Coq
verdi-raft - An implementation of the Raft distributed consensus protocol, verified in Coq using the Verdi framework
ttlite - A SuperCompiler for Martin-Löf's Type Theory
math-comp - Mathematical Components
principia - The Principia Rewrite
magmide - A dependently-typed proof language intended to make provably correct bare metal code possible for working software engineers.
rupicola - Gallina to Bedrock2 compilation toolkit
UniMath - This coq library aims to formalize a substantial body of mathematics using the univalent point of view.
CompCert - The CompCert formally-verified C compiler