coq-lsp

Coq IDE

A tool for interactive theorem proving and language support in Coq

Visual Studio Code Extension and Language Server Protocol for Coq

GitHub

153 stars
6 watching
35 forks
Language: OCaml
last commit: about 1 month ago
Linked from 1 awesome list

coqideinteractive-theorem-provinglanguage-server-protocoluser-interfacevscode-extension

Backlinks from these awesome lists:

Related projects:

Repository Description Stars
ejgallego/pycoq Python bindings for Coq's interactive proof assistant 50
jscoq/jscoq An online development environment for the proof assistant Coq, allowing users to run and interact with it in their browser. 518
coq/vscoq An extension for Visual Studio Code and VSCodium to support Coq Proof Assistant 349
princeton-vl/coqgym A learning environment for theorem proving with the Coq proof assistant 388
cpitclaudel/company-coq An Emacs plugin that enhances Coq mode with various features and tools for writing and debugging proof-based software 351
eugeneloy/coq_jupyter A Jupyter notebook kernel for interactive theorem proving with Coq 94
coq-community/coq-ext-lib A collection of reusable Coq definitions and theorems for building software development tools 129
lysxia/coq-simple-io Provides tools to implement IO programs directly in Coq 31
jwiegley/coq-haskell A Coq library providing definitions and notations to facilitate interaction between Haskell developers and the Coq proof assistant. 168
formal-land/coq-of-ocaml Transforms OCaml code into formal, verifiable Coq code to prove complex properties 255
engineeringsoftware/mcoq Analyze and test Coq proof assistant projects by generating modified versions of the code to identify flaws in specifications. 30
coq/platform A multi-platform distribution of the Coq proof assistant and its libraries, providing a standardized setup for development and teaching 191
mit-plv/coqutil A collection of reusable tools and utilities for working with the Coq proof assistant 42
charguer/tlc A Coq library providing an alternative set of axioms and type class mechanisms for building and proving mathematical theorems. 38