rahul3613 / ProofNet-lean4Links
ProofNet dataset ported into Lean 4
☆29Updated 7 months ago
Alternatives and similar repositories for ProofNet-lean4
Users that are interested in ProofNet-lean4 are comparing it to the libraries listed below
Sorting:
- ☆25Updated 6 months ago
- Benchmark for undergraduate-level formal mathematics☆116Updated last year
- Neural theorem proving toolkit: data extraction tools for Lean 4☆34Updated last week
- COPRA: An in-COntext PRoof Agent which uses LLMs like GPTs to prove theorems in formal languages.☆69Updated 2 weeks ago
- ☆55Updated 2 months ago
- Proof artifact co-training for Lean☆44Updated 3 years ago
- NeqLIPS: a powerful Olympiad-level inequality prover☆39Updated 5 months ago
- Neural theorem proving evaluation via the Lean REPL☆23Updated 6 months ago
- Generic interface for hooking up to any Interactive Theorem Prover (ITP) and collecting data for training ML models for AI in formal theo…☆17Updated 3 weeks ago
- ImProver: Agent-Based Automated Proof Optimization☆39Updated 2 weeks ago
- ☆71Updated 2 years ago
- An evaluation benchmark for undergraduate competition math in Lean4, Isabelle, Coq, and natural language.☆203Updated 3 weeks ago
- A "code intepreter" for Lean☆77Updated 3 weeks ago
- The is the official implementation of "Lyra: Orchestrating Dual Correction in Automated Theorem Proving"☆15Updated last year
- llmstep: [L]LM proofstep suggestions in Lean 4.☆145Updated 2 years ago
- Proof recording for Lean 3☆27Updated 4 years ago
- The Lean Theorem Proving Environment☆14Updated 2 years ago
- An updated version of miniF2F with lots of fixes and informal statements / solutions.☆97Updated last year
- A Machine-to-Machine Interaction System for Lean 4.☆131Updated 3 weeks ago
- https://albertqjiang.github.io/Portal-to-ISAbelle/☆56Updated 2 years ago
- ☆26Updated 4 years ago
- ☆36Updated last year
- Code for the paper: Proving Theorems Recursively☆12Updated last year
- LeanInteract: A Python Interface for Lean 4☆98Updated last week
- LeanEuclid is a benchmark for autoformalization in the domain of Euclidean geometry, targeting the proof assistant Lean.