Code & data for ICLR 2024 spotlight paper: 🍯MUSTARD: Mastering Uniform Synthesis of Theorem and Proof Data
☆43May 29, 2024Updated 2 years ago
Alternatives and similar repositories for MUSTARD
Users that are interested in MUSTARD are comparing it to the libraries listed below. We may earn a commission when you buy through links labeled 'Ad' on this page.
Sorting:
- The is the official implementation of "Lyra: Orchestrating Dual Correction in Automated Theorem Proving"☆15Jul 2, 2024Updated 2 years ago
- ☆73Sep 30, 2023Updated 2 years ago
- ☆26Aug 23, 2024Updated 2 years ago
- Code for the paper LEGO-Prover: Neural Theorem Proving with Growing Libraries☆68Feb 29, 2024Updated 2 years ago
- Code for the paper: Proving Theorems Recursively☆12May 23, 2024Updated 2 years ago
- End-to-end encrypted email - Proton Mail • AdSpecial offer: 40% Off Yearly / 80% Off First Month. All Proton services are open source and independently audited for security.
- ☆36Jan 10, 2025Updated last year
- Formal geometric problem solver based on FormalGeo.☆18Apr 18, 2024Updated 2 years ago
- The Lean Theorem Proving Environment☆15May 7, 2023Updated 3 years ago
- A minimal language for Isabelle/HOL, designed for easing machine learning.☆31Updated this week
- A Foreign Function Interface (FFI) to cvc5 solver in Lean.☆25Aug 11, 2026Updated 3 weeks ago
- ☆38Jun 30, 2026Updated 2 months ago
- Formal representation and solving for Euclidean plane geometry problems.☆43Jul 1, 2026Updated 2 months ago
- Proof recording for Lean 3☆27Sep 30, 2021Updated 4 years ago
- The official repository for the paper Multilingual Mathematical Autoformalization☆39May 20, 2024Updated 2 years ago
- Deploy to Railway using AI coding agents - Free Credits Offer • AdUse Claude Code, Codex, OpenCode, and more. Autonomous software development now has the infrastructure to match with Railway.
- [COLM 2024] A Survey on Deep Learning for Theorem Proving☆227May 28, 2025Updated last year
- Proof artifact co-training for Lean☆43Dec 29, 2022Updated 3 years ago
- Llemma formal2formal (tactic prediction) theorem proving experiments☆20Oct 17, 2023Updated 2 years ago
- ☆25Aug 2, 2022Updated 4 years ago
- This repository contains the code for the paper The Open Proof Corpus: Building a Large-Scale, Human-Validated Dataset of LLM-Generated P…☆18Aug 4, 2025Updated last year
- https://albertqjiang.github.io/Portal-to-ISAbelle/☆58Sep 6, 2023Updated 2 years ago
- llmstep: [L]LM proofstep suggestions in Lean 4.☆154Nov 11, 2023Updated 2 years ago
- Official code for paper: INT: An Inequality Benchmark for Evaluating Generalization in Theorem Proving☆40Dec 12, 2022Updated 3 years ago
- ☆20Nov 3, 2024Updated last year
- Deploy on Railway without the complexity - Free Credits Offer • AdConnect your repo and Railway handles the rest with instant previews. Quickly provision container image services, databases, and storage volumes.
- The official repo for "TheoremQA: A Theorem-driven Question Answering dataset" (EMNLP 2023)☆40May 15, 2024Updated 2 years ago
- Tool for data extraction and interacting with Lean programmatically.☆832Jan 18, 2026Updated 7 months ago
- ☆13Jun 26, 2024Updated 2 years ago
- [NAACL 2025] Representing Rule-based Chatbots with Transformers☆23Feb 9, 2025Updated last year
- Neural theorem proving tutorial, version II☆39Apr 26, 2024Updated 2 years ago
- ☆62Dec 1, 2025Updated 9 months ago
- [LREC-Coling 2024] PECC: Problem Extraction and Coding Challenges☆14May 30, 2024Updated 2 years ago
- Formal to Formal Mathematics Benchmark☆438Aug 16, 2023Updated 3 years ago
- ☆15Jul 29, 2024Updated 2 years ago
- Deploy on Railway without the complexity - Free Credits Offer • AdConnect your repo and Railway handles the rest with instant previews. Quickly provision container image services, databases, and storage volumes.
- [CAV 2025] PyEuclid: A Versatile Formal Plane Geometry System in Python☆15Jun 27, 2025Updated last year
- Geometric Problem Solving Integrating FormalGeo Symbolic System and Hypergraph Neural Network.☆16Sep 23, 2025Updated 11 months ago
- ☆30Dec 27, 2024Updated last year
- LeanEuclid is a benchmark for autoformalization in the domain of Euclidean geometry, targeting the proof assistant Lean.☆140Aug 10, 2026Updated 3 weeks ago
- A Machine-to-Machine Interaction System for Lean 4.☆147Updated this week
- Formalizing Euclidean Geometry in Lean☆30Mar 21, 2024Updated 2 years ago
- Interfacing with Large Language Models (remote and local) from Lean.☆29Jul 15, 2024Updated 2 years ago