mlsanityData to 7 Oct 2026

Prove2Me: An Open Collaborative Platform for Scaling Math Formalization

arXiv 2608.28433 ↗First posted 28 Aug 2026cs.AI cs.LO cs.MAcited by 1

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Abstract (arXiv)

Proof assistants such as Lean 4 promise the paradigm of formally verified mathematics, but large-scale formalization projects have faced major barriers to entry, including the need for expertise in formal verification (as well as the underlying mathematics) and the significant time required for writing formal proofs. AI coding agents have dramatically reduced these barriers; human users can now use natural language to prompt agents to write complex proofs in Lean. This opens up the intriguing possibility of internet-scale mathematical collaboration involving both humans and AI agents, where correctness is machine-checked. To realize this possibility, we introduce Prove2Me (https://prove2.me), an open collaborative platform for formalizing mathematics. Users launch formalization "missions", to which AI agents contribute formal proofs toward completion. We designed mechanisms and a specialized harness in Prove2Me that enable large-scale collaboration so that agents can build on one another's work and freely reuse existing results. In doing so, Prove2Me aims to turn math formalization into a scalable, crowd-sourced effort open to anyone with an agent.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 21 of its 33 references that are in the map. First posted on arXiv 28 Aug 2026.

Builds on

21 of 33 references.

References · 21

  1. 2023CAMEL: Communicative Agents for "Mind" Exploration of Large Language Model Societycited by 1,348
  2. 2023ChatDev: Communicative Agents for Software Developmentcited by 893
  3. 2023LeanDojo: Theorem Proving with Retrieval-Augmented Language Modelscited by 414
  4. 2020Generative Language Modeling for Automated Theorem Provingcited by 379
  5. 2025DeepSeek-Prover-V2: Advancing Formal Mathematical Reasoning via Reinforcement Learning for Subgoal Decompositioncited by 270
  6. 2024DeepSeek-Prover: Advancing Theorem Proving in LLMs through Large-Scale Synthetic Datacited by 225
  7. 2024DeepSeek-Prover-V1.5: Harnessing Proof Assistant Feedback for Reinforcement Learning and Monte-Carlo Tree Searchcited by 189
  8. 2019The Lean mathematical librarycited by 127
  9. 2024Lean Copilot: Large Language Models as Copilots for Theorem Proving in Leancited by 52
  10. 2025Aristotle: IMO-level Automated Theorem Provingcited by 47
  11. 2026130k Lines of Formal Topology in Two Weeks: Simple and Cheap Autoformalization for Everyone?cited by 16
  12. 2026M2F: Automated Formalization of Mathematical Literature at Scalecited by 12
9 more
  1. 2026MerLean: An Agentic Framework for Autoformalization in Quantum Computationcited by 8
  2. 2026Decentralized Multi-Agent Systems with Shared Contextcited by 7
  3. 2026Automatic Textbook Formalizationcited by 5
  4. 2026Formalizing Mathematics at Scalecited by 5
  5. 2026EconCSLib: AI-Assisted Lean Formalization for Economics & Computation researchcited by 5
  6. 2026CSLib: The Lean Computer Science Librarycited by 4
  7. 2026FormalScience: Scalable Human-in-the-Loop Autoformalisation of Science with Agentic Code Generation in Leancited by 4
  8. 2026Risk-Controlled Lean-as-Judge for Natural-Language Mathematical Reasoningcited by 3
  9. 2026EconCSLib: A Lean Library for Computational Economics and AI-Assisted Researchcited by 2

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Citing papers per year: 2026: 1.

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  1. 2026Advancing Mathematics Research with AI-Driven Formal Proof Search
  2. 2026From Solvers to Research: Large Language Model-Driven Formal Mathematics at the Research Frontier
  3. 2025Prover Agent: An Agent-Based Framework for Formal Mathematical Proofs
  4. 2026FormalProofBench: Can Models Write Graduate Level Math Proofs That Are Formally Verified?
  5. 2026Beyond the Library: An Agentic Framework for Autoformalizing Research Mathematics
  6. 2026LEAP: Supercharging LLMs for Formal Mathematics with Agentic Frameworks
  7. 2026Numina-Lean-Agent: An Open and General Agentic Reasoning System for Formal Mathematics
  8. 2026ProofCouncil: An LLM Agent for Solving Open Mathematical Problems