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#lean-4

OpenAI’s Navier-Stokes release included a Lean 4 formal proof

Hacker News Top · 3d ago Cached

OpenAI announced a formal proof for the Navier-Stokes equations using Lean 4, reducing the cost of formal verification from tens of thousands of person-hours to just 17 hours, highlighting AI's transformative role in mathematics and verification.

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#lean-4

StochBench: A Domain-Specific Benchmark for Stochastic Processes in Lean

arXiv cs.CL · 4d ago Cached

StochBench introduces a domain-specific benchmark of 450 graduate stochastic processes problems in Lean 4, evaluated with an AI agent achieving a 34.9% proof rate, to advance formal theorem proving in applied mathematics.

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#lean-4

Beyond Correctness: Toward Automated Novelty Verification with Lean 4

arXiv cs.AI · 2026-08-18 Cached

This paper introduces AViD Journal, a pipeline for automated novelty verification of mathematical theorems using Lean 4, evaluating it on withdrawn arXiv papers and highlighting challenges in formal verification.

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#lean-4

MathCode, Mathematical Coding Agent

Hacker News Top · 2026-08-16 Cached

MathCode is an AI-powered coding assistant that converts mathematical problems into Lean 4 theorems and attempts formal proofs, featuring a persistent REPL, theorem libraries, and agent-mode proving.

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#lean-4

Learned Interventions in Lean 4 grind

arXiv cs.LG · 2026-07-28 Cached

A research paper introducing a failure-triggered cascade approach to safely integrate machine learning into Lean 4's grind tactic, achieving improved efficiency and solving previously unsolvable proofs without regressions.

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#lean-4

FVSpec: Real-World Property-Based Tests as Lean Challenges

Hugging Face Daily Papers · 2026-05-31 Cached

This paper presents FVSpec, a benchmark for AI-assisted formal verification that translates real-world property-based tests from Python into Lean 4 specifications using a multi-agent LLM pipeline, aiming to drive progress on formal verification of real-world software.

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#lean-4

@logic_int: NEW: Aleph Prover has formalized OpenAI’s disproof of Paul Erdős’ planar unit problem. We are releasing the formalizati…

X AI KOLs Following · 2026-05-28 Cached

Aleph Prover has formalized OpenAI's disproof of Paul Erdős' planar unit problem in Lean 4 and released it as open source for independent validation, demonstrating AI's role in accelerating mathematical research with verifiable proof data.

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#lean-4

Agentic Proving for Program Verification

arXiv cs.AI · 2026-05-25 Cached

This paper evaluates Claude Code in an agentic proving framework on the Clever benchmark for program verification, achieving over 98% success in specification generation and end-to-end verification, revealing that existing benchmarks may be insufficient for evaluating modern agentic provers.

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#lean-4

OProver: A Unified Framework for Agentic Formal Theorem Proving

Hugging Face Daily Papers · 2026-05-17 Cached

OProver is a unified framework for agentic formal theorem proving in Lean 4 that iteratively improves proof generation through training with verified proofs and compiler feedback, achieving state-of-the-art results on multiple benchmarks.

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#lean-4

@AnimaAnandkumar: TorchLean codebase is now available! TorchLean is a Lean 4 framework for verified neural-network software. It supports …

X AI KOLs Following · 2026-05-11 Cached

TorchLean is a newly released Lean 4 framework that enables formal verification of neural network software, featuring typed tensors, verified autograd, PyTorch interoperability, and GPU execution. The release expands support to modern architectures like diffusion models, GPT-style transformers, and state-space models, bridging practical ML workflows with mathematical proof checking.

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#lean-4

Discover and Prove: An Open-source Agentic Framework for Hard Mode Automated Theorem Proving in Lean 4

arXiv cs.CL · 2026-04-20 Cached

This paper introduces Discover and Prove (DAP), an open-source agentic framework for automated theorem proving in Lean 4 that tackles 'Hard Mode' problems where the answer must be discovered independently before formal proof construction. The work releases new Hard Mode benchmark variants and achieves state-of-the-art results while revealing a significant gap between LLM answer accuracy (>80%) and formal prover success (<10%).

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