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20242026
most citedAutoformalize Mathematical Statements by Symbolic Equivalence and Semantic Consistency

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cs.AI2026

P: Joint Program-and-Proof Planning for Verified Code Generation

Zenan Li, Ziran Yang, Peiyang Song +2

Verified code generation asks a large language model (LLM) to generate both an executable program and a machine-checkable proof that the program meets a formal specification, promi…

cs.AI2026

Euclid-Omni : A Unified Neuro-Symbolic Framework for Plane Geometry

Zhaoyu Li, Hangrui Bi, Youyuan Zhang +5

Euclidean geometry is a compelling testbed for AI reasoning, as it demands the combination of intuitive diagram understanding, axiomatic deduction, and algebraic computation. Yet,…

cs.AI2026

Euclean: Automated Geometry Problem Formalization with Unified Verification in Lean

Linbin Tang, Jingyan You, Zilin Kang +8

Recent formal reasoning systems have reached IMO-level performance, yet they leave a fragmented landscape: algebra and number theory are handled in Lean, while geometry still relie…

cs.AI2026

Learning to Disprove: Formal Counterexample Generation with Large Language Models

Zenan Li, Zhaoyu Li, Kaiyu Yang +2

Mathematical reasoning demands two critical, complementary skills: constructing rigorous proofs for true statements and discovering counterexamples that disprove false ones. Howeve…

cs.AI2025

Reviving DSP for Advanced Theorem Proving in the Era of Reasoning Models

Chenrui Cao, Liangcheng Song, Zenan Li +4

Recent advancements, such as DeepSeek-Prover-V2-671B and Kimina-Prover-Preview-72B, demonstrate a prevailing trend in leveraging reinforcement learning (RL)-based large-scale train…

cs.AI2025

Proving Olympiad Inequalities by Synergizing LLMs and Symbolic Reasoning

Zenan Li, Zhaoyu Li, Wen Tang +6

Large language models (LLMs) can prove mathematical theorems formally by generating proof steps (\textit{a.k.a.} tactics) within a proof system. However, the space of possible tact…