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paperarXivTrust 82 · PrimaryPublished 3d agoLive · 7h ago

MathForm: Scaling Mathematical Autoformalization with Knowledge Retrieval and Verification-Guided Refinement

Autoformalization is commonly framed as translating natural-language mathematical statements into machine-verifiable formal languages such as Lean 4. However, faithful formalization requires more than translation. Models must map mathematical concepts to the complex hierarchy of types and definitions in formal libraries such as Mathlib, while ensuring that generated statements preserve the meaning of the source propositions. Existing approaches struggle because they rely heavily on the model's parametric memory for library-specific knowledge, while common data construction pipelines often reso

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  • FuzzyOverlapping authors or contributors · 62%bytedance/deer-flow

    Shared author/contributor keys: wang

  • FuzzyOverlapping authors or contributors · 62%sgl-project/sglang

    Shared author/contributor keys: zhou

  • FuzzyOverlapping authors or contributors · 62%ray-project/ray

    Shared author/contributor keys: wang

  • LinkedLinked via arxiv author · 85%Lushi Pu

    MathForm: Scaling Mathematical Autoformalization with Knowledge Retrieval and Verification-Guided Refinement

  • LinkedLinked via arxiv author · 85%Weiming Zhang

    MathForm: Scaling Mathematical Autoformalization with Knowledge Retrieval and Verification-Guided Refinement

  • LinkedLinked via arxiv author · 85%Xinheng Xie

    MathForm: Scaling Mathematical Autoformalization with Knowledge Retrieval and Verification-Guided Refinement

  • LinkedLinked via arxiv author · 85%Zixuan Fu

    MathForm: Scaling Mathematical Autoformalization with Knowledge Retrieval and Verification-Guided Refinement

  • LinkedLinked via arxiv author · 85%Bingxiang He

    MathForm: Scaling Mathematical Autoformalization with Knowledge Retrieval and Verification-Guided Refinement

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