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October 16, 20250 citationsOpen Access

MathCoder-VL: Bridging Vision and Code for Enhanced Multimodal Mathematical Reasoning

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KWKe WangJPJunting PanLWLinda Wei

Key Points

  • The model achieves new state-of-the-art performance in multimodal mathematical reasoning, surpassing existing models in key metrics.
  • It demonstrates an 8.9% and 9.2% improvement over GPT-4o and Claude 3.5 Sonnet in geometry problem-solving tasks.
  • The methods include creating the ImgCode-8.6M dataset and utilizing the FigCodifier for generating mathematical figures.
  • Results highlight the effectiveness of leveraging code for cross-modal alignment, emphasizing advanced model capabilities in math problem-solving.

Abstract

Natural language image-caption datasets, widely used for training Large Multimodal Models, mainly focus on natural scenarios and overlook the intricate details of mathematical figures that are critical for problem-solving, hindering the advancement of current LMMs in multimodal mathematical reasoning. To this end, we propose leveraging code as supervision for cross-modal alignment, since code inherently encodes all information needed to generate corresponding figures, establishing a precise connection between the two modalities. Specifically, we co-develop our image-to-code model and dataset with model-in-the-loop approach, resulting in an image-to-code model, FigCodifier and ImgCode-8.6M dataset, the largest image-code dataset to date. Furthermore, we utilize FigCodifier to synthesize novel mathematical figures and then construct MM-MathInstruct-3M, a high-quality multimodal math instruction fine-tuning dataset. Finally, we present MathCoder-VL, trained with ImgCode-8.6M for cross-modal alignment and subsequently fine-tuned on MM-MathInstruct-3M for multimodal math problem solving. Our model achieves a new open-source SOTA across all six metrics. Notably, it surpasses GPT-4o and Claude 3.5 Sonnet in the geometry problem-solving subset of MathVista, achieving improvements of 8.9% and 9.2%. The dataset and models will be released at https://github.com/mathllm/MathCoder.

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Cite This Study

Wang et al. (2025) studied this question.

synapsesocial.com/papers/68f163c79903599108abcc07https://doi.org/10.48550/arxiv.2505.10557
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