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GFlowNet Fine-tuning for Diverse Correct Solutions in Mathematical Reasoning Tasks

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arxiv 2410.20147 v1 pith:347HLML5 submitted 2024-10-26 cs.LG

classification cs.LG
keywords gflownetfine-tuningdiversemathematicalreasoningsolutionscapabilitycorrect
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Mathematical reasoning problems are among the most challenging, as they typically require an understanding of fundamental laws to solve. The laws are universal, but the derivation of the final answer changes depending on how a problem is approached. When training large language models (LLMs), learning the capability of generating such multiple solutions is essential to accelerate their use in mathematical education. To this end, we train LLMs using generative flow network (GFlowNet). Different from reward-maximizing reinforcement learning (RL), GFlowNet fine-tuning seeks to find diverse solutions by training the LLM whose distribution is proportional to a reward function. In numerical experiments, we evaluate GFlowNet fine-tuning and reward-maximizing RL in terms of accuracy and diversity. The results show that GFlowNet fine-tuning derives correct final answers from diverse intermediate reasoning steps, indicating the improvement of the capability of alternative solution generation.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. GFlowGR: Fine-tuning Generative Recommendation Frameworks with Generative Flow Networks

    cs.IR 2025-06 conditional novelty 6.0 of 10

    GFlowGR fine-tunes generative recommender LLMs with GFlowNet losses and multi-signal rewards, beating SFT, DPO, and GRPO baselines on three datasets and in production.

  2. Discrete Flow-Based Generative Models for Measurement Optimization in Quantum Computing

    quant-ph 2025-09 conditional novelty 4.0 of 10

    GFlowNet-based graph coloring finds Hamiltonian groupings with lower estimated measurement costs than sorted insertion on small molecules, subject to selection bias and a missing abstract claim.

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