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This research addresses a critical failure mode in Process Reward Model (PRM)-guided search, where noise causes the system to over-optimize spurious reasoning paths while discarding viable ones. By formulating the search as a robust maximin optimization problem, the authors introduce a training-free method that significantly improves performance on mathematical reasoning tasks without requiring fine-tuning. This advancement is essential for deploying reliable AI agents that can navigate complex inference steps without being misled by verifier noise.
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Mitigating Over-Optimization in PRM-Guided Search in Mathematical Reasoning by Optimizing the Guide

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arXiv:2608.30051v1 Announce Type: new Abstract: Process reward models (PRMs) provide dense step-level guidance for search-based reasoning, enabling inference-time compute to be allocated toward promising partial solutions. However, recent evidence suggests that PRM-guided search can over-optimize imperfect process rewards, pruning viable trajectories while expanding spurious ones. In this work, we theoretically show that directly leveraging PRM score is vulnerable to verifier noise through an extreme-value effect: non-viable prefixes become more likely to receive spuriously high scores as reasoning depth increase. Therefore, we formulate the PRM-guided search as a robust optimization problem over plausible reward perturbations, termed maximin PRM-guided search, leading to a training-free robust process supervision method that preserves promising alternatives when step-level scores are noisy. Maximin PRM-guided search mitigates this failure mode by reducing sensitivity to over-optimized PRM outliers. Without fine-tuning or online adaptation, maximin search consistently improves the PRM-guided search by 17-35\% on average, outperforming outcome- and step-level baselines in 14 out of 16 settings. Our source code is available at https://github.com/tjoo512/maximin-search.

Abstract:Process reward models (PRMs) provide dense step-level guidance for search-based reasoning, enabling inference-time compute to be allocated toward promising partial solutions. However, recent evidence suggests that PRM-guided search can over-optimize imperfect process rewards, pruning viable trajectories while expanding spurious ones. In this work, we theoretically show that directly leveraging PRM score is vulnerable to verifier noise through an extreme-value effect: non-viable prefixes become more likely to receive spuriously high scores as reasoning depth increase. Therefore, we formulate the PRM-guided search as a robust optimization problem over plausible reward perturbations, termed maximin PRM-guided search, leading to a training-free robust process supervision method that preserves promising alternatives when step-level scores are noisy. Maximin PRM-guided search mitigates this failure mode by reducing sensitivity to over-optimized PRM outliers. Without fine-tuning or online adaptation, maximin search consistently improves the PRM-guided search by 17-35\% on average, outperforming outcome- and step-level baselines in 14 out of 16 settings. Our source code is available at this https URL.

Artificial Intelligence (cs.AI); Machine Learning (cs.LG)

arXiv:2608.30051 [cs.AI]

(or arXiv:2608.30051v1 [cs.AI] for this version)

https://doi.org/10.48550/arXiv.2608.30051 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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