Process Rewards with Learned Reliability

Fuente: arXiv
Saved in:
Bibliographic Details
Main Authors: Li, Jinyuan, Huang, Langlin, Huang, Chengsong, Xu, Shaoyang, Cai, Donghong, Yang, Yuyi, Zhang, Wenxuan, Huang, Jiaxin
Format: Preprint
Published: 2026
Subjects:
Online Access:
Tags: Add Tag
No Tags, Be the first to tag this record!
_version_ 1866918503061127168
author Li, Jinyuan
Huang, Langlin
Huang, Chengsong
Xu, Shaoyang
Cai, Donghong
Yang, Yuyi
Zhang, Wenxuan
Huang, Jiaxin
author_facet Li, Jinyuan
Huang, Langlin
Huang, Chengsong
Xu, Shaoyang
Cai, Donghong
Yang, Yuyi
Zhang, Wenxuan
Huang, Jiaxin
contents Process Reward Models (PRMs) provide step-level feedback for reasoning, but current PRMs usually output only a single reward score for each step. Downstream methods must therefore treat imperfect step-level reward predictions as reliable decision signals, with no indication of when these predictions should be trusted. We propose BetaPRM, a distributional PRM that predicts both a step-level success probability and the reliability of that prediction. Given step-success supervision from Monte Carlo continuations, BetaPRM learns a Beta belief that explains the observed number of successful continuations through a Beta-Binomial likelihood, rather than regressing to the finite-sample success ratio as a point target. This learned reliability signal indicates when a step reward should be trusted, enabling downstream applications to distinguish reliable rewards from uncertain ones. As one application, we introduce Adaptive Computation Allocation (ACA) for PRM-guided Best-of-N reasoning. ACA uses the learned reliability signal to stop when a high-reward solution is reliable and to spend additional computation on uncertain candidate prefixes. Experiments across four backbones and four reasoning benchmarks show that BetaPRM improves PRM-guided Best-of-N selection while preserving standard step-level error detection. Built on this signal, ACA improves the accuracy--token tradeoff over fixed-budget Best-of-16, reducing token usage by up to 33.57% while improving final-answer accuracy.
format Preprint
id arxiv_https___arxiv_org_abs_2605_15529
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Process Rewards with Learned Reliability
Li, Jinyuan
Huang, Langlin
Huang, Chengsong
Xu, Shaoyang
Cai, Donghong
Yang, Yuyi
Zhang, Wenxuan
Huang, Jiaxin
Computation and Language
Artificial Intelligence
Machine Learning
Process Reward Models (PRMs) provide step-level feedback for reasoning, but current PRMs usually output only a single reward score for each step. Downstream methods must therefore treat imperfect step-level reward predictions as reliable decision signals, with no indication of when these predictions should be trusted. We propose BetaPRM, a distributional PRM that predicts both a step-level success probability and the reliability of that prediction. Given step-success supervision from Monte Carlo continuations, BetaPRM learns a Beta belief that explains the observed number of successful continuations through a Beta-Binomial likelihood, rather than regressing to the finite-sample success ratio as a point target. This learned reliability signal indicates when a step reward should be trusted, enabling downstream applications to distinguish reliable rewards from uncertain ones. As one application, we introduce Adaptive Computation Allocation (ACA) for PRM-guided Best-of-N reasoning. ACA uses the learned reliability signal to stop when a high-reward solution is reliable and to spend additional computation on uncertain candidate prefixes. Experiments across four backbones and four reasoning benchmarks show that BetaPRM improves PRM-guided Best-of-N selection while preserving standard step-level error detection. Built on this signal, ACA improves the accuracy--token tradeoff over fixed-budget Best-of-16, reducing token usage by up to 33.57% while improving final-answer accuracy.
title Process Rewards with Learned Reliability
topic Computation and Language
Artificial Intelligence
Machine Learning
url https://arxiv.org/abs/2605.15529