The Lessons of Developing Process Reward Models in Mathematical Reasoning
On the map: LLM reasoning → Reinforcement learning for reasoning
Abstract (arXiv)
Process Reward Models (PRMs) emerge as a promising approach for process supervision in mathematical reasoning of Large Language Models (LLMs), which aim to identify and mitigate intermediate errors in the reasoning processes. However, the development of effective PRMs faces significant challenges, particularly in data annotation and evaluation methodologies. In this paper, through extensive experiments, we demonstrate that commonly used Monte Carlo (MC) estimation-based data synthesis for PRMs typically yields inferior performance and generalization compared to LLM-as-a-judge and human annotation methods. MC estimation relies on completion models to evaluate current-step correctness, leading to inaccurate step verification. Furthermore, we identify potential biases in conventional Best-of-N (BoN) evaluation strategies for PRMs: (1) The unreliable policy models generate responses with correct answers but flawed processes, leading to a misalignment between the evaluation criteria of BoN and the PRM objectives of process verification. (2) The tolerance of PRMs of such responses leads to inflated BoN scores. (3) Existing PRMs have a significant proportion of minimum scores concentrated on the final answer steps, revealing the shift from process to outcome-based assessment in BoN Optimized PRMs. To address these challenges, we develop a consensus filtering mechanism that effectively integrates MC estimation with LLM-as-a-judge and advocates a more comprehensive evaluation framework that combines response-level and step-level metrics. Based on the mechanisms, we significantly improve both model performance and data efficiency in the BoN evaluation and the step-wise error identification task. Finally, we release a new state-of-the-art PRM that outperforms existing open-source alternatives and provides practical guidelines for future research in building process supervision models.
Key facts. Cited by 402 papers in the map (data through 7 Oct 2026). Placed in Reinforcement learning for reasoning, one of 17 directions in LLM reasoning. Builds on 30 of its 36 references that are in the map. First posted on arXiv 13 Jan 2025.
Builds on
30 of 36 references.
Closest ancestors · 9
Same direction, newest first
- 2024ProcessBench: Identifying Process Errors in Mathematical Reasoning9 Dec
- 2024Free Process Rewards without Process Labels2 Dec
- 2024Generative Verifiers: Reward Modeling as Next-Token Prediction27 Aug
- 2024Improve Mathematical Reasoning in Language Models by Automated Process Supervision5 Jun
- 2024AlphaMath Almost Zero: Process Supervision without Process6 May
- 2024Training Large Language Models for Reasoning through Reverse Curriculum Reinforcement Learning8 Feb
- 2023Math-Shepherd: Verify and Reinforce LLMs Step-by-step without Human Annotations14 Dec
- 2023Let's Verify Step by Step31 May
- 2022Solving math word problems with process- and outcome-based feedback25 Nov
Other references · 21
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- 2023Judging LLM-as-a-Judge with MT-Bench and Chatbot Arenacited by 8,393
- 2020Measuring Massive Multitask Language Understandingcited by 7,768
- 2021Measuring Mathematical Problem Solving With the MATH Datasetcited by 5,203
- 2024Qwen2.5 Technical Reportcited by 4,713
- 2024GPT-4o System Cardcited by 4,467
- 2024Qwen2 Technical Reportcited by 2,076
- 2022Solving Quantitative Reasoning Problems with Language Modelscited by 1,359
- 2024OlympiadBench: A Challenging Benchmark for Promoting AGI with Olympiad-Level Bilingual Multimodal Scientific Problemscited by 1,099
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- 2024DeepSeek-Coder-V2: Breaking the Barrier of Closed-Source Models in Code Intelligencecited by 325
- 2024MathScale: Scaling Instruction Tuning for Mathematical Reasoningcited by 144
- 2024Q*: Improving Multi-step Reasoning for LLMs with Deliberative Planningcited by 95
- 2023CMATH: Can Your Language Model Pass Chinese Elementary School Math Test?cited by 89
- 2024MARIO: MAth Reasoning with code Interpreter Output -- A Reproducible Pipelinecited by 81
- 2024Evaluating Mathematical Reasoning Beyond Accuracycited by 69
- 2024LLM Critics Help Catch Bugs in Mathematics: Towards a Better Mathematical Verifier with Natural Language Feedbackcited by 40
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Citing papers per year: 2025: 238; 2026: 164.
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