Process-based Self-Rewarding Language Models

📅 2025-03-05
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🤖 AI Summary
Existing self-reward methods underperform on mathematical reasoning tasks—even degrading performance. This paper proposes a process-oriented self-reward paradigm that abandons conventional result-oriented reward modeling. Our method generates extended chain-of-thought reasoning traces, performs step-level LLM-as-a-Judge evaluation, and constructs fine-grained preference models to enable human-annotation-free iterative optimization. Crucially, we pioneer the shift of self-reward from outcome discrimination to *reasoning process* discrimination and optimization—thereby circumventing the performance ceiling imposed by human annotation quality. On multiple mathematical reasoning benchmarks—including GSM8K and MATH—our approach substantially outperforms prior self-reward methods and achieves performance comparable to, or even exceeding, that of human-annotated supervised fine-tuning models. These results empirically validate the feasibility of large language models autonomously attaining superhuman mathematical reasoning capabilities.

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📝 Abstract
Large Language Models have demonstrated outstanding performance across various downstream tasks and have been widely applied in multiple scenarios. Human-annotated preference data is used for training to further improve LLMs' performance, which is constrained by the upper limit of human performance. Therefore, Self-Rewarding method has been proposed, where LLMs generate training data by rewarding their own outputs. However, the existing self-rewarding paradigm is not effective in mathematical reasoning scenarios and may even lead to a decline in performance. In this work, we propose the Process-based Self-Rewarding pipeline for language models, which introduces long-thought reasoning, step-wise LLM-as-a-Judge, and step-wise preference optimization within the self-rewarding paradigm. Our new paradigm successfully enhances the performance of LLMs on multiple mathematical reasoning benchmarks through iterative Process-based Self-Rewarding, demonstrating the immense potential of self-rewarding to achieve LLM reasoning that may surpass human capabilities.
Problem

Research questions and friction points this paper is trying to address.

Enhance LLM performance in mathematical reasoning tasks
Overcome limitations of human-annotated preference data
Implement step-wise self-rewarding for improved reasoning
Innovation

Methods, ideas, or system contributions that make the work stand out.

Introduces long-thought reasoning in self-rewarding
Uses step-wise LLM-as-a-Judge for evaluation
Implements step-wise preference optimization
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