arXiv:2603.17145cs.LGcs.AI2026-03中稿 · ICML被引 1

让大模型评估更准:用回归感知强化学习提升评分一致性

REAL: Regression-Aware Reinforcement Learning for LLM-as-a-Judge

  • 设计回归感知强化学习框架,兼顾思维链探索与评分修正
  • 在32B模型上提升相关性8.40(皮尔逊)和7.20(斯皮尔曼)
  • 适合需要高精度自动评分的AI评估场景

大语言模型作为自动化评估器日益普及,用于为模型输出分配数值评分,即LLM-as-a-Judge。然而,标准强化学习方法通常依赖二元奖励(如0-1准确率),忽略了回归任务中的序数结构;例如,当真实值为5时,预测4远优于预测1却无法被识别。现有回归感知方法多局限于监督微调(SFT),难以探索最优推理路径。为此,我们提出 extbf{REAL}(Regression-Aware Reinforcement Learning),一种针对回归奖励优化的严谨强化学习框架,并被证明对相关性指标同样最优。关键技术挑战在于回归目标显式依赖策略,使标准策略梯度失效。我们采用广义策略梯度估计器,自然分解优化为两部分:(1) 思维链轨迹探索,(2) 最终评分的回归感知精炼。跨模型规模(8B至32B)的实验表明,REAL持续优于回归感知SFT基线及标准强化学习方法,在域外基准上表现出更强泛化能力。以Qwen3-32B为例,相比SFT基线提升+8.40(皮尔逊)和+7.20(斯皮尔曼)相关性,相比基础模型提升+18.30/+11.20。这些结果凸显将回归目标融入强化学习探索对精准大模型评估的关键价值。

原文摘要 · Abstract (English)

Large language models (LLMs) are increasingly deployed as automated evaluators that assign numeric scores to model outputs, a paradigm known as LLM-as-a-Judge. However, standard Reinforcement Learning (RL) methods typically rely on binary rewards (e.g., 0-1 accuracy), thereby ignoring the ordinal structure inherent in regression tasks; for instance, they fail to recognize that predicting 4 is significantly better than predicting 1 when the ground truth is 5. Conversely, existing regression-aware approaches are often confined to Supervised Fine-Tuning (SFT), limiting their ability to explore optimal reasoning paths. To bridge this gap, we propose \textbf{REAL} (\underline{RE}gression-\underline{A}ware Reinforcement \underline{L}earning), a principled RL framework designed to optimize regression rewards, and also proven to be optimal for correlation metrics. A key technical challenge is that the regression objective is explicitly policy-dependent, thus invalidating standard policy gradient methods. To address this, we employ the generalized policy gradient estimator, which naturally decomposes optimization into two complementary components: (1) exploration over Chain-of-Thought (CoT) trajectory, and (2) regression-aware prediction refinement of the final score. Extensive experiments across model scales (8B to 32B) demonstrate that REAL consistently outperforms both regression-aware SFT baselines and standard RL methods, exhibiting significantly better generalization on out-of-domain benchmarks. On Qwen3-32B specifically, we achieve gains of +8.40 Pearson and +7.20 Spearman correlation over the SFT baseline, and +18.30/+11.20 over the base model. These findings highlight the critical value of integrating regression objectives into RL exploration for accurate LLM evaluation.

大模型评估强化学习回归优化

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