arXiv:2410.15115cs.LGcs.AI2024-10被引 88

改进强化学习奖励设计,防止模型通过冗余推理作弊。

On Designing Effective RL Reward at Training Time for LLM Reasoning

  • 用裁剪和增量法约束奖励累积,防止单独使用预训练奖励导致训练失效。
  • 在MATH和GSM8K上验证,新方法使1.5B至7B模型推理能力显著提升。
  • 适合希望不依赖额外标注数据、用强化学习提升大模型推理的开发者。

奖励模型在提升大语言模型推理能力方面日益重要。已有研究显示,训练良好的奖励模型可通过搜索显著提升模型推理表现。然而,其在强化学习训练阶段的潜力仍未充分探索。当前尚不清楚这些奖励模型能否为使用稀疏成功奖励(仅验证解的正确性)的强化学习训练提供有效信号。本文评估了主流奖励模型(如结果监督奖励模型ORM、过程监督奖励模型PRM),并将其与成功奖励结合,在数学问题上对多组1.5B和7B规模的语言模型进行强化学习训练。令人意外的是,尽管这些奖励模型在推理阶段表现优异,但在训练中却可能无效甚至有害,导致模型性能低于仅使用成功奖励训练的版本。分析表明,模型可通过重复正确的但不必要的推理步骤获取高奖励,引发严重奖励劫持问题。为此,本文提出两种新颖的奖励精炼技术——截断(Clipping)与增量(Delta),核心思想是限制任何推理轨迹的累积奖励上限,从而防止模型利用奖励模型漏洞。我们在多个奖励模型上对1.5B和7B LLMs在MATH和GSM8K基准上进行了实验,证明通过精心设计的奖励函数,无需额外监督微调即可提升所有评估模型的表现,包括当前领先的7B模型Qwen2.5-Math-7B-Instruct。

原文摘要 · Abstract (English)

Reward models have been increasingly critical for improving the reasoning capability of LLMs. Existing research has shown that a well-trained reward model can substantially improve model performances at inference time via search. However, the potential of reward models during RL training time still remains largely under-explored. It is currently unclear whether these reward models can provide additional training signals to enhance the reasoning capabilities of LLMs in RL training that uses sparse success rewards, which verify the correctness of solutions. In this work, we evaluate popular reward models for RL training, including the Outcome-supervised Reward Model (ORM) and the Process-supervised Reward Model (PRM), and train a collection of LLMs for math problems using RL by combining these learned rewards with success rewards. Surprisingly, even though these learned reward models have strong inference-time performances, they may NOT help or even hurt RL training, producing worse performances than LLMs trained with the success reward only. Our analysis reveals that an LLM can receive high rewards from some of these reward models by repeating correct but unnecessary reasoning steps, leading to a severe reward hacking issue. Therefore, we introduce two novel reward refinement techniques, including Clipping and Delta. The key idea is to ensure the accumulative reward of any reasoning trajectory is upper-bounded to keep a learned reward model effective without being exploited. We evaluate our techniques with multiple reward models over a set of 1.5B and 7B LLMs on MATH and GSM8K benchmarks and demonstrate that with a carefully designed reward function, RL training without any additional supervised tuning can improve all the evaluated LLMs, including the state-of-the-art 7B LLM Qwen2.5-Math-7B-Instruct on MATH and GSM8K benchmarks.

强化学习大模型推理奖励设计数学问答

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