论文研究
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再探 AI 对齐的失真:RLHF 是一个像样的功利主义对齐器
该论文对带奖励裁剪的 RLHF 失真做细粒度分析,证明此前 Gölz 等人(2025)观察到的随 Bradley-Terry 温度 β 指数级退化并非算法固有性质,而是偏好数据分布 μ 与 KL 参考策略 π_ref 之间分布不匹配的结果。作者在多种 KL 正则强度下给出紧致上下界:代表性情形下失真为 Θ̃(βB+β),B 为 μ 与 π_ref 对数密度比上界;当 μ=π_ref 时可达最优 O(β)。结论建议采用 on-policy 采样的偏好数据,或先在接近 μ 的数据上微调再执行 RLHF。
AI推荐理由 arXiv 论文(ICML2026 接收),作者给出 RLHF 失真的紧致上下界:在 Bradley-Terry 模型下失真为 Θ̃(βB+β),B 为偏好数据分布 μ 与 KL 参考策略 π_ref 的对数密度比上界;当 μ=π_ref 时失真降至 O(β)。结论指出指数级退化并非算法固有,而是分布不匹配所致,建议使用 on-policy 采样偏好数据或先微调。属理论分析,未提供实验验证,实际效果需进一步检验。
78
正文
Computer Science > Machine Learning
arXiv:2609.12651 (cs)
[Submitted on 11 Sep 2026]
Title:Distortion of AI Alignment Revisited: RLHF is a Decent Utilitarian Aligner
Authors:Kazusato Oko, Annie Ulichney, Nika Haghtalab, Han Bao
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Abstract:While Reinforcement Learning from Human Feedback (RLHF) is the standard paradigm for aligning large language models with human preferences, its effectiveness in pluralistic settings has been called into question. Notably, recent work by Gölz et al. (2025) demonstrated that the \textit{distortion} -- defined as the multiplicative gap between the average user utility of the RLHF policy and the optimal average utility -- can scale exponentially with the Bradley-Terry temperature parameter $\beta$ when users have heterogeneous preferences. In this work, we present a fine-grained analysis of the distortion of RLHF with reward clipping and demonstrate that such exponential degradation is not a fundamental property of the algorithm but rather a consequence of distribution mismatch between the distribution generating preference data ($\mu$) and the KL reference policy ($\pi_{\mathrm{ref}}$). To this end, we establish tight upper and lower bounds on the distortion of RLHF across multiple regimes of the KL regularization strength. We show that in a representative regime, under the Bradley-Terry model, the distortion is $\tilde{\Theta}(\beta B + \beta)$, where $B$ is an upper bound on the log density ratio between $\mu$ and $\pi_{\mathrm{ref}}$. In particular, when there is no distribution mismatch (i.e., $\mu = \pi_{\mathrm{ref}}$), RLHF achieves the optimal distortion of $O(\beta)$ up to a constant. Our results suggest that, to reasonably maximize average utility with RLHF, it is preferable to use on-policy sampled preference data or to fine-tune before RLHF on data from a source close to $\mu$.
Subjects:
Machine Learning (cs.LG); Computer Science and Game Theory (cs.GT)
Cite as:
arXiv:2609.12651 [cs.LG]
(or
arXiv:2609.12651v1 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2609.12651
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arXiv-issued DOI via DataCite (pending registration)
Journal reference:
ICML2026
Submission history
From: Kazusato Oko [view email]
[v1]
Fri, 11 Sep 2026 09:55:06 UTC (608 KB)
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