Theoretical guarantees on the best-of-n alignment policy
On the map: LLM reasoning → Test-time compute and efficient thinking
Abstract (arXiv)
A simple and effective method for the inference-time alignment and scaling test-time compute of generative models is best-of-n sampling, where n samples are drawn from a reference policy, ranked based on a reward function, and the highest ranking one is selected. A commonly used analytical expression in the literature claims that the KL divergence between the best-of-n policy and the reference policy is equal to log (n) - (n-1)/n. We disprove the validity of this claim, and show that it is an upper bound on the actual KL divergence. We also explore the tightness of this upper bound in different regimes, and propose a new estimator for the KL divergence and empirically show that it provides a tight approximation. We also show that the win rate of the best-of-n policy against the reference policy is upper bounded by n/(n+1) and derive bounds on the tightness of this characterization. We conclude with analyzing the tradeoffs between win rate and KL divergence of the best-of-n alignment policy, which demonstrate that very good tradeoffs are achievable with n < 1000.
Key facts. Cited by 116 papers in the map (data through 7 Oct 2026). Placed in Test-time compute and efficient thinking, one of 17 directions in LLM reasoning. Builds on 19 of its 38 references that are in the map. First posted on arXiv 3 Jan 2024.
Builds on
19 of 38 references.
References · 19
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- 2021On Tilted Losses in Machine Learning: Theory and Applicationscited by 42
- 2023Compositional preference models for aligning LMscited by 25
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Citing papers per year: 2024: 28; 2025: 51; 2026: 37.
116 papers.
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