Distributionally Robust Listwise Preference Optimization

· Source: Artificial Intelligence · Field: Technology & Digital — Artificial Intelligence & Machine Learning · Depth: Expert, quick

Summary

Distributionally Robust Listwise Preference Optimization introduces a novel approach to language model alignment, addressing ranking-label uncertainty in listwise preference optimization. Unlike existing methods that focus on pairwise supervision or dataset-level robustness, this work tackles ambiguities arising from annotator inconsistency, near-ties, or reward-model noise within a candidate list. The proposed pointwise total-variation robust Plackett--Luce objective directly robustifies the ranking label. This robust loss features an exact decomposition into a nominal Plackett--Luce loss and a worst-case correction, where the worst-case ranking is efficiently determined by sorting implicit scores in O(Klog K) time, significantly improving upon K! enumeration. The method provides strong optimization guarantees, including O(ε⁻²) sample complexity for global ε-suboptimality in offline fixed-list settings and Õ(ε⁻²) Moreau-envelope stationarity in online policy-induced settings. Experiments demonstrate preserved performance under clean labels and enhanced robustness under noise in offline LLM alignment, alongside improved reward-model and GPT-4 judge metrics in online alignment.

Key takeaway

For Machine Learning Engineers developing LLM alignment strategies, particularly when dealing with ambiguous or noisy listwise preference data, consider integrating the Distributionally Robust Listwise Preference Optimization. This method directly robustifies ranking labels, offering improved reliability and performance under uncertainty without sacrificing efficacy with clean data. You can achieve more robust LLM alignment and enhance reward-model-ranked candidate expansion, leading to better outcomes as measured by both internal reward models and external judges like GPT-4.

Key insights

The paper robustifies listwise preference optimization against ranking uncertainty using a tractable Plackett--Luce objective.

Principles

Method

Proposes a pointwise total-variation robust Plackett--Luce objective. It decomposes into nominal loss plus a worst-case correction, where the worst-case ranking is found by sorting implicit scores in ascending order.

In practice

Topics

Best for: Research Scientist, AI Scientist, Machine Learning Engineer, NLP Engineer

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Editorial summary, takeaway, and curation by AIssential. Original article published by Artificial Intelligence.