PIPA: Preference Alignment as Prior-Informed Statistical Estimation

πŸ“… 2025-02-09
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Offline preference alignment lacks a unified modeling framework capable of jointly handling paired and unpaired data, as well as answer-level and step-level annotations. This paper proposes PIPAβ€”the first reinforcement-learning-free (RL-free) unified probabilistic framework for preference alignment, formulated as maximum likelihood estimation with customizable prior constraints. Theoretically, we show that both DPO and KTO emerge as special cases of PIPA under specific prior choices. By introducing a modular Bayesian prior mechanism, we derive two novel variants: PIPA-M (incorporating a matching prior) and PIPA-N (employing a normalization prior). Evaluated on GSM8K and MATH benchmarks, PIPA achieves 3–10% absolute performance gains over strong baselines, without incurring additional training overhead or computational cost. Our framework significantly enhances flexibility and generalizability in preference modeling across diverse data regimes and annotation granularities.

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πŸ“ Abstract
Offline preference alignment for language models such as Direct Preference Optimization (DPO) is favored for its effectiveness and simplicity, eliminating the need for costly reinforcement learning. Various offline algorithms have been developed for different data settings, yet they lack a unified understanding. In this study, we introduce Pior-Informed Preference Alignment (PIPA), a unified, RL-free probabilistic framework that formulates language model preference alignment as a Maximum Likelihood Estimation (MLE) problem with prior constraints. This method effectively accommodates both paired and unpaired data, as well as answer and step-level annotations. We illustrate that DPO and KTO are special cases with different prior constraints within our framework. By integrating different types of prior information, we developed two variations of PIPA: PIPA-M and PIPA-N. Both algorithms demonstrate a $3sim10%$ performance enhancement on the GSM8K and MATH benchmarks across all configurations, achieving these gains without additional training or computational costs compared to existing algorithms.
Problem

Research questions and friction points this paper is trying to address.

Unifies offline preference alignment algorithms
Accommodates paired and unpaired data types
Enhances performance without extra computational cost
Innovation

Methods, ideas, or system contributions that make the work stand out.

RL-free probabilistic framework
Maximum Likelihood Estimation
Prior-informed preference alignment
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