LGAIMEMLMar 8, 2024

Provable Multi-Party Reinforcement Learning with Diverse Human Feedback

arXiv:2403.05006v128 citationsh-index: 20
AI Analysis

This work addresses the challenge of balancing conflicting preferences in RLHF for applications involving multiple stakeholders, representing a foundational theoretical advancement.

The paper tackles the problem of aligning reinforcement learning models with diverse human preferences by initiating a theoretical study of multi-party RLHF, showing that traditional approaches fail and establishing sample complexity bounds with efficiency and fairness guarantees for various social welfare functions.

Reinforcement learning with human feedback (RLHF) is an emerging paradigm to align models with human preferences. Typically, RLHF aggregates preferences from multiple individuals who have diverse viewpoints that may conflict with each other. Our work \textit{initiates} the theoretical study of multi-party RLHF that explicitly models the diverse preferences of multiple individuals. We show how traditional RLHF approaches can fail since learning a single reward function cannot capture and balance the preferences of multiple individuals. To overcome such limitations, we incorporate meta-learning to learn multiple preferences and adopt different social welfare functions to aggregate the preferences across multiple parties. We focus on the offline learning setting and establish sample complexity bounds, along with efficiency and fairness guarantees, for optimizing diverse social welfare functions such as Nash, Utilitarian, and Leximin welfare functions. Our results show a separation between the sample complexities of multi-party RLHF and traditional single-party RLHF. Furthermore, we consider a reward-free setting, where each individual's preference is no longer consistent with a reward model, and give pessimistic variants of the von Neumann Winner based on offline preference data. Taken together, our work showcases the advantage of multi-party RLHF but also highlights its more demanding statistical complexity.

Foundations

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