Improving and Accelerating Offline RL in Large Discrete Action Spaces with Structured Policy Initialization
Matthew Landers, Taylor W. Killian, Thomas Hartvigsen, Afsaneh Doryab
TL;DR
SPIN tackles offline RL in large discrete combinatorial action spaces by decoupling learning of action structure from control. It first trains an Action Structure Model (ASM) with masked conditional modeling to capture a low-dimensional, coherent action manifold, then freezes this representation and learns lightweight, context-aware policy heads over the manifold. Empirically, SPIN achieves state-of-the-art performance on challenging DM Control benchmarks, with up to a 39% improvement in average return and up to 12.8x faster convergence than strong baselines, and demonstrates robustness to increasing action cardinality. Analyses show that the gains stem from the quality of the learned action representation, with linear probes revealing substantial cross-joint coordination, and SPIN-Distill showing that a smaller policy can still reap the benefits when the representation is strong. Overall, SPIN provides a representation-first framework for scalable, efficient offline RL in structured action spaces, with potential extensions to alternative offline objectives and action-structure assumptions.
Abstract
Reinforcement learning in discrete combinatorial action spaces requires searching over exponentially many joint actions to simultaneously select multiple sub-actions that form coherent combinations. Existing approaches either simplify policy learning by assuming independence across sub-actions, which often yields incoherent or invalid actions, or attempt to learn action structure and control jointly, which is slow and unstable. We introduce Structured Policy Initialization (SPIN), a two-stage framework that first pre-trains an Action Structure Model (ASM) to capture the manifold of valid actions, then freezes this representation and trains lightweight policy heads for control. On challenging discrete DM Control benchmarks, SPIN improves average return by up to 39% over the state of the art while reducing time to convergence by up to 12.8$\times$.
