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This research addresses the critical "reality gap" in model-based reinforcement learning by shifting the training objective from predictive accuracy to strategic robustness against simulator exploitation. By framing simulator learning as a zero-sum minimax game, the authors derive theoretical guarantees and an active data selection algorithm that provably reduces errors in strategically important regions. The approach enables policies trained entirely in simulation to achieve near-optimal real-world performance, offering a significant advancement for deploying RL agents in complex physical environments.
Theoretical Foundations and Effective Algorithms for Policy-Aware Simulator Learning
arXiv:2605.29032v3 Announce Type: replace Abstract: Model-based reinforcement learning (MBRL) agents typically learn world models by minimizing predictive loss. However, powerful RL optimizers inevitably exploit minor model inaccuracies, leading to simulator exploitation and a reality gap where policies succeed in simulation but fail in the real world. We propose that the objective for learning simulators should be strategic robustness rather than predictive accuracy, and formulate this as a zero-sum minimax game between a model player and an adversarial policy player. We provide a comprehensive theoretical analysis: (1) an online learning guarantee showing the game is learnable with sublinear regret bounds; (2) a tractable critic-based simplification bounding the global policy-value gap by the local critic's loss; and (3) an Error-MDP duality, proving that finding the worst-case policy is formally dual to a standard RL problem where the reward is the one-step critic error. This duality yields a provably convergent active data selection algorithm. Experiments on continuous control tasks demonstrate that our approach reduces prediction error in strategically important regions by $1.5$-$2.2\times$ and enables policies trained purely in simulation to match near-optimal real-world performance.
Abstract:Model-based reinforcement learning (MBRL) agents typically learn world models by minimizing predictive loss. However, powerful RL optimizers inevitably exploit minor model inaccuracies, leading to simulator exploitation and a reality gap where policies succeed in simulation but fail in the real world. We propose that the objective for learning simulators should be strategic robustness rather than predictive accuracy, and formulate this as a zero-sum minimax game between a model player and an adversarial policy player. We provide a comprehensive theoretical analysis: (1) an online learning guarantee showing the game is learnable with sublinear regret bounds; (2) a tractable critic-based simplification bounding the global policy-value gap by the local critic's loss; and (3) an Error-MDP duality, proving that finding the worst-case policy is formally dual to a standard RL problem where the reward is the one-step critic error. This duality yields a provably convergent active data selection algorithm. Experiments on continuous control tasks demonstrate that our approach reduces prediction error in strategically important regions by $1.5$-$2.2\times$ and enables policies trained purely in simulation to match near-optimal real-world performance.
Machine Learning (cs.LG); Machine Learning (stat.ML)
arXiv:2605.29032 [cs.LG]
(or arXiv:2605.29032v3 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2605.29032 Focus to learn more arXiv-issued DOI via DataCite
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