aiqbench analysis
This research proposes a novel framework for safe reinforcement learning in environments where errors are irreversible, allowing agents to query mentors and transfer knowledge across states without needing resets. By proving sublinear regret bounds for Markov decision processes with infinite state spaces, the study establishes a theoretical foundation for high-reward learning in unknown, high-stakes scenarios.
Safe Learning Under Irreversible Dynamics via Asking for Help
arXiv:2502.14043v3 Announce Type: replace-cross Abstract: Most learning algorithms with formal regret guarantees essentially rely on trying all possible behaviors, which is problematic when some errors cannot be recovered from. Instead, we allow the learning agent to ask for help from a mentor and to transfer knowledge between similar states. We show that this combination enables the agent to learn both safely and effectively. Under standard online learning assumptions, we provide an algorithm whose regret and number of mentor queries are both sublinear in the time horizon for Markov decision processes with irreversible dynamics and infinite state spaces. Our proof involves a sequence of three reductions, making our result more general than a single algorithm. Conceptually, our result may be the first formal proof that it is possible for an agent to obtain high reward while becoming self-sufficient in an unknown, unbounded, and high-stakes environment without resets.
Abstract:Most learning algorithms with formal regret guarantees essentially rely on trying all possible behaviors, which is problematic when some errors cannot be recovered from. Instead, we allow the learning agent to ask for help from a mentor and to transfer knowledge between similar states. We show that this combination enables the agent to learn both safely and effectively. Under standard online learning assumptions, we provide an algorithm whose regret and number of mentor queries are both sublinear in the time horizon for Markov decision processes with irreversible dynamics and infinite state spaces. Our proof involves a sequence of three reductions, making our result more general than a single algorithm. Conceptually, our result may be the first formal proof that it is possible for an agent to obtain high reward while becoming self-sufficient in an unknown, unbounded, and high-stakes environment without resets.
Machine Learning (cs.LG); Artificial Intelligence (cs.AI)
arXiv:2502.14043 [cs.LG]
(or arXiv:2502.14043v3 [cs.LG] for this version)
https://doi.org/10.48550/arXiv.2502.14043 Focus to learn more arXiv-issued DOI via DataCite
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Full text under the publisher's open licence · 236 words
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