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Efficient Model-free Reinforcement Learning in Metric Spaces
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Model-free Reinforcement Learning (RL) algorithms such as Q-learning [Watkins, Dayan 92] have been widely used in practice and can achieve human level performance in applications such as video games [Mnih et al. 15]. Recently, equipped with the idea of optimism in the face of uncertainty, Q-learning algorithms [Jin, Allen-Zhu, Bubeck, Jordan 18] can be proven to be sample efficient for discrete tabular Markov Decision Processes (MDPs) which have finite number of states and actions. In this work, we present an efficient model-free Q-learning based algorithm in MDPs with a natural metric on the state-action space--hence extending efficient model-free Q-learning algorithms to continuous state-action space. Compared to previous model-based RL algorithms for metric spaces [Kakade, Kearns, Langford 03], our algorithm does not require access to a black-box planning oracle.
Forward citations
Cited by 2 Pith papers
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Improving Reinforcement Learning Sample-Efficiency using Local Approximation
The paper's claimed O(SA log A) sample-complexity bound for RL in metric state spaces is not supported due to a lower bound being misused as an upper bound in the proof.
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Bellman operator convergence enhancements in reinforcement learning algorithms
A new advantage-weighted Bellman operator is claimed to speed up Q-learning convergence, but the proofs are flawed and experiments lack error bars.
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