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On Optimistic versus Randomized Exploration in Reinforcement Learning

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arxiv 1706.04241 v1 pith:PTW2YAAP submitted 2017-06-13 stat.ML cs.LG

classification stat.MLcs.LG
keywords approachesoptimisticrandomizedcomputationalefficiencylearningvalueactions
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We discuss the relative merits of optimistic and randomized approaches to exploration in reinforcement learning. Optimistic approaches presented in the literature apply an optimistic boost to the value estimate at each state-action pair and select actions that are greedy with respect to the resulting optimistic value function. Randomized approaches sample from among statistically plausible value functions and select actions that are greedy with respect to the random sample. Prior computational experience suggests that randomized approaches can lead to far more statistically efficient learning. We present two simple analytic examples that elucidate why this is the case. In principle, there should be optimistic approaches that fare well relative to randomized approaches, but that would require intractable computation. Optimistic approaches that have been proposed in the literature sacrifice statistical efficiency for the sake of computational efficiency. Randomized approaches, on the other hand, may enable simultaneous statistical and computational efficiency.

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Cited by 1 Pith paper

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Concurrent Learning with Aggregated States via Randomized Least Squares Value Iteration

    cs.LG 2025-01 reject novelty 5.0 of 10

    Concurrent RLSVI with aggregated states is shown to have worst-case regret O~(K H^(5/2) Γ √N) and per-agent regret 1/√N, with an analogous infinite-horizon bound.

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