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One-bit feedback is sufficient for upper confidence bound policies
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We consider a variant of the traditional multi-armed bandit problem in which each arm is only able to provide one-bit feedback during each pull based on its past history of rewards. Our main result is the following: given an upper confidence bound policy which uses full-reward feedback, there exists a coding scheme for generating one-bit feedback, and a corresponding decoding scheme and arm selection policy, such that the ratio of the regret achieved by our policy and the regret of the full-reward feedback policy asymptotically approaches one.
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Open Problem: Is Interaction Necessary for Order-Optimal 1-bit Mean Estimation?
Is interaction necessary for order-optimal 1-bit mean estimation over nonparametric finite-moment classes, or can fully non-adaptive general quantizers match the adaptive rate?
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