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Upper Counterfactual Confidence Bounds: a New Optimism Principle for Contextual Bandits

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arxiv 2007.07876 v4 pith:INNQCE22 submitted 2020-07-15 cs.LG math.STstat.MLstat.TH

classification cs.LGmath.STstat.MLstat.TH
keywords banditsgeneralprinciplealgorithmsboundsconfidencecontextualuccb
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The principle of optimism in the face of uncertainty is one of the most widely used and successful ideas in multi-armed bandits and reinforcement learning. However, existing optimistic algorithms (primarily UCB and its variants) often struggle to deal with general function classes and large context spaces. In this paper, we study general contextual bandits with an offline regression oracle and propose a simple, generic principle to design optimistic algorithms, dubbed "Upper Counterfactual Confidence Bounds" (UCCB). The key innovation of UCCB is building confidence bounds in policy space, rather than in action space as is done in UCB. We demonstrate that these algorithms are provably optimal and computationally efficient in handling general function classes and large context spaces. Furthermore, we illustrate that the UCCB principle can be seamlessly extended to infinite-action general contextual bandits, provide the first solutions to these settings when employing an offline regression oracle.

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Cited by 2 Pith papers

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

  1. Optimizing the Preconditioner: A Black-box Online-to-Nonconvex Conversion with Static Regret Minimization Oracles

    cs.LG 2026-07 conditional novelty 7.0 of 10

    An OCO algorithm with only O(√T) static regret, pluggable as a preconditioner selector, recovers the classical O(1/√T) stationarity rate on smooth stochastic nonconvex problems and the O(T^{-2/7}) rate on nonsmooth ones.

  2. Adaptive Data Augmentation for Thompson Sampling

    stat.ML 2025-06 reject novelty 7.0 of 10

    A hypothetical-context estimator is claimed to make Thompson Sampling minimax optimal for linear contextual bandits under arbitrary contexts, though the proof has a critical gap.

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