Thompson Sampling with Virtual Helping Agents
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Abstract (arXiv)
We address the problem of online sequential decision making, i.e., balancing the trade-off between exploiting the current knowledge to maximize immediate performance and exploring the new information to gain long-term benefits using the multi-armed bandit framework. Thompson sampling is one of the heuristics for choosing actions that address this exploration-exploitation dilemma. We first propose a general framework that helps heuristically tune the exploration versus exploitation trade-off in Thompson sampling using multiple samples from the posterior distribution. Utilizing this framework, we propose two algorithms for the multi-armed bandit problem and provide theoretical bounds on the cumulative regret. Next, we demonstrate the empirical improvement in the cumulative regret performance of the proposed algorithm over Thompson Sampling. We also show the effectiveness of the proposed algorithm on real-world datasets. Contrary to the existing methods, our framework provides a mechanism to vary the amount of exploration/ exploitation based on the task at hand. Towards this end, we extend our framework for two additional problems, i.e., best arm identification and time-sensitive learning in bandits and compare our algorithm with existing methods.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 7 of its 31 references that are in the map. First posted on arXiv 16 Sep 2022.
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References · 7
- 2014On the Complexity of Best Arm Identification in Multi-Armed Bandit Modelscited by 280
- 2014An Information-Theoretic Analysis of Thompson Samplingcited by 178
- 2016Simple Bayesian Algorithms for Best Arm Identificationcited by 116
- 2013Thompson Sampling for Complex Bandit Problemscited by 43
- 2018Satisficing in Time-Sensitive Bandit Learningcited by 38
- 2018Beyond the Click-Through Rate: Web Link Selection with Multi-level Feedbackcited by 4
- 2020Thompson Sampling for Linearly Constrained Banditscited by 3
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