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Secure Best Arm Identification in Multi-armed Bandits

机译:确保多臂匪徒的最佳武器识别

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The stochastic multi-armed bandit is a classical decision making model, where an agent repeatedly chooses an action (pull a bandit arm) and the environment responds with a stochastic outcome (reward) coming from an unknown distribution associated with the chosen action. A popular objective for the agent is that of identifying the arm with the maximum expected reward, also known as the best-arm identification problem. We address the inherent privacy concerns that occur in a best-arm identification problem when outsourcing the data and computations to a honest-but-curious cloud. Our main contribution is a distributed protocol that computes the best arm while guaranteeing that (ⅰ) no cloud node can learn at the same time information about the rewards and about the arms ranking, and (ⅱ) by analyzing the messages communicated between the different cloud nodes, no information can be learned about the rewards or about the ranking. In other words, the two properties ensure that the protocol has no security single point of failure. We rely on the partially homomorphic property of the well-known Paillier's cryptosystem as a building block in our protocol. We prove the correctness of our protocol and we present proof-of-concept experiments suggesting its practical feasibility.
机译:随机多武装匪徒是一种经典的决策模型,其中,代理人反复选择一个动作(拉动一个匪徒手臂),并且环境以来自与所选动作相关的未知分布的随机结果(奖励)做出响应。代理商的一个流行目标是识别具有最大预期奖励的手臂,也称为最佳手臂识别问题。当将数据和计算外包给诚实但好奇的云时,我们将解决最佳武器识别问题中固有的隐私问题。我们的主要贡献是一种分布式协议,该协议可计算最佳支路,同时确保(ⅰ)没有云节点可以同时获悉有关奖励和支路等级的信息,以及(ⅱ)通过分析不同云之间传递的消息来获得信息节点,无法获得有关奖励或排名的信息。换句话说,这两个属性可确保协议没有安全性单点故障。我们将众所周知的Paillier密码系统的部分同态属性作为我们协议中的基石。我们证明了我们协议的正确性,并且我们提出了概念证明实验,表明了其实际可行性。

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