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How to Play the Majority Game with Liars

机译:如何与骗子一起玩多数游戏

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摘要

The Majority game is a two player game with a questioner Q and an answerer A. The answerer holds n elements, each of which can be labeled as 0 or 1. The questioner can ask questions comparing whether two elements have the same or different label. The goal for the questioner is to ask as few questions as possible to be able to identify a single element which has a majority label, or in the case of a tie claim there is none. We denote the minimum number of questions Q needs to make, regardless of A's answers, as q~*. In this paper we consider a variation of the Majority game where A is allowed to lie up to t times, i.e., Q needs to find an error-tolerant strategy. In this paper we will give upper and lower bounds for q~* for an adaptive game (where questions are processed one at a time), and will find q~* for an oblivious game (where questions are asked in one batch).
机译:多数游戏是带有提问者Q和答题者A的两人游戏。答题者拥有n个元素,每个元素都可以标记为0或1。提问者可以通过比较两个元素是否具有相同或不同的标签来提问。发问者的目标是提出尽可能少的问题,以识别具有多数标签的单个元素,或者在平局的情况下,没有任何元素。无论A的答案如何,我们将Q所需要回答的最少问题数表示为q〜*。在本文中,我们考虑了多数游戏的一种变体,其中允许A躺下t次,即Q需要找到一个容错策略。在本文中,我们将给出自适应游戏(一次处理一个问题)的q〜*的上限和下限,并为遗忘游戏(一批问题被问到)找到q〜*的上限。

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