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Minimum average-case queries of q + 1 -ary search game with small sets

机译:带有小集的q + 1元搜索游戏的最小平均情况查询

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Given a search space S={1,2,...,n}, an unknown element x~*∈S and fixed integers ?≥1 and q≥1, a q+1-ary ?-restricted query is of the following form: which one of the set {A 0_,A _1,...,A _q} is the x* in?, where (A _0,A _1,...,A _q) is a partition of S and | ~(Ai)|≤? for i=1,2,...,q. The problem of finding x* from S with q+1-ary size-restricted queries is called as a q+1-ary search game with small sets. In this paper, we consider sequential algorithms for the above problem, and establish the minimum number of average-case sequential queries when x~* satisfies the uniform distribution on S.
机译:给定搜索空间S = {1,2,...,n},未知元素x〜*∈S以及固定整数?≥1和q≥1,则q + 1元的α限制查询属于以下形式:{A 0_,A _1,...,A _q}中的哪一个是x * in ?,其中(A _0,A _1,...,A _q)是S的分区,并且| 〜(Ai)|≤?对于i = 1,2,...,q。从具有q + 1元大小限制查询的S中查找x *的问题称为带有小集的q + 1元搜索游戏。在本文中,我们考虑了针对上述问题的顺序算法,并在x〜*满足S上的均匀分布时,确定了平均情况下顺序查询的最小数量。

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