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引用次数: 1
摘要
给定一个由 q-ary n 元组组成的集合 C 和 c 2 C,c 的多少个符号足以将它与 C 中的其他元素区分开来?这是一个古老的组合问题的一般化,我们提出了(渐近紧密的)边界和变式。
Given a set C of q-ary n-tuples and c 2 C, how many symbols of c suffice to distinguish it from the other elements in C ? This is a generalization of an old combinatorial problem, on which we present (asymptotically tight) bounds and variations.