
doi: 10.1007/bf01540780
Let to every element x of a finite set M be associated some nonempty subset M(x) of M in such a way that the implication \(y\in M(x)\Rightarrow x\in M(y)\) is fulfilled. We prove two upper estimations for the least number of sets M(x) which are necessary to cover M. Several applications to number theory are presented.
Permutations, words, matrices, 510.mathematics, covering number, subsets, Combinatorial aspects of packing and covering, Article
Permutations, words, matrices, 510.mathematics, covering number, subsets, Combinatorial aspects of packing and covering, Article
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