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pro vyhledávání: '"M��tze, Torsten"'
Publikováno v:
Proceedings of STACS 2022
Given integers k ��� 2 and a_1,���,a_k ��� 1, let a: = (a_1,���,a_k) and n: = a_1+���+a_k. An a-multiset permutation is a string of length n that contains exactly a_i symbols i for each i = 1,���,k. In this work we
A universal word for a finite alphabet $A$ and some integer $n\geq 1$ is a word over $A$ such that every word in $A^n$ appears exactly once as a subword (cyclically or linearly). It is well-known and easy to prove that universal words exist for any $
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