On the Minimal Uncompletable Word Problem

Computer Science – Formal Languages and Automata Theory

Scientific paper

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5 pages; added references, corrected typos

Scientific paper

Let S be a finite set of words over an alphabet Sigma. The set S is said to
be complete if every word w over the alphabet Sigma is a factor of some element
of S*, i.e. w belongs to Fact(S*). Otherwise if S is not complete, we are
interested in finding bounds on the minimal length of words in Sigma* which are
not elements of Fact(S*) in terms of the maximal length of words in S.

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