De Bruijn sequences on primitive words and squares

Mathematics – Combinatorics

Scientific paper

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Scientific paper

We present a simple algorithm that generates a De Bruijn sequence of the set
of primitive words of any given length over any alphabet. We also show that the
shortest sequence that contains all squares of length 2n over an alphabet of
size k has length between 2k^n and (2+ 1/k)k^n.

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