On the Shortest Identity in Finite Simple Groups of Lie Type

Mathematics – Group Theory

Scientific paper

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13 pages, Mildly revised version, accepted for publication by Journal of Group Theory

Scientific paper

We prove that the length of the shortest identity in a finite simple group of
Lie type of rank $r$ defined over $\mathbb{F}_q$, is bounded (from above and
below) by explicit polynomials in $q$ and $r$.

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