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Sharply -transitive groups with point stabilizer of exponent or
Authors:Peter Mayr
Affiliation:Institut für Algebra, Johannes Kepler Universität Linz, 4040 Linz, Austria
Abstract:
Using the fact that all groups of exponent $3$ are nilpotent, we show that every sharply $2$-transitive permutation group whose point stabilizer has exponent $3$ or $6$ is finite.

Keywords:(Infinite) sharply $2$-transitive groups
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