Let G be a sharply 3-transitive permutation set on PG(1,p^m), p odd, p^m > 9. Suppose G contains all the involutions in PGL(2,p^m) and is such that if a permutation g lies in G then so does every power of g. We have that G necessarily coincides with PGL(2, p^m)
A property of sharply 3-transitive finite permutation sets / Bonisoli, Arrigo; G., Korchmaros. - STAMPA. - 52:(1992), pp. 49-60. (Intervento presentato al convegno N/A tenutosi a N/A nel N/A).
A property of sharply 3-transitive finite permutation sets
BONISOLI, Arrigo;
1992
Abstract
Let G be a sharply 3-transitive permutation set on PG(1,p^m), p odd, p^m > 9. Suppose G contains all the involutions in PGL(2,p^m) and is such that if a permutation g lies in G then so does every power of g. We have that G necessarily coincides with PGL(2, p^m)
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