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Intense Automorphisms of Finite Groups Elisabeth C. O'Bryon Filling an important need for

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Filling an important need for K-12 educators

the book covers everything from decoding

keeping time to the tick-tat under their toes

Grow your mentoring skills and help your colleagues get to grips with not just what to learn

Using transactional analysis theory

Intense Automorphisms of Finite Groups Elisabeth C. O'Bryon Filling an important need forLet G be a group. An automorphism of G is called intense if it sends each subgroup of G to a conjugate; the collection of such automorphisms is denoted by Int(G). In the special case in which p is a prime number and G is a finite p group, one can show that Int(G) is the semidirect product of a normal p Sylow and a cyclic subgroup of order dividing p? 1. In this paper we classify the finite p groups whose groups of intense automorphisms are not

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