An automorphism of a group g is an isomorphism from g onto
An automorphism of a group G is an isomorphism from G onto G. Fix an element g in a group G. Show that the map c: G--G defined by c(a)= gag^(-1) is an automorphism of G.
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an automorphism of a group g is an isomorphism from g onto g fix an element g in a group g show that the map c g--g
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