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On conjugacy p-separability of free centre-by-metabelian groups
Published online by Cambridge University Press: 09 April 2009
Abstract
A group G is said to be conjugacy p-separable if two non-conjugate elements of G remain non-conjugate in some finite p-group endomorphic image of G. We show that the non-cyclic free centre-by-metabelian groups are not conjugacy p-separable for any prime p. On the other hand, we show that every free centre-by-metabelian group has the solvable conjugacy problem
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- Copyright © Australian Mathematical Society 1989
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