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Regular metabelian groups of prime-power order
Published online by Cambridge University Press: 17 April 2009
Abstract
Let H be a finite metabelian p-group which is nilpotent of class c. In this paper we will prove that for any prime p > 2 there exists a finite metacyclic p-group G which is nilpotent of class c such that H is isomorphic to a section of a finite direct product of G.
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- Copyright © Australian Mathematical Society 1970
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