Author:
Deaconescu Marian,Silberberg Gheorghe
Abstract
A group G is called Dedekindian if every subgroup ofG is normal in G.The structure of the finite Dedekindian groups is well-known [3, Satz 7.12]. They are either abelian or direct products of the form Q × A × B, where Q is the quaternion group of order 8, Ais abelian of odd order and exp(B) ≤ 2.
Publisher
Cambridge University Press (CUP)
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