Finite nilpotent groups coincide with their 2-closures in all of their faithful permutation representations
classification
🧮 math.GR
keywords
groupcyclicfinitenilpotentclosedclosurescoincidedirect
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Here we show that a finite nilpotent group is 2-closed if and only if it is either cyclic or a direct product of a generalized quaternion group with a cyclic group of odd order.
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