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301.3D Abelian Groups, Center of a Group
Автор: Matthew Salomone
Загружено: 2018-09-23
Просмотров: 4942
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In an abelian group, the commutative property holds for all pairs of elements. But in any group, the commutative property will hold for at least one element -- we call the set on which it holds the center of the group. We prove that the center of a group ZG is not only a subset, it is a subgroup of G.
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