what are the properties of normal subgroup
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Every subgroup N of an abelian group G is normal, because. A group that is not abelian but for which every subgroup is normal is called a Hamiltonian group. The center of a group is a normal subgroup. More generally, any characteristic subgroup is normal, since conjugation is always an automorphism.
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Every subgroup N of an abelian group G is normal, because. A group that is not abelian but for which every subgroup is normal is called a Hamiltonian group. The center of a group is a normal subgroup. More generally, any characteristic subgroup is normal, since conjugation is always an automorphism
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