give an example of subgroup of G ,which is not characteristics ( where G is a group).
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Therefore, K1 and K2 are both normal subgroups of G that are not characteristic. When K=Z2 is the cyclic group of order two, G=Z2×Z2 is the Klein four-group. In particular, this gives a counterexample where the ambient group is an abelian group.
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Therefore, K1 and K2 are both normal subgroups of G that are not characteristic. When K=Z2 is the cyclic group of order two, G=Z2×Z2 is the Klein four-group. In particular, this gives a counterexample where the ambient group is an abelian group
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