Let G = N wr H = N~2_n ? H be the wreath product of N by H, where N is a finite nilpotent group, and H is a generalized quaternion group or a dihedral group of order 2~n. Then the normalizer property holds for G.
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机译:令G = N wr H = N〜2_n? H是N乘H的花圈乘积,其中N是有限的幂等基,H是广义四元数组或2〜n阶二面体组。然后归一化器属性适用于G。
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