]> 2026-06-30T05:00:17+00:00 Self-centralizing subgroup 0 en Self-centralizing subgroup Maximal among abelian normal implies self-centralizing in nilpotent 0 en Maximal among abelian normal implies self-centralizing in nilpotent 0 Normal and self-centralizing implies coprime automorphism-faithful#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 0 Maximal among abelian normal implies self-centralizing in nilpotent#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 0 Self-centralizing and minimal normal implies strictly characteristic#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 0 Normal and self-centralizing implies normality-large#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 0 Self-centralizing and minimal normal implies characteristic#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 0 Abelian implies self-centralizing in holomorph#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 0 Characteristic and self-centralizing implies coprime automorphism-faithful#Self-centralizing subgroup# abb504b84f87805e4e0fedc28aa9d8c3 Proves property satisfaction of 132 en Proves property satisfaction of Page 132 en Page