]> 2026-07-11T08:24:46+00:00 Maximal subgroup 0 en Maximal subgroup Double coset index two implies maximal 0 en Double coset index two implies maximal Maximal subgroup of finite nilpotent group 0 en Maximal subgroup of finite nilpotent group Maximal implies pronormal 0 en Maximal implies pronormal Maximal implies modular 0 en Maximal implies modular Maximal subgroup of finite nilpotent group 0 en Maximal subgroup of finite nilpotent group Maximal subgroup of finite nilpotent group 0 en Maximal subgroup of finite nilpotent group 0 Double coset index two implies maximal#Maximal subgroup;2# 7d07a9be8fe571f3cafdfd4c6603fabd 0 Double coset index two implies maximal#Maximal subgroup# 85a9d0c7907e3b47224d5a83cbf4298e 0 Maximal implies pronormal#Maximal subgroup;2# 7d07a9be8fe571f3cafdfd4c6603fabd 0 Nilpotent implies every maximal subgroup is normal#Maximal subgroup# 85a9d0c7907e3b47224d5a83cbf4298e 0 Maximal implies modular#Maximal subgroup;2# 7d07a9be8fe571f3cafdfd4c6603fabd 0 Centerless and maximal in automorphism group implies every automorphism is normal-extensible#Maximal subgroup# 85a9d0c7907e3b47224d5a83cbf4298e Proves property satisfaction of 132 en Proves property satisfaction of Conjunction involving 132 en Conjunction involving Uses property satisfaction of 132 en Uses property satisfaction of Defining ingredient 132 en Defining ingredient Stronger than 132 en Stronger than Page 132 en Page