]> 2026-07-04T09:51:33+00:00 Normality is strongly intersection-closed 0 en 1 Fact 2011-09-16T23:11:00Z 2455821.4659722 Normality is strongly intersection-closed 0 Normality is strongly intersection-closed#Normal subgroup;1 1 0 Normality is strongly intersection-closed#Strongly intersection-closed subgroup property;2 2 0 Normality is strongly intersection-closed#Intersection of subgroups 0 Normality is strongly intersection-closed#Normal subgroup 0 Normality is strongly intersection-closed#DummitFoote 0 Normality is strongly intersection-closed#Herstein 0 Normality is strongly intersection-closed#RobinsonAA 0 1 plainlist 2 [[Uses::Normality is strongly intersection-closed]] Normality is strongly intersection-closed# QUERY418a05fb833d4804e6cc12ead63e8277 0 2 plainlist 4 [[Uses::Normality is strongly intersection-closed|| <q>[[<q>[[Uses::Normality is strongly intersection-closed]]</q>]]</q> ]] Normality is strongly intersection-closed# QUERY25ff41d446b82ce588e8c65b88bb1b6f 0 3 plainlist 6 [[Uses::Normality is strongly intersection-closed|| <q>[[<q>[[Uses::Normality is strongly intersection-closed|| <q>[[<q>[[Uses::Normality is strongly intersection-closed]]</q>]]</q> ]]</q>]]</q> ]] Normality is strongly intersection-closed# QUERY5d82cf92d35e38934eea2c1a1100c856 0 1 plainlist 2 [[Survey article about::Normality is strongly intersection-closed]] Normality is strongly intersection-closed# QUERYa4a4e837841d8c67bae2e0f6b32624d4 0 2 table 3 [[Fact about.Page::Normal subgroup]] Normality is strongly intersection-closed# QUERY6d61cc9dfc328b3215ccf3f1811ffc7d 0 1 table 2 [[Uses property satisfaction of::Normal subgroup]] Normality is strongly intersection-closed# QUERYe18741ee3de0f61bb33b396f89399684 0 1 table 2 [[Proves property satisfaction of::Normal subgroup]] Normality is strongly intersection-closed# QUERY13ca149f505d567fbee02c88d639b057 0 2 table 3 [[Fact about.Page::Strongly intersection-closed subgroup property]] Normality is strongly intersection-closed# QUERY9649fb3e3531cd93156e00794fe811c1 Glauberman's theorem on intersection with the ZJ-subgroup 0 en Glauberman's theorem on intersection with the ZJ-subgroup Supersolvable implies nilpotent derived subgroup 0 en Supersolvable implies nilpotent derived subgroup Normal subgroup contained in the hypercenter satisfies the subgroup-to-quotient powering-invariance implication 0 en Normal subgroup contained in the hypercenter satisfies the subgroup-to-quotient powering-invariance implication Uses 132 en Uses