]> 2026-07-10T15:25:32+00:00 Strictly characteristic subgroup 0 en Strictly characteristic subgroup Center 0 en Center Monolith is strictly characteristic 0 en Monolith is strictly characteristic Self-centralizing and minimal normal implies strictly characteristic 0 en Self-centralizing and minimal normal implies strictly characteristic Prehomomorph-contained implies strictly characteristic 0 en Prehomomorph-contained implies strictly characteristic Monolith is characteristic 0 en Monolith is characteristic Normal-homomorph-containing implies strictly characteristic 0 en Normal-homomorph-containing implies strictly characteristic Fully invariant subgroup 0 en Fully invariant subgroup Normal subgroup 0 en Normal subgroup Characteristic subgroup 0 en Characteristic subgroup 0 Monolith is strictly characteristic#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 0 Self-centralizing and minimal normal implies strictly characteristic#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 0 Fully invariant of strictly characteristic implies strictly characteristic#Strictly characteristic subgroup# 966b48385f385eeb8faa9e3a801597de 0 Prehomomorph-contained implies strictly characteristic#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 0 Monolith is characteristic#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 0 Normal-homomorph-containing implies strictly characteristic#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 0 Strictly characteristic not implies fully invariant#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 0 Characteristic not implies strictly characteristic#Strictly characteristic subgroup;2# f35ae9c71582fdd5c8f788b9a6858de5 Satisfies property 132 en Satisfies property Proves property satisfaction of 132 en Proves property satisfaction of Stronger than 132 en Stronger than Weaker than 132 en Weaker than Page 132 en Page