]> 2026-07-03T12:18:16+00:00 Self-normalizing subgroup 0 en Self-normalizing subgroup Free factor implies self-normalizing or trivial 0 en Free factor implies self-normalizing or trivial 0 Sylow normalizer implies weakly abnormal#Self-normalizing subgroup# adbf91f69595e1ba7aa6c135baa1eb37 0 Nilpotent implies normalizer condition#Self-normalizing subgroup# adbf91f69595e1ba7aa6c135baa1eb37 0 Free factor implies self-normalizing or trivial#Self-normalizing subgroup;2# 44823185e8ac8ca5f137dfa3d49e1aca 0 Contranormal not implies self-normalizing#Self-normalizing subgroup;2# 44823185e8ac8ca5f137dfa3d49e1aca 0 Self-normalizing not implies contranormal#Self-normalizing subgroup;2# 44823185e8ac8ca5f137dfa3d49e1aca Proves property satisfaction of 132 en Proves property satisfaction of Page 132 en Page