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{{#ask:[[uses::<q>[[Group acts as automorphisms by conjugation]]  [[uses::Group acts as automorphisms by conjugation]]</q>]] ?# title=Special:Ask/5B5Buses::3Cq3E5B5BGroup20acts20as20automorphisms20by20conjugation5D5D207C7C205B5Buses::Group20acts20as20automorphisms20by20conjugation5D5D3C2Fq3E5D5D format=broadtable offset= limit= }}
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2subnormal subgroup has a unique fastest ascending subnormal series
Abelian automorphism group implies class two
Analogue of critical subgroup theorem for infinite abelianbynilpotent pgroups
Center is local poweringinvariant
Center is quotientlocal poweringinvariant in nilpotent group
Center is quotientpoweringinvariant
Center of binary von Dyck group has order two
Centerless and characteristic in automorphism group implies automorphism group is complete
Centerless implies inner automorphism group is centralizerfree in automorphism group
Characteristic implies normal
Characteristic subalgebras are ideals in the variety of groups
Characterization of exponent semigroup of a finite pgroup
Class equation of a group relative to a prime power
Commensurator of subgroup is subgroup
Cube map is endomorphism iff abelian (if order is not a multiple of 3)
Cube map is surjective endomorphism implies abelian
Cyclic automorphism group implies abelian
Equivalence of definitions of LUCSBaer Lie group
Equivalence of definitions of finite characteristically simple group
Equivalence of definitions of intermediately subnormaltonormal subgroup
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