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The query [[Defining ingredient::Inner automorphism group]] was answered by the SMWSQLStore3 in 0.0067 seconds.


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 Quick phraseDefining ingredient
Capable groupInner automorphism group
Epicenter
Frattini-in-center groupInner automorphism group
Derived subgroup
Frattini subgroup
Center
Group isomorphic to its inner automorphism groupIsomorphic groups
Inner automorphism group
Group of nilpotency class twoclass two
inner automorphism group is abelian
commutator subgroup inside center
derived subgroup inside center
commutators are central
triple commutators are trivial
Nilpotency class
Derived subgroup
Center
Inner automorphism group
Abelian group
Group whose inner automorphism group is central in automorphism groupInner automorphism group
Central subgroup
Automorphism group of a group
Inner automorphism
Central automorphism
Normal subgroup
Commutator-in-center subgroup
Group whose outer automorphism group is cyclicOuter automorphism group
Cyclic group
Inner automorphism group
1-completed subgroup
Automorphism group of a group
Group with finitely generated inner automorphism groupInner automorphism group
Finitely generated group
Homoclinism of groupsInner automorphism group
Derived subgroup
Center
Inner automorphism group of wreath product of Z2 and A4Inner automorphism group
Wreath product of Z2 and A4
Inner automorphism group of wreath product of Z2 and A5Inner automorphism group
Wreath product of Z2 and A5
Cyclic group:Z2
External semidirect product
Elementary abelian group:E16
Standard representation of alternating group:A5
Inner automorphism group of wreath product of Z5 and Z5Inner automorphism group of wreath product of groups of order p
Inner automorphism group
Wreath product of Z5 and Z5
Isoclinism of groupsIsologism of groups
Inner automorphism group
Derived subgroup
Center
Outer automorphism groupAutomorphism group of a group
Inner automorphism group
Projective special linear group:PSL(2,Z)Inner automorphism group
Braid group:B3
Cyclic group:Z2
Cyclic group:Z3