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Property:Defining ingredient

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A defining ingredient is a term, definition or idea that helps in defining the given term.

Pages using the property "Defining ingredient"

Showing 25 pages using this property.

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1
1-automorphism-invariant subgroup +1-automorphism of a group  +
1-cocycle for a Lie ring action +Homomorphism of Lie rings  +, Endomorphism ring of an abelian group  +, Cocycle for a Lie ring action  +
1-cocycle for a group action +Cocycle for a group action  +, Bar resolution  +
1-endomorphism-invariant subgroup +1-endomorphism of a group  +
1-isomorphic finite groups +1-isomorphic groups  +, Directed power graph of a group  +, Undirected power graph of a group  +
1-isomorphism of groups +1-homomorphism of groups  +
2
2-Engel Lie ring +Lie ring of nilpotency class two  +
2-Engel group +Normal closure  +, Normal subgroup generated by a subset  +, Abelian group  +,
2-Sylow subgroup of symmetric group +Sylow subgroup  +, Symmetric group on finite set  +
2-cocycle for a Lie ring action +Homomorphism of Lie rings  +, Endomorphism ring of an abelian group  +, Cocycle for a Lie ring action  +
2-cocycle for a group action +Cocycle for a group action  +, Bar resolution  +
2-cocycle for trivial Lie ring action +2-cocycle for a Lie ring action  +
2-cocycle for trivial group action +2-cocycle for a group action  +
2-local nilpotency class +Local nilpotency class  +, Nilpotency class  +, Nilpotent group  +
2-locally finite group +Finite group  +
2-powered group +Powered group for a set of primes  +, Group powered over a unital ring  +
2-submaximal subgroup +Maximal subgroup  +
2-subnormal subgroup +Normal subgroup  +, Normal closure  +, Normalizer of a subgroup  +,
3
3-Engel group +Bounded Engel group  +
3-additive Lazard Lie cring +3-additive Lie cring  +
3-cocycle for a group action +Cocycle for a group action  +, Bar resolution  +
3-local lower central series powering threshold +Powering threshold  +, 3-local lower central series  +
3-local nilpotency class +Local nilpotency class  +, Nilpotency class  +, Nilpotent group  +
3-locally nilpotent Lie ring +Nilpotent Lie ring  +
3-locally nilpotent group +Nilpotent group  +