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- Group_with_operators abstract "In abstract algebra, a branch of pure mathematics, the algebraic structure group with operators or Ω-group can be viewed as a group with a set Ω which operates on the elements of the group in a special way.Groups with operators were extensively studied by Emmy Noether and her school in the 1920s. She employed the concept in her original formulation of the three Noether isomorphism theorems.".
- Group_with_operators wikiPageID "4276393".
- Group_with_operators wikiPageRevisionID "544309445".
- Group_with_operators hasPhotoCollection Group_with_operators.
- Group_with_operators subject Category:Group_actions.
- Group_with_operators subject Category:Universal_algebra.
- Group_with_operators type Abstraction100002137.
- Group_with_operators type Act100030358.
- Group_with_operators type Event100029378.
- Group_with_operators type GroupAction101080366.
- Group_with_operators type GroupActions.
- Group_with_operators type PsychologicalFeature100023100.
- Group_with_operators type YagoPermanentlyLocatedEntity.
- Group_with_operators comment "In abstract algebra, a branch of pure mathematics, the algebraic structure group with operators or Ω-group can be viewed as a group with a set Ω which operates on the elements of the group in a special way.Groups with operators were extensively studied by Emmy Noether and her school in the 1920s. She employed the concept in her original formulation of the three Noether isomorphism theorems.".
- Group_with_operators label "Group with operators".
- Group_with_operators label "Groupe à opérateurs".
- Group_with_operators label "Grupa z operatorami".
- Group_with_operators label "作用を持つ群".
- Group_with_operators sameAs Groupe_à_opérateurs.
- Group_with_operators sameAs 作用を持つ群.
- Group_with_operators sameAs Grupa_z_operatorami.
- Group_with_operators sameAs m.0btpg5.
- Group_with_operators sameAs Q3077823.
- Group_with_operators sameAs Q3077823.
- Group_with_operators sameAs Group_with_operators.
- Group_with_operators wasDerivedFrom Group_with_operators?oldid=544309445.
- Group_with_operators isPrimaryTopicOf Group_with_operators.