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- Hall's_universal_group abstract "In algebra, Hall's universal group isa countable locally finite group, say U, which is uniquely characterized by the following properties. Every finite group G admits a monomorphism to U. All such monomorphisms are conjugate by inner automorphisms of U.It was defined by Philip Hall in 1959.".
- Hall's_universal_group wikiPageID "9416036".
- Hall's_universal_group wikiPageRevisionID "286632710".
- Hall's_universal_group hasPhotoCollection Hall's_universal_group.
- Hall's_universal_group subject Category:Infinite_group_theory.
- Hall's_universal_group subject Category:Permutation_groups.
- Hall's_universal_group type Abstraction100002137.
- Hall's_universal_group type Group100031264.
- Hall's_universal_group type PermutationGroups.
- Hall's_universal_group comment "In algebra, Hall's universal group isa countable locally finite group, say U, which is uniquely characterized by the following properties. Every finite group G admits a monomorphism to U. All such monomorphisms are conjugate by inner automorphisms of U.It was defined by Philip Hall in 1959.".
- Hall's_universal_group label "Hall's universal group".
- Hall's_universal_group sameAs m.0287_bj.
- Hall's_universal_group sameAs Q5642537.
- Hall's_universal_group sameAs Q5642537.
- Hall's_universal_group sameAs Hall's_universal_group.
- Hall's_universal_group wasDerivedFrom Hall's_universal_group?oldid=286632710.
- Hall's_universal_group isPrimaryTopicOf Hall's_universal_group.