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The query [[Fact about.Page::Finitely generated group]] was answered by the SMWSQLStore3 in 0.0187 seconds.


Results 1 – 15    (Previous 50 | Next 50)   (20 | 50 | 100 | 250 | 500)   (JSON | CSV | RSS | RDF)
 Difficulty levelFact about
Cyclicity is 2-local for finite groupsCyclic group (?)
Finitely generated group (?)
Equivalence of definitions of finitely generated groupFinitely generated group (1)
Finitely generated abelian is subgroup-closedFinitely generated abelian group (1)
Subgroup-closed group property (2)
Finitely generated abelian group (2)
Noetherian group (2)
Finitely generated group (?)
Finitely generated and residually finite implies Hopfian3Finitely generated residually finite group (2)
Hopfian group (2)
Finitely generated group (2)
Residually finite group (1)
Finitely generated implies countableFinitely generated group (2)
Countable group (2)
Finitely generated implies every subgroup of finite index has finitely many automorphic subgroupsFinitely generated group (?)
Subgroup of finite index (?)
Subgroup having finitely many automorphic subgroups (?)
Subgroup of finite index in finitely generated group (2)
Subgroup having finitely many automorphic subgroups of finitely generated group (3)
Finitely generated group (2)
Group in which every subgroup of finite index has finitely many automorphic subgroups (2)
Finitely generated implies finitely many homomorphisms to any finite groupFinitely generated group (2)
Group with finitely many homomorphisms to any finite group (2)
Finitely generated not implies NoetherianFinitely generated group (2)
Noetherian group (2)
Finitely generated group (1)
Subgroup-closed group property (2)
Finitely generated not implies finitely presentedFinitely generated group (2)
Finitely presented group (2)
Finitely generated not implies residually finiteFinitely generated group (2)
Residually finite group (2)
Free group on countable set is quotient-universal for finitely generated groupsFinitely generated group (?)
Quotient map (?)
Minimum size of generating set of extension group is bounded by sum of minimum size of generating set of normal subgroup and quotient groupFinitely generated group (1)
Extension-closed group property (2)
Minimum size of generating set (1)
Noetherian not implies finitely presentedNoetherian group (2)
Finitely presented group (2)
Finitely generated group (?)
Group in which every subgroup is finitely presented (?)
Residually finite not implies finitely generatedResidually finite group (2)
Finitely generated group (2)
Finitely generated residually finite group (?)
Schreier's lemmaLeft transversal of a subgroup (?)
Generating set of a group (?)
Subgroup of finite index (2)
Finitely generated group (2)
Subgroup of finite index in finitely generated group (1)