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The query [[Fact about.Page::Finitely generated abelian group]] was answered by the SMWSQLStore3 in 0.0090 seconds.


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 UsesFact about
Characteristic not implies fully invariant in finitely generated abelian groupFinitely generated abelian group (2)
Characteristic subgroup (2)
Fully invariant subgroup (2)
Characteristic not implies injective endomorphism-invariant in finitely generated abelian groupFinitely generated abelian group (2)
Characteristic subgroup (2)
Injective endomorphism-invariant subgroup (2)
Finitely generated abelian groups are elementarily equivalent iff they are isomorphicQuotients of elementarily equivalent abelian groups by multiples of n are elementarily equivalent
Structure theorem for finitely generated abelian groups
Finite groups are elementarily equivalent iff they are isomorphic
Torsion subgroups of elementary equivalent abelian groups are elementarily equivalent
Finitely generated abelian group (?)
Elementarily equivalent groups (?)
Isomorphic groups (?)
Finitely generated abelian implies HopfianFinitely generated abelian group (2)
Hopfian group (2)
Finitely generated abelian implies residually finiteFinitely generated abelian group (2)
Residually finite group (2)
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 (?)