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- Invariant_basis_number abstract "In mathematics, more specifically in the field of ring theory, a ring has the invariant basis number (IBN) property if all finitely generated free left modules over R have a well-defined rank. In the case of fields, the IBN property becomes the statement that finite-dimensional vector spaces have a unique dimension.".
- Invariant_basis_number wikiPageID "3327998".
- Invariant_basis_number wikiPageRevisionID "603389590".
- Invariant_basis_number hasPhotoCollection Invariant_basis_number.
- Invariant_basis_number subject Category:Commutative_algebra.
- Invariant_basis_number subject Category:Homological_algebra.
- Invariant_basis_number subject Category:Module_theory.
- Invariant_basis_number subject Category:Ring_theory.
- Invariant_basis_number comment "In mathematics, more specifically in the field of ring theory, a ring has the invariant basis number (IBN) property if all finitely generated free left modules over R have a well-defined rank. In the case of fields, the IBN property becomes the statement that finite-dimensional vector spaces have a unique dimension.".
- Invariant_basis_number label "Invariant basis number".
- Invariant_basis_number sameAs m.0961kp.
- Invariant_basis_number sameAs Q6059504.
- Invariant_basis_number sameAs Q6059504.
- Invariant_basis_number wasDerivedFrom Invariant_basis_number?oldid=603389590.
- Invariant_basis_number isPrimaryTopicOf Invariant_basis_number.