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- Composition_ring abstract "In mathematics, a composition ring, introduced in (Adler 1962), is a commutative ring (R, 0, +, −, ·), possibly without an identity 1 (see non-unital ring), together with an operation such that, for any three elements one has It is not generally the case that , nor is it generally the case that has any algebraic relationship to and .".
- Composition_ring wikiPageExternalLink 1077470398.
- Composition_ring wikiPageID "14855633".
- Composition_ring wikiPageRevisionID "577935196".
- Composition_ring hasPhotoCollection Composition_ring.
- Composition_ring subject Category:Algebraic_structures.
- Composition_ring subject Category:Ring_theory.
- Composition_ring type AlgebraicStructures.
- Composition_ring type Artifact100021939.
- Composition_ring type Object100002684.
- Composition_ring type PhysicalEntity100001930.
- Composition_ring type Structure104341686.
- Composition_ring type Whole100003553.
- Composition_ring type YagoGeoEntity.
- Composition_ring type YagoPermanentlyLocatedEntity.
- Composition_ring comment "In mathematics, a composition ring, introduced in (Adler 1962), is a commutative ring (R, 0, +, −, ·), possibly without an identity 1 (see non-unital ring), together with an operation such that, for any three elements one has It is not generally the case that , nor is it generally the case that has any algebraic relationship to and .".
- Composition_ring label "Composition ring".
- Composition_ring sameAs m.03g_9rw.
- Composition_ring sameAs Q5156801.
- Composition_ring sameAs Q5156801.
- Composition_ring sameAs Composition_ring.
- Composition_ring wasDerivedFrom Composition_ring?oldid=577935196.
- Composition_ring isPrimaryTopicOf Composition_ring.