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- Completion_(ring_theory) abstract "In abstract algebra, a completion is any of several related functors on rings and modules that result in complete topological rings and modules. Completion is similar to localization, and together they are among the most basic tools in analysing commutative rings. Complete commutative rings have simpler structure than the general ones and Hensel's lemma applies to them. Geometrically, a completion of a commutative ring R concentrates on a formal neighborhood of a point or a Zariski closed subvariety of its spectrum Spec R.".
- Completion_(ring_theory) wikiPageID "9477975".
- Completion_(ring_theory) wikiPageRevisionID "544686698".
- Completion_(ring_theory) hasPhotoCollection Completion_(ring_theory).
- Completion_(ring_theory) subject Category:Commutative_algebra.
- Completion_(ring_theory) subject Category:Topological_algebra.
- Completion_(ring_theory) comment "In abstract algebra, a completion is any of several related functors on rings and modules that result in complete topological rings and modules. Completion is similar to localization, and together they are among the most basic tools in analysing commutative rings. Complete commutative rings have simpler structure than the general ones and Hensel's lemma applies to them.".
- Completion_(ring_theory) label "Completamento di un anello".
- Completion_(ring_theory) label "Completion (ring theory)".
- Completion_(ring_theory) label "Vervollständigung (Kommutative Algebra)".
- Completion_(ring_theory) label "完備化 (環論)".
- Completion_(ring_theory) sameAs Vervollständigung_(Kommutative_Algebra).
- Completion_(ring_theory) sameAs Completamento_di_un_anello.
- Completion_(ring_theory) sameAs m.028bg3c.
- Completion_(ring_theory) sameAs Q3685258.
- Completion_(ring_theory) sameAs Q3685258.
- Completion_(ring_theory) wasDerivedFrom Completion_(ring_theory)?oldid=544686698.
- Completion_(ring_theory) isPrimaryTopicOf Completion_(ring_theory).