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- Arithmetical_ring abstract "In algebra, a commutative ring R is said to be arithmetical (or arithmetic) if any of the following equivalent conditions holds: The localization of R at is a uniserial ring for every maximal ideal of R. For all ideals , and , For all ideals , and ,The last two conditions both say that the lattice of all ideals of R is distributive.An arithmetical domain is the same thing as a Prüfer domain.".
- Arithmetical_ring wikiPageID "22284234".
- Arithmetical_ring wikiPageRevisionID "573529173".
- Arithmetical_ring hasPhotoCollection Arithmetical_ring.
- Arithmetical_ring id "37237".
- Arithmetical_ring title "Arithmetical ring".
- Arithmetical_ring subject Category:Ring_theory.
- Arithmetical_ring comment "In algebra, a commutative ring R is said to be arithmetical (or arithmetic) if any of the following equivalent conditions holds: The localization of R at is a uniserial ring for every maximal ideal of R. For all ideals , and , For all ideals , and ,The last two conditions both say that the lattice of all ideals of R is distributive.An arithmetical domain is the same thing as a Prüfer domain.".
- Arithmetical_ring label "Arithmetical ring".
- Arithmetical_ring sameAs m.05q6mxn.
- Arithmetical_ring sameAs Q4791138.
- Arithmetical_ring sameAs Q4791138.
- Arithmetical_ring wasDerivedFrom Arithmetical_ring?oldid=573529173.
- Arithmetical_ring isPrimaryTopicOf Arithmetical_ring.