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Divided domain
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Divided domain : ウィキペディア英語版
Divided domain
In algebra, a divided domain is an integral domain ''R'' in which every prime ideal \mathfrak satisfies \mathfrak = \mathfrak R_\mathfrak. A locally divided domain is an integral domain that is a divided domain at every maximal ideal. A Prüfer domain is a basic example of a locally divided domain.〔http://downloads.hindawi.com/journals/ijmms/1981/108278.pdf〕 Divided domains were introduced by who called them AV-domains.
== See also ==

*CPI extension

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