Affine domain: Difference between revisions
(New page: {{integral domain property}} ==Definition== An '''affine domain''' is an integral domain that is an affine ring over a field i.e. it is finitely generated as an algebra over a fi...) |
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* [[Equidimensional catenary ring]] | * [[Equidimensional catenary ring]] | ||
* [[Equidimensional ring]] | |||
* [[Universally catenary ring]] | |||
* [[Catenary ring]] | |||
* [[Noetherian ring]] | |||
Latest revision as of 16:18, 12 May 2008
This article defines a property of integral domains, viz., a property that, given any integral domain, is either true or false for that.
View other properties of integral domains | View all properties of commutative unital rings
VIEW RELATED: Commutative unital ring property implications | Commutative unital ring property non-implications |Commutative unital ring metaproperty satisfactions | Commutative unital ring metaproperty dissatisfactions | Commutative unital ring property satisfactions | Commutative unital ring property dissatisfactions
Definition
An affine domain is an integral domain that is an affine ring over a field i.e. it is finitely generated as an algebra over a field.