Category:Properties of integral domains: Difference between revisions

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{{property category}}
This category lists properties that can be evaluated for an [[integral domain]]. Here, an integral domain is understood to be a commutative unital ring with no zero divisors other than zero itself.
This category lists properties that can be evaluated for an [[integral domain]]. Here, an integral domain is understood to be a commutative unital ring with no zero divisors other than zero itself.

Revision as of 14:46, 24 January 2008

This is a category of properties for the following kind of objects: [[{{{1}}}]]s. In other words, this category lists [[{{{1}}} property|{{{1}}} properties]]
All articles in subcategories of this category are also directly included in this category
View a complete list of property categories

This category lists properties that can be evaluated for an integral domain. Here, an integral domain is understood to be a commutative unital ring with no zero divisors other than zero itself.