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bn:01849535n
Noun Concept
Categories: Ring theory, Articles with short description, Commutative algebra
EN
principal ideal domain  PID  principal ring  Principle ideal domain
EN
In mathematics, a principal ideal domain, or PID, is an integral domain in which every ideal is principal, i.e., can be generated by a single element. Wikipedia
Definitions
Relations
Sources
EN
In mathematics, a principal ideal domain, or PID, is an integral domain in which every ideal is principal, i.e., can be generated by a single element. Wikipedia
An integral domain in which every ideal is principal Wikipedia Disambiguation
Algebraic structure Wikidata
An integral domain in which every ideal is a principal ideal. Wiktionary
IS A
Dedekind domain
unique factorization domain
principal ideal ring
HAS KIND
Euclidean domain
discrete valuation ring
DIFFERENT FROM
principal ideal ring
Wikipedia
EN
principal ideal domain
Wikidata
EN
principal ideal domain
Wiktionary
EN
principal ideal domain
Wikipedia Redirections
EN
principal ring, Principle ideal domain
Wikidata Alias
EN
PID

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