1. integral domain; ring with no divisors of zeroMathematics
2. Integral domainIn abstract algebra, an integral domain is a commutative ring that has no zero divisors, and which is not the trivial ring {0}. It is usually assumed that commutative rings and integral domains have a multiplicative identity even though this is not always included in the definition of a ring. Integral domains are generalizations of the integers and provide a natural setting for studying divisibility. An integral domain is a commutative domain with identity.
Read “Integral domain” on English Wikipedia
Read “整域” on Japanese Wikipedia
Read “Integral domain” on DBpedia
Read “Integral domain” on English Wikipedia
Read “整域” on Japanese Wikipedia
Read “Integral domain” on DBpedia
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