The total ring of fractions is the localization where the multiplicatively closed set consists of all regular elements of the ring . Regular elements are those that are not zero divisors.
Conditions: is a commutative ring.; is the set of all regular elements of (elements that are not zero divisors).
The total ring of fractions is the localization where the multiplicatively closed set consists of all regular elements of the ring . Regular elements are those that are not zero divisors.
Conditions: is a commutative ring.; is the set of all regular elements of (elements that are not zero divisors).