Reduced ring
From Wikipedia, the free encyclopedia
In ring theory, a ring R is said to be reduced if it has no non-zero nilpotent elements.
This condition is weaker than having no zero-divisors, hence a domain is a reduced ring.
In ring theory, a ring R is said to be reduced if it has no non-zero nilpotent elements.
This condition is weaker than having no zero-divisors, hence a domain is a reduced ring.