👉 In mathematics, "krullers" is a term used to describe a ring of ideals that are generated by an ideal in a commutative ring. A ring R is called Krull's ring if it satisfies certain conditions on its ideals, such as: 1) The set of all ideals of R forms a principal ideal domain (PID). 2) Every ideal of R contains the unity element 1. 3) For any two ideals I and J in R, if I + J =
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What is the definition of Kruller? 🙋
👉 In mathematics, a Krull ring is an integral domain that contains no proper subring of zero. It can be defined as follows: A Krull ring (also called a Krull domain) is a commutative ring R with unity such that if R has a prime ideal P, then every non-zero element x in R satisfies the equation x^2 = 0. In other words, a Krull ring is an integral domain that is closed under the operations of addition and multiplication by
