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  2. The ring $ A _ {mathfrak p } $, which consists of fractions of the form $ a / s $, where $ a in A $, $ s in A setminus mathfrak p $, is local and is called the localization of the ring $ A $ at $ mathfrak p $.
    encyclopediaofmath.org/wiki/Local_ring
    The ring R is local if it has a unique maximal left ideal. Remember that the jacobson radical is the intersection of the maximal left ideals, and in this case J is our unique maximal left ideal. Remember that J is automatically an ideal, so R/J is well defined. Let y be an element of R representing a nontrivial coset of J.
    www.mathreference.com/ring-loc,intro.html

    Localization

    • 1. The set of non zero-divisors of ; in this case is the ring of fractions of .
    mathworld.wolfram.com/Localization.html
     
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