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- In mathematics, an overring B of an integral domain A is a subring of the field of fractions K of A that contains A: i.e., A ⊆ B ⊆ K {\displaystyle A\subseteq B\subseteq K} . For instance, an overring of the integers is a ring in which all elements are rational numbers, such as the ring of dyadic rationals. A typical example is given by localization: if S is a multiplicatively closed subset of A, then the localization S−1A is an overring of A. The rings in which every overring is a localization are said to have the QR property; they include the Bézout domains and are a subset of the Prüfer domains. In particular, every overring of the ring of integers arises in this way; for instance, the dyadic rationals are the localization of the integers by the powers of two.
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overinflation, overinflative, overinfluence, overinfluential, overinform, overink, overinsist, overinsistence, overinsistent, overinsistently
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"overing." Anagrams.net. STANDS4 LLC, 2024. Web. 16 May 2024. <https://www.anagrams.net/overing>.
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