Typically if one refers to a domain being integrally closed without reference to an overring, it is meant that the ring is integrally closed in its field of fractions.
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Typically if one refers to a domain being integrally closed without reference to an overring, it is meant that the ring is integrally closed in its field of fractions.
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An analytic space is "'normal "'if every stalk of the structure sheaf is a normal ring ( meaning an integrally closed integral domain ).
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If the homogeneous coordinate ring " R " is an integrally closed domain, then the projective variety " X " is said to be projectively normal.
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The restriction of algebraic field extensions to subrings has led to the notions of integral extensions and integrally closed domains as well as the notion of ramification of an extension of valuation rings.
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A commutative ring R contained in a ring S is said to be "'integrally closed "'in S if R is equal to the integral closure of R in S.
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This is significant since the analog is false for an integrally closed domain : let " R " be a valuation domain of height at least 2 ( which is integrally closed . ) Then RX is not integrally closed.
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This is significant since the analog is false for an integrally closed domain : let " R " be a valuation domain of height at least 2 ( which is integrally closed . ) Then RX is not integrally closed.
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This is significant since the analog is false for an integrally closed domain : let " R " be a valuation domain of height at least 2 ( which is integrally closed . ) Then RX is not integrally closed.
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In the latter example the ring can be made into an UFD by taking its integral closure in ( the ring of Dirichlet integers ), over which becomes reducible, but in the former example " R " is already integrally closed.
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