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A
remark on the lattice of ideals of a Prüfer domain
Daniel D. Anderson |
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Vol. 57 (1975), No. 2, 323–324
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Abstract |
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For a ring R we will use L(R) to denote the lattice of ideals of R. It is known that for a Dedekind domain D, there exists a PID D′ such that L(D) and L(D′) are isomorphic. In this note we show that for a Prüfer domain D, there exists a Bézout domain D′ such that L(D) and L(D′) are isomorphic. |
Mathematical Subject Classification 2000
Primary: 13F05
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Milestones
Received: 10 October 1974
Published: 1 April 1975
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Authors |
| Daniel D. Anderson | |
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