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Truong
  • Member for 7 years, 7 months
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28
In a Dedekind domain every ideal is either principal or generated by two elements.
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Each element of a ring is either a unit or a nilpotent element iff the ring has a unique prime ideal
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Significance and applications of the Riesz Representation Theorem in locally compact Hausdorff spaces
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The $i$-th center $Z_{i}(G)$
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Each element of a ring is either a unit or a nilpotent element iff the ring has a unique prime ideal
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