Jacobson rings,” Section 10.35¶
The Stacks Project Authors. Jacobson rings,” Section 10.35.
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Domain-specific¶
- Maximal Ideal
- the geometric realization — for a commutative ring, maximal ideals are the closed points of \(\operatorname{Spec}R\), and their set is often written \(\operatorname{MaxSpec}R\).
This sourceStates that closed points of \(\operatorname{Spec}R\) are maximal ideals and develops their density properties in finite-type settings.
- the geometric realization — for a commutative ring, maximal ideals are the closed points of \(\operatorname{Spec}R\), and their set is often written \(\operatorname{MaxSpec}R\).
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