Definition 28.4.2. Let P be a property of rings. Let X be a scheme. We say X is locally P if for any x \in X there exists an affine open neighbourhood U of x in X such that \mathcal{O}_ X(U) has property P.
Definition 28.4.2. Let P be a property of rings. Let X be a scheme. We say X is locally P if for any x \in X there exists an affine open neighbourhood U of x in X such that \mathcal{O}_ X(U) has property P.
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