The Model Theory of Algebraically Closed Fields

The Model Theory of Algebraically Closed Fields
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代数闭域模型论

DOI:
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发表时间:
2000
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影响因子:
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通讯作者:
D. Cook
D. Cook
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文献类型:
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作者:
D. Cook

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模型论可以表示复n-空间的代数子集的性质。可构造的子集正是一阶可定义的子集,而变种对应于最大一致的公式集合,称为类型。此外,可构造集的拓扑维数等于内斯它的公式的莫利秩。
Model theory can express properties of algebraic subsets of complex n-space. The constructible subsets are precisely the rst order de nable subsets, and varieties correspond to maximal consistent collections of formulas, called types. Moreover, the topological dimension of a constructible set is equal to the Morley rank of the formula which de nes it.