Artin–Tate lemma
In algebra, the Artin–Tate lemma, named after Emil Artin and John Tate, states: Let A be a Noetherian ring and algebras over A. If C is of finite type over A and if C is finite over B, then B is of finite type over A. (Here, "of finite type" means "finitely generated algebra" and "finite" means "finitely generated module".) The lemma was introduced by E. Artin and J. Tate in 1951 to give a proof of Hilbert's Nullstellensatz.
Artin–Tate lemma
In algebra, the Artin–Tate lemma, named after Emil Artin and John Tate, states: Let A be a Noetherian ring and algebras over A. If C is of finite type over A and if C is finite over B, then B is of finite type over A. (Here, "of finite type" means "finitely generated algebra" and "finite" means "finitely generated module".) The lemma was introduced by E. Artin and J. Tate in 1951 to give a proof of Hilbert's Nullstellensatz.
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In algebra, the Artin–Tate lem ...... of Hilbert's Nullstellensatz.
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In algebra, the Artin–Tate lem ...... of Hilbert's Nullstellensatz.
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Artin–Tate lemma
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