[Merged by Bors] - feat: Proof of Hermite theorem on number fields of bounded discriminant #10030
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…nt (#10030) Let `N` be an integer. Then there are only finitely many number fields (in some fixed extension of `ℚ`) of discriminant bounded in absolute value by `N`.
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…nt (#10030) Let `N` be an integer. Then there are only finitely many number fields (in some fixed extension of `ℚ`) of discriminant bounded in absolute value by `N`.
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…nt (#10030) Let `N` be an integer. Then there are only finitely many number fields (in some fixed extension of `ℚ`) of discriminant bounded in absolute value by `N`.
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…nt (#10030) Let `N` be an integer. Then there are only finitely many number fields (in some fixed extension of `ℚ`) of discriminant bounded in absolute value by `N`.
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…nt (#10030) Let `N` be an integer. Then there are only finitely many number fields (in some fixed extension of `ℚ`) of discriminant bounded in absolute value by `N`.
Louddy
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…nt (#10030) Let `N` be an integer. Then there are only finitely many number fields (in some fixed extension of `ℚ`) of discriminant bounded in absolute value by `N`.
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Let
Nbe an integer. Then there are only finitely many number fields (in some fixed extension ofℚ) of discriminant bounded in absolute value byN.IntermediateField.liftis injective #10031CanonicalEmbeddingshould beNNRealand notENNReal#10032NumberField.is_primitive_element_of_infinitePlace_lt#10033