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We also discuss the far field extension of this concept.
Let $k \subset k'$ be a field extension.
Let $k \subset K$ be a field extension.
Let $k \subset K$ be a finitely generated field extension.
Monticelli, L. et al. The MARTINI coarse-grained force field: Extension to proteins.
Then the center $k'$ of $A$ is a finite field extension of $k$.
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Let $K/E/F$ be a tower of field extensions.
Let $K/E/F$ be a tower of algebraic field extensions.
Integral representations associated with p-adic field extensions, Inventiones Math.
Discriminants also are defined for elliptic curves, finite field extensions, quadratic forms, and other mathematical entities.
Description: Class field theory, roughly speaking, is the study of field extensions of the rational numbers with abelian Galois group.
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