Galois Theory of Qp

Related lectures (31)

Page 2 of 4

Covers the recap of Galois theory and emphasizes the transitivity of Galois groups.

Covers the Galois correspondence, relating subgroups to intermediate fields.

Explores homomorphisms in topology and delves into Galois theory.

Explores ramification theory, residue fields, Galois extensions, and decomposition groups in algebraic number theory.

Covers the concept of finite degree extensions in Galois theory, focusing on separable extensions.

Explores purely inseparable decompositions, Galois property, and algebraic closures.

Explores Dedekind rings, integral closure, factorization of ideals, and Gauss' Lemma.

Revisits the Galoisian correspondence and explores group actions in intermediate coatings.

Covers homomorphisms, algebraic extensions, cutting, splitting, and separable elements in Fok [x].

Explores transcendence degree in algebraic fields and classical analytic functions.