Lectures related to Norm Extension in Finite Fields

Covers the study of projective varieties and their relation to compact manifolds.

Explores the dimension theory of rings, focusing on chains of ideals and prime ideals.

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

Explores homomorphisms in topology and delves into Galois theory.

Covers the construction of Qp, norms, valuations, and Ostrovski's theorem.

Explores solvability by radicals in Galois theory and the Galois/Abel criterion for solvability.

Covers the Galois correspondence, relating subgroups to intermediate fields.

Explores the concept of variety defined as the closure of VCA and its applications in algebraic geometry.

Explores Galois theory with a focus on Dedekind rings and their unique factorization of fractional ideals.

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