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Lecture
Galois Theory: Solvability and Radical Extensions
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Related lectures (30)
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Galois Theory: The Galois Correspondence
Explores the Galois correspondence and solvability by radicals in polynomial equations.
Galois Theory: Dedekind Rings
Explores Galois theory with a focus on Dedekind rings and their unique factorization of fractional ideals.
Dedekind Rings: Theory and Applications
Explores Dedekind rings, integral closure, factorization of ideals, and Gauss' Lemma.
Galois Theory of Qp
Explores the Galois theory of Qp, covering algebraic extensions, inertia groups, and cyclic properties.
Galois Theory: Extensions and Residual Fields
Explores Galois theory, unramified primes, roots of polynomials, and finite residual extensions.
Ramification Theory: Dedekind Recipe
Explores ramification theory, residue fields, Galois extensions, and decomposition groups in algebraic number theory.
Decomposition & Inertia: Group Actions and Galois Theory
Explores decomposition groups, inertia subgroups, Galois theory, unramified primes, and cyclotomic fields in group actions and field extensions.
Galois Theory Fundamentals
Explores Galois theory fundamentals, including separable elements, decomposition fields, and Galois groups, emphasizing the importance of finite degree extensions and the structure of Galois extensions.
Ramification and Structure of Finite Extensions
Explores ramification and structure of finite extensions of Qp, including unramified extensions and Galois properties.
Galois Theory: Recap and Transitivity
Covers the recap of Galois theory and emphasizes the transitivity of Galois groups.