Purely Inseparable Decompositions

Related lectures (32)

Page 2 of 4

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

Explores the Galois correspondence and solvability by radicals in polynomial equations.

Explores separable extensions and Dedekind rings, focusing on coefficients and prime ideals.

Explores the Galois theory of Qp, covering algebraic extensions, inertia groups, and cyclic properties.

Explores decomposition groups, inertia subgroups, Galois theory, unramified primes, and cyclotomic fields in group actions and field extensions.

Covers the properties of finite dimensional algebras and non-semisimple representations.

Explores homomorphisms in topology and delves into Galois theory.

Covers the uniqueness of norm extension in finite fields and the construction of norms on finite extensions of Qp.

Covers the fundamentals of algebraic geometry, including algebraic numbers and irreducible polynomials.

Covers the Galois correspondence, relating subgroups to intermediate fields.