Lectures related to The Class Number Formula: Counting and Lipschitz Principle

Explores the Class Number Formula in number theory, focusing on Lemmas, Proofs, and a significant theorem.

Explores ramification theory, residual fields, and discriminant ideals in algebraic number theory.

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

Covers linear representations, isomorphism, G modules, and classification of representations of C star and C plus.

Explores residue fields, quadratic forms, discriminants, and Dedekind recipes in algebraic number theory.

Covers the concept of Lp cone and approximate embeddings in metric spaces.

Delves into preimages of closed sets in a disjoint union.

Explores norms, distances, scalar products, and norm convergence in metric spaces.

Covers convergence, completeness, and properties of metric spaces and Banach spaces.