Concept

Quotient module

Related lectures (10)

Covers rings and modules, emphasizing color codes and homological algebra concepts.

Covers the operations in rings, ideals, classes, and quotient rings.

Explores irreducible polynomials, finite fields, and the construction of unique finite fields from irreducible polynomials.

Explores algebraic geometry, focusing on rings, bodies, quotient rings, and irreducible polynomials.

Covers a review of algebraic structures such as rings, fields, and groups, including integral domains, ideals, and finite fields.

Explores the construction of quotient rings and the properties of well-defined operations within rings.

Covers principal ideals, ring homomorphisms, and more in commutative rings and fields.

Explores the properties of Euclidean domains, including gcd, lcm, and the Chinese remainder theorem for polynomial rings.

Explores homotopy pushouts, standard models, equivalence properties, and the importance of strict commutativity in pushout constructions.

Covers the Chinese remainder theorem for commutative rings and integers, polynomial rings, and Euclidean domains.