Homomorphism

Related lectures (32)

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

Explores the concept of push-out in group homomorphisms.

Covers the first isomorphism theorem in group theory and its applications.

Covers special cases in group theory, focusing on group actions and functors.

Covers concrete categories with sets and structures, including Ens, Gr, Ab, and Vectk.

Explores active learning through homomorphisms, exact sequences, and comparisons of presentations in Abelian groups.

Covers homomorphisms, projective modules, and resolutions in chain complexes.

Explores two definitions of group action on a set, focusing on properties and applications.

Introduces the basics of group theory, covering definitions, examples, subgroups, and homomorphisms.

Covers the concepts of Galoisian and normal, including examples and evidence of coatings, revetemat, and conjugate groups.

Explores the group fundamental structure and homomorphisms through examples and applications.

Explores the third isomorphism theorem in group theory, focusing on quotient groups and a categorical perspective.

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