Active Learning Session

Related lectures (32)

Page 3 of 4

Explores group actions, defining functors on groups, and verifying properties of group actions.

Explores the construction of G-sets and left adjoint functors in category theory.

Explores adjunction between functors, composition of applications, G-equivariance, and natural transformations in G-sets.

Explores natural transformations in algebra, defining functors and isomorphisms.

Explores category equivalences, adjunctions, and group actions in category theory.

Covers the theory of groups and homotopical algebra, emphasizing natural transformations, identities, and isomorphism of categories.

Explores limits and colimits in functor categories, focusing on equalizers, pullbacks, and their significance in category theory.

Explores a concrete example of adjunction in category theory and covers natural transformations and group theory concepts.

Discusses the formulation of G-morphisms within vector spaces and topological spaces.

Introduces an important generalization of category equivalence and its implications for group theory.