Introduction to Category Theory: Natural Transformations

Related lectures (32)

Page 2 of 4

Covers adjunctions and functor categories, emphasizing their significance in category theory and applications in deep learning.

Covers adjunctions and limits, focusing on functors, co-limits, and their applications in category theory.

Explores the concept of free abelian groups as an important left adjoint functor.

Covers group quotient, group actions, and functors connecting sets and G-sets.

Explores the epsilon transformation in group theory and category theory, emphasizing linearity and naturality.

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

Covers the concept of natural transformations between functors and their associativity.

Covers the transfer of model structures through adjunctions in the context of model categories.

Covers the basics of categories and functors, exploring properties, composition, and uniqueness in category theory.

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