Categorical Context of G-objects

Related lectures (32)

Page 3 of 4

Explores divisibility and torsion in group theory, focusing on defining a functor that preserves divisibility.

Covers the concepts of torsion and divisibility in group theory.

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

Explores natural transformations between functors, emphasizing their composition-preserving properties and significance in category theory.

Explores building categories from graphs and the encoding of information by functors.

Covers the adjoints of the restriction functor in group theory.

Introduces limits and colimits in a category, covering their properties and uniqueness.

Explores the Hom functor in Abelian groups, focusing on its construction and properties.

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

Explains the concept of free actions and their preservation properties in group theory.