Construction of Free Action Functor

Explores G-objects in a concrete category and the framework for group actions.

Covers the concept of isomorphism in categories, defining morphisms with inverses and exploring automorphisms and groupoids.

Explores actions on products in group theory, including automorphism construction and preservation of products.

Explores automorphism groups of trees and graphs, including actions on trees and group homomorphisms.

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