Explores examples of cell decomposition and its applications in different models, discussing the concept of homeomorphism and the equator of structures.
Covers homotopy type theory, including equivalences, contractible spaces, pushouts, and applications.
Explores connected components in a decked space and the well-defined application of functions.
Explores homotopy invariance, emphasizing the preservation of properties under continuous functions and their relationship with topological spaces.
Explores the definition of surfaces, focusing on the torus and its construction through various examples and morphic images.
Explains the cellular structure of the Klein bottle and its homomorphism to Möbius strips.
