Lecture
This lecture covers the proof of the Hurewicz Theorem, starting with choosing a generator for the homology group of a circle and exploring the isomorphism between homology groups and suspensions. It delves into the life of Hurewicz, the concept of homotopic maps, and the behavior of homomorphisms with respect to maps. The lecture concludes with a detailed explanation of how the theorem applies to spheres, wedges of spheres, and attaching cells, showcasing the isomorphism between homotopy and homology groups.