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Delves into the universal coefficient theorems in homological algebra, showcasing their practical application in computing homology and cohomology groups.
Introduces the basics of electromagnetism, covering derivatives, vector calculus, scalar and vector products, and their applications in physics and engineering.
Covers the combinatorics of the simplex category and its equivalence to topological spaces, as well as the concept of functor categories for cosimplicial and simplicial objects.
