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Covers homology with coefficients, introducing the concept of defining homology groups with respect to arbitrary abelian groups.
Delves into the universal coefficient theorems in homological algebra, showcasing their practical application in computing homology and cohomology groups.
Covers the concept of Steenrod Squares and their applications in stable cohomology operations.
Explores derived functors, Ext-modules, Yoneda extensions, and derived categories in the context of extending modules.
