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Lecture
Relation between Direct Sum and Hom
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Classification of Finite Abelian Groups
Covers the classification of finite abelian groups and the unique sequence of positive integers for isomorphism.
Direct Sum Construction
Covers the existence and uniqueness of direct sums in abelian groups.
Exact Sequences: Torsion and Divisibility
Explores exact sequences of abelian group homomorphisms and provides examples.
Existence of Direct Sums: Abelian Groups
Demonstrates the existence of direct sums of abelian groups and covers propositions and proofs related to their uniqueness.
Group Actions: Equivariance and Functors
Explores equivariance in group actions and functors, demonstrating its importance in group theory.
Invariant Definitions
Explores invariant definitions in sets, groups, and automorphisms, including p-divisible groups and free abelian groups.
Finitely Generated Abelian Groups
Explores finitely generated abelian groups, focusing on their structure and isomorphism theorems.
Limits and colimits: Introduction, Chapter 1(c)
Introduces limits and colimits in a category, covering their properties and uniqueness.
Group Theory: Special Cases
Covers special cases in group theory, focusing on group actions and functors.
Schur's Lemma and Representations
Explores Schur's lemma and its applications in representations of an associative algebra over an algebraically closed field.