Lectures related to Commutation Groups: Euler's Totient Function

Covers a review of algebraic structures such as rings, fields, and groups, including integral domains, ideals, and finite fields.

Explores Lie Algebra's connection to Group Theory through associative operations and Jacobi identities.

Explores cardinality in sets and properties of groups, including commutativity and examples of abstract groups.

Introduces the theory of categories through examples and discusses the product of categories.

Introduces the basics of group theory, covering definitions, examples, subgroups, and homomorphisms.

Covers the construction of integers through equivalence relations and their properties in mathematics.

Explores well ordering, induction, Euclidean division, and prime factorization in integers.