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Lecture
Definition: Understanding Group Structures
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Related lectures (31)
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Subsets and subgroups associated with an action
Explores subsets, subgroups, actions, fixed points, stabilizers, orbits, and bijections in group theory.
Universal Property of Groups
Explores the universal property of groups, defining homomorphisms and exploring subgroup properties.
Abelian p-groups: Groupes abéliens
Focuses on abelian p-groups, demonstrating technical results for classifying finite abelian groups.
Coxeter Groups: Classification Theorem & Order of F_4
Explores the classification theorem for Coxeter groups and the order of F_4.
Lagrange's Theorem: Applications and Homomorphisms
Covers Lagrange's theorem, group homomorphisms, congruence classes, and normal subgroups.
Permutations and Adjacency
Explores permutations preserving adjacency, linear transformations, groups, and sub-groups.
Sylow Subgroups: Structure and Properties
Explores the properties and structure of Sylow subgroups in group theory, emphasizing a theorem-independent approach.
Self-similar groups: Automorphisms of rooted trees
Covers self-similar groups and automorphisms of rooted trees, exploring residually finite groups and congruence subgroups.
Groups: Definitions, Properties, and Homomorphisms
Introduces the basic concepts of groups, including definitions, properties, and homomorphisms, with a focus on subgroup properties and normal subgroups.
Subgroups and Generators
Covers subgroups, generators, cyclic groups, and group morphisms in group theory.