Basic Notions, Ch III: Group Actions

Related lectures (31)

Page 1 of 4

Explores group actions, fixed points, orbits, Equation of Class, and Burnside's Lemma.

Explores the class equation and Burnside's lemma in group theory.

Explores subsets, subgroups, actions, fixed points, stabilizers, orbits, and bijections in group theory.

Covers fixed points, orbits, and stabilizer subgroups in group actions.

Explores subsets and subgroups related to group actions on sets.

Explores examples of group actions on sets, emphasizing the utility of group actions to understand groups.

Explores active learning implications in understanding group structures and symmetric actions.

Explores the definition of orbits and fixed points of a G-object in any category, focusing on G-equivariant applications.

Covers abelian groups, Sylow subgroups, and variants on beta action.

Explores group actions, subsets, points fixes, orbits, and stabilizers.