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Fundamental Groups
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Related lectures (58)
Automorphism Groups: Trees and Graphs III
Explores automorphism groups of trees and graphs, including actions on trees and group homomorphisms.
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Harmonic Forms and Riemann Surfaces
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Explores harmonic forms on Riemann surfaces, covering uniqueness of solutions and the Riemann bilinear identity.
Universal Property of Groups
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Explores the universal property of groups, defining homomorphisms and exploring subgroup properties.
Schur's Lemma and Representations
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Explores Schur's lemma and its applications in representations of an associative algebra over an algebraically closed field.
Group Theory Basics
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Introduces the basics of group theory, covering definitions, examples, subgroups, and homomorphisms.
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Groups: Definitions, Properties, and Homomorphisms
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Introduces the basic concepts of groups, including definitions, properties, and homomorphisms, with a focus on subgroup properties and normal subgroups.
Induced Homomorphisms on Relative Homology Groups
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Covers induced homomorphisms on relative homology groups and their properties.
Lifting Criterion
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Explores the lifting criterion for maps between path-connected and locally path-connected spaces.
Representation Theory: Algebras and Homomorphisms
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Covers the goals and motivations of representation theory, focusing on associative algebras and homomorphisms.
Geodesics in Wasserstein Space
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Explores geodesics in the Wasserstein space, emphasizing constant speed geodesics and their properties.
Lagrange's Theorem: Applications and Homomorphisms
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Covers Lagrange's theorem, group homomorphisms, congruence classes, and normal subgroups.
Homomorphism of Groups: Signature
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Explores homomorphisms of groups, focusing on the signature sgn and the concept of cycles and transpositions.
Universal Covering
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Explores the concept of a universal cover of a topological space and the necessary conditions for a space to have one.
Groupes Isomorphes: Applications
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Explores isomorphic groups, bijective morphisms, and their applications in group theory.
RSA Encryption: Main Concepts
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Covers the main concepts behind RSA encryption and examples of homomorphisms between cyclic groups.
Morphism of Groups
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Covers the concept of morphism of groups, actions on sets, and automorphisms.
Monstrous Moonshine
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Explores Monstrous Moonshine, focusing on the 1979 discovery and its mathematical connections.
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