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Related lectures (30)

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Kirillov Paradigm for Heisenberg Group

Explores the Kirillov paradigm for the Heisenberg group and unitary representations.

Knot Theory: The Quadratic Linking Degree

Covers the quadratic linking degree in knot theory, exploring its definitions, properties, and significance in algebraic geometry.

Topology: Homotopy and Projective Spaces

Discusses homotopy, projective spaces, and the universal property of quotient spaces in topology.

Topological Groups

Covers the definition and examples of topological groups, focusing on actions of groups on spaces.

Topology: Fundamental Groups and Applications

Provides an overview of fundamental groups in topology and their applications, focusing on the Seifert-van Kampen theorem and its implications for computing fundamental groups.

Lifting Criterion

Explores the lifting criterion for maps between path-connected and locally path-connected spaces.

Base B for X: Connected Sets and Open Bases

Explores the concept of a base B for a topological space X and the properties of connected sets and open bases.

Topology: Homotopy and Cone Attachments

Discusses homotopy and cone attachments in topology, emphasizing their significance in understanding connected components and fundamental groups.

CW Complexes

Covers the construction and properties of CW complexes, including weak topology and characteristic maps.

Spatial relations and topology: summary

Covers spatial relations in general, focusing on topology and its role.