Telescope Construction

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Related lectures (32)

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Fundamental Groups

Explores fundamental groups, homotopy classes, and coverings in connected manifolds.

Topology: Classification of Surfaces and Fundamental Groups

Discusses the classification of surfaces and their fundamental groups using the Seifert-van Kampen theorem and polygonal presentations.

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.

The Quadratic Linking Degree

Introduces the quadratic linking degree in motivic knot theory, covering knot theory basics, algebraic geometry, and intersection theory.

Homotopies & Equivalence Relations

Covers homotopies, fundamental group, and equivalence relations in applications.

Cell Attachment: Large Cell

Delves into cell attachment, exploring its implications for different cell dimensions.

Knot Theory: The Quadratic Linking Degree

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

Path Lifting

Explores path lifting, homotopy properties, and homomorphisms in covering spaces.

Topology: Homotopy and Cone Attachments

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

Bar Construction: Homology Groups and Classifying Space

Covers the bar construction method, homology groups, classifying space, and the Hopf formula.