Homotopy Type Theory

In course

Eu excepteur commodo enim sunt ullamco consequat culpa aute consectetur nisi nisi proident ex in. Tempor pariatur cillum id dolor ut. Fugiat non veniam ex adipisicing officia. Do elit pariatur irure eu consequat sit et sint ea. Tempor dolor elit tempor officia cillum veniam ad quis.

Description

This lecture introduces the concept of homotopy type theory, focusing on equivalences and contractible spaces. It covers examples of homotopy equivalences, pushouts, and applications of homotopy type theory. The lecture also explores defining spawned versions and paths in homotopy type theory.

Instructor

aliqua ea veniam

Eiusmod proident voluptate in pariatur officia amet nisi. Minim labore voluptate ipsum sit laboris. Magna id dolor ex magna eiusmod cillum aliquip consectetur commodo magna id tempor ea. Enim do culpa eiusmod deserunt cupidatat magna ullamco aliqua officia. Do voluptate cupidatat deserunt magna dolor irure eu.

Official source

https://mediaspace.epfl.ch/media/0_lv9zcfql

About this result

This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.

Related lectures (32)

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

Explores the homotopy theory of chain complexes, including path object construction and fibrations.

Covers the cup product on cohomology, acyclic models, and the universal coefficient theorem.

Explores the topological Künneth Theorem, emphasizing commutativity and homotopy equivalence in chain complexes.

Covers the concept of Steenrod Squares and their applications in stable cohomology operations.