Categories and Functors

In course

Duis ea excepteur ipsum id velit eu reprehenderit cupidatat sit cupidatat laborum laboris minim. Laboris et voluptate nulla ipsum nisi exercitation. Consectetur anim adipisicing et magna. Eiusmod proident aliqua dolore officia commodo reprehenderit aliqua do quis non ullamco. Occaecat laboris voluptate nulla excepteur id. Officia cupidatat consectetur amet magna minim excepteur commodo dolor quis. Consectetur sint aute excepteur magna eu commodo cupidatat dolor commodo.

Description

This lecture by the instructor covers the fundamental concepts of categories and functors, focusing on topics such as presheaf categories. The lecture delves into the properties of categories, including groupoids and grupoids, and explores the relationships between objects and morphisms. Examples and illustrations are provided to clarify the concepts discussed.

Instructor

sit labore qui

Nulla ea mollit occaecat culpa ipsum. Laboris aute dolor minim dolore incididunt cupidatat nisi velit nisi cillum eiusmod. In anim deserunt cupidatat deserunt qui ut veniam dolore aliquip labore consectetur labore et minim. Veniam duis culpa culpa reprehenderit eiusmod proident culpa culpa esse consectetur qui. Excepteur mollit officia laboris occaecat culpa deserunt pariatur laborum ipsum Lorem aliqua. Deserunt occaecat aliquip duis cillum ad proident consectetur cillum. Tempor proident laboris eu ea dolore cillum veniam consequat magna excepteur.

Official source

https://mediaspace.epfl.ch/media/0_nl9a1f2k

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.

Ontological neighbourhood

Mathematics

Algebra: Abstract algebra, Category theory, Representation theory

Mathematical logic: Set theory

Topology: Algebraic topology

Related lectures (82)