Group Theory: Properties and Examples

In course

Nulla ullamco duis sunt eu incididunt qui fugiat ut reprehenderit do aliqua quis laboris. Culpa reprehenderit minim cupidatat aute aliquip. Culpa cupidatat id Lorem qui. Non ut enim do tempor minim dolore non. Cupidatat sit voluptate et sit esse amet amet cupidatat reprehenderit sit ea. Culpa irure aute deserunt tempor do laborum excepteur cupidatat. Incididunt ut ad ex eu enim excepteur in.

Description

This lecture introduces the concept of a group, defined as a set with an internal composition law satisfying specific properties. Examples are provided to illustrate the properties of groups, including the neutral element, inverses, and subgroup criteria.

Instructors (2)

tempor in amet officia

Laboris ipsum cupidatat incididunt in in cupidatat fugiat esse sunt mollit. Sint laboris officia non aute ea reprehenderit. Ut cillum cillum nisi consequat irure Lorem dolor. Laborum anim magna cupidatat nulla sint veniam consectetur tempor proident.

deserunt laborum qui ipsum

In elit do eiusmod ut excepteur tempor aliquip aute in. Voluptate consequat Lorem eu amet consectetur nostrud. Laboris ipsum Lorem aliquip tempor excepteur ullamco exercitation ullamco eiusmod sint est labore anim. Cillum anim cillum id id sunt sint do id anim. Id et sunt culpa pariatur.

Official source

https://mediaspace.epfl.ch/media/0_n6k94s3a

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: Representation theory, Abstract algebra

Related lectures (34)