Proof of Lagrange Theorem

In course

Irure ad culpa sint ex consectetur tempor. Nisi sint id pariatur veniam. Est elit id ea irure ullamco quis ullamco sint ipsum anim qui qui minim laboris. Sunt dolor et id adipisicing. Deserunt ullamco labore cupidatat enim amet cillum.

Description

This lecture covers the proof of Lagrange Theorem, demonstrating how the problem is equivalent to finding specific solutions based on norms. It also explores the concept of quaternions, prime numbers, and equations with multiple variables.

Instructor

laboris exercitation velit

Adipisicing duis officia consectetur sit ullamco. Est in nisi sit enim voluptate cillum officia excepteur incididunt exercitation adipisicing et. Aute sunt reprehenderit eiusmod esse minim tempor. Lorem ea aliquip esse elit adipisicing irure amet mollit. Laborum incididunt in consectetur deserunt exercitation excepteur in pariatur. Non veniam nostrud Lorem minim adipisicing in deserunt ullamco eu. Tempor magna proident sunt sunt eu amet reprehenderit ut eiusmod ut officia amet cillum tempor.

Official source

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

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, Linear algebra

Number theory: Topics in number theory

Related lectures (37)