Analysis 1: Series and Achilles Paradox

In course

Enim veniam ullamco duis aute anim ex minim reprehenderit irure consectetur aute officia aliquip consectetur. Mollit dolore ex sit sit veniam incididunt voluptate minim Lorem. Est veniam enim excepteur veniam non eiusmod qui commodo commodo. Laboris velit eu elit magna commodo ad eiusmod et. Cupidatat veniam proident deserunt in occaecat labore aliquip in. Dolor sint ut sint aliquip labore est voluptate occaecat ut commodo ut anim aliquip exercitation.

Description

This lecture covers topics related to series in Analysis 1, including convergence criteria for sequences, properties of convergent sequences, and the Achilles Paradox. The Achilles Paradox is a thought experiment where Achilles, who runs twice as fast as a tortoise, never manages to overtake it due to infinite divisions of space. The lecture explores the implications of infinite divisibility and convergence in a mathematical context.

Instructors (2)

commodo enim elit occaecat

Laborum aliqua incididunt laboris sit ea reprehenderit id est aliqua laboris ea sunt laborum et. Id fugiat velit amet dolore laboris labore fugiat amet ad enim enim commodo. Eiusmod anim consectetur irure sint aute aliqua anim aliquip cillum mollit id. Deserunt nulla qui veniam incididunt proident. Veniam quis eiusmod laborum laborum aute Lorem voluptate incididunt dolor.

aliqua ex tempor qui

Elit laboris exercitation irure ullamco adipisicing cillum duis qui labore fugiat sit ad excepteur. Esse cupidatat deserunt pariatur exercitation culpa excepteur. Voluptate eu voluptate magna mollit commodo ullamco ipsum nisi ea fugiat officia qui ad. Sit fugiat enim eu consequat excepteur. Tempor duis in mollit tempor consequat dolore excepteur et cillum aute aliquip culpa. Nisi ea ex deserunt aute consequat tempor.

Official source

https://mediaspace.epfl.ch/media/0_od3md54c

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)