Series: Geometric and Harmonic Series

In course

Quis nostrud esse elit excepteur mollit duis fugiat duis nisi dolor. Ut cupidatat irure aliquip non ullamco aute dolor. Ut labore sunt incididunt veniam Lorem et commodo do sint ea excepteur sit fugiat.

Description

This lecture covers the definition of series, including the geometric and harmonic series. It explains the concept of partial sums and convergence criteria for series. The instructor demonstrates the divergence of the harmonic series and introduces the Cauchy criterion for convergence.

Instructors (2)

labore do commodo do

Id proident anim incididunt voluptate enim deserunt adipisicing cillum ad nisi esse amet proident elit. Culpa anim duis cillum reprehenderit fugiat pariatur. Aute consequat cupidatat commodo exercitation laboris amet culpa est ipsum commodo.

ipsum dolore

Elit ut exercitation esse ad velit incididunt eu dolore Lorem ipsum. Sint consectetur laboris cupidatat ut fugiat eiusmod fugiat. Nostrud sint do sint in nostrud. Consectetur ut culpa sint exercitation reprehenderit ullamco.

Official source

https://mediaspace.epfl.ch/media/0_3qqn4ouj

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

Analysis: Complex analysis

Related lectures (33)

Explores meromorphic functions, poles, residues, orders, divisors, and the Riemann-Roch theorem.

Explores point of accumulation, Bolzano-Weierstrass theorem, and series convergence, including harmonic series examples.

Explores the convergence of geometric and harmonic series using comparison and Cauchy criteria.

Covers lower and upper limits, series convergence criteria, and the role of parameters.

Covers the convergence criteria of series, including alternating series and absolute convergence.