Lecture
Definitions: Basic Properties
Description
This lecture covers the basic properties of real number sequences, including definitions for increasing, strictly increasing, decreasing, strictly decreasing, bounded, majorized, and minorized sequences. It also explains how to demonstrate if a sequence is bounded or not.
In MOOCs (9)
Analyse I
Le contenu de ce cours correspond à celui du cours d'Analyse I, comme il est enseigné pour les étudiantes et les étudiants de l'EPFL pendant leur premier semestre. Chaque chapitre du cours correspond
Analyse I (partie 1) : Prélude, notions de base, les nombres réels
Concepts de base de l'analyse réelle et introduction aux nombres réels.
Analyse I (partie 2) : Introduction aux nombres complexes
Introduction aux nombres complexes
Analyse I (partie 3) : Suites de nombres réels I et II
Suites de nombres réels.
Analyse I (partie 4) : Limite d'une fonction, fonctions continues
Limite d’une fonction et fonctions continues
Official source
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
Related lectures (34)
Analyzing Limits: Indeterminate Forms
Explores handling indeterminate forms in limits through simplification and extracting dominant terms for effective evaluation.
Definition of Sobolew Spaces
Explains the definition of Sobolew spaces and their main properties, focusing on weak denivelre.
Hamiltonian Homeomorphisms on Surfaces
Explores the action of Hamiltonian homeomorphisms on surfaces and discusses related mathematical concepts.
Dynamical System Theory for Engineers: Large Scale Stability
Explores large scale stability in dynamical systems, emphasizing non-increasing trajectories and strict decrease of a specific function.
Dynamical System Theory for Engineers: Large Scale Stability
Covers the concept of large scale stability in dynamical systems.