<--- Back to Details
First PageDocument Content
Descriptive set theory / Émile Borel / Henri Lebesgue / Axiom of choice / René-Louis Baire / Set theory / Georg Cantor / Louis Couturat / Henri Poincaré / Mathematics / Mathematical analysis / Mathematical logic
Date: 2005-02-07 04:44:24
Descriptive set theory
Émile Borel
Henri Lebesgue
Axiom of choice
René-Louis Baire
Set theory
Georg Cantor
Louis Couturat
Henri Poincaré
Mathematics
Mathematical analysis
Mathematical logic

Add to Reading List

Source URL: www.math.jussieu.fr

Download Document from Source Website

File Size: 409,52 KB

Share Document on Facebook

Similar Documents

El intervalo [0,1] no es numerable Georg Cantor enunció y demostró que los números reales no pueden ser numerados, y dio en su momento la demostración conocida luego como el método diagonal de Cantor o quizá, al de

El intervalo [0,1] no es numerable Georg Cantor enunció y demostró que los números reales no pueden ser numerados, y dio en su momento la demostración conocida luego como el método diagonal de Cantor o quizá, al de

DocID: 1sYiF - View Document

51. Bundeswettbewerb 2016 in Paderborn Die Teilnehmer aus Sachsen-Anhalt Annelie Elisabeth Dörheit (16) Georg-Cantor-Gymnasium, Halle (Saale)

51. Bundeswettbewerb 2016 in Paderborn Die Teilnehmer aus Sachsen-Anhalt Annelie Elisabeth Dörheit (16) Georg-Cantor-Gymnasium, Halle (Saale)

DocID: 1s7wi - View Document

Research Statement: Casey Donoven The Cantor space is the set of all infinite sequences over a finite alaphabet X, which is a both a topological and metric space. My research to date has focused on studying structures re

Research Statement: Casey Donoven The Cantor space is the set of all infinite sequences over a finite alaphabet X, which is a both a topological and metric space. My research to date has focused on studying structures re

DocID: 1puEv - View Document

The Infinite and Infinitesimal Quantities of du Bois-Reymond and their Reception GORDON FISHER Communicated by M. KLINE

The Infinite and Infinitesimal Quantities of du Bois-Reymond and their Reception GORDON FISHER Communicated by M. KLINE

DocID: 1pmLX - View Document

CHAPTER 1 1  The Anatomy of the Infinite

CHAPTER 1 1 The Anatomy of the Infinite "The essence of mathematics is its freedom." —Georg Cantor

DocID: 1ngMR - View Document