<--- Back to Details
First PageDocument Content
D1 road / D24 road / Mathematics / Fractals / Measure theory / Cantor set
Date: 2009-02-12 20:56:58
D1 road
D24 road
Mathematics
Fractals
Measure theory
Cantor set

The Cantor set is uncountable February 13, 2009 Every x ∈ [0, 1] has at most two ternary expansions with a leading zero;

Add to Reading List

Source URL: www.maths.tcd.ie

Download Document from Source Website

File Size: 52,12 KB

Share Document on Facebook

Similar Documents

Nicholas A Scoville* (), Ursinus College, Math and CS, 601 E. Main Street, Collegeville, PAThe Cantor set before Cantor. Preliminary report. The Cantor set is the quintessential

Nicholas A Scoville* (), Ursinus College, Math and CS, 601 E. Main Street, Collegeville, PAThe Cantor set before Cantor. Preliminary report. The Cantor set is the quintessential

DocID: 1toZN - View Document

Sufficient Conditions For A Group Of Homeomorphisms Of The Cantor Set To Be 2-Generated C. Bleak  J. Hyde

Sufficient Conditions For A Group Of Homeomorphisms Of The Cantor Set To Be 2-Generated C. Bleak J. Hyde

DocID: 1sccB - 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

About a big mapping class group Juliette Bavard Universit´e Paris 6, France Abstract: The mapping class group of the complement of a Cantor set in the plane arises naturally in dynamics. More precisely, the study of thi

About a big mapping class group Juliette Bavard Universit´e Paris 6, France Abstract: The mapping class group of the complement of a Cantor set in the plane arises naturally in dynamics. More precisely, the study of thi

DocID: 1pgvv - View Document

CANTOR AND THE BURALI-FORTI PARADOX  Introduction In studying the early history of mathematical logic and set theory one typically reads that Georg Cantor discovered the so-called Burali-Forti (BF) paradox sometime in 18

CANTOR AND THE BURALI-FORTI PARADOX Introduction In studying the early history of mathematical logic and set theory one typically reads that Georg Cantor discovered the so-called Burali-Forti (BF) paradox sometime in 18

DocID: 1l4gH - View Document