Cantor set
Revision as of 21:10, 16 November 2008 by Herefishyfishy1 (talk | contribs) (New page: The '''Cantor set''' is equal to <math>C(0,1)</math>, where <math>C</math> is a recursively defined function: <math>C(a,b)=C\left(a, \frac{2a+b}{3}\right)\cup C\left(\frac{a+...)
The Cantor set is equal to , where
is a recursively defined function:
and
. Geometrically, one can imagine starting with the set [0,1] and removing the middle third, and removing the middle third of the two remaining segments, and removing the middle third of the four remaining segments, and so on ad infinitum.
This article is a stub. Help us out by expanding it.