Difference between revisions of "Fractal"
(New page: A fractal is defined as a figure that does not become simpler under any level of magnification. ==Mandelbrot set== Probably the most well-known example of a fractal, the Mandelbrot set is...) |
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Revision as of 20:55, 17 February 2009
A fractal is defined as a figure that does not become simpler under any level of magnification.
Mandelbrot set
Probably the most well-known example of a fractal, the Mandelbrot set is the set of all points 
in the complex plane for which the sequence 
is bounded.
This fractal is NOT self-similar. However, it is almost self-similar.
File:MandelbrotSet.png
If one were to plot all points in the Mandelbrot set using the complex plane, it would look like this.
