The fractal is made by means of Fractint
(Iterated Function Systems (IFS)). Such an IFS is a
function of the plane on itself
with the help of calculation of probability.
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A Lyapunov fractal. |
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A fractal type lambda, made by my fractal-mate Dick Berents (dec.1991)
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A magnificent fractal from a demo-set of Fractint.
Type fn(z)+fn(pix)
using the functions cotan and sqr.
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A part from the Mandelbrot-set.
This fractal started the popularity of fractals, all thanks to Benoit. B. Mandelbrot.
Born in Warsaw in 1924 he left for Paris in 1936.
In 1958 he went to the USA. He worked among other
things at IBM and as a professor at Harvard University.
Thanks to the computer we can now make graphics of fractals.
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What a beautiful picture a simple equation like
z8=1 can produce.
This fractal is one of the Newton type.
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A nice example of self-similarity.
With a little imagination one can see two footsteps.
In each step you see two small steps
and in those small ones smaller ones again, etc.
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A fine composition taken from a CD-ROM
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Another fractal of the lambda type,
made in bygone days (dec.1991)
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