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Jean-Marie Choisel | all galleries >> FRACTALES / FRACTALS >> FRACTINT - TYPE FORMULA - JMC-A01 > JMC-A01-92
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2017/08/22 FRACTINT / Jean-Marie CHOISEL

JMC-A01-92


Technical data for this type of fractal : click here (JMC-A01-01).

Parameters used here :
fn1() = recip(), fn2() = ident()
real(p1) = 4, imag(p1) = 4, real(p2) = 2, imag(p2) = 0, real(p3) = -0.73, imag(p3) = -0.2

This fractal is a zoom on an area of an element of a circular fractal shown below.

Zoom on an area located on the left of the center of the above image.



The two above images belongs to one of tne 8 elements of the fractal drawn below.
For this fractal, the number of elements drawn along a circle is equal to 2 * real(p1).
Here, real(p1) = 4 (8 elements).
The two last images below show the aspect of the fractal with real(p1) = 6 and 20 (12 and 40 elements).
Note : if real(p1) is a very higher number (for example real(p1) = 1,000,000),
the elements are too small to be visible, except if a very deep zoom is used on the edge of the circle.



Below are shown 2 images of the same fractal with two différent palettes of colors.





Below the global fractal with real(p1) = 6 (12 elements around a circle).



With real(p1) = 20, the image shows 40 tiny elements.
Nevertheless, the two first images on the top of this series can be obtained with severall appropriate zooms.


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