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Jean-Marie Choisel | all galleries >> FRACTALES / FRACTALS >> FRACTINT - Type MANDEL #1 > MANDEL37
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2016/03/15 + 2017/11/11 FRACTINT / Jean-Marie CHOISEL

MANDEL37


For technical explanations (equations and parameters), see : MANDEL01 fractal.
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Parameters used here :
real perturbation : 0.39, imaginary perturbation : -1.6
bailout test : mod, bailout value : 4
Fractal calculated with a blue palette.
Magnification : 5,041 (or 5.041 x 10^3) / Calculation time : 41.5 seconds.

Below, four images of the same fractal with four différent palettes of colors.
Name of the image : MANDEL37A
Magnification : 5,041 (or 5.041 x 10^3) / Calculation time : 41.5 seconds.



Name of the image : MANDEL37B
Magnification : 5,041 (or 5.041 x 10^3) / Calculation time : 41.5 seconds.



Name of the image : MANDEL37C
Magnification : 5,041 (or 5.041 x 10^3) / Calculation time : 41.5 seconds.



Name of the image : MANDEL37D
Magnification : 5,041 (or 5.041 x 10^3) / Calculation time : 41.5 seconds.



Zoom on one arm of the spiral of fractal MANDELA (easy to find).
Name of the image : MANDEL37E
Magnification : 78,770 (or 7.877 x 10^4) / Calculation time : 28.3 seconds.



Zoom on an area on the right of the above fractal after a slight rotation of the palette of colors.
Name of the image : MANDEL37F
Magnification : 1,076,000 (or 1.076 x 10^6) / Calculation time : 18.6 seconds.



Zoom on one arm of the spiral of fractal MANDELC (easy to find).
Name of the image : MANDEL37G
Magnification : 29,310 (or 2.931 x 10^4) / Calculation time : 22.1 seconds.



Very deep zoom on an area (impossible to see) of the above fractal (MANDELG).
Name of the image : MANDEL37H
Magnification : 579,800,000 (or 5.798 x 10^8) / Calculation time : 24.2 seconds.



All the fractals of this series are located on the edges of the black areas of the fractal shown below.
This image has no particular interest, but it shows where the other fractals of this series come from.
Name of the image : MANDEL37I
Magnification : 4.8 / Calculation time : 1.4 second.



Deep zoom on an area of fractal MANDEL37I with a different palette of colors.
Name of the image : MANDEL37J
Magnification : 31,980,000,000 (or 3.198 x 10^10) / Calculation time : 48.9 seconds.



Same deep zoom on an area used for fractal MANDEL37J above but with a different palette of colors.
Name of the image : MANDEL37K
Magnification : 31,980,000,000 (or 3.198 x 10^10) / Calculation time : 48.9 seconds.



Same deep zoom on an area used for fractals MANDEL37J and MANDELK above but with a different palette of colors.
Name of the image : MANDEL37L
Magnification : 31,980,000,000 (or 3.198 x 10^10) / Calculation time : 48.9 seconds.



Zoom on an area of the above fractal (MANDEL37L).
Name of the image : MANDEL37M
Magnification : 453,500,000,000 (or 4.535 x 10^11) / Calculation time : 48.3 seconds.



Zoom on an area of fractal MANDEL37I.
Name of the image : MANDEL37N
Magnification : 1,600 (or 1.6 x 10^3) / Calculation time : 7.3 seconds.



Zoom on another area of fractal MANDEL37I.
Name of the image : MANDEL37O
Magnification : 1,225 (or 1.225 x 10^3) / Calculation time : 29.1 seconds.



Image similar to the above fractal (MANDEL37O) with a zoom slightly different and with a different palette of colors.
Name of the image : MANDEL37P
Magnification : 1,373 (or 1.373 x 10^3) / Calculation time : 29.5 seconds.



Zoom on the center of the spiral of the above image (MANDEL37P).
Name of the image : MANDEL37Q
Magnification : 5,162 (or 5.162 x 10^3) / Calculation time : 37.8 seconds.



Zoom of an area (easy to find) of the above fractal (MANDEL37Q).
Name of the image : MANDEL37R
Magnification : 21,630 (or 2.163 x 10^4) / Calculation time : 45.3 seconds.



Zoom on the top spiral at the center of the above fractal (MANDEL37S).
Name of the image : MANDEL37S
Magnification : 575,800 (or 5.758 x 10^5) / Calculation time : 45.1 seconds.


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