(Kalles Fraktaler) M-set zoom

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Offline Adam Majewski

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« Reply #75 on: July 15, 2018, 04:34:00 PM »
Animated Julia sets. c (as in \( z \leftarrow z^2+c \)) goes from -0.75 once around the main cardioid, then once around the period 2 circle.
Top video is is slightly outside the boundary, bottom one "exactly" on the boundary.

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Nice. You can add info about
*  internal radius and angle : https://en.wikibooks.org/wiki/Fractals/Iterations_in_the_complex_plane/def_cqp#internal_2
* poziotion of c on the parameter plane ( now I do not see it)


Offline gerrit

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« Reply #76 on: July 27, 2018, 08:29:49 PM »
Mandelfoam, animating parameter q.
Code: [Select]
q in [0-1]+[0 1]*i
z0 = sqrt(-q/2)
w0 = i*z0
c = pixel
w <-- qw/z
z <-- w^2+z^2+c

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Offline gerrit

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« Reply #77 on: July 30, 2018, 06:01:49 AM »
Mandelbrot foam zoom.

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Offline gerrit

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« Reply #78 on: July 30, 2018, 08:13:05 AM »
Mandelbrot foam, animating parameter from 0 to critical value where there no longer is a stable period 1 region (according to my calculations).

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Offline Caleidoscope

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« Reply #79 on: July 30, 2018, 04:28:51 PM »
Wow,  this is so cool.  I love the video  :)  :beer: :beer:

Offline gerrit

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« Reply #80 on: July 31, 2018, 10:33:47 PM »
Some kind of shape morphing in Mandelbrot foam.

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Offline gerrit

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« Reply #81 on: August 03, 2018, 08:05:03 AM »
Various shapes in Mandelbrot foam.

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Offline gerrit

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« Reply #82 on: August 05, 2018, 07:32:27 AM »
Mandelbrot foam, animating parameter from \( i/10 \) to \( i/2. \)

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Offline gerrit

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« Reply #83 on: August 17, 2018, 08:11:26 PM »
Zoom to triple tree.


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Offline gerrit

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« Reply #84 on: August 22, 2018, 06:51:00 AM »
Zoom to generic real 2D quadratic fractal.


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Offline gerrit

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« Reply #85 on: December 02, 2018, 06:46:37 AM »


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