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Author Topic: 3D Mandelbrot using UltraFractal 5  (Read 14193 times)
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bib
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« Reply #15 on: November 15, 2009, 04:11:10 PM »

A zoom into seahorse valley of a half W/N Power 2 3D M-Set


« Last Edit: November 15, 2009, 04:44:03 PM by bib » Logged

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« Reply #16 on: November 15, 2009, 04:18:11 PM »

<Quoted Image Removed>

Wow! Your image from post #14 looks like made of wood. Beautiful!
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« Reply #17 on: November 15, 2009, 06:15:10 PM »

 post #14: smooth.... smooth.... w00t !! w00t !! smooth.... smooth.... smooth....
 Repeating Zooming Self-Silimilar Thumb Up, by Craig Repeating Zooming Self-Silimilar Thumb Up, by Craig Repeating Zooming Self-Silimilar Thumb Up, by Craig
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post #15, is the first image a heightmap rendering of a 2d slice  huh??!?
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« Reply #18 on: November 15, 2009, 07:35:38 PM »


post #15, is the first image a heightmap rendering of a 2d slice  huh??!?
No, it's really a 3D image smiley
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« Reply #19 on: November 15, 2009, 07:48:40 PM »

how come it looks so flat, or cutted ?
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bib
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« Reply #20 on: November 15, 2009, 07:53:53 PM »

how come it looks so flat, or cutted ?

The image looks flat because the global 3D shape is cut in half (clipping), that's all.

Maybe a picture is more useful to understand:
« Last Edit: November 15, 2009, 08:13:58 PM by bib » Logged

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« Reply #21 on: November 15, 2009, 10:20:17 PM »

A slightly modified version of the minibulb:
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« Reply #22 on: November 16, 2009, 07:57:48 AM »

<a href="http://www.youtube.com/v/LxsniUIVfEM&rel=1&fs=1&hd=1" target="_blank">http://www.youtube.com/v/LxsniUIVfEM&rel=1&fs=1&hd=1</a>
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« Reply #23 on: November 16, 2009, 07:18:02 PM »

<a href="http://www.youtube.com/v/wD6Fkm-Q5u0&rel=1&fs=1&hd=1" target="_blank">http://www.youtube.com/v/wD6Fkm-Q5u0&rel=1&fs=1&hd=1</a>

Mandelbrot formula : z^2 + c, with j from 1 to 2.
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« Reply #24 on: November 16, 2009, 07:21:23 PM »

I see that my green broccoli is having some success!

watch this one!
<a href="http://www.youtube.com/v/VQNS-vlmfig&rel=1&fs=1&hd=1" target="_blank">http://www.youtube.com/v/VQNS-vlmfig&rel=1&fs=1&hd=1</a>

It's funny to see how a hole transforms itself into a bulb around 0:38
« Last Edit: November 16, 2009, 08:09:59 PM by bib » Logged

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« Reply #25 on: November 16, 2009, 07:40:53 PM »

I see that my green broccoli is having some success!

Indeed  grin
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often times... there are other approaches which are kinda crappy until you put them in the context of parallel machines
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« Reply #26 on: November 16, 2009, 08:37:55 PM »

I see that my green broccoli is having some success!

watch this one!
<a href="http://www.youtube.com/v/VQNS-vlmfig&rel=1&fs=1&hd=1" target="_blank">http://www.youtube.com/v/VQNS-vlmfig&rel=1&fs=1&hd=1</a>

It's funny to see how a hole transforms itself into a bulb around 0:38

Hi Bib!

Is it possible to put on each frame the power used on the formula? It would make the research more accurate smiley
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bib
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« Reply #27 on: November 16, 2009, 09:18:31 PM »


Hi Bib!

Is it possible to put on each frame the power used on the formula? It would make the research more accurate smiley
I don't know how to do that in Ultrafractal. Maybe an idea for a new class?
But if someone wants to post-process, I can send the .avi. It's a linear variation from 1.5 to 8.

Did you notice at 0:29 how the "tops of the castles" seem disconnected?
« Last Edit: November 16, 2009, 09:27:58 PM by bib » Logged

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« Reply #28 on: November 16, 2009, 11:24:08 PM »

Quote
Did you notice at 0:29 how the "tops of the castles" seem disconnected?

Not only there, in the beginning too, mainly. Did you notice that the long axis, say, the z axis is seeded by the buddhabrot?

Look at the huge shadowy crater, at 0:20 of the video, and pay attention at this zone starting at this time until 0.40. Notice that this shadowy crater initially becomes the Mandelbrot set, or something very similar around 0:24, and starting at this moment it starts growing a tree that initially looks like sprouts from a buddhabrot picture? Compare:

http://en.wikipedia.org/wiki/Buddhabrot

Maybe the z axis shape is very related to buddhabrot in any given power. Notice that the disconnected parts you mention seems to be related by the "haze " in the buddhabrot. Maybe that haze is the messed up picture caused by superimposing disconnected parts?
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« Reply #29 on: November 16, 2009, 11:26:17 PM »





thanks David for the updated formula

« Last Edit: November 16, 2009, 11:33:40 PM by bib » Logged

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