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FractalMonster β€” Weird Barriers13 by-nc-sa

#mandelbrot #set
Published: 2014-10-27 19:43:15 +0000 UTC; Views: 419; Favourites: 16; Downloads: 18
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Description Deep in-zoom in the right lower flank of

Software: Kalles Fraktaler. Se my journal,

New Revolutionary Algorithm for the Mandelbrot set (updated)

Formula: The standard Mandelbrot formula (z -> z^2 + c).
Β 
Magnification: 1.79999999995x10^132

Coordinates:
Re: 1.253159674610968788433574193858451459400437487272399303687670434047014663791573840733948190293921588825380670431972928220858257109044458891539586524188585
Im: -0.04650101233451811929191912556074791410857738704790140011156999853142232814940633191176328258065765400915097548131761969637541509742258561064800080263589
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Comments: 19

SeryZone [2014-11-01 23:44:02 +0000 UTC]

Nice work! I consider that location need less different colors and histogram equalization like in Mandel Machine.Β 

P.s. reminds my Julia Julia Set. You have invited another Julia Evolution. Congrandulations!

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FractalMonster In reply to SeryZone [2014-11-02 00:17:08 +0000 UTC]

Mandel :machine I've failed to install Anyhow I would guess that this new algorithm by the time will be incorporated in both fx and UF Yeah, Julia-like barriers is maybe the most interesting phenomenas Of the M set

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SeryZone In reply to FractalMonster [2014-11-02 19:45:45 +0000 UTC]

MM... If you want to setup it, write me in Skype: mstrkrft_xxl

I'll answer you on all MandelMachine questions in chat. Your choice.

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FractalMonster In reply to SeryZone [2014-11-02 21:43:33 +0000 UTC]

Sorry I have no Skype (and no fb either). But thanks

Is MM much better than FK? I've just got a little bit hang of the color editor of that software no moreover, when you have a high resolution fractal drawn, you can export JPEGs with many different color maps

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SeryZone In reply to FractalMonster [2014-11-03 04:58:40 +0000 UTC]

Mandel Machine support palettes to. You should have only Jpeg, png or bmp image with palette. mandel Machine interpolate it to millions colors. This is very fast program for explore smth and rendering images with any coloring technique, like a Ulrta Fractal (transfer functions - log, root, cube root, correct Histogram Equalization etc.)Β 

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FractalMonster In reply to SeryZone [2014-11-03 11:20:17 +0000 UTC]

Yeah, I heard that MM is even faster than KF We will see where I will be landing. Probably at many software

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SeryZone In reply to FractalMonster [2014-11-03 16:34:20 +0000 UTC]

Now I render 10240x5760 (16:9) frames for new video. Some frames is very long to wait (182 frames, really!). I render it for a month. But end is near ^_^

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FractalMonster In reply to SeryZone [2014-11-03 21:28:14 +0000 UTC]

That's poster resolution for each frame Wish you a really good luck and looks forward to watch it

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SeryZone In reply to FractalMonster [2014-11-03 21:58:44 +0000 UTC]

Yes! Zoom is 2^181 but 182 frames needed + waiting so much time! Of course, maximum iterations is 20,000,000-100,000,000!!!

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FractalMonster In reply to SeryZone [2014-11-03 22:23:46 +0000 UTC]


.. and I often wonder why magnifications are written in the potents of 2 How to translate into potents of 10?

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SeryZone In reply to FractalMonster [2014-11-04 13:51:37 +0000 UTC]

You can try to render every e10 and you'll see worse quality!!!

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FractalMonster In reply to SeryZone [2014-11-04 14:37:18 +0000 UTC]

OK ..

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SeryZone In reply to FractalMonster [2014-11-02 09:22:39 +0000 UTC]

Your article written correctly! Now I have a question: why I do this (explore the M-Set)??? Sometimes, friends ask me this...

πŸ‘: 0 ⏩: 1

FractalMonster In reply to SeryZone [2014-11-02 13:03:01 +0000 UTC]

I hope so I understand you a little bit since I myself, and probably most fractal artists, receive that question. A good solution isΒ  to show themΒ  a zoom sequence in the M set, demonstrating how the complexity increases ..

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SeryZone In reply to FractalMonster [2014-11-02 19:47:11 +0000 UTC]

Yes, I'll write article about M-Set too)))

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FractalMonster In reply to SeryZone [2014-11-02 21:44:11 +0000 UTC]

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Moodlight14 [2014-11-01 19:16:59 +0000 UTC]

Super-duper, excellent work my friend! Spot on!

πŸ‘: 0 ⏩: 1

FractalMonster In reply to Moodlight14 [2014-11-01 21:43:29 +0000 UTC]

Thanks again

πŸ‘: 0 ⏩: 1

Moodlight14 In reply to FractalMonster [2014-11-02 00:55:53 +0000 UTC]

Awww no worries!

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