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Author Topic: The Order of Things  (Read 478 times)
Description: Mandelbrot fractal
0 Members and 1 Guest are viewing this topic.
hapf
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« on: March 19, 2014, 02:18:26 PM »

« Last Edit: March 19, 2014, 02:20:15 PM by hapf » Logged
simon.snake
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Experienced Fractal eXtreme plugin crasher!


simon.fez SimonSideBurns
« Reply #1 on: March 19, 2014, 03:43:59 PM »

Really love the intricate detail of this one.

Great colouring, there's a real mood about it.

Top find.  Location?
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Kalles Fraktaler
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kallesfraktaler
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« Reply #2 on: March 19, 2014, 03:49:35 PM »

Awesome. Will you reveal your coloring algorithm?
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Want to create DEEP Mandelbrot fractals 100 times faster than the commercial programs, for FREE? One hour or one minute? Three months or one day? Try Kalles Fraktaler http://www.chillheimer.de/kallesfraktaler
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hapf
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« Reply #3 on: March 19, 2014, 06:29:30 PM »

Thanks.
Location:
-7.42930911953482867009836919181955123556848082588456919783490987067362456112801182605780247440380321790291581349960450363600881062386534431072740351600726714901516108299934849473225E-01
-2.90570984967522148371001605993216722722946314930253398460127866129053004482140561767443853153390466623635479683232706506678770703471105111466998634539877731495944920916163545463889E-01
5.0E-168   (=horizontal size)
Colouring: Histogram and distance estimate based white-black-white colour map.
« Last Edit: March 19, 2014, 06:49:16 PM by hapf » Logged
Kalles Fraktaler
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kallesfraktaler
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« Reply #4 on: March 19, 2014, 06:58:25 PM »

Horizontal size 5.0E-168... If I divide 8 with this value, I get almost the same location in KF, 1.6E168.
7540 iterations can be skipped using series approximation with 5 terms.
Minimum iterations 13577.


* toot_.jpg (163.55 KB, 640x360 - viewed 71 times.)
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youhn
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Shapes only exists in our heads.


« Reply #5 on: March 19, 2014, 09:03:20 PM »

I think the black and white one is way better!
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Dinkydau
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« Reply #6 on: March 20, 2014, 11:10:55 AM »

Yes, the coloring looks really nice.
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Kalles Fraktaler
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kallesfraktaler
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« Reply #7 on: March 20, 2014, 01:52:32 PM »

Yes, this and the last one, Dinkydau's Flake, from hapf are really cool.
Hapf, I wonder, are you able to gain much from the Series Approximation when you do distance estimation, don't you need to calculate the derivative from start? Or can you start from the point given from SA?
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Want to create DEEP Mandelbrot fractals 100 times faster than the commercial programs, for FREE? One hour or one minute? Three months or one day? Try Kalles Fraktaler http://www.chillheimer.de/kallesfraktaler
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hapf
Fractal Lover
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Posts: 219


« Reply #8 on: May 16, 2014, 07:49:23 PM »

Yes, this and the last one, Dinkydau's Flake, from hapf are really cool.
Hapf, I wonder, are you able to gain much from the Series Approximation when you do distance estimation, don't you need to calculate the derivative from start? Or can you start from the point given from SA?
Sorry, saw this only now. SA works with distance estimation too. I always only skip as much as distance estimation allows. Don't know if that reduces skipping much or not compared to iterations only. I think the penalty is not severe.
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