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Author Topic: Flat surfaces  (Read 1069 times)
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Dinkydau
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« on: January 13, 2015, 01:24:37 AM »



Mandel machine, mandelbrot set

Here is an S containing connected flat surfaces that contain finite spirals. This is essentially the same as Mandelbrot extremism except it doesn't contain any special morphings. The zoom depth is relatively low because the flat surfaces are simple. With extreme patience this could possibly have been done before perturbation.

Magnification:
2^2300
2.3387835318075833952299998584615 E692

Coordinates:
Code:
Re = -1.757815020514644256846266141857013421969581510471697192619014543750862539910176248345266233865392390024843176252229590544760903253573183590356858155739025302772705422648611634367015102943765023521727332014898445347576915327032933568161567758945781787345521032316538466033300432192693920000496948572405668548144538742915464866467058426283695592150827628697973900516210624794145056314956807894359853870767709903505658118822537276452204168232402809098099888685028092696864381011006632339680185628001874412350245960224842722880424383808137690880150070940190494860775510243970941694986513427373174993136015529175050740419435962684501130982993317883613610781830968809102423839701471883726642798361115366720
Im = -0.016329918177612889434702907615202422808907963550614852695065099291992919943403066469735219733618558214016802636744988104285951554839607530014279415472745753145756827547152532012995722285501693808999127352395551084361798200892726019765418110796535709410217219286217514865207063620942150872758580614091523456581402266235612251765744252917344582395322343585115357072083317480551088843340997598965924846976277048444870886934305066095985781471609611135977381983658651149754820159547581447485958173203523386191909942682671896515443613568013235869011073039168730690607962516855239812143754355609315532088375893759621169242056483176252544784494432136913287665091656529414670088580359785690219813023874148420
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SeryZone
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Contemplate...


« Reply #1 on: January 14, 2015, 04:22:48 PM »

Very nice work! So, you have explored it in Fractal eXtreme far time ago? This 'S' looks like a higher order (maybe 4-5).
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quaz0r
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« Reply #2 on: January 14, 2015, 06:42:36 PM »

 A Beer Cup
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Chillheimer
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Just another fractal being floating by..


chilli.chillheimer chillheimer
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« Reply #3 on: January 14, 2015, 10:22:38 PM »

.... The zoom depth is relatively low ...

Magnification:
2^2300

bwahahaha...  cry grin
good one!
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Dinkydau
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« Reply #4 on: January 14, 2015, 10:29:02 PM »

Very nice work! So, you have explored it in Fractal eXtreme far time ago? This 'S' looks like a higher order (maybe 4-5).
thank you
This was zoomed to in mandel machine. Most of the things I render now are impossible/undoable with fractal extreme, but this one could have been doable.

bwahahaha...  cry grin
good one!
It's still low relatively because "Mandelbrot extremism", which I compared it to, is at a depth of 2^3086.5 while that one has one morphing less. That means sacrificing the complexity of the shapes used reduces the required depth a lot.

Eventually we will get used to zoom depths in the thousands, I think.
« Last Edit: January 14, 2015, 10:31:51 PM by Dinkydau » Logged

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