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the mathematical dimensionnegscale pseudo basicssynchrotron
negscale pseudo basics
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Description: This is not so much for understanding as for contemplation. The system (asurf-negscale abox) was developed from contemplation and I must confess that I am surprised how precisely a rotbox can be integrated into a pseudo Kleinian in this way. The most important change to the first attempts is the reduction of the bailout value, which makes it possible to adjust the folding values to a more usual level without the result falling apart.
have fun!
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Keywords: fractal amazing surf asurf taurus arts taurus 3dfractal pseudokleinian asurfpseudo mandelbox 
Posted by: taurus July 17, 2020, 10:18:27 PM

Rating: ***** by 3 members.
Total Likes: 2

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Comments (5)

Caleidoscope
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July 18, 2020, 01:38:19 PM
Wow, I love the ancient look of it.  
Movies have been made with 'finding a box'  you better leave untouched.
But of course we humans can't just leave it alone, for we have to open it ;)  After that disaster will follow.  :D
taurus
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July 19, 2020, 12:07:29 PM
You see this like a Pandora's box? Well, I believe I have found a useful application. 3d print. The biggest difficulty - this much I can already say - will be to implement a reasonable polygon reduction and to get the object solid (printable) at the same time.  ::) They are complex with tiny legs, so only a special kind will be capable to be printed.
Caleidoscope
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July 19, 2020, 11:56:53 PM
Or from her sister :)  
I think it is a beautiful box.  
And you think scientific, but I have infinite magical resources  :yes: Where everything is possible  :gum:
 :))  
Greetings and wishing you well ;)  :toast:
mclarekin
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July 23, 2020, 02:28:17 PM
cool, i have not seen that before
taurus
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July 24, 2020, 11:50:53 PM
Thanks Graeme. That's maybe, because noone ever tried before. That is the M-set of an Amazing Surf with a 90° rotation within main rotations and a negscale rotbox - low rotations, high fold (only a little).

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