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Welcome to Fractal Forums > Fractal Math, Chaos Theory & Research > General Discussion > The Beauty of Roots
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Author Topic: The Beauty of Roots  (Read 588 times)
Description: fascinating picture of all the roots of all polynomials
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flexiverse
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« on: April 13, 2015, 11:25:25 PM »
I thought this was very interesting:

fascinating picture of all the roots of all polynomials




http://math.andrej.com/2014/10/16/tedx-zeroes/#more-1777

http://www.math.ucr.edu/home/baez/roots/
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Tglad
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« Reply #1 on: April 14, 2015, 01:39:19 AM »
Yes, it is nice. Sort of a Mandelbrot set of IFSs. (though it doesn't show all the IFSs, but nor does the Mandelbrot set show all the Julia sets).
It is similar to something I called Mobius maps, which I also think are ace- https://sites.google.com/site/tomloweprojects/scale-symmetry/mobius-maps
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DarkBeam
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Fragments of the fractal -like the tip of it
« Reply #2 on: April 14, 2015, 09:28:38 AM »
Also see;
http://www.fractalforums.com/new-theories-and-research/the-beauty-of-roots-t9897/
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flexiverse
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« Reply #3 on: April 16, 2015, 01:35:42 AM »
Quote from: DarkBeam on April 14, 2015, 09:28:38 AM
Also see;
http://www.fractalforums.com/new-theories-and-research/the-beauty-of-roots-t9897/

It's fascinating. I feel as through everything in mathematics has a fractal structure.

Which means the holy grail right now, that is what is the next prime number formula,
Is probably just a simple iterative fractal formula for a higher dimensional object.

The reason for this? Reality is a fractal. The universe itself is a multidimensional fractal of sadred geometry.
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