a1ef3b No.7303
Vqc Is a Multidimensional Grid that explains the TOE
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a1ef3b No.7304
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a1ef3b No.7307
Basically what we have been shown is multidimensional diagonals and a few arcs.
I come from E=mc2 and figuring the 'light square' cubing and spinning etc.
Then connecting to fractal and iteration.
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a1ef3b No.7308
should have named it TOE research.
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a1ef3b No.7312
My base is that I know Euclidean and Polar connect to Fractal. From there I feel there is a pattern we can understand that will make a TOE.
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a1ef3b No.7339
Someone in RSA wanted to define the inner circle of a triangle. So I did. And while doing that I realized that the shift from 30 degree rectangle, to 45 to 60 is the same figure that vqc gave us all. Then as I figured the inner circle I realized it is a scale shift as in fractal and Mandelbrot.
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a1ef3b No.7345
Cross Post:
>Can you actually get a fractal out of a regular geometric figure?
Yes and no.
sierpinski triangles are regular real fractals. Mandelbrot is plotted in the imaginary plane (sqrt of -1) and iterations that remain level are black those that arc to infinity are colored (not in set). To try and get real geometric figures to Mandelbrot will probably depend upon the number of iterations or the actual value per iteration. But each iteration may be a 90 (or other) degree shift from the 4D plane.
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a1ef3b No.7351
YouTube embed. Click thumbnail to play.
Lie 8 group.
what if all those lines are radii?
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a1ef3b No.7373
>>7351
The Mandelbrot Set could possibly be a geometrical projection of the Lie 8 group.
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a1ef3b No.7374
>>7373
If you are projecting a geometric figure not onto a flat plane but a tilted or warped plane it will alter the image. My question next would be is if you project onto a hypersphere? such as above or the Hopf Hyper Sphere (which is simpler than the one above).
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