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31: fix [] 2022/12/04(日)00:16 ID:KaQToYG3(1/5)
I didn't need π≒(1×2×3)^0.5. It is enough to use ζ(2)=π^2 /6.
32: 🍎 [] 2022/12/04(日)06:53 ID:KaQToYG3(2/5)
When c=π
E=mc^2=mπ^2
Let m=6
E=6π^2 /6=π^2
here
1=6
1=ζ(2)
1=E
Rotate the 3rd formula with = and exchange the 3rd formula with each other.
Constant commutation transformations are local and immutable.
A constant transformation in the local field gives E=ζ(2), m=6, m=1, E=ζ(2). Use these to expand the formula. When the desired result is obtained, return to the original. If the returned result is good enough for normal algebraic geometry, we reuse the result.
33: １３２人目の素数さん [] 2022/12/04(日)11:33 ID:KaQToYG3(3/5)
Space-time π≒22/7=2×11/7
11/7=1+4
2(1+4)=2+8=10
10-dimensional Calabiyau space
If we were to draw 11 dimensions in 3D space in a Cartesian coordinate system, we would have 3 spheres. Do the following to each of the two spheres. Two light cone tori are connected in a figure eight.
There are two suns, and the prominence created by the magnetic field lines on the surface of the sun is a figure-eight torus.
Another spherical body in the distance becomes the earth.
35: １３２人目の素数さん [] 2022/12/04(日)19:57 ID:KaQToYG3(4/5)
The proof of the Riemann hypothesis is due to the spin 1/2 of the Grassmann number fermion.
So far, the complex plane has the unit circle from 0 to 1.
Using the linear space of x^1=1 of y=x+z, I was forced to use y=x^2 and y=x^3. As a result, Fermat's last theorem concludes that there is no integer solution for x^3+y^3=z^3.
Therefore, in the high-dimensional integer Cartesian coordinate system, the hypotenuse used in the Pythagorean theorem on the two-dimensional plane becomes the coordinate axis of the high-dimensional integer dimension. When origin 0 is used as common, origin 0 becomes the only common point in high-dimensional space and the point required for the reference of other spaces. Integer high-dimensional coordinate axes in a two-dimensional plane rotate around the circumference of the unit circle 1.
36: １３２人目の素数さん [] 2022/12/04(日)20:22 ID:KaQToYG3(5/5)
When considering high-dimensional spaces, π, prime numbers, 1, 0, Euler's formula, gamma function, and ζ function are not evenly possible.
Originally -∞.-1, 0, 1, +∞ If you add 1-dimensional time to a 2-dimensional plane 3-dimensional space, π may be approximated by the integer 3 and used. Inner circle number π is required to improve accuracy.
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