Newton's law of gravitation F = G m1 m2 /r^2 gives very precise results for the radii r and velocities v of an orbit, but no indication of the diameter or mass of celestial bodies or elementary particles. The laws of nature can be described in terms of a single type of particle with a constant velocity, one dimension, the simplest possible law of energy E = 2^n i^t n,t in setN , and the properties of a fractal. In contrast, our idea of ​​the world is one with 3 isotropic dimensions x, y and z. The TOE requires a revision of the isotropic space. If one designates r as the large radius, xy as the small radius and z as the deviation, the resulting ratios are as follows: r / z = n / m, xy / z = l / m and n > l > abs m > 0 . n, l, m with natural numbers. 2pi is the appropriate conversion factor from radius r to circumference and orbital period. The polynomial r_Objekt = (r + (2pi) xy + (2pi)^2 z )is the summary of the 3 dimensions of an object. With particle numbers and polar coordinates, simple relationships for space NB / rB = N1 / r1 = N2 / r2 and time NB / wB = N1 / w1 = N2 / w2 can be set up for two objects and one observer. This results in c, h and G: c = r_earth ^2 / m / day 2/pi h G c^5 s^8 m^10 sqrt( pi^4 - pi^2 - pi^-1 - pi^-3) = 1

The best explanation for this is the following story. This requires more words and less calculations. The considerations must be in the context of the most important work in physics. Take it with humor and take it seriously.