Arafed image of a diagram of a planetary system

Help me translate the following text. First, we assume that the two-dimensional plane is curved into a spherical surface, the three-dimensional space is curved into a four-dimensional solar system-four-dimensional universe surface, and then time is five-dimensional. The numerical universe parameter values are assumed to be: angular velocity w = 1; radius a = 1; speed of light v = c = n/P; spatial radial polar coordinate r = n/P * t. Then, we have the following space-time coordinate equations: x = r cos(t) cos(a t) = n/P t cos(t) cos(t) (x coordinate equation 1) y = r Without(t) cos(a t) = n/P t without(t) cos(t) (y coordinate equation 1) z = r sin(a t) = n/P t without(t) (z coordinate equation 3) w = r = n/P * t (w coordinate equation 3) Where, t represents time, w corresponds to the time axis. Next, we have the following quantum field and probability five-dimensional polar coordinate value equations: u = u_n-1 + sin(t + m) (five-dimensional polar coordinate value equation 5) Where, the value of m follows a probability distribution, with a probability of 1/8 for 0, a probability of 1/8 for 1/2P, a probability of 1/8 for P, and a probability of 1/8 for 3/2P. There is a probability of 1/2 that there is no superposition wave at 2P. When Sin(t + m) is zero, u_n = u_n-1 is the same as the previous wave form.

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