A close up of a circular object with many different colored circles


Digital universe parameter value assumption: angular velocity w=1; radius a=1; light speed v=c=n/P; spatial radial polar coordinate r=n/pt. Space-time coordinate equation equation assumption: x = r cos(t) * cos(a * t)=n/PTCos(t) * cos(t) x-coordinate equation (1) y = r * sin(t) * cos(a * t)=n/ptsin(t) * cos(t) y-coordinate equation (1) z = r * sin(a * t)=n/ptsin(t) z-coordinate equation (3) w = r=n/P*t w-coordinate equation (3) t=(0,1/2P,P,3/2P,2P),w corresponds to time axis. 6. Quantum field and probability, that is, five-dimensional polar coordinate values: u=u_n-1+sin(t+m) Five-dimensional polar coordinate value equation (5) The m value follows a probability distribution with a 1/8 probability of being 0, a 1/8 probability of being 1/2P, a 1/8 probability of being P, and a 1/8 probability of being 3/2P. There is no superimposed wave at 2P with a 1/2 probability. Sin(t+m) is 0 and un=u_n-1 remains the same as the previous round waveform. --auto --s2
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Digital universe parameter value assumption: angular velocity w=1
;
radius a=1
;
light speed v=c=n/P
;
spatial radial polar coordinate r=n/pt
.
Space-time coordinate equation equation assumption: x = r cos(t) * cos(a * t)=n/PTCos(t) * cos(t) x-coordinate equation (1) y = r * sin(t) * cos(a * t)=n/ptsin(t) * cos(t) y-coordinate equation (1) z = r * sin(a * t)=n/ptsin(t) z-coordinate equation (3) w = r=n/P*t w-coordinate equation (3) t=(0
,
1/2P
,
P
,
3/2P
,
2P)
,
w corresponds to time axis
.
6
.
Quantum field and probability
,
that is
,
five-dimensional polar coordinate values: u=u_n-1+sin(t+m) Five-dimensional polar coordinate value equation (5) The m value follows a probability distribution with a 1/8 probability of being 0
,
a 1/8 probability of being 1/2P
,
a 1/8 probability of being P
,
and a 1/8 probability of being 3/2P
.
There is no superimposed wave at 2P with a 1/2 probability
.
Sin(t+m) is 0 and un=u_n-1 remains the same as the previous round waveform
.
--auto --s2
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