summary for static time equations and I’m done for now

Last updated on April 19, 2026

Obviously I dont have enough knowledge and more time to study deeper for static time equations, although I believe static/dynamic time and digital(discrete)/analog(continuous) dual signal layer is promising as this universe’s true time structure and underlying mechnism.

So I list the equations that I can derivate here. And it’s done for me for now, haha, in which

A=(1-2GM/(c^2*r))^(1/2),

B=(1-v^2/c^2)^(1/2),

1) static time potential energy equations

This equation represents gravitational potential energy by frequency of local clock rate which is static time frequeny first in history, which is consisnt with GR’s math.

Supposing the gravitational field potential energy E is proportional to gravity residual frequency f_g of static time excluding object speed, so:

S*m_0*(f1-f2)=E1-E2,

S*m_0*f_g=E.

Supposing maximun gravitational field potential energy when gravity and object speed are 0 is corresponding to f_p, and for E=m_0*c^2*A, so:

S*m_0*f_p=m_0*c^2,

S=c^2/f_p.

So static time gravity residual frequency f_g is:

f_g/f_p=A or f_g=f_p*A.

So static time gravity potential energy is:

E=m_0*c^2*f_g/f_p.

2) static time frequency equations

2.1) static time gravity residual frequency

f_g/f_p=A or f_g=f_p*A.

2.2) static time speed residual frequency

Supposing the flow speed of static time is perpendicular to all 3 space dimensions like an imaginary number, and for an object at gravity=0 with speed V_0 in fixed exterior coordinate, its space speed frequency V_0/d_p, static time speed residual frequency f_v and Planck frequency complay following equation (Pythagora theorem):

f_v^2+(V_0/d_p)^2=f_p^2=(c/d_p)^2 or (f_v*d_p)^2+V_0^2=c^2.

for d_p=c/f_p, so f_v^2=f_p^2-V_0^2*f_p^2/c^2, so:

f_v=f_p*B or f_v/f_p=B.

V_0 is the object speed at gravity 0 in the fixed exterior coordinate.

2.3) static time (total residual) frequency

Supposing gravity and space speed for an object’s static time total residual frequency f_s (which is local clock rate) are independent factors to each other, so:

f_s/f_p=(f_g/f_p)*(f_v/f_p),

f_s=f_p*A*B=f_g*B=f_v*A.