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Hello Markus,
I'm afraid your idea doesn't work as it cannot explain the linear relationship between distance and recession velocity.
The linearity can only be explained if the space between stationary objects expands rather than the objects themselves moving through space.
If an object recedes from the observer in space at an increasing acceleration at non relativistic velocities you get a rather messy mathematical equation of the format.
x=vt+(dv/dt)t^2/2!+(d^2v/dt^2)t^3/3!+(d^3v/dt^3)t^4/4!
+.......
x is the distance, v the recession velocity, t is time, (d^nv/dt^n) are the increasing higher order derivatives of velocity with respect to time.
The equation is clearly not linear for distance and recession velocity.
Regards
Steven
Last edited by sjastro; 25-01-2017 at 01:10 PM.
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