It seems to me nonsense to say...
Please tell me what is wrong with this:-
It is my contention that Einstein’s Special Theory of Relativity can be applied to questions arising from the expansion of the universe. There is a long tradition of using thought experiments to shed light on these matters started by Einstein himself. Let us suppose that we live long enough and have sufficiently powerful devices to communicate with observers, similarly long lived and equipped, in some very distant galaxy A. Let us also assume for simplicity that the space between us is more or less flat (Euclidean) and that we can sensibly take account of our various local movements such as orbits round our local suns and the time it takes to communicate. We also assume that Hubble’s Law is approximately true up to distances where the expansion velocity is subluminal, thus we interpret red-shifts as indicating recessional velocity and that distant galaxies move away from us with greater velocity the greater their distance is from us.
Now suppose that there is a supernova explosion in distant galaxy A and sometime later it’s light is reflected off dust in another galaxy B even further away. Suppose that our friends in galaxy A signal to us that they have seen the supernova and then later signal to us that they have seen the reflection. Given the timings and knowing the velocity of light it is then a simple matter for our friends and for us to calculate the distance between the two galaxies A and B and we do this using exactly the same events. However we must allow for the recession velocities of A and B - galaxy B was moving away while the light was going towards it and galaxy A was moving towards the returning reflected light – and we find our calculation gives a smaller distance than that obtained by our friends at A who do not see such recession velocities. This is the commonly called Lorentz Contraction of √(1 - v2/c2), where c is the velocity of light and v is the recession velocity. It is of course perfectly real and gets greater, further away, as v approaches c.
Clearly we should interpret the red-shift relativistically and deduce that there is no horizon beyond which galaxies recede at greater than the velocity of light - their light is just very red-shifted when it (eventually) reaches us.