Changes

The flat spacetime requires coupling between time and space such that it makes the time running slower in curved space proportionally to the exponent of distance in the curved space (see the exact relation below).  

The flat spacetime requires coupling between time and space such that it makes the time running slower in curved space proportionally to the exponent of distance in the curved space (see the exact relation below).  

According to exact calculations (as in this case the Newtonina calculations are), not refuted yet by any cosmologist (while several looked at them including a professor of mathematics teaching a few years earlier the General Relativity in Cambridge, Massachusetts <ref>Prof. Tadeusz Bałaban, presently tenured professor at [[Rutgers University]] in New Jersey, who checked the calculations in February 1985 before saying that they don't contain any mathematical errors, after which they were sent them to ''[["Nature"]]'', where the editor rejected them for his disbelief of them without any peer review. .</ref> the universe is stationary, as it was assumed in the first Einsteins model universe of 1917, its [[Hubble constant]] (ratio of assumed recession velocity of galaxies to their distance). In reality Hubble constant turns out to be <math>H_o=c/R_E=70km/s/Mpc</math>, where <math>c</math> is speed of light in vacuum, <math>R_E</math> is [[Einstein's radius]] of [[curvature of space]] implies <math>R_E=13</math> billion light years, and density of space of space of universe about (do we need an exact number?) <math>6 \times 10^{-27}kg/m^3</math> and illusion of accelerating expansion with <math>dH/dt=-H_o^2/2</math> that was  observed in 1998 with accuracy of one standard deviation and therefore confirmed observationally, as much as we need to confirm the observation of such a simple thing.

According to exact calculations (as in this case the Newtonina calculations are), not refuted yet by any cosmologist (while several looked at them including a professor of mathematics teaching a few years earlier the General Relativity in Cambridge, Massachusetts <ref>Prof. Tadeusz Bałaban, presently tenured professor at [[Rutgers University]] in New Jersey, who checked the calculations in February 1985 before saying that they don't contain any mathematical errors, after which they were sent them to ''[["Nature"]]'', where the editor rejected them for his disbelief of them without any peer review. .</ref> the universe is stationary, as it was assumed in the first Einsteins model universe of 1917, its [[Hubble constant]] (ratio of assumed recession velocity of galaxies to their distance). In reality Hubble constant turns out to be <math>H_o=c/R_E=70km/s/Mpc</math>, where <math>c</math> is speed of light in vacuum, <math>R_E</math> is [[Einstein's radius]] of [[curvature of space]] implies <math>R_E=13</math> billion light years, and density of space of space of universe about <math>6 \times 10^{-27}kg/m^3</math> and illusion of accelerating expansion with <math>dH/dt=-H_o^2/2</math> that was  observed in 1998 with accuracy of one standard deviation and therefore confirmed observationally, as much as we need to confirm the observation of such a simple thing.

The almost Newtonian calculations suggest that time in deep space galaxies changes with distance from our Galaxy as <math>d \tau/dt=exp(-r/R_E)</math>, where <math>d \tau/dt</math> is rate of time at distant galaxy <math>\tau</math> in relation to our time <math>t</math>, <math>r</math> is distance to this galaxy and <math>R_E</math> is the mentioned already [[Einstein's radius]].

The almost Newtonian calculations suggest that time in deep space galaxies changes with distance from our Galaxy as <math>d \tau/dt=exp(-r/R_E)</math>, where <math>d \tau/dt</math> is rate of time at distant galaxy <math>\tau</math> in relation to our time <math>t</math>, <math>r</math> is distance to this galaxy and <math>R_E</math> is the mentioned already [[Einstein's radius]].