v = c - Ht solves acceleration
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From: Michael Helland on 11 May 2010 15:42 On May 9, 6:46 pm, Sam Wormley <sworml...(a)gmail.com> wrote: > On 5/9/10 2:57 PM, Michael Helland wrote: > > > > On May 9, 7:19 am, Sam Wormley<sworml...(a)gmail.com> wrote: > >> On 5/8/10 3:56 PM, Michael Helland wrote: > > >>> H = 21 km/sec / years in millions > > >> Perhaps you meant H_o = 71 km/s/Mpc > > > Having the units in km/sec / DISTANCE is the issue, because the light > > slows down and covers less distance as the Universe continues its so- > > called expansion at a constant rate according to TIME. It should be km/ > > sec/ TIME. > > > Since 21 is the value when its in terms of Million Light Years instead > > of Megaparsec, then we can use the same value in units of km/sec/ > > million years > > Many call you idiot because you confuse distance and time > units--light years and years. > > 71 km/s/Mpc = 22 km/s/Mly I'm not confusing them. Look, here are two functions, one v = c - Ht and one is v = c - Hd. Obviously, in the Ht equation, H has to be rewritten in units of km/ sec/million years. Obviously, c - Ht reaches the end of its range faster. In order for c - Hd to keep up with c - Ht, the H would have be increased for c - Hd. Clearly, that's the observed "acceleration of expansion". c = 299792 H = 21.77 c1 = c c2 = c x = 0 x2 = 0 t = 0 do while c > 0 and not lEscape t = t + 1 x = x + (c * 60 * 60 * 24 * 365 * 1000000) x2 = x2 + (c2 * 60 * 60 * 24 * 365 * 1000000) _screen.ForeColor = 0 _screen.Circle(10, _screen.Width/2 * (x/6.51013204409244E+22), _screen.Height - _screen.Height * (c1 - c) / c1) _screen.ForeColor = rgb(255, 0, 0) _screen.Circle(10, _screen.Width/2 * (x2/6.51013204409244E+22), _screen.Height - _screen.Height * (c1 - c2) / c1) c = c - H c2 = c1 - H * (x2 / (c1 * 60 * 60 * 24 * 365 * 1000000)) enddo ?t ?x / (9.4605284 * 10^12) ?x2 / (9.4605284 * 10^12) |