Re: Cosmology and Relativistic vector addition/subtraction of velocities
- From: Chalky <chalkyspam@xxxxxxxxxxxxxxxx>
- Date: Fri, 23 Mar 2007 19:58:27 +0000 (UTC)
On Mar 6, 1:48 pm, "John (Liberty) Bell"
<john.b...@xxxxxxxxxxxxxxxxxx> wrote:
On Feb 28, 12:54 pm, hel...@xxxxxxxxxxxxxxxxxxxxxxxx (Phillip Helbig---
remove CLOTHES to reply) wrote:
In article <1172559521.623516.214...@xxxxxxxxxxxxxxxxxxxxxxxxxxxx>,
"John (Liberty) Bell" <john.b...@xxxxxxxxxxxxxxxxxx> writes:
especially if one is considering the limiting case (Milne) general
relativistic solution, where the cosmological constant is zero, and
the mass is zero. This point is not totally academic as this is the
reference model against which astronomers plot the observable dynamics
of the accelerating expansion of the universe
Some astronomers, not all.
Point accepted
This model has no special physical
significance.
Well, it _should_ have special physical significance. With no mass,
and no Lambda, test points _should_ then obey the simple laws of
inertial physics (and SR). If not, there would seem to be something
seriously wrong with EFE since I understood that GR is supposed to
reduce to SR, in the absence of gravity and acceleration.
Correction: in fact, in order to reproduce inertial SR conditions
within the context of EFE, it looks like you need to set matter
density to zero, but dark energy density to 1. This is because you
need Omega (total) =1 to reproduce flat space which is, of course, a
defining property of SR.
I have not come across this argument before myself, but it would seem
to be a good theoretical reason why a cosmological constant is a
necessary feature of Einstein's GR solution (irrespective of the
supportive astronomical evidence).
Nevertheless, this apparent requirement of 'dark energy' to preserve
inertial conditions in the absence of matter (in the context of GR),
does still strike me as a bit suspect.
John
.
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