JuanCasado said:
But this is the point: The Steady Flow model is linear in growth in recent times, while it follows standard dynamics for the early universe.
Except with a very different matter density. I just don't think that's going to work. I'll believe it when I see it.
The issue here is that the CMB constrains the matter density
very tightly. The baryon density is the tightest constraint as the baryon density is largely determined by the magnitude of the first acoustic peak. The ratio of dark matter to normal matter is then determined by the ratio of the heights of the even an odd acoustic peaks*.
The CMB itself doesn't actually constrain the dynamics of the expansion since it was emitted, but changing those dynamics has very little impact on the estimated matter and dark matter density from the CMB. For example, compare these parameters, which are WMAP 9-year only using ##\Lambda##CDM with no spatial curvature:
http://lambda.gsfc.nasa.gov/product/map/dr5/params/lcdm_wmap9.cfm
To these parameters, which use the same data and assumptions except for relaxing the assumption of flat space:
http://lambda.gsfc.nasa.gov/product/map/dr5/params/olcdm_wmap9.cfm
In particular, the ##\Omega_\Lambda## and other density fraction parameters are
extremely poorly constrained in the second case: ##\Omega_\Lambda## has 95% confidence limits between 0.22 and 0.79. When flat space is assumed, this tightens to ##0.732 \pm 0.025## (68% confidence limits, making this somewhat confusing).
But if you compare this to the measures of the cold dark matter and baryon density (##\Omega_ch^2## and ##\Omega_bh^2##, respectively), those remain very tightly constrained and are largely unaffected by the assumption of flatness. In fact, the errors on the density parameters barely budge.
* This isn't how it's done when people are doing CMB parameter estimates, of course. But it does illustrate why the constraints on these parameters are so tight.