- #36
marcus
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Naty1 said:Your explanation quoted in post #25 says it a lot better:
I had not seen that simple synopsis before...that makes it unambiguous...
Chalnoth's post #25 was:
Chalnoth said:... Using [tex]\Omega_m = 0.27[/tex] and [tex]\Omega_\Lambda = 0.73[/tex], I get [tex]r = 1.12 \frac{c}{H_0}[/tex]. So objects currently receding up to about 12% higher than the speed of light are emitting photons that we will detect at some point...
I will augment that post some and add a detail or two.
Recession rate c corresponds to a current distance which is by definition equal to the Hubble distance c/H. With the new 2009 parameters (see the Riess thread) that c/H distance is 13.2 billion lightyears. (This is not "light travel time" it is actual proper distance).
So 12 percent faster increase that Chalnoth is talking about corresponds to 12 percent larger distance. 1.12 * 13.2 = 14.8
So it is the galaxies which are today 14.8 billion lightyears from us which can, if they act immediately, send us a message which will eventually reach us. If the distance is any more than 14.8, then they have lost their chance.
This is according to Chalnoth's figure of 1.12 c. It sounds right to me but I didn't check in detail.
What does this mean in terms of redshift? Again using the new cosmic parameters that were published this year (Riess et al 2009) that Sylas gave the link to, we can say that if a galaxy has redshift z = 1.65 then it can today send us a message which we will eventually receive.
If the redshift is any greater, it is too late for them to hail us. Unless they already have of course.
This is just a thought experiment, the business about galaxies sending messages. Nobody I know expects this to happen. It is a way of illustrating the limits on causal connectedness.