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In article <[EMAIL PROTECTED]>, Ted Bunn <[EMAIL PROTECTED]> writes: > On the other hand, let me urge everyone not to think that this > justifies saying that the cosmological redshift "really is" a Doppler > shift rather than a gravitational redshift. Right, but cosmological redshifts are different than conventional gravitational redshifts. Of course, in practice objects have all three, but the typical object at a cosmological distance has a cosmological redshift much greater than (and independent of) any Doppler or gravitational redshift. In article <[EMAIL PROTECTED]>, Ted Bunn <[EMAIL PROTECTED]> writes: > If you use this recipe to calculate the cosmological redshift of a > distant galaxy, the v that you get by this procedure does not > correspond to the recession speed of the galaxy in any of the usual > senses. For instance, you might reasonably define the present > recession speed of a galaxy to be dr/dt, where t is cosmic time and r > is the distance to the galaxy measured at constant t. (This is the > thing people most often mean when they talk about the recession speed > of a cosmological object.) That quantity dr/dt is not the same as the > v that goes into the above formula. That (I think) is what Phillip > Helbig meant by the comment that you can't use the > special-relativistic formula to calculate cosmological redshifts, and > he's quite right about that. Yes, this is the important point. If someone mentions the normal Doppler formula (relativistic version or not) in the context of cosmological redshifts, it's just wrong. > Personally, I think that Phillip tends to oversell the notion that you > can never (not even at low redshifts) think of the cosmological > redshift as a Doppler shift. You CAN, I just say that you SHOULDN'T. :-) I think the disadvantages of overselling it are far outweighed by the advantages of avoiding the confusion created by mentioning Doppler shifts in the context of cosmological redshifts.
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