Ah, I am experiencing a glimmer of understanding!<br /><br />Ianke - yes, I was writing my reply when you edited your post; I now understand what you're saying. Which is also what speedfreek is saying, if I'm reading correctly.<br /><br />Check me, either of you, if I'm suddenly way off base.<br /><br />Over time, space itself is expanding - something like a stretching rubber sheet, to borrow an overused analogy - at some rate. That rate is defined by the increase between any two points, so is exponential in the conventional sense of measuring distances. It's linear, however, in terms of how much "stretching" is going on per unit time. The rate of this expansion is such that it's only apparent at very large distances. Moreover, no matter how long you were to observe, you would never notice a local change, since the instruments and phenomena you're using to measure the change would also be expanding - so, even a billion years from now, a meter will still be one 299,792,458th of a light second.<br /><br />My question then is: say you were to launch an instrument out towards the farthest known object and, through liberal application of hand-wavium, you accelerated it to .9c. It also magically taps into vacuum energy to blast detectable (and massively redshifted) signals back towards us out to arbitrary distances. In a billion years, you would expect to see it 9E8ly away, at 2 billion years, 1.8E9ly away, and so forth. At some point, would you eventually be able to detect this effect, and perceive that it was further away than it "should" be?