K
kabtn05
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In this article:<br />http://www.space.com/scienceastronomy/big_rip_030306.html <br />Robert Roy Britt quotes Loeb as saying, "Eventually, galaxies will recede at the speed of light, making it impossible for their light -- or any other radiation or information -- to traverse the cosmos to our home in the Milky Way Galaxy…Any given source accelerates away from us and eventually reaches a speed larger than the speed of light so that photons emitted from it cannot catch up with the cosmic expansion, relative to us.”<br /><br />So, I wanted to ask you about something. Please allow me to illuminate my ignorance. Assume the emission of light, radiation and information of galaxy A has – and will have for its existence – a clear, uninterrupted path or view of earth. Assume galaxy A and earth are moving apart faster than the speed of light (btw, is that really possible).<br /><br />It seems mathematically sound to say the emissions of galaxy A will never reach earth. This is Conclusion A. But is it the most mathematically correct conclusion? I ask this weird question because we’re dealing with something headed towards earth that will NEVER be interrupted. “Never” being infinite time. How can we evaluate infinity? Can we evaluate it to an absolute? (I’ve never heard of that.) This makes me believe you can not rule out the possibility that the emissions will reach earth. Call this Conclusion B.<br /><br />OK, so I’m confused. Can both be right? It looks like there are two different but correct mathematical expressions/answers for one truth (I know there’s a better word than truth).<br /><br />And if so (time for another ignorant question), do we have mathematical equations that take this into account? Are there equations built around Conclusion B that help us study the universe?<br /><br />Pi cannot come to an end but we’ve quantified it enough to use it in useful mathematical ways.