Undergrad Interstellar Travel vs Universe Expansion: Is Andromeda Reachable?

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The discussion centers on the implications of universe expansion for interstellar travel, particularly regarding the Andromeda galaxy. It is noted that the expansion of the universe primarily affects distances larger than galactic clusters, meaning nearby galaxies like Andromeda remain accessible. The Milky Way and Andromeda are on a collision course, which will occur long before any effects of cosmic expansion render Andromeda unreachable. Therefore, the assertion that we won't be able to reach Andromeda is incorrect. The consensus confirms that interstellar travel to Andromeda remains feasible due to its proximity and impending collision with the Milky Way.
kent davidge
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I read in a so called sci-fi website from my country that as the universe is expanding we may not be able to get to certain galaxies in a possible interstellar travel. That information seems ok for me. But then there was a comment by a reader concluding from the website post that there is coming a time when we won't be able to get to any galaxy, even Andromeda, he says.

I guess that's not valid for Andromeda or other nearby galaxies as I have the impression that the universe expansion is felt in large distances only, and because it's said that the Milky Way is on a collision route with Andromeda...

I just want to confirm if my thought is correct...
 
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The expansion is only for groups larger than a galactic cluster so you are correct that it wouldn't be true even for Andromeda although that point is moot since Andromeda is going to collide with the Milky Way LONG before it becomes true that our local cluster is the only stuff in the observable universe. So yes, you are correct.
 
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In an inertial frame of reference (IFR), there are two fixed points, A and B, which share an entangled state $$ \frac{1}{\sqrt{2}}(|0>_A|1>_B+|1>_A|0>_B) $$ At point A, a measurement is made. The state then collapses to $$ |a>_A|b>_B, \{a,b\}=\{0,1\} $$ We assume that A has the state ##|a>_A## and B has ##|b>_B## simultaneously, i.e., when their synchronized clocks both read time T However, in other inertial frames, due to the relativity of simultaneity, the moment when B has ##|b>_B##...

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