- #36
Ibix
Science Advisor
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The key point of the twin paradox is that the twins meet up again. That means getting into a rocket. So far you haven't talked about rockets at all. If you add one then the twin paradox works more or less the same way as in flat spacetime. It's just that the return leg is longer than the outbound leg due to metric expansion so the maths is more complex.Rafeek AR said:All that I mean by moving through " space" is - in a usual time- distance graph ( one directional i,e through x axis) the time dilates in a body which have an actual projection on x- axis. The other body will not have a projection in x axis, that have I point by saying " stationary in space". Finding out which body does have more projection in the spatial dimension is the task involved in solving the " earlier twin paradox" which I understood that that body breaks the symmetry. symmetry breakage is the essential tool through which the twin paradox is solved. My question is " can we break the symmetry of motion due to expansion, such that time dilation can be attributed to any of the bodies or to both of the bodies or to none of the bodies".