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by bitdizzy
1900 days ago
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So the thing that paper does is it assumes you can make warp bubbles in any reference frame. The original paper makes one warp bubble and this doesn't lead to anything paradoxical. But if I can make two warp bubbles in two different frames, I can make a round trip that arrives before it starts. So you need to violate special relativity in a global way to avoid these issues. You have to have a spacetime where only certain warp geometries are possible. I apologize for being a bit impatient before, these issues are subtle. The only real way to get it is to bear with the math onesself. |
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No worries, and thanks again :)
> But if I can make two warp bubbles in two different frames, I can make a round trip that arrives before it starts.
Even for the metric as Alcubierre describes? Or for one that's modified per Everett? Now that I'm rereading the Everett paper, I'm not really sure where he's getting his "Lorentz boost"; if there's technically no actual "motion" (because everything's locally at rest and the warp bubble is outright expanding/contracting space around it), then I'm having a hard time figuring out what there would be to "boost", since the relevant Lorentz transformations should be no-ops if everything's locally at rest. Is Everett moving the ship itself at relativistic speeds within the bubble? Is an observer moving at relativistic speeds outside the bubble?
> So you need to violate special relativity in a global way to avoid these issues.
Which the universe kinda already does, no? The mechanism here (from what I understand) is the same as the one driving universal expansion (the difference being that there's no corresponding contraction in the universal case - right?). If that expansion were to be reversed somehow, would that, too, result in causality violations?
And further, doesn't special relativity already only hold in cases with low gravitational potential - so i.e. not in a gravitational field?
Sorry if these are kinda dumb questions.