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moving finger
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Time travel can occur in general relativistic models in which one has closed time-like curves (CTC's). A time like curve is simply a space-time trajectory such that the speed of light is never equalled or exceeded along this trajectory. Time-like curves thus represent the possible trajectories of ordinary objects. If there were time-like curves which were closed (formed a loop), then traveling along such a curve one would never exceed the speed of light, and yet after a certain amount of (proper) time one would return to a point in space-time that one previously visited.
There are a number of solutions to Einstein's field equations which permit the theoretical existence of such CTC's (eg Goedel's rotating universe).
Does this mean that time travel is at least a theoretical possibility?
If yes, how do we address the infamous paradoxes that arise (eg I could go back in time and, God forbid, kill my own mother before I was born)?
Or does the emergence of CTC solutions within GR point to some basic problem with the internal consistency of GR that has remained hidden until now?
see http://arxiv.org/PS_cache/gr-qc/pdf/0211/0211051.pdf
Interested to hear your thoughts!
MF
There are a number of solutions to Einstein's field equations which permit the theoretical existence of such CTC's (eg Goedel's rotating universe).
Does this mean that time travel is at least a theoretical possibility?
If yes, how do we address the infamous paradoxes that arise (eg I could go back in time and, God forbid, kill my own mother before I was born)?
Or does the emergence of CTC solutions within GR point to some basic problem with the internal consistency of GR that has remained hidden until now?
see http://arxiv.org/PS_cache/gr-qc/pdf/0211/0211051.pdf
Interested to hear your thoughts!
MF
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