Time Travel - Between two Kerr metric black holes w/detached event horizons

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SUMMARY

This discussion centers on the theoretical implications of time travel between two rotating Kerr metric black holes with detached event horizons. The rotational direction of the black holes influences the momentum of an object situated between them, while the Earth's rotation plays a significant role in determining the exerted rotational force. It is established that the gravitational effects of the black holes do not impact an object positioned far enough away, but proximity alters the dynamics significantly. The conversation dismisses concerns about spaghettification or annihilation, focusing instead on the mechanics of time travel based on rotational dynamics.

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  • Understanding of Kerr metric black holes
  • Familiarity with general relativity concepts
  • Knowledge of rotational dynamics in physics
  • Basic principles of time travel theories
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This discussion is beneficial for theoretical physicists, astrophysicists, and anyone interested in the mechanics of time travel and black hole physics.

Dan81
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So imagine your on Earth at a latitude of 30 to 45° N, between two rotating Kerr Metric Blackholes with detached event horizons (dual singularities) allowing you to be shielded from the crushing force of the black holes. Which way do the rotating black holes need to rotate for the past and which way do they need to rotate for the future? Does the Earth's rotation even matter? I don't care about the nay saying that I would be crushed and it wouldn't matter or spaghettified. Which rotational direction would they need to rotate for my mass (spaghettified, intact, or annihilated) to go in the future or past and is momentum required or can you be stationary?
 
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The rotational direction of the black holes would not have any effect on your mass, since you would be too far away from them to be affected by their gravity. However, if you were close enough to the black holes, then the rotational direction of the black holes could affect your momentum, as any rotational force/acceleration would be exerted on you. In this case, the direction of the Earth's rotation would matter, as it would determine which way the rotational force/acceleration was exerted on your mass.
 

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