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I Fundamental laws time reversal

  1. Jun 20, 2017 #1
    It is often told that fundamental laws are insensitive to +t/-t change. Let's try this one: a little mass m1 object is accelerating towards a big object M2, in -x direction in space and +t in time, due to gravity or following space-time free fall line (along a geodetic). Now, revert the video and look at the -t history. What happens is absolutely innatural. Am I not speaking of some fundamental law?
     
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  3. Jun 20, 2017 #2

    jbriggs444

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    Science Advisor

    A small object flying away from a big object and decelerating as it goes is natural and in complete accordance with the laws of classical mechanics. Any object launched with a velocity greater than or equal to escape velocity will follow such a free-fall geodesic trajectory. [If the incoming object fails to intersect with the surface of the big object, it will continue on just such an outbound path]

    Edit: trajectories with less than escape velocity are reversible as well.
     
  4. Jun 20, 2017 #3

    Dale

    Staff: Mentor

    Why do you say it is unnatural?

    In the simplest case we have ##x(t)=0.5 g t^2+v_0 t+ x_0##. What do you get when you make the transformation ##t \rightarrow -T##
     
    Last edited: Jun 20, 2017
  5. Jun 20, 2017 #4
    Thank you Jbriggs to help me recognizing a misconcept of mine :-)
     
  6. Jun 20, 2017 #5
    Sorry Dale. I just mistaken a spatial mirrored motion for a time inversion (repulsion instead of attraction).
     
  7. Jun 20, 2017 #6

    Dale

    Staff: Mentor

    No problem, I am glad we could help!
     
  8. Jun 20, 2017 #7
    To see the effects of time reversal in classical mechanics you just have to change the sign of all velocities -- that is, reverse their direction. In a gravity field the original, un-reversed falling object would be speeding up, falling faster and faster. Imagine you reverse the velocity. Now the object is moving upward, presumably because someone on the ground threw it up into the air. The object retraces its path, but this time its speed will be decreasing as gravity gradually slows it down. Then the graph of height versus time will be exactly the same.
     
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