- #1
RedX
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Liouville's theorem says that the phase space density moves as an incompressible fluid.
In other words, if you follow a point in phase space, the number of points surrounding that point will always be the same.
Does this contradict the concept of chaos, which says that points in phase space spread out with time?
In other words, if you follow a point in phase space, the number of points surrounding that point will always be the same.
Does this contradict the concept of chaos, which says that points in phase space spread out with time?