Is the range over which an entanglement experiment of the type of Aspect in the 1980s or Delft in 2015-2016 limited by dp*dq = h? That is, if there is a spread in the momentum of the beam used in the experiment of amount dp, will that limit the range of a successful entanglement experiment to dq = h/dp? I have reason to believe that this may be so.

Consider:-

  • There is nothing non-local about Schrodinger’s Hamiltonian in position representation (dq =0; dp = infinity).
  • In my preliminary calculations which attempt to construct a “representation” based on a phase space divided into rectangles of size dp*dq = h, intermediate between position representation (dp = infinity, dq = 0) and momentum representation (dp = 0, dq = infinity) using Gaussians or square functions times exp(ipq/h), any non-locality seems to remain confined to the rectangles of size h, so there is possibly a sort of “locality” to quantum mechanics after all, at least a limit in scope to the non-locality, and I think it’s controlled by the formula dp*dq = h. What I’m asking is, is there any experimental &/or theoretical confirmation of this?
  • Question submitted by Stuart Boehmer 10.25.2017.

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