Demystifier said:
1.
@DrChinese here is one quote for you by Goldstein et al in
https://arxiv.org/abs/quant-ph/0308039 (page 18):
"In order to avoid inconsistency we must regard Bohmian mechanics as describing the entire universe, i.e., our system should consist of all particles in the universe: The behavior of parts of the universe, of subsystems of interest, must arise from the behavior of the whole, evolving according to Bohmian mechanics."
2. From this quote it may still not be obvious to you that it is related to entanglement, but Norsen is even more explicit in his book (T. Norsen, Foundations of Quantum Mechanics, page 200):
"The pilot-wave theory is manifestly non-local in the following sense: the velocity of each particle, at a given instant, depends on the instantaneous positions of all other
particles (at least when there is entanglement)."
1. Yes, I said I accepted that as being an essential premise of BM. And I highlighted that actually by quote, it's the same essential point of his (2) in Norsen's first paragraph of his
2013 paper.
2. Yes, the pilot wave is said to be a function of all the particles in the universe as a whole. But your quote from him says absolutely nothing about bits in a computer somewhere being entangled with anything. No particular effect to that guiding equation velocity attached to bits anywhere. In fact, I could print the result on a piece of paper and look at it while Photon B (traveling at a constant c) travels to its final detector. I really don't think that piece of paper is going to change, and neither do you. So claiming there is "entanglement" there is meaningless. Those bits play no
relevant part in the spin of a distant particle, even if they are members of the "entire universe".
And what role does the "entire universe" play in our entangled example anyway? Let's look again at that quote you provided. I'm not sure he intended it to supercede his more detail explanation which I previously quoted. But the book
is more recent, so what does he mean?
In the
same paragraph as your partial quote, Norsen says it is
one particle that affects the
other in an entangled situation. No mention of any other particles (or the rest of the universe) anywhere else, see his (7.54). And... no mention of computer bits. Did I express Norsen's words fairly just now?
The end of the same paragraph, from his book: "
The point is that the right hand side depends on X1(t), the position of the other particle – even though this could be a million miles away. How particle 1 moves will depend, according to the theory, on what’s happening with particle 2, and the dependence is immediate (with nothing like a speed-of-light time delay) and independent of the distance between the particles." The following paragraphs are much the same as his explanation I have previously quoted from his paper. So I don't think his views have changed.
So basically: I continue to stand by what I've said. (That shouldn't be a shock

)
And what is my point anyway, why do I even care? I want to understand if the particle midflight in our example (recall it's photon B, after photon A was measured on the +/- basis) stays in the same
definite spin state all the way through it's ultimate final measurement. That could be a measurement on the +/- basis, in which case the outcome is predictable and certain. Or, it could be a participant in a Bell State measurement with photon C, if B & C are made to overlap physically.
As best I can discover, from quotes I provided by Goldstein, Norsen, Oriols et al, the answer is:
Yes, a polarization entangled "Bohmian" photon B will remain in a fixed definite polarization state up to and including its later measurement on the same basis (after a previous measurement on its partner photon A). Certainly, there is no influence from the future measurement apparatus itself (other than its orientation at detection), which is never even mentioned in any of the referenced discussions.
If that conclusion is unacceptable to anyone, please chime in with your alternative ideas.