Justo wrote:Esail wrote:Justo wrote:Thanks to your response to my comment, I finally uderstood why you say your model is local.
You chose different particles according to what setting is chosen. That is not "contextuality" and is not how you test locality
In an entangled particle system, there are no discrete particles with a defined polarization. Otherwise the system would be separable, which it is not. Through a selection, however, a particle flow with identical polarization is selected. This is due to the indistinguishability of entangled photons, which also cannot be distinguished by their polarization. Selection alpha means selecting all photons which would pass a polarizer set to alpha. Selecting from the initial context comprises all generated photons with polarization 0° in the range 0<lambda<cos**2(alpha) and photons with polarization 90° in the range cos**2(alpha) <lambda<1.
In QM terms a selection by a polarizer is equivalent to a projection onto the polarizer direction. It is well known that a projection from a singlet state onto a polarizer direction alpha at one side leaves the system on the other side in a state with polarization alpha+pi/2. The question was for a long time if this is due to instantaneous interaction or to hidden variables. After my model there is strong evidence the latter is the case.
The problem then seems to be your concept of "locality". Locality means: what an experimenter decides to do in a far away laboratory cannot change the result of what I decide to measure here when the measuring events are spacelike separated. That is the simple and clear meaning of locality and is what your model clearly violates as I showed in my comment and everyone has tried to explain to you.
I does not matter how you try to explain that; it is a nonlocal effect and will continue to be a nonlocal effect unless your change the concept of locality.
Justo: Every single argument of your Comment has been rebutted in my Reply.
No one who has participated in the discussion so far has been able to provide evidence that any sentence in my paper is wrong.
Here I repeat what I wrote in my reply and then I end my participation in this discussion. Thank you all for your contributions.
In short we repeat the proof here partially. Referring to the initial state we chose the set up PA,PB = alpha, pi/2 with an initial photon polarization phi1, phi2 = 0, pi/2. On side A we have delta1 = alpha-0° =alpha and for this A(alpha,lambda) = 1 for 0 < lambda < cos**2(alpha). Assuming a polarizer setting PB of alpha+pi/2 we would get delta2 = alpha+ pi/2 - pi2 = alpha and B(alpha,lambda) = 1 as well for 0 < lambda < cos**2(alpha). This is local as we get the same values for A and B just because of the same arguments and not because of communication between them. So I do not have to change my concept of locality. It is strictly in accordance with Einstein's. Note that orthogonal polarizer setting is a condition for the certainty of matching events and not stipulating the experimenter. Due to MA3 the polarization of the thus selected photon 1 and photon 2 are alpha and alpha+pi/2 respectively.