Joy Christian wrote:
It is not my obligation to show you where your model is nonlocal in Bell's sense. It is your obligation to write down the functions A(a, h) and B(b, h) as defined by Bell, in the universally accepted notation.
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Bell's locality condition that functions A(a, h) and B(b, h) have to exist is not necessary for locality. This not to see is Bell's mistake.
My model with A(delta, h) and B(delta, h) meets Einstein's locality condition as shown above and repeated below. As we are talking about physics and not about mathematics anybody who claims to disprove my model has to prove that it does not meet Einsteins locality condition.
Esail wrote:Local means that the measurement results do not depend on superluminal communication between the two sides. (Einstein locality condition)
So imagine Bob with his polarizer PB is on the earth and Alice with her polarizer PA is on the moon, 1 light second apart from the earth. Bob measures a photon 2 having the parameter lambda0. He then calculates a list of possible outcomes at A for any possible setting angle α of Alice’s polarizer. He then stores this list in a safe 0.1 second after he obtained the result. 0.5 seconds after the peer photon 1 has left the earth Alice sets her polarizer to α0 and sends this information to Bob via a classical channel.
After Bob gets this information he opens the safe and picks the outcome from the list for the submitted value of α0. A match occurs if this outcome is +1.
So the outcome for A is determined (at the time of storing the list in Bob’s safe) even before Alice has obtained her measurement results. And the outcome for B is defined before Alice has set her polarizer.
This is clearly local as the measurement results do not depend on superluminal communication between the two sides!