Ed, your responses often represent the exact opposite of my position or statement; some to the point of nonsense. Maybe this reflects your past experience at the hands of Bell's supporters -- but (NB; like you) I too am a local realist.
Now, until now, I've refrained from addressing the issue. But we have here another example: You say: Your 'simplification' is what my model does already.
However, in line with my concern above, the simplification that I proposed (the first of several on offer; see my earlier posts) was specifically this: To solve what I defined as Problem 1 with your model: Alice's calculation, my simplification was to eliminate any hint of, or need for Alice (and, of course, Bob) to do any calculations at all.
An immediate consequence of that simplification was to revert Alice and Bob back to the roles that they have forever occupied in the Bell literature: they would thus be the agents responsible for the settings a and b, respectively; with no other responsibilities, and certainly none to do with calculations!
Your essay has this (p.6): "Alice chooses a as the direction of her Stern-Gerlach magnetic field; she will calculate a scattering angle with a component given by eqn (4). Bob will see initial spin λ' = -λ with angle θ' =(b,λ') and calculate the local deflection predicted for his SG apparatus."
Then there are the complex arrangements that you present so recently at "Klingman replied on Mar. 11, 2015 @ 00:31 GMT", "Bell states that "since the quantum mechanical wave function does not determine the result of an individual measurement, this predetermination [ i.e., a = b => -1 ] implies the possibility of a more complete specification of the state." In my local model that more complete specification is the initial spin, λ, which has dynamical significance. What is in question is the physics of this "hidden" variable which is 'hidden' from quantum mechanics. It may or may not be hidden from Alice and Bob. Whether or not it is measurable is not specified by Bell's theorem. There are several cases possible. If Alice knows the value of λ, she can compute the deflection. If she does not know λ, the deflection will still be determined by the laws of energy exchange physics, and will be the result as I have specified. In that case, in principle, Alice can recover the value of λ (or at least the value of angle (a, λ) that the spin makes with the local field) from the actual deflection, which she measures and sends to the statistical unit. Same for Bob. It is these measured values, determined by the energy exchange physics, that determine the correlation. In addition the theory can be checked by preparing a known λ and presenting it to Alice, and -λ to Bob."
Now you say it's you that wants to talk physics (not maths) but by any standard the job you have Alice and Bob doing is both confusing and unnecessary.
Thus, to be clear: my simplification was intended to eliminate my Problem 1 with your model: Alice's calculation by saying: Alice makes NO calculation! May I proceed on that (hopefully agreed) basis?
PS: To finish on this issue, your state: "In my model they [the numbers] are calculated locally and only the numeric result is sent to the statistical module. To understand this, assume that Alice calculates [according to the energy exchange physics] the number 36. Did this come from 1x36, or 2x18, or 3x12, or 4x9, or 6x6? These are local numbers that no one but Alice knows."
Question: Could you clarify for me please, the range of values that Alice generates via such calculations? An approximate range will do for, to my mind, they will now be the direct outputs of A-module; top figure, p.6. Also, what are these modules physically, please?
For this might make a nice segue to my next problem -- for which I see a similar simplification.
Gordon Watson: a local realist interested in the physics behind the EEK model.