Hi Joy,
You make several points. I still do not believe you understand my model. Since I propose that the wave function is a circulation in a local field induced by a mass current in accordance with the weak field equations of relativity, I think it's clear that the model *is* a local model. As I note above, the PBR No-Go theorem seems to imply a real physical field as opposed to an 'information-only' wave function, and the latest experimental measurements of the wave function also seem to imply this.
Therefore I don't believe that you can argue, as you appear to, that my model is not local. What you might argue is that I cannot successfully map this model into quantum mechanics. I believe that the fact that the free particle solution in my model is almost identical to the quantum mechanical free particle suggests that I *can* perform this map. On the other hand all real QM representations assume a Schrodinger 'wave packet' and thus a Fourier superposition that ususally entails a Gaussian apodization function and a close analysis of my equation appears to imply a slightly different apodization function, so there still results a 'spread' of momenta in both models that may or may not be equivalent. Since A. Zee remarks that "a significant fraction of papers in theoretical physics consists of performing variations and elaborations of this basic Gaussian integral" I do not believe that there is a 'God-given' apodization function for QM and therefore my apparently equivalent formulation seems acceptable as a wave function.
You ignore the fact that the actual physical mechanism I postulate in my theory *automatically* makes the wave function local, and therefore your insistence that it is not is misplaced. Also you claim that my use of the identity does not reproduce the scala -a.b, but my claim was that my use is identical to the standard QM use, so does, or does not, that produce -a.b?
You say that I am using your framework and claiming to improve on it, therefore you are forced to comment. I have in a number of places acknowledged your right to comment on this, and do so now, although at some point it becomes a waste of time. Those who see an error in your math certainly could not 'wait you out' as you have never accepted even the possibility that you made an error. As I also mentioned, it is early in the game for my model, and while I am willing to face the fact that I may have made an error, I am not ready to concede that it is irrevocable. So no matter how much you protest, I will simply try to understand your point and determine to address it, either now or in the future.
You claim that I do not understand Bell's theorem as well as you do. But if your contention is correct -- that Bell made a fundamental mistake -- it does not really matter whether or not I know exactly where he is wrong (although as I note above, I think I do know.) If he is wrong, then his inequality that is the primary basis for his claim of non-locality is also wrong, and cannot be used to argue for non-locality, as you seem to be doing against my model. I repeat, I think you are confused about my model. It is not surprising, as you have been twisting your own brain around your topological ideas for years now, while I have been doing similar based on my understanding for a while also. Where you have an advantage on me is that you have been defending against challenges much longer than I, and so have worked out, at least to your own satisfaction, what the answers are.
As I mentioned in an earlier comment, I welcome questions that I have not thought of, as I always learn something from answering these question, or at least trying to.
Since my model is, on its physical face, local, then I must try to translate all of your claims that it is non-local into some understanding of what you could mean, and that is made difficult by the fact that you don't even understand that the field is local. This could go on for a while.
Bst Edwin Eugene Klingman