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The only failure I had was rotational invariance in the underlying mechanism, which did not destroy rotational invariance in the sense that it made no difference how the coordinate system was rotated. Thus in spite of lacking rotational invariance, like ALL classical mechanisms, it was in fact coordinate independent. This is nothing new in the literature. Consider:DrChinese said:I have repeated indicated that it is not possible to come up with a local realistic dataset. That is all it takes to refute Bell. You tried and failed, as have others - including myself! Yes, I have tried to break Bell many times and this has taught me where its strengths are.
http://arxiv.org/abs/quant-ph/0407232"
Phys. Rev. Lett. 93, 230403 (2004)
Abstract - [PLAIN said:http://arxiv.org/abs/quant-ph/0407232]Rotational[/PLAIN] invariance of physical laws is a generally accepted principle. We show that it leads to an additional external constraint on local realistic models of physical phenomena involving measurements of multiparticle spin 1/2 correlations. This new constraint rules out such models even in some situations in which standard Bell inequalities allow for explicit construction of such models. The whole analysis is performed without any additional assumptions on the form of local realistic models.
Are you denying that such models exist? You have pointed out that Mermin showed rotational invariance cannot be mimicked by any realistic mechanism. I showed why not even the vectorial product of a pool ball collision is rotational invariant, though you deemed it incomprehensible. So any such underlying realistic mechanism can't be rotational invariant.
Yet it's trivial to show that any probability function written for a randomized rotation of a mechanism lacking rotational invariance will itself be rotational invariant. Do you deny this?
If you cannot deny both of the red questions, then the only way to deny the possibility of realistic models is to invoke rotational invariance is to invoke it as -fundamental-, rather than a probabilistic result of a mechanism lacking rotational invariance. But that only invokes the completeness claim of QM that Einstein denied, in order to deny the incompleteness LHV's depend on to attempt such models to begin with! It's having your cake and eating it to.
Yes, I want a very specific answer to BOTH of those questions. What opinion you indicate based on authority means nothing.
Here are the questions again for which even a yes/no answer would be a breakthrough:
1) Do coordinate independent LHV models of BI violations exist that lack rotational invariance?
2) Does a rotational invariant probability function exist for any mechanism with a randomized rotation?
Answers are non-negotiable.
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