akhmeteli
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Your question seems to suggest that my phrases you quote contradict something else I wrote. What is this “something else” exactly? If it is my words that “I am not sure I have problems with the Bell theorem” (I said it long ago), then I explained that I don’t see any holes in the proof, but I believe its assumptions are mutually contradictory. The theorem is just a ”messenger” of standard quantum theory (and we should not kill a messenger:-) ), it does us a great service by pushing the assumptions of SQM to the extreme and thus baring its problems. I emphasize that I fully accept unitary evolution of quantum mechanics, the only thing I have problems with is the projection postulate, which, on the one hand, has limited experimental basis (M. Schlosshauer, Annals of Physics, 321 (2006) 112-149), on the other hand, it explicitly introduces nonlocality, and last, but not least, contradicts UE.ZapperZ said:This only adds to the confusion. By saying " ... 1) BT proof requires using mutually contradictory assumptions, and 2) standard QT includes mutually contradictory assumptions (in both cases the contradictory assumptions are UE and PP)... , you are explicitly stating that there's a logical inconsistency with both theories! Isn't that what I've been saying all along of YOUR position? What am I missing here?
I don’t have a reference “where the same argument has been made with regards to BOTH Bell theorem and QM”, though I cannot be sure it does not exist. The contradiction between UE and PP is well-known though. See e.g. http://plato.stanford.edu/entries/qt-measurement/ and references there. For example, the quote from Albert’s book there: “The dynamics and the postulate of collapse are flatly in contradiction with one another ... the postulate of collapse seems to be right about what happens when we make measurements, and the dynamics seems to be bizarrely wrong about what happens when we make measurements, and yet the dynamics seems to be right about what happens whenever we aren't making measurements. (Albert 1992, 79)”. The postulate of collapse, I believe, is pretty much the same as PP. Or, if you prefer a journal reference, see the following reference there: Bassi, A., Ghirardi, G.C., 2000, Physics Letters A, 275: 373-381 (and references there). (By the way, note that standard QT has lived happily with this contradiction for decades, and has the nerve to say that LR is untenable:-) ) So this issue "was not missed by intelligent people". The problem is, while this issue is recognized as such, people, all of a sudden, demand that LR theories faithfully reproduce this issue. This is rich!ZapperZ said:Secondly, can you cite explicit references where the same argument has been made with regards to both Bell theorem and QM. I mean, of all the intelligent people (some of which, you cited) who are looking into this, I can't believe that this issue has been missed by them. If they did, then this would be MY argument on why you are doing this here and not pointing this "important" aspect of both theories in a journal.
As for what I am saying about the Bell theorem, I follow nightlight’s posts. Of course, they are no journal reference, but they were extremely useful for me, so I hope my posts can be useful for somebody else, as nightlight does not post here anymore. As for publishing, you see that I offered little if any original thinking.
Let me also quote the following work here: http://arxiv.org/PS_cache/quant-ph/pdf/0702/0702135v2.pdf (see references to their journal articles there): “The solution of our model shows that the so-called “measurement problem”, to wit, the fact that the final state … does not seem to be related unitarily to the initial state, has the same nature as the celebrated “paradox of irreversibility”, with additional quantum features. Here too, it is the large size of the apparatus which produces destructive interferences, thus generating inaccessible recurrence times; such times behave as exponentials of the level density, which itself is an exponential of the number of degrees of freedom.” This may explain how standard quantum mechanics can live with such contradiction and why PP is only an approximation. This may also explain that measurement process is relatively slow, as it requires a macroscopic system, so this may be a reason why it is both so difficult and so crucial to close all loopholes simultaneously in experiments.