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The interesting part about Maudlin’s paper is you don’t even need to believe in quantum theory.WernerQH said:Locality, causality, and determinism are firmly rooted in the classical (macroscopic) world picture. There is no reason to believe that these concepts must necessarily carry over to quantum theory. I quite like Maudlin's discussion of non-locality, but I strongly disagree with his take on relativity and determinism. Others have already mentioned QFT as a union of sorts of quantum theory with relativity. It strikes me as absurd to portray quantum theory as deterministic. We never predict the specific responses of particular detectors. What's possible in the real world are just statements after the fact about correlations between the responses of different detectors.
It is quite misleading to say that a detector oriented at, say, 90 degrees "measures" the polarisation of a photon. Just as well it might have been 30 degrees (with 25% probability) or circular polarization (with 50% probability). Polarization can be viewed as a property of the detector as much as that of a photon. It is usually inferred, attributed to a photon with hindsight, knowing the experimental setup (the "beam preparation"). What Bell's theorem shows is the impossibility of ascribing definite polarizations to photons in general.
My conclusion is that photons do not exist, at least not in the usual sense of quantum "objects" moving through space. In the Aspect et al. experiments excited calcium atoms lose a certain amount of energy, and a few nanoseconds later that energy is absorbed by atoms in the detectors. Quantum electrodynamics is silent about the whereabouts of that energy, other than that it is somewhere "in the field".
But wait, isn't it obvious that photons must exist? How else can we explain the correlations? Owing to our classical mindset (giving so much weight to causality), there is an extremely strong urge to explain correlations, rather than just describe them and accept them as a fact of Nature. Is quantum electrodynamics at all conceivable without photons? There is a historical precedent: for Maxwell electromagnetic waves were inconceivable without a medium carrying them (the ether). The existence of the ether was so obvious to him that he enquired about the possibility of determining the "motion of the solar system through the luminiferous ether" through accurate measurements of the eclipses of the Jovian satellites. Nowadays we know that Maxwell's equations make perfect sense without an ether, and we see the Michelson-Morley experiments as evidence against the ether. Perhaps future physicists will interpret the Bell-type experiments as evidence against the existence of photons. Not only quantum theory, but also experiments require an interpretation (which might be subject to change)!
To be clear, I do think that we can talk about photons in a meaningful way, but we have to be careful about the possible metaphysical connotations. One could say that the ether was not abolished, but replaced by something with higher symmetry that we now call vacuum. For me, the photon "propagator" merely expresses the non-local correlations between current fluctuations in what we perceive as "emission" and "absorption" events in the "source" and "detectors".
Even if you had no idea what quantum theory is, whether photons exist or not exist, the fact of the matter is that there are correlations occurring that CANNOT be explained by local influences. And those observations occur in labs in the macro scale that none of us can deny. That’s the beauty of the experiment. So trying to escape this conclusion by resorting to “how the quantum world is different” just simply doesn’t work.
Read above. This notion that you can escape the conclusion by talking about how the conclusions don’t apply to a “quantum world” simply doesn’t workA. Neumaier said:They must only be classically nonlocal. Note that Bell's theorem is not a theorem about quantum mechanics, but about classical local hidden variable theories. Thus the viaolation of the Bell inequalities only demonstrates that quantum mechanics is not a classical local hidden variable theory.
It does not demonstrate the incompatibility of special relativity and quantum mechanics. On the contrary, we know that special relativity and quantum mechanics are compatible since the local quantum field theory called QED is fully relativistic and fully consistent with the violation of Bell inequalities. After all, the relevant experiments were made with photons satisfying QED.
Thus classical Bell-locality and quantum relativistic locality are two compatible concepts.