ShayanJ
Science Advisor
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Correct me if I'm wrong, but what I understand from this is that when we send two spins to Alice and Bob, Alice is left with a spin in a state described by the density matrix ## \rho_A=\frac{1}{2}(|\downarrow\rangle\langle \downarrow |+|\uparrow\rangle\langle \uparrow |) ## regardless of the fact that Bob has made any measurement or not. When a system is in such a state, we know that there is no axis that when Alice measures her spin along that axis, she gets +1 with certainty. So if we do this experiment over and over again, she'll get 50-50 distribution of ups and downs for any axis she chooses. But if collapse is correct, after Bob has measured his spin, Alice's spin will end up in one of the states ## |\uparrow \rangle ## or ## |\downarrow \rangle ##, which means if we do this experiment over and over again, Alice is able to find an axis that continues to give her the same result +1 every time she measures her spin. This seems to me an experimental way to settle the issue whether collapse is really there or not, or maybe I'm just misunderstanding something!(Or maybe its not that much easy to say whether there exists such an axis as described above or not!)vanhees71 said:This assumption is of course unnecessary, because the outcome of B's measurement is not affected by the collapse. The probabilities for finding a certain polarization state at Bob's place are given as well by the initial entangled state, in which the biphoton has been prepared, including the non-classical correlations violating Bell's inequality. This is the minimal interpretation, and the collapse even unobservable. So why should I assume it to happen?