wipeout said:
And more from the same page, the coloured cards example I mention....
Colored slips of paper, one red and one green, are placed in two opaque envelopes, which are then mailed to scientists in Atlanta and Boston. The scientist who opens the envelope in Atlanta and finds a red slip of paper can immediately infer, given the experimental protocol, the color of the slip of paper contained in the envelope in Boston, whether or not it has already been opened. There is nothing peculiar going on, and in particular there is no mysterious influence of one "measurement" on the other slip of paper. The quantum mechanical situation considered by EPR is more complicated than indicated by this example in that one has the possibility of measuring more than one property of system A and also considering more than one property of system B. However, when one does a proper analysis, the conclusion is just the same as in the "classical" case of the colored slips of paper.
See what I mean? Removing wave function collapse seems to have removed the idea that an entangled particle gains its properties only when it is measured and then instantaneously transmits it to its distant partner.
I've seen some criticism by some people online that Gell-Mann must not actually understand things like the EPR paradox if he is making the claim that it is no different from just ordinary classical experience, but I think it's perhaps almost certain that people are unaware of this important point about the properties being there in advance of measurement and then are wondering what the hell Gell-Mann is on about.
I agree with Soderquist. The problem is your analogy of the colored cards is not representative of the true quantum situation in EPR. A better analogy is 3 or more colored cards, say one green, red and blue.
You open your card and see a green, so you deduce the others - many miles away - are blue and red. OK so far? But then the person on the other end opens the envelope and fines a red and a green! Not what was expected!
The attributes observed do not exist independently of the observation. Counter-intuitive, but that is what the thread is about.
