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- Path: sparky!uunet!mtnmath!paul
- From: paul@mtnmath.UUCP (Paul Budnik)
- Newsgroups: sci.physics
- Subject: Re: A proof that quantum mechanics is an incomplete theory
- Message-ID: <470@mtnmath.UUCP>
- Date: 6 Jan 93 16:09:29 GMT
- References: <31DEC199211004292@author.gsfc.nasa.gov> <1993Jan5.181411.27622@lmpsbbs.comm.mot.com>
- Organization: Mountain Math Software, P. O. Box 2124, Saratoga. CA 95070
- Lines: 20
-
- In article <1993Jan5.181411.27622@lmpsbbs.comm.mot.com>, bhv@areaplg2.corp.mot.com (Bronis Vidugiris) writes:
- > Using the simple principle that QM generally predicts what classical
- > experiments based on Maxwell's equation would indicate, phrased in terms
- > of particle probabilities rather than radiation intensities, I predict that
- > the time delay between a polarizer changing and the change in proability of
- > detecting the particle will be equal to t = d / c, where d is the distance
- > the light travels from the polarizer to the detector. This assumes the
- > polarizer is very thin. [...]
-
- I do not understand how this argument applys to the case I presented.
- Maxwell's equations are a local theory. You cannot get a violation of
- Bell's inequality using them. If Maxwell's equation's could be used
- to predict a delay it could not be any *shorter* then the time it takes
- for light to travel from either polarizer to the more distant detector
- and this would be in contradiction with quantum mechanics.
- Of course there is nothing like a pair of singlet state photons in Maxwell's
- theory and that theory cannot applied to the problem of testing Bell's
- inequality.
-
- Paul Budnik
-