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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: <474@mtnmath.UUCP>
- Date: 8 Jan 93 17:40:28 GMT
- References: <31DEC199211004292@author.gsfc.nasa.gov> <1iib1bINNm5c@chnews.intel.com>
- Organization: Mountain Math Software, P. O. Box 2124, Saratoga. CA 95070
- Lines: 81
-
- In article <1iib1bINNm5c@chnews.intel.com>, bhoughto@sedona.intel.com (Blair P. Houghton) writes:
- > In article <472@mtnmath.UUCP> paul@mtnmath.UUCP (Paul Budnik) writes:
- > [...]
- > >My result
- > >makes it clear that quantum mechanics does not fully describe the
- > >experimental results that fit in that range.
- >
- > If it had, 60 years ago, we'd have been wasting 60 years
- > making improvements to it.
-
- The `range' I am referring to is the structure and evolution of the wave
- function. We have not been spending 60 years figuring that out although
- there has been much effort devoted to figuring out to solve the
- differential equations in practical situations. Quantum mechanics
- tells us nothing about the initial conditions, properties of
- particles etc. All this has been and continues to be a major
- preoccupation of physicists. There are also issues of unifying general
- relativity and quantum mechanics that might, but do not necessarily,
- involve extensions or modification to the theory of how the wave function
- evolves.
-
- >
- > >There are time delays related to the structure of the wave
- > >function itself that quantum mechanics does not predict.
- >
- > >The ultimate significance lies in the powerful argument it provides against
- > >the assumption that the wave function changes instantaneously when an
- > >observation is made.
- >
- > It's not an assumption. It's a feature.
- >
- > It reacts to the observation. Is this not to be expected?
-
- It is not a surprise that wave function changes as a result of an observation.
- I think it was a big mistake to assume that it changes *instantaneously* as
- Bohr did. There is no other known physical effect that happens instantaneously.
- I doubt that Bohr would have made the assumption had Bell's result
- been known at the time. Bell's result makes it clear that the assumption
- that wave function changes instantaneously has an observable physical
- effect.
-
- > >This assumption is too vague to predict some results
- > >that can be measured experimentally and thus is probably not simply
- > >vague but absolutely false. If this is the case then there is an entirely
- > >new class of experimental phenomena that is accessible through tests
- > >of Bell's inequality.
- >
- > Then tests of Bell's inequlity should be conducted to determine
- > whether these experimental phenomena are accessible, thus proving
- > whether this assumption is false.
-
- There is no question that the phenomena are experimentally accessible
- although the experiments may be technically difficult. I think there is
- something close to unanimous agreement that these experiments should be
- done but there is a big difference in the priority that is assigned to
- them. I think these experiments will be far more significant in both
- their theoretical and practical implications than anything that is likely
- to come out of the SSC and I think they can be done for a pittance in
- comparison to cost of that project.
- >
- > >There is a space-time structure to the nonlinear
- > >changes in the wave function that occur when an observation is made.
- > >Understanding this structure could ultimately be as important as
- > >quantum mechanics itself.
- >
- > What do you suppose is the form of this structure?
-
- I suspect that space and time are fundamentally discrete. I think there
- is a simple rule, in effect a finite difference equation that approximates
- the wave equation, that describes how this discrete universe evolves.
- When one fully discretizes a difference equation like the wave equation
- one introduces nonlinearities. I think this discretized wave equation
- approximates the wave equation in some conditions. I think it also undergoes
- nonlinear chaotic like changes that come from the nonlinearities introduced
- by discretization. I think these nonlinear changes are reversible and happen
- continuously. They are in some sense a physical realization of the Feynman
- diagrams. I think we only know of these nonlinear changes when they
- result in a macroscopic statistically irreversible state. That is the
- why they were originally associated with a human observation.
-
- Paul Budnik
-