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- Path: sparky!uunet!sun-barr!cs.utexas.edu!ut-emx!johncobb
- From: johncobb@ut-emx.cc.utexas.edu (John W. Cobb)
- Newsgroups: sci.physics
- Subject: Re: Aristotle and the Modern Physicist
- Message-ID: <76897@ut-emx.uucp>
- Date: 31 Jul 92 16:54:34 GMT
- References: <24JUL199220140602@zeus.tamu.edu> <151aebINNkmb@agate.berkeley.edu> <mcirvin.712271293@husc8> <152ghlINNs9d@agate.berkeley.edu> <28JUL199201524569@zeus.tamu.edu>
- Sender: news@ut-emx.uucp
- Reply-To: johncobb@ut-emx.cc.utexas.edu (John W. Cobb)
- Organization: The University of Texas at Austin
- Lines: 61
-
- In article <28JUL199201524569@zeus.tamu.edu>, dwr2560@zeus.tamu.edu
- (RING, DAVID WAYNE) writes:
- |>aephraim@physics.Berkeley.EDU (Aephraim M. Steinberg) writes...
- |>> Certainly, the cat alone is
- |>>not in a coherent superposition, nor is the radioactive nucleus, taken
- |>>alone, but together, they are. (Assuming they have not yet interacted
- |>>with anything else.)
- |>
- |>Well, getting a cat into a pure state is quite an achievement! ;-)
- |>
- I always thought that was the precise reason for Schrodinger constructing
- the Cat paradox. He showed that the usual notions about quantum measurement
- implied that is a bit absurd to talk about preparing something as macroscopic
- as a cat into a specific quanutm state, i.e. an eigenvalue of the live/dead
- measurment. (Is there an annihilation operator for this? :} )
-
- If you accept the definition that measurement occurs when the "irreversible
- act of amplification" (Is this a Bohr quote?) occurs then I would say that
- the wavefunction collapsed when the silicon detector INSIDE the box fired
- amplifying the decay event from a single particle to a stream of millions
- or billions of electrons cascading across the potential.
-
- I developed an intuition to explain this "curious world". The detector
- amplifies small events to create vastly different time asymptotic states
- (no current flow/current flow). So the detector is unstable and right at
- a bifurcation point. Thus its global behavior is determined by small
- perturbations. So very small perturbations can be measured by the
- effect they have on the measuring apparatus. This is "the irreversible
- act of amplification". It makes great sense when I 'fess up to my
- prejudice towards nonlinear dynamical systems. Nonlinear systems can
- exhibit both perturbation amplification and time reversal asymmetry.
- Moreover, when I look at most quantum measuring devices I see nonlinear
- behavior. The Silicon barrier Diode is unstable and electrons undergo
- multiplication (read non-linear). Bubble chambers when they are measuring
- are out of thermal equilibrium and the energy of the particle is used as
- a nucleation point for nonlinear bubble evolution.
-
-
- So my prejudice says the cat dies when the electrons start the cascade.
- It is at that point that the wavefunction collapses. The cat is alive
- or dead before we open the box since the measurment as interpreted as the
- act of irreversible amplification has aready occurred. The only thing that
- happens when we open the box is we learn what has already happened. This
- rids us of the troublesome notion that consciousness is important. Here
- measurement can occur without any conscious observor.
-
-
- This all has great intuitive appeal to me. But so what? Is there any
- science here? Well I need to make a prediction that differs from current
- orthodoxy (otherwise I am only introducing another "interpreation" of
- how events occur). Now how does one form this viewpoint into a testable
- prediction? I am presently unable to think of an experiment whose outcome
- depends on the state of the cat after the (possible) detector firing but
- before the lid is open. In fact such an experiment may be impossible, even
- in principle because it would then be considered a de facto opening of the
- lid. Well I'm a little stumped here. I think that if I knew how to
- quantize non-integrable systems that I might be able to answer how this
- notion my predict anything new.
-
- john w .cobb
- jwc@fusion.ph.utexas.edu
-