Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Path: utzoo!watmath!clyde!cbosgd!gatech!seismo!brl-smoke!gwyn From: gwyn@brl-smoke.ARPA (Doug Gwyn ) Newsgroups: net.physics Subject: Re: quantum mechanics and all that Message-ID: <687@brl-smoke.ARPA> Date: Wed, 5-Feb-86 19:19:03 EST Article-I.D.: brl-smok.687 Posted: Wed Feb 5 19:19:03 1986 Date-Received: Sun, 9-Feb-86 04:50:20 EST References: <10137@tardis.UUCP> <6746@boring.UUCP> <11661@ucbvax.BERKELEY.EDU> Reply-To: gwyn@brl.ARPA Distribution: net Organization: Ballistic Research Lab Lines: 24 >>> Assume I put a cat into a box, ... ... >If there are two paths to exactly the same final state, you add their >complex amplitudes (interference). But if these paths really lead to >two different final states, the probability of getting to either is >the sum of the probabilities of each (no interference). My opinion is that the one real mystery (non-intuitive fact) of quantum theory is how the "probability amplitude" business can be understood. If one can really comprehend how the "two-slit experiment" works on an internalized intuitive basis, then Schr"odinger's cat and the other usual paradoxes would be straightforward extensions of the same idea. (EPR seems to raise a different issue.) I have never found a good explanation (as opposed to description) of how the superposition of probability amplitudes work. The best arguments that I have heard amount to "it's self-consistent, and it works", which I might agree with and still not think I understand what's going on. I will say that most people giving such arguments have not shown that they understand probability theory very well, so one wonders whether a satisfying explanation might not be possible after all. This issue is at the top of my list of spare-time (ha!) projects.