Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10.1 6/24/83; site decwrl.UUCP Path: utzoo!linus!philabs!cmcl2!seismo!umcp-cs!gymble!lll-crg!dual!decwrl!dec-rhea!dec-kirk!williams From: williams@kirk.DEC (John Williams 223-3402) Newsgroups: net.philosophy Subject: Interest. Message-ID: <2292@decwrl.UUCP> Date: Tue, 21-May-85 17:35:54 EDT Article-I.D.: decwrl.2292 Posted: Tue May 21 17:35:54 1985 Date-Received: Fri, 24-May-85 20:48:32 EDT Sender: daemon@decwrl.UUCP Organization: DEC Engineering Network Lines: 51 An explanation of the possibility of continuous QM What I have been driving towards for quite a while has been the concept that QM and a continuous universe may not be mutually exclusive. Much debate has ensued over " freewill ", and how QM basically would assure a random element to the universe, but, QM may not be as random as we interpret it. The uncertainty principle states that you may know an object's position, or momentum, but not both at the same time. In the previous articles I have tried to explain a mechanism that would manifest itself in reality as an oscillation between matter and energy relative to an inertial frame. This would mean that a particle would go through phases of matter and energy in movement relative to any inertial frame, and that it would for periods appear to stand still, convert to energy, and then reappear as matter at some other displaced location. It was hoped that the reader would interpret all of this as to mean that probability and randomness are the mathematics of perception, and not necessarily that of reality. The important distinction is that we are attempting to describe behavior, and not necessarily to define it. The simplicity of the continuous function is alluring. The possibility that we exist within a continuous function implies several things: 1. That such a function exists. 2. There is one decision mechanism. 3. That reality is probable. 4. That causality and randomness are analytical devices. 5. There is no divine intervention. In short, how *DOES* it feel to live in a continuous function? Our destiny may be set, but it is still unknown. BTW, the only way to analyze segments of a continuous function that has features throughout scale is with probability. John Williams < It's a fair cop, but society is to blame >