On the continuum origin of Heisenberg's indeterminacy relations

Details On the continuum origin of Heisenberg's indeterminacy relations On the continuum origin of Heisenberg's indeterminacy relations

2004-04-14

arxiv.org/abs/physics/0404066v1

Physics

General Physics

5 pages, double spaced. to be submitted to General Relativity & Gravitation, Comments and Criticisms would be most welcome

Scientific paper

If space is indistinguishable from the extension of a physical body, as is Descartes's conception, then transformations of space become transformations of physical bodies. Every point of space then has properties of physical bodies in some suitable non-singular sense of average over the space. Every point of space is then thinkable as a non-singular point particle possessing such (averaged) physical properties. Then, the location of such a point particle is, relative to another (similar) point particle, {\em indeterminate} over the extension of the physical body. Further, transformations of the space may ``move'' such a point particle in relation to another such point particle. These notions then provide a non-probabilistic explanation of Heisenberg's indeterminacy relations.

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