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| Professor Raymond Brummelhuis |
| Professor Basil Hiley |
| Dr. Keith Bowden |
| Dr. Melvin Brown |
| Dr. Owen Maroney |
| Dr. David Robson |
| Dr. Stephen Wood |
| Robert Callaghan |
| Milan Glendza |
| Arleta Griffor |
| Ryo Morikawa |
| Lindon Neil |
| Graham Yendall |
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Our group is continuing to explore the fundamental ideas introduced by the late Professor Bohm and is engaged on an extensive research programme covering a wide range of fundamental issues arising from an examination of the foundations of quantum mechanics and general relativity.
The central new notion introduced by quantum mechanics is not indeterminism, nor uncertainty, but wholeness. This new feature has been described by phrases such as "the non-separability of spatially separated systems", or more briefly as "quantum non-locality". These terms are actually inadequate expressions of the radical implications of the notion of wholeness and reflect a strong desire to cling to a reductionist philosophy. A radically new approach is needed, an approach that does not depend upon the Cartesian Order, but requires the introduction of new orders such as the implicate order and the generative order. Mathematical descriptions of these new orders are under active development at present.
It is now quite clear that if gravity is to be quantised successfully, a radical change in our understanding of spacetime will be needed. We begin from a more fundamental level by taking the notion of process as our starting point. Rather than beginning with a spacetime continuum, we introduce a structure process which, in some suitable limit, approximates to the continuum. We are exploring the possibility of describing this process by some form of non-commutative algebra, an idea that fits into the general ideas of the implicate order. In such a structure, the non-locality of quantum theory can be understood as a specific feature of this more general a-local background and that locality, and indeed time, will emerge as a special feature of this deeper a-local structure.
[To contribute to this page, contact Robert Callaghan on
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