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From: Osher Doctorow on 14 May 2010 16:18
From Osher Doctorow

A. Kryukov of U. Wisconsin Colleges, Wisconsin USA, in "A possible
mathematics for the unification of quantum mechanics and general
relativity," arXiv: 1005.2361 v1 [math-ph] 10 May 2010, 12 pages,
contributes to the Unification of Fundamental Interactions by
identifying points in R^3 with states of particles found at the
point(s) represented by delta functions, a generalization/modification
of the "celebrated" Gel'fand-Kolmogorov theorem.

Delta Functions are closely related to Probable Causation/Influence
(PI) as discussed recently in greater detail in this thread.

The Gel'fand-Kolmogorov Theorem says that an arbitrary compact
Hausdorff space X can be identified with the set all all delta
functions in the space dual to C(X) (continuous functions on X).

The 3-dimensional delta-function delta_a^3(x) or delta(3, a)(x) (3
superscript, a subscript) with a being a vector (point) in R^3, is
defined by:

1) delta(3, a)(x) = delta^3(x - a), x being an arbitrary vector
(point), "a" fixed (particular) point.

Osher Doctorow
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