Monday, August 11, 2014

Sphere packing with three sizes, more thinking

The universe want to make the perfect sphere and has only three vacuum bubble sizes. We know we will be quantized. We know the ratio of large to small sphere is even around the radial line. We assume Efimov like exchanges, the large and small exchanging with the middle only. Exchanges are local to a third degree. Three sphere everywhere, small, medium and inert, and large.

Spheres are quantized in groups of similar size, and that seems to be an units with exponent of 17 for the proton. The total sphere has kinetic energy characterize by the frequency with which a unit sphere of Nulls can be counted. Counted means appearing at some location where a deficit of small or large appear. So the unit motion is kinetic energy and is a frequency variable over the degrees of freedom. Degrees of freedom come from the polynomial root. In the center we expect one dominate size, large or small dependent on the vacuum curvature. Null quants have the higher exponent, relative to small/large, in the center. There is a third degree shift in the recursive wave quantization sums. Why 17? Minimum transaction counting, optimum distribution of degrees of freedom.  The compact center, high frequency, narrow spectrum, high mass.  Toward the exterior, quants have lower mass and low frequency spectrum.

Compton match occurs when the Null quant and Wave quants are more equivalent, more often the available exchanges of the wave is less than the null spectrum of the unit sphere, so the sphere holds position. At that point there is a Lagrange limit. There is no better match better than P/Q, being the ratio on Null and Wave spectrum. The P/Q ratio changes when the next degrees of freedom are optimal, going from exterior to interior.

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