Wednesday, March 19, 2014

The thing I mix up in phase theory

Quantization levels decrease from low order (heavy) to high order (light). Nyquist has the smallest quant level, always, and smoothest gradient.  In compact systems, standing waves result, but they are contained. That is why they stand. its the 'well' effect, as seen in atoms and nuclei.

Strong gravity fields are still smooth, but dense in negative phase toward the center of compaction. Smooth and dense are orthogonal concepts. Waves always follow the path of minimum phase, so shorter wavelengths curve more back toward the center of compaction in dense gravity fields.

Compact system have null points toward the outside, where the 'well' is, and where negative becomes positive, this is the 'well' effect. Short waves passing toward null points of higher order (longer wavelength) should requantize. They get stuck in a region with no poly path, they dump a dense negative phase which want to spill over the well, and the positive phase which wants to flow back down hill. Then at the top of the cycle, there is a bunch of nulls with no where to go, they become matter.

Longer waves entering the shorter wavelength 'well' will often pass thru because the large quant size, sustained by the half wave, sees such a smooth gradient that they just absorb the wave, or it just becomes kinetic energy. The photo electric effect.  The quant sizes as so small relative the the short order size, and there is no real exchange that minimizes phase along the local axis, so they just keep on going.

I always get wavelength and quant sizes inverted, and readers should beware, and read with the idea of correcting me.

The 3/2 bit system is sometime written (by me) according to wavelength, and sometime according to quant size, I will try to straighten that out.

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