Inertia and acceleration in the vacuum

Simple, a body moving at constant speed is phase aligned with the vacuum. A body accelerating is adjusting the phase of is lobes at sub Nyquist, while the vacuum is adjusting as Nyquist. The fields are always a bit short in phase adjustment, thus constantly unable to empty that last sample and fill the next, which becomes a resistance to acceleration.

The other thing I should mention. When the vacuum quantizes a disturbance, the short lobe (static)  will have more samples than the long lobe (looping).  That is why there is an inherent quantization wave. Any complete sequence, observed at Nyquist, well see variations in phase between the static and loping fields as the looping samples, being fewer, will have less smooth changes in phase over the sample period. So another way of thinking about quantization, the vacuum is capturing as much phase zero in the center lobe as it can.

So lets restate the law of naure:

The vacuum seeks total phase alignment, which removes simultaneity, causing efficient packing of the disturbance

When the disturbance causes phase misalignment, the vacuum quantizes the large piece of the distubance and resets is phase to alignment.. The residual of the disturbance become the short and long lobes. The short lobe restores phase in a smaller amount per sample,. the long lobe in a larger amount per sample.  At Nyquist, the short lobe (static) really takes a very long looping function, the long lobe (looping) makes much fast loops when restoring.

Any complete sequence is one in which the vacuum can restore phase balance. It is the smallest sequence over which simultaneity can be removed.

In a sequence large enough to balance a nuclear quantization and a charge quantization, (to phase neutral) then the nuclear is way over to the short end, relative to the charge. In that complete sequence, the nuclear samples will balance and unbalance over many more cycles then the charge. Thus is appears as shorter wavelengths and the other as longer.  The nuclear samples are more dense in the sequence, relative to the charge samples.

When quantization occurs, the right lobe is less dense than the left, so phase restores at a higher rate at the right lobe relative to the left. In a complete sequence, there are more left lobe samples than right lobe, but they are laid out univormly, minimizing phase imbalance per sample.

Waves undualate a bit at nyquist, be all observers live in an under sampled world, and light appears straight.

Red Shift

Any body in motion has a phase advance, and the vacuum a phase delay.  Thus the equalizing sequence is longer. So, an incoming wave, entering the shifted region will have its samples interspersed with vacuum samples, and the number of samples needed to equalize phase in the wave is larger, the frequency appears smaller.

This model explains a lot, actually.