So, there has been a progression in my thinking, as it pertains to the self assembling lyotropic medium, the refractive boundaries it creates, the irreptile nature of its crystallography, the speed of the tessellating (slow = C) light energy through the medium, and the speed of the energy on a built-path (first response and all subsequent, until decay).
What makes the wide-path/normal light speed so slow (velocity C) – is the fact that it is building out the self assembly of its tessellation as it goes. So, on any quantum circuit, the first forward stroke will be only at the slow speed of light C, and the following reflexive actions on the circuit will be at the fast speed of light (so far, best estimates are 10,000 * C). But, the reflexive responses occur only within the innermost regions of tessellation, because of the latency of the lyotropic medium (aether). These responses come only from those objects with geometries commensurate with the geometry of the inner tessellation, which means small things: atoms, molecules, photon. Quantum.
I have been calling the innermost signals “tiny waves” – but is that really the best description? Since the period / wavelength of a wave is measured against time, when the wave transit time is almost nil, the wave is delivered in pieces. In such a case, the endpoints still seem to have the characteristics of a wave: it’s just that it is delivered almost instantaneously. The pieces are seen as pulses, when compared to the time base of the slow wave. Relative to the endpoints of the connection, the wave is delivered a tiny piece at a time, making it seem like there is instantaneous synchronization.
This piecemeal delivery of the quantum state was of course undetectable to the likes of Einstein, Bohr and the various people who performed the experiments involving quantum entanglement. It would be as a series of “bullets” – almost – when viewed on the slow-as-molasses speed (C) of ordinary transverse waves using on-the-fly tessellation build-out for the waveguides.
In between the endpoints, the wave seems very longitudinal, if looked at while holding a time reference of slow light C. This longitudinality keeps the conservation of energy laws happy. But the effect on each endpoint is to reproduce the original wave, with quantum sizing, but opposite phase. The endpoints will be 180 degrees out of phase, interacting with a mechanism similar to the Wilberforce pendulum, but with a twist.
Note: the author is a writer on technical subjects in some areas, of novels, and of other literature, but does not have any formal credentials related to the medical field, or in physics. Thus, this all constitutes an opinion of what might be possible, based on his own hobby-level knowledge quests.
Quantum Extinction 