Take, for instance, the quantum equations

They et simpler. The charge is in a charged quant world, and moves at light. Lower uncertainty than the proton. The electron field in its space is like the magnetic in ours. and space is blocked from the electron. The system is limited in quant space, do the numbers. The optimum is minimum phase. So the vacuum is making the minimum phase, quantized system representing the univrse, at light speed.

So the proton field will come out under quantized and doing the spiral.  In their world, the charge field loops, like magnetism in ours. With four electrons, then, what are the best positions to mix then without any sample going to zero. Their nuclear force is lower  quantized, and strong, it is what makes charge go into a straight line, in the nuclear world.  But the nuclear will coil tightly to minimize phase, avoid over filling it samples, minimum phase again.  The quantized field can use the whole thing, the under quantize field cannot. Maximize the co-entropy of each, which is minimize the number of samples needed to write a complete sequence.

So the simple atom, hygrogen. In our world, actually, charge decreases in strength, out, when it might over fill a sample and becomd matter in the next world up. The nuclear is the same, it tries to curl back from becoming matter, tightly looped. But emitting charge spiraling about the loop. 

So, the solution is built around an electron quantized world. The nuclear field is high frequency and in any complete sequence has share  frequency i=1/N, of size -(1/N)Log(1/N), while the next order up, lower frequency, is electron charge motion, then next up is magnetic motion. get the rest of N.  Model each of your motions, in the nuclear and electron, as fibonacci in which have the greatest common multiple. Then construct the common cloud.

So, on a grander scale, if I knew how many samples comprised the original disturbance, I can construct the minimum order word which creates the compact spectrum.  How many samples does it take to requantize a what?  where is the original sequence? How about extra s[ace in the vacuum? The ratio of evenly spaced disturbance over a fixed ratio of sampler available.