Thinking like a vacuum again

The important point is the the vacuum is dealing with one Plank integer, the (3/2)**108 and (1/2+sqrt(5)/2)**91. So it cannot change the sample rate of wave, it is always at the fixed point. When organized as white noise, the first order it to make a gravity, the smallest quantization ratio. But naturally, a gravity will not fit, wavelength way to long.  So wave immediately makes the (3/2)*2 version out of the gravity; and this moving up process continues.

Why? Why not make a set of nulls as big as it can and ignore the 3/2 rule? At the fastest sample rate, it sees the (3/2**1 first.  At that moment, the phase at the edge of the nulls are lightly more stable, a bit delayed. Most of them embedded in the null set. The free wave has no choice but to combined these, and its sample rate being fixed, its only choice is the bump its quant number to the next sub-channel (1/2+sqrt(5)/2) and build the next quantum number up, from the previously packed nulls.

It will continue building up the chain until is reaches the integer limit, the Higgs. Only them will the excess phase begin combining the packed nulls using Fibonacci addition, and we get complex particles. The rules need to be simple. And these rules should show up in the as Shannon minimums, the iLog(i) always being maximally within one.

I will imposes these rules in the quantizer, including the Pauli problem of two null quants adjacent.  I can check the Shannon minimum after the fact. Makes the quantizer much simpler. So the quantizer goes up the chain, filling quants at a time, then when full, including filling the gaps where they appear; and then start Fibonacci packing them. But my colliditron is not yet powerful enough to get to complex particles anyway.

Those electrons, that spot with the two adjacent Null quants. Which one will it make?  The standard lepton chart gives me no clue, but likely the one made is the one that has the fewer if then statements.  Hows that for theory!