Saturday, April 5, 2014

Thinking like the vacuum

The assumption is that the vacuum works everywhere, simultaneously.  Currently, the quantizer makes the assumption they work from least significant bit up, under a compressed phase disturbance, but the phase in the sequence is ultimately balanced, just imbalanced locally.  It will bubble sort the mass packings, but keep use fractional wave to fill in the gaps. However, phase quantizes differently, and the game is for the vacuum to use Nulls sparingly as a phase separator.

I do all comparisons in twos and pre-compute the index such that 2**k*N is closest to log2(Qrate)*M, which is the Shannon condition.  Makes is easy for to see the packing.  When I have, say ten electrons, I just keep them in  the proper digit holder, then 10*logs(3/2)**M is log(10) + k, where k is the two digit equivalent. That also gets me the SNR right away. I can even compute the nearest twos digit exponent, and store them for ease.

In fact, if I knew what order the electrons ended up at, (14 down from the proton?), then I could look at the twos bit sequence 'gap' and tell you right away how many electrons are in the biggest atom. I think this works, I will look tomorrow.

So these vacuum are busy packing nulls from the least to the larger, and reach a point where they are working the next null quantization up. If the various multi-processing vacuum have more than (3/2) of their most significant bit, they will reform the larger quant, and work backwards, filling in the gaps. So my quantizer is recursive.
 

If each of the many sets reach a point where the next quantization breaks Pauli, what do they do? The sample rate of light takes over, if the most significant total is greater than (1/2+sqrt(5)/2), they make the bigger mass, and work backward, depleting the least significant bits again; thus leaving a gap down in the least significant bits.

If they do not have enough wave to make the next biggest thing they will make the previous thing again.   This result happens because gaps are filled with fraction wave quants.  So given enough compressive force, we get a second proton, then working backwards, it fills in the gaps with fractional wave until it has enough balance to make another electron.

Ultimately, we need to go from the top down, but to get there we need to prove top down and bottom up are equivalent.


This is group formation, and the trick is to think like a vacuum but simplify like a software geek.   The wave digit sequence lets us reconstruct charge and motion. Sounds simple. The fun part is building the Bohr atom from Higgs to gravity, and the sequence should count down to one bit left for whatever you think belongs in the least significant position.  If we can't do that, then the Universe may be a bit unbalanced.

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