Right, this is the polynomial which measures fractional ticks on the finite number line. The inverse, p^s will enumerate whole numbers.
Of note, the series 2^n,2^n-1,... gives number of separable subgroups enumerable by a given prime index, n. The Higgs, being index 24 or so can enumerate 35 million separable groups, made up of 24 types. So if a quasar is really a Higgs sphere, then there are 35 million or so structures around it maintaining the quasar containment. There would also be 24 levels of approximation for the laws of physics.
What I did in the previous post was to break down the Zeta into components. Zeta just scales the number line, and the primes appear periodically when the scale matches the largest prime.
The vacuum does this, by the way, when free baryons adjust the density of space they are matching the ruler to Higgs. If the universe got more accurate, Higgs would move up scale, we get heavier Baryons, more particle types, and the Universe would have more structure. The structure of the universe has to match the precision of the bubble sample rate. And the precision of the bubble sample rate has to match the precision of baryon density. Free space would need the other axis of symmetry to better control the density of bubbles without interfering with the ability of bubbles to constantly adjust their sample rate.
Since we know the prime number of Higgs, we can construct the scale factor of space and get the curvature. Then use that to adjust all your astrophysics and see if how far apart things really are. The ratio between vacuum noise and proton precision should match the noise of free baryons in space and the quasar precision.
Seriously, just apply a little Shannon and introduce the concept of precision. Work everything as signal to noise and a fixed sample rate.
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