Someone advanced the work on the Riemann Hypothesis that tells us the probability of no primes of some s selections out of the entire number line. Einstein used it to derive Bose distribution.
The hypothesis extends this to an imaginary set of selections. I interpret that to mean s selections in the induced hologram space, applying the hologram model with a set of constrained channels between primes in their order. This is not exactly a sphere packing problem, it diverges. I will be reading up more on this. But the hologram space, in this model, are the non primes that 'orbit' between primes and the eta imaginary plane tells us the bit error in the constrained channel. That bit error has zero crossings that mark primes.
The other approach would be to make the Zeta function follow the Lindbladian equation, a little beyond my capability at the moment. But I did reference a paper in which the Zeta was fit into a Schrodinger equation. This kind of advanced stuff will be coming out soon, I be watching.
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