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Convergence of Physical model and classical Quantum mechan

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The Physical model expressed as convergence scenarios with QM operators etc.This leads to a view that we can model our local System in quantum terms with model nuance. We outline a case for local System quantum gravity, & state the local gravity pixel is o.o.m the Planck constant.
Gravity [a] = { h }.
Model Force or System gamma
Y = Mh say binary scheme { Mmh } ~ 10^22.
We say Operators are sourced by a -ve root and site system Omega as an example with familiar classical crossover. This appears in the text. Additionally we say hidden parameters may lie within i. e. the original source, has it's source, or MACHian depth & N3L resonance.
Say classical 2pif = e
Then model omega contends that w gives [2] eigenstate
w = { -mk} dot
= -ve {mk/Y } = - [ {energy x k} + {mass. Acc} ]
fine ,essentials 2 x gamma
But the -ve out front is also an eigenfunction
The free Operator acting on that yields the E field from -ve frequency here
This f. { ve } = f. { w-dot } = pi. Omega
= w-dd
E = w/p
or a new ' hidden ' state
thus w = E . o
= [ mk/mm]
~ { k/m }
Or wml = UNITY
\ud83d\ude0a
" Big systems have very low k^n no.s
& small Systems have very large k - numbers.
...this is analog to; big schemes 'look' Steady state,
& small ones exhibit B. Bang phenomena"
\ud83d\udc39
I hooked a berry to a thread...

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