Elana Danaan: DAN WINTER: THOTH, PYRAMIDS, SEEDER RACES AND MYSTERY OF THE NINE EXPLAINED BY SCIENCE ~ AUG-03-2022
Wednesday, August 3, 2022
Monday, August 1, 2022
The Universe is a Feedback System
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| https://en.wikipedia.org/wiki/Feedback |
The Full Rydberg Polynomial (polynomials only include integer powers and no ratios, so the Full Rydberg Polynomial should be rewritten into normal form). Secondarily, to solve for each unknown, an equal number of equations are needed. While a single function of "constants" (the polynomial) is not enough equations for a solution, there may be an exception for regions of stability around the physically measured values. Anyway, that topic will be saved for a later full solution, if possible.
notes for later:
Roots and coefficients of multivariate polynomials over finite fields:
The crucial observation used in the proof of Theorem 1 is that a univariate polynomial F(X) can at most have deg F roots. For multivariate polynomials over general fields there does not exist a similar result as typically such polynomials have infinitely many roots when the field under consideration is infinite. For multivariate polynomials over finite fields, however, we do have a counterpart to the bound used in the proof
Presently, this post is about the idea of mapping the Rydberg polynomial to the negative feedback system equations. There is a fairly good chance there is a DIRECT mapping.
If so, this mapping will demonstrate how, as Nassim Haramein has clearly scientifically/theoretically stated and demonstrated that the Universe is a feedback system, the constants such as the fine-structure constant evolve/derive naturally from the wave-equation EM feedback nature of the Universe.
Python learning is going on in parallel. Python is the tool to use for this kind of work and would have come in helpful earlier on in this blog. Moar on this in future posts...
The figure shows a simplified block diagram of a negative feedback amplifier.
The feedback sets the overall (closed-loop) amplifier gain at a value:
where the approximate value assumes ฮฒA >> 1. This expression shows that a gain greater than one requires ฮฒ < 1. Because the approximate gain 1/ฮฒ is independent of the open-loop gain A, the feedback is said to 'desensitize' the closed-loop gain to variations in A (for example, due to manufacturing variations between units, or temperature effects upon components), provided only that the gain A is sufficiently large.[32] In this context, the factor (1+ฮฒA) is often called the 'desensitivity factor',[33][34] and in the broader context of feedback effects that include other matters like electrical impedance and bandwidth, the 'improvement factor'.[35]
So, there may be a clear way to solve the "polynomial" that at first glance has no solution since it's one* equation and 8 unknowns. By grouping into The Universal Feedback System, perhaps it can be shown once and for all where all these constants come from in a logical, likely geometrical ratioed way.
#Winning
TFW #IAM #Winning
* since the polynomial is derived from a series of equations that are solved simultaneously, implicating the derivation may show/include more than 1 equation... ...this statement is still being verified
from https://subtle.energy/nassim-haramein-the-connected-universe/:
Through nearly 30 years of research in physics and writing multiple papers, Haramein has come to a deep understanding of the underlying mechanics of our universe, using his equations and theory to calculate the most accurate prediction of the charge radius of the proton to date. Bringing in evidence from fundamental physical principles and leading research, he is able to show that we live in a connected universe with an inherent feedback network in the structure of space, which has led to pioneering insights in our interpretation of cosmological, quantum, and biological scale systems.
The Surfer, OM-IV
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