Sunday, June 30, 2013

Order Out Of Chaos

Just as an instanton is 10^(-43)rd of a second, the fraction of instanton in which a superstring of discrete energy permittivity is ordered -- right before the Polyakov Action -- is 1/10^(-43)rd of instanton.
The fraction of instanton in which the Polyakov Action does its initial task of working to stretch the perceived length of a superstring of discrete energy permittivity to the inverse of the degree of its Lorentz-Four-Contraction is ~6.005846973*10^(-8)th of any given arbitrary instanton.
Here's where I came up with the directly prior indicated fraction of instanton.:
Take 1/150,000th of instanton (150,000 is the number of layers of reality that are potentially unfrayed in each respective universe) minus the inverse of the number of overall layers of reality that are in each respective universe (1/159,000), initially.
Now, multiply this fraction by 1/2pi.  (The fraction of Planck Time that is  Planck Bar Time.)
This is the fraction of instanton that it takes for superstrings to stretch to the inverse of their apparent contraction.

For the remainder of the BRST portion of instanton, the Polyakov Action eigenstates cause the first-ordered point particles that work to comprise the directly related superstrings to vibrate in a manner that is more ordered than outside of BRST, yet, less ordered than the condition that the said superstrings are in at the initial 10^(-43)rd of instanton that happens right before the Polyakov Action takes a hold of the directly related superstrings.

The Polyakov Action takes a hold of superstrings at the points in gauge-metric when the fractal modulus that relates to the interaction that exists between a superstring and its couterstring begins the kinematic portion of what I terms of as the Imaginary Exchange of Real Residue.

I am calling them as I see them.  I may not be perfect, (perfection is a fallacy), yet, I am describing things in a manner that has to be at least close.  I am not trying to pull a fast one on anyone.

Sincerely,
Sam Roach

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