A Little Bit About The Manner As To Imaginary Numbers

Certain Imaginary numbers that may be described of as such:  (Integral of ((1/x) from -1 to -1)dx = ln((x) from -1 to 1),
which equals ln(1) to ln(-1).
This shows that everything in the overall space-time-continuum exists as a reciprocating factor of something that may be derived from a "slice" of a completed Minkowski Space that interconnects to form an overall Hilbert Space -- by the conditions of a basis of radial transfiguration that is delineated in a transversal or linear manner.  (In a unit circle, sine and cosine vary from 1 to -1.  Sine and cosine are off by 90 degrees relative to each other, and, since sine is 1 when cosine is 0; sine is also -1 when cosine is 0; cosine is 1 when sine is 0; and also, cosine is -1 when sine is zero.
Norm conditions form the basis of Imaginary transfiguration.  Relative to our universe, Planck Phenomena may be considered to have a Gaussian membership of 1, or, in a sense, of ~1.104735878*(10^(-81)) i degrees -- depending on how you look at it.  The sine of 90 degrees is 1, and the cosine of 0 degrees is 1.  The wobble of the Planck Phenomena that are of our universe that are adjacent to other Planck Phenomena of our universe is  ~1.104735878*(10^(-81))i degrees.  This is because 32pi(i)/(91*10^(81)) degrees is ~1.104735878*10^(-81)i degrees.This wobble is the vibration of the Planck Phenomena during the iteration stability that exists during BRST, while Imaginary Exchange is being shared by the Real Residue of superstrings to and from their counterstrings.  Every parallel universe has Planck Phenomena that are normal to their adjacent Planck Phenomena that belong to their specific universe with a discrepancy of
~1.104735878*(10^(-81))i degrees.  This is because the wobble of Planck Phenomena remains constant for any tori-sector-region that does not form a black-hole.  Normalcy that exists between Planck Phenomena occurs between the angular momentum indices of certain respective Planck Phenomena.  The just mentioned angular momentum indices of a Planck Phenomena is shaped like a figure-eight that is inscribed by a Chi-Like shape.  This may be normal to an adjacent eigenset of angular momentum indices of a Planck Phenomenon by any tightly-knit Laplacian-Based substringular region that may be depicted as a "3-d" locus, in a manner so that it corresponds to only those Planck Phenomena that are also of the same universe.  Such Planck Phenomena that are of the same universe are here normal to each other, when one discounts the wobble of the said Planck Phenomena that I described of as existing during any given arbitrary stable iteration of instanton -- or, more specifically, during any given arbitrary stable iteration of BRST that occurs as the main focal metric of the corresponding instanton.  I will continue with the suspence later!
Sincerely, Samuel David Roach.