Solutions To Last Test Of Course 4, Part Two

9) The "roll" of superstrings forms an orbital effect that, along with the spin of the said superstrings, allows for the supermagnetism of the substringular. Such a spin-orbital momentum is reverse-fractored into the "S" of an electron which forms the magnetic fields of the globally distinguishable.

10) Point particles redistribute their interial fields after sets of their radial motion in such a way that their whole neighborhood of a point particle (the region where the point particle's field indices are Poincaire to the general region of the said point particle) is touched by mini-string after each set of such radial motions that is equal to the reciprocal of the fraction that the said point particle neighborhood described is void of being completely compactified.

11) Since point particles redistribute their mini-string sundry times each Planck Moment, the point particles appear as completely filled in the globally distinguishable, even though these aren't completely filled at each sub-metric in the substringular. Such reformation causes the kinematic plane of the said point particles to be a majorized plane which causes space-time-fabric to bend over the covariantly kinematic sets of Fourier Transformations that allow phenomena to interact.

12) When norm states or other organizations of point particles are redistributed from point commutation into a covariantly homeomorphic conglomeration that involves inexact and nonlinear differential eigenstates, then such an activity will cause these states to convert into a vacuum.

13) When scattered point particles of a vacuum of space are converted into linear and exact differential eigenstates, these may then form superstrings.

14) When the multiaxial of a superstring's redistribution through a Fourier Transposition is of a mass under light speed, then the spinor coniaxial of such is orphoganal relative to light when compared under a scalar that joins these via supplementation that is Yakawa yet not Gliossi. Such an orphogonal relationship helps to cause the condition of a mass' differentiation through time to be relative to light.

15) When a superstring is unorientable during both the Bette and Regge Actions, then the spinor coniaxial of the said superstring is made orphogonal to what it had before. An unorientable superstring becomes tachyonic.

16) Only light may "catch up" to light. Tachyonic flow is always transient, and involves the adjustment of space-time-coordinates. So, tachyons do not really "catch up" to light unless it is of a form of electromagnetic energy.

17) A "normal" string is multiplicitly parallel to the fabric of point particles. This is because "normal" points obey Noether Flow. Although Noether Flow involves a type of Planck Differentiation per instanton, the general flow of point particles is under light speed. This is because the spinor coniaxials of the multiaxial of "normal" point particles is orphogonal to that of electrodynamic energy, since electrodynamic energy is propagated, and, therefore, is not really projected like a mass is projected. This is why mass moves relative to light, and thus, can not "catch up" to light. Again tachyonic motion involves a redistribution of space-time-coordinates and/or the reconnection of relatively distant loci of space.

Course 3 on Lorentz-Four-Contractions, Session 14, Part 3

Each time that a string is iterated, it forms a ghost eigenbasis in terms of the form of "imaginary" residue that the quaternionic-instanton-field-impulse-range can not use for a while in the given tori-sector. These ghosts will quantify until either the substring changes its relative tori-sector or until some of these ghosts may be reused in other strings. Light detects what light effects. So, since these ghosts are like a "sculpture" of what the strings have been and where these strings have been over the span that it takes for any detection of that string, what we really detect is the residue that that string has left behind. This is indicative of the electron. What we mainly detect of matter is the electron and its product, electromagnetic energy. Even if you could somehow detect stuff within the movement of light's transfer, (The Planck Moment), the substrings are basically constantly on the go. By understanding how strings interact relative to light helps one to see behind the mask of what strings are and how these really behave! What I have just written in this post should reveal to a greater extent than before why all motion is relative to electrodynamics.
You may ask, why are Lorentz-Four-Contractions existent based on the equations that I have shown in earlier sessions? Here is why. Light in a vacuum (where there is no matter in the way of the propagation of the light) travels at 3*10^8 meters per second. At the speed of the fastest electron, which is just under light speed, the Lorentz-Four-Contraction is 3*10^8.
So, based on what the speed of the fastest electron is and the prior conditions that I have just mentioned, Lorentz-Four-Contractions behave as according to the equations that I indicated in past sessions.
I appreciate all of the comments and all of the support provided to this blog.
I am trying to teach others.
Sincerely,
Samuel David Roach.