Let us consider differential operators that are based on exact and linear associations of points from within their neighborhoods. If the points form exact differential associations, then these are 3*10^(-78) meter apart in the globally distinguishable and 10^(-86) meter apart in the substringular. If a differential association of points is linear, then you may draw a straight line from one end of the association to the other. Generally, a set number of points from strings come together at the center of state of each tori. These points then get "picked up" by constituent-force-sectors that tend to remain in the "line of fire" of these center of state points from strings. The forward time momenta related points then travel counterclockwise around our space-time-continuum to the tori sector region right before the prior tori sector region. The points then travel down the heterotic string, across, and up to the parallel tori sector region of the middle-continuum. The forward time momenta related points then travel counterclockwise to the tori sector region right before the prior tori sector region. The points then travel down the Main Heterotic Stringular fabric, across, and up to the parallel tori sector region of the far-continuum. The forward time momenta related points then travel counterclockwise to the tori sector region right after the prior tori sector region. The points then travel down the heterotic string, across, and up to the parallel tori sector region of the middle-continuum. The forward time momenta related points then travel counterclockwise to the tori sector region right after the prior tori sector region. The points then travel down the mentioned heterotic stringular range mentioned, across, and up to the parallel tori sector region of the near-continuum (where we live). The forward time momenta related points then travel counterclockwise a little more than one rotation of the our space-time-continuum to the tori sector right after the prior tori sector region. The five thousand substringular encoder templates and the five thousand substringular counterstring templates of the given tori sector then have begun a momentary breach of topology that is brought together by mini-strings (10^(-129)meter thick). This temporary breach is called the "space-hole." Once the "space-hole" happens, the quaternionic-instanton-impulse pulls the substringular templates and the substringular counterstring templates into the heart of the given tori sector region so that the substringular may reiterate. At this time, the globally distinguishable time of 10^(-43)second happens. The substringular pulse in-between globally distinguishable time is 10^(-43)isecond (I time).
The "space-hole" is for about .283 H bar tme in the substringular.
We only notice globally distinguishable time.
Please tell me what you think of this!!!
Sincerely, Sam Roach
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