As a superstring contracts to a maximum degree, it decompactifies to the inverse that it is contracted during the course of the corresponding duration of BRST portion of an instanton in which the said superstring is being contracted by a factor of 3*10^8. The Polyakov Action happens at a proportionally-smooth rate during BRST. So, if one were to start at a spot that is Poincaire to the outer center at which a given superstring would be at at a Laplacian-based mapping as to where the outer Neumman-Ward bounds of where the superstrings would be at -- if it was not contracted at all during the peak of a given arbitrary eigenmetric of a Polyakov Action eigenstate, and, if the Lorentz-Four-Contraction were here 3*10^8 -- then, the duration that it would take to reach the actual Neumman-Ward bounds of the originally mentioned superstring would be 3*10^8 "times" as long as it would take to reach those prior stated hypothetical Neumman-Ward bounds that would be at the initially eluded to locus of Poincaire that I had stated earlier. This is the general basis as to the gist which helps explain why Lorentz-Four-Contractions happen in the manner that these do in terms of time. Again, when and if the said superstring converts to light-speed, the mentioned superstring alters in its Laplacian-based differential geometry by 90 degrees in a Njenhuis manner -- in so as to elude to the condition that, at the speed of light, one does not notice time. I will continue with the suspense later!
Sincerely, Sam Roach.
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