Part One Of The Fiftheenth Session of course 13

Sometimes, one-dimensional superstrings are even more diverse than swivel-shaped vibrating strands.  Such one-dimensional superstrings not only have a sinusoidal curved shape as a basically standing wave at the various corresponding iterations of instanton in which such one-dimensional superstrings are behaving as vibrating strands, yet, these said superstrings may often have a normal sinusoidal curve after each successive sinusoidal loop that -- in this case -- works to repeat, as such, a pattern all along the topological surface of the mapping of the said one-dimensional superstrings.  This form of a pattern may be elongated, or, it may be compactified.  The normalized sinusoidal loops that I have just eluded to may be subtended by ninety degrees to the conicenter of the directly associated given arbitrary Real Reimmanian Plane of the affiliated one-dimensional string's field.  The more compact that such a stringular field is, the higher that their probability is of being tachyonic.  Sometimes, two-dimensional strings -- which are vibrating hoops -- are able to be even more diverse than what may be extrapolated for a basic swivel-shaped one-dimensional vibrating strand to be able to be.  Such two-dimensional superstrings, that are here vibrating hoops of discrete energy permittivity, not only have a sinusoidal curved shape as a relatively standing wave -- at their corresponding condition that these bear at the directly affiliated iterations of instanton in which the said phenomenology are closed loops of topological holonomic substrate -- yet, these said superstrings, that work to form discrete energy permittivity that allows for the continued existence of physicality via their kinematic motion over a sequential series of intantons that these iterate through over time, have a norm-based sinusoidal curve.  This basis of such curvature is demonstrated in the mapping of the eluded to topological substrate over a given arbitrary sequential series of instantons in which such a format or genus of bosonic or closed string is maintained, over a relatively transient duration.  Such a mentioned alterior-based curvature that is here amended to the loop amplitudes that exist within the Ward Neumman bounds that may be mapped via an extrapolation in which the tracing of such a genus of superstring is as such, may often work to form an iteration of successive sinusoidal loop phenomenology that may here act as part of the Poincaire-based field that may be attributed here to the Gliossi-based topological entity of the said format of superstring, in such a manner that may often repeat as such a pattern that will then bear a probability of then existing all along the topological-based Gliossi-based tracing of the here discussed two-dimensional superstring that I have here mentioned.  Such a topological genus of permutation may often happen to a superstring in a temporary duration in such a manner that then raises the probability of the superstrings that act as such to be unorientable -- and thus acting to allow for a much higher probability of the said format of superstrings as then being tachyonic.  I will continue with the suspense later!  Sincerely, Sam Roach.