Some More Stuff About Orientation

When a superstring is unorientable in both the directly corresponding Bette Action eigenmetric and its corroborative Regge Action eigenmetric, then, often this means that there is a non-metrical-based Chern-Simmons singularity that is here directly involved in the covariant-based topological flow that exists in this case in-between the correlative superstring and its counterstring during the said Bette Action eigenmetric.  Such a Chern-Simmons non-metrical-based singularity may often bear two or more cyclic permutations that work to form a critical cusp that forms the so stated basis of multiple singularities that are here Chern-Simmons in nature in this stated scenario.  The directly related singularities here may be "spikes" that may appear -- upon extrapolation -- to be either jointal in trajectoral-based mapping or relatively smooth-curved as an extension that bears a change in more derivatives than the number of dimensions that would here exist in the potential tracing of the eluded to mapping of the  cohomological locus in which such stated singularities are acting upon the Poincaire-based field of the mentioned superstringular topological stratum that is here being discussed.  If the singularities are here to be relatively jointal, then, the ensuing tachyonic flow of motion that is to be active upon further iterations of group instanton that involve the kinematic motion of the given arbitrary superstring that I have discussed will tend to be of a relatively transient nature.  After a transient tachyonic flow, the condition of a Noether-based flow is soon eminent.  Yet, if the non-metrical-based Chern-Simmons-based singularities that are instead to be of a relatively smooth-curved change in derivatives that happen in more derivatives than the number of dimensions in which this happens over the kinematic projection of their trajectory, then, the ensuing tachyonic flow will then here tend to be more relatively permanent.  So, the smoother that the map-based projection of the Chern-Simmons non-metrical-based singularities is acting in the Ward-Caucy delineation of the cohomological-based flow as to how an extrapolation of such is to be traced over the Poincaire trajectory of the said partial topological locus of the said superstrings holonomic substrate, the more of a tendency that the said superstring will have at remaining in an ensuing tachyonic flow over a longer covariant-based sequential set of instantons in which the superstring will then be moving in accordance with.  This goes for any given arbitrary superstring that is to be unorientable, in so long as the condition of spuriousness that the given superstring is acting in accordance with is maintained as a constant that is then the same for both cases. (The spuriousness is then here to be identical in nature in these given arbitrary comparative cases in so that the only condition that is here different then is to be the general tendency as to the nature of the format or genus of the type of non-metrical Chern-Simmons singularities that are here to be compared.  I will continue with the suspense later!  Sincerely, Sam Roach.