Part Three of the Last Interim

Bosonic superstrings of discrete energy permittivity that are swivel-shaped -- when in terms of their general contour, in comparison with other two-dimensional superstrings of discrete energy permittivity -- are more likely to become unorientable, and thus, these so-stated closed superstrings are more likely to be or are to become tachyonic.  The tendency of a tachyonic flow tends to be a relatively transient duration of flow -- relative to the tendency of Noether Flow, when in consideration of the lengths of comparative metrical duration.  Yet, the length of the parametric sway of the Lagrangian-basis of a tachyonic-based flow is often of a greater scalar magnitude than the length of the parametric sway of the Lagrangian-basis of a comparative Noether-based flow.  This is whether the kinematic basis of such a so-stated parametric flow is unitary, binary, tritiary, or of more multiplicity, respectively to another of such a comparative traceable substringular flow that is instead of a set Noether basis -- in terms of the respective consideration of the basis of directoral permtttivity that is over the directly corresponding given arbitrary group metric.  The more of a multivarious and/or multiplicit basis of a tachyonic-based flow is, the more likely that there will be a Chern-Simmons-based format of a Gaussian-based group attractor that will then here work to integrate within the general Lagrangian of Mobiaty that the holonomic substrate of substringular phenomena that is to become tachyonic will then, here, kinematically be able to be mobilized within -- over the ensuing duration in which the so-eluded-to substringular phenoemena is to be activated as being tachyonic, as a cross-product-based delineatory subgroup that is within what here may be considered any given arbitrary so-eluded-to Ward-Caucy bounds in which a tachyonic phenomena is thus formed.