Some More Stuff As To Three Covariant Given Arbitrary Orbifolds

Homotopic residue has a differential symmetry that exists as indices of holonomic substrate that exist in-between the individual arbitrary conisdered instanton durations, of which involve the previously mentioned substringular groups, while also simultaneously having a differential symmetry relation that would here involve a correlation to the point-fill of the corresponding first-ordered point particles that work to comprise those superstrings that work to comprise the said orbifolds that are being considered in this scenario.  The said homotopic residue also has a differential symmetry that appertains to both the transversal and the spin-orbital superfield tensors which act upon the said two substringular groups, that here quantify as a homogeneous wave permittivity that is isomorphically bilateral.  And the here relatively invariant substringular groups mentioned -- those that are in a state of being relatively static (in transition kernel), are in this case undergoing conformal invariance in a tightly knit locus.  The said substringular group that is undergoing conformal invariance is going through the conditon of Noether Flow -- in such a manner that corresponds -- leverage-wise -- to the two substringular groups that are going through tachyonic flow, since these latter mentioned groups of superstrings are here orbifolds that are being perturbated from off of a Noether-based flow into a condition of the prior stated transition eigenstate. This would involve a spring-like torsioning of homotopic binding of the one orbifold in relation to the two tachyonic ones.  To Be Continued.  Sam.