Overall Directoral Topological Sway

When two orbifolds that are of two different universes are brought into a spurious-based Gliossi-based Yakwawa Coupling -- which is the initially given arbitrary orbifold striking into the second given arbitrary orbifold -- there is a certain covariant kinematic-based symmetry as to the motion of one of the orbifolds relative to the other one that is struck, as I have mentioned.  So, although there is a dual activity of two different Hodge-Index-based Hamiltonian operations -- that work to describe the substringular momentum of the initial eluded to orbifold relative to the other given orbifold, there is, also to be considered, the dual genus of the Lagrangian that works to inter-bind the interaction of the two orbifolds, that, here, come into direct contact with each other.  There is also the dual symmetrical directoral-based path that, here, works to trace both the fractals of the angular momentum-based Hamiltonian index and the fractal of the spin-orbital momentum-based Hamiltonian index as to the format and parity of the here eluded to collision.  So, when one considers the traceable mapping of the Ward-Caucy-based path directoral of the Lagrangian of the intially considered orbifold with the traceable mapping of the Ward-Caucy-based path directoral of the Lagrangian of the second given arbitrary considered orbifold -- that the first so-mentioned substringular group attractor works to describe as then here directly touching the second so-mentioned substringular group attractor in this scenario, the overall parity and chirality genus of the first eluded to semi-group as here interacting with the overall parity and chirality genus of the second eluded to semi-group, at contact -- along with the angling of the directoral topological sway of the two inter-reacting orbifolds during the self-same interaction -- works to help describe the here resultant conditions that are to then bear a Majorana-Weyl covariant mode upon both the metrical and phenomenal-based activity that happens, once the two so-stated orbifolds come into a direct contact here.  I will continue with the suspense later!
Sincerely, Samuel David Roach.