Chern-Simons Singularities And Ghost-Based Inhibitors

Let us initially say that one is to have a metric-gauge-based Hamiltonian operator, that is to here be in the form of an orbifold eigenset that is to be translated via a Fourier Transformation -- in what is here the relative forward-holomorphic direction.  Let us next say that this given arbitrary respective holomorphic direction, is being observed of as to here be moving via a Lagrangian-based Hamiltonian operand -- that is of a relatively "straight" directorial-based path.  Let us next consider that there is to here be a sudden Lagrangian-based spike -- that is to happen to the said respective orbifold eigenset, that was, up until now, being propagated as a unitary Hamiltonian operator that was moving in a hermitian-based manner, in so as to bend in as many derivatives as the number of spatial dimensions that the so-stated metric-gauge-based eigenset was to here be moving through, as a parametric operator of a respective topological substrate.  Let us here say that the course of the activity that was here to be involved with the result of the said Lagrangian-based spike -- was to work to cause the said orbifold eigenset to then turn in the relative Njenhuis-to-forward-holomorphic direction -- at the cite of the so-eluded-to Lagrangian-based Chern-Simons singularity.  Part of what would tend to work to cause such a singularity, would be the motion of a ghost-based inhibitor, in the relative reverse-holomorphic direction to the initial motion of the orbifold eigenset of this given respective case, that would act in so as to work to form an initial Rayleigh scattering of the cohomological mappable-tracing of the projected trajectory of the ghost-based pattern that was being formed by the said orbifold eigenset.  Just as this so-eluded-to inhibitor is to begin in its Yukawa-based influence upon the said orbifold eigenset, this will then tend to pull the so-eluded-to cohesive set of superstrings, to then pull to what will here be the relative "left."  (This is if the forward-holomorphic direction is to here be considered as going relatively "straight.")
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.