Part Two As To Consecutive Chern-Simons Singularities

Let us here consider an orbifold eigenset, that is moving in the relative forward-holomorphic direction.  Let us next consider that the just mentioned orbifold eigenset, is to all of the suddenly spike into what is to here be the relative reverse-Njenhuis to forward-holomorphic direction -- to where this said activity is to here, work to form a Lagrangian-based Chern-Simons singularity -- that is of a genus of one.  Let us next say that the just mentioned orbifold eigenset, is to ensue, in so as to just about immediately spike again, into a Fourier-based activity that is to all of the sudden -- veer into what is to be the ensuing motion of that self-same orbifold eigenset, into what is now to be the relative reverse-Njenhuis to forward-holomorphic direction.  Again, this general type of a Fourier-based activity, is to here work to form another Lagrangian-based Chern-Simons singularity -- that is again to be of a genus of one.  This general type of activity -- that is to here involve the cohomological mappable-tracing of two consecutive Lagrangian-based Chern-Simons singularities, of which are to happen almost immediatley ensuing Lagrangian-based spikes -- will tend to often work to form what will here almost ensuredly work to form an antiholomorphic Kahler condition.  Such an antiholomorphic Kahler condition, will here tend to initiate the proximal localized condition -- of what here may called the Wick Action, via a group-related metric that is called the Kahler-Metric.  The Fourier-based activity of the Kahler-Metric, tends to always work to ensue the presence of the activity of what may here be termed of as a Gaussian Transformation.  A gauge-transformation is always an example of a genus of a Gaussian Transformation, yet, not all Gaussian Transformations are of  the general nature of what I have just termed of as a gauge-transformation.
I will continue with the suspense later!  To Be Continued! Sincerely, Samuel David Roach.