More As To The Indistinguishable Differences In Charge

When there is an indistinguishable difference in the Real Reimmanian-based charges of any given arbitrary orbifold eigenset, that works to exhibit such a said condition -- there is, as well, an indistinguishable difference in the directly associated Imaginary or Njenhuis-based charges, that are also associated with the so-stated orbifold eigenset.  For instance, let us say that one is to extrapolate as to what is going on with a given arbitrary orbifold eigenset -- to where this said eigenset, of which here is detected -- in so as to be stable in its charge.  This means -- over the time in which such an eigenset is charge-wise stable -- that for every charge that works to enter the said orbifold eigenset, that there is simulteneously (through the vantage-point of a central conipoint) the equivalence of a like charge (in terms of the general genus of parity) that works to leave the so-mentioned orbifold eigenset.  As such charges are leaving and entering the Ward-Caucy bounds of the said eigenset (mainly, as such said charges are leaving and entering the Ward-Neumman bounds of the said eigenset), as taken per each of such individually taken Real Reimmanian charges, that there is a Njenhuis or an Imaginary-based charge, that is of the same general genus of polarity -- that is then stemming from the so-eluded-to Real Reimmanian-based charge -- in a manner that is orphoganal to both the wave-tug/wave-pull of that holonomic substrate that is here correlative to the motion of the so-stated Real-based charge's tendency of propagation in the relative holomorphic direction, as well as simultaneously (through the vantage-point of a central conipoint) there also being a condition of an orphoganal stemnming of the so-eluded-to Njenhuis-based charge, that is edge-wise tangent at the locus of a relative endpoint-based singularity, to the Real Reimmanian-based plane of such a respective given arbitrary case scenario.  Such a multiplicitly-taken endpoint of a covariant-based tangency, will tend to be of a Lagrangian-based Chern-Simmons singularity, over time.  To Be Continued! Sam Roach.