Orbifolds and Relative Njenhuis Charges

Let us here consider one given arbitrary orbifold eigenset -- this said eigenset of which is of a Real Reimmanian-based nature, when this is taken in a relative manner to another respective given arbitrary proximal orbifold eigenset.  This would work to mean, that both of the so-mentioned orbifold eigensets -- would here bear Real-based spaces, when this is taken as one viable set of superstrings working to perform one specific function, to another respective set of superstrings working to perform another specific function, over a covariant duration of a successive sequence of group-related instantons.  This would then tend to mean -- that each of the superstrings, that would here work to comprise both of the here so-mentioned respective given arbitrary orbifold eigensets, that have been described of in this said given case scenario -- would tend to be of a Real Reimmanian eigenbase -- when this is taken, in terms of the condition that each of such superstrings of discrete energy permititivity, that would here work to comprise such a so-eluded-to covariant, codeterminable, and codifferentiable functioning of one group-related operation to another functioning of group-related operation, would then tend to work to bear both an interdependent and a viable inter-relationship of one viable Gaussian-based format to another viable Gaussian-based format.  Now, let us say that one had a quantum of charge that was released from one of these said given arbitrary orbifold eigensets -- this of which would bear a viable covariant mode, when this is extrapolated to the here relatively Real-based quantum of charge, that would here be released from the other of such respective given arbitrary orbifold eigensets of this given case scenario.  Now, let us say that one would here consider the Njenhuis existence of another orbifold eigenset -- that was actual, yet, of another tense of a Gaussian-based universal setting.  This so-eluded-to given arbitrary Njenhuis-based orbifold eigenset, would then potentially release a charge -- that, although it would tend to be of a Real-based eigenbase of charge  when this is taken relative to another of such orbifold eigensets that would be of the same universal setting - it would NOT tend to be of a Real Reimmanian-based eigenbase of charge, when this is taken relative to the initially so-eluded-to respective given arbitrary orbifold eigensets that I had discussed in the beginning of this so-mentioned given arbitrary case scenario.  In other words, charges that come from covariant-based orbifold eigensets -- that are of a relatively Real Reimmanian-based Gaussian spacing, when this is taken from one of these eigensets relative to the others that are proximal -- tend to be orbifold eigensets that are both viable and of the same universal setting.
To Be Continued!  I will continue with the suspense later!  Sincerely, Sam Roach.