Let us initially consider an orbifold eigenset, that is here to be comprised of by a set Hodge-Index -- as to the number of discrete quanta of energy, that work to comprise the said eigenset. Let us next consider another orbifold eigenset -- that is of another universal setting -- that is here as well to be comprised of by a set Hodge-Index, as to the number of discrete quanta of energy that work to comprise the said eigenset. Let us next say, that the layer of adjacency, that is here to exist between and among the superstrings that are here to work to comprise the two covariant orbifold eigensets that are here to be moving over a set evenly-gauged Hamiltonian eigenmetric -- is here to be consistent in both a codifferentiable and in a codeterminable manner over time. Let us then say that a group-attractor is to happen to the two said orbifold eigensets, in so as to work to make the angular positioning of those discrete quanta of energy -- that work to help in comprising the two individually taken orbifold eigensets, to be of such a manner, to where the two said orbifold eigensets are to then to be of the same universal setting. This will then not only work to make the manifolds of the two different mentioned orbifold eigensets to be of a Real Reimman-related Gaussian spacing -- the one to the other --, yet, it will also make the two individually taken orbifold eigensets to now act in such a way that is made, the one to the other, in such a manner, that is viable in a Yukawa manner that is of a potentially spontaneous Gliosis-related tense, that is of both a codetermiable and of a codifferentiable relationship over time. I will continue with the suspense later! To Be Continued! Sincerely,
Samuel David Roach.
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