When one is to work to derive those mathematical expressions -- that are here to be utilized in so as to help at describing cohomological eigenindices and cohomological eigenstates, -- one is to initially work to derive what I term of here as being the respective given arbitrary genus of a "knotting" equation. Such a said "knotting" equation is here to be contingent upon a Real Reimman manifold, of which is named here as "W." If one is to try to derive a correlative Complex manifold G(c), one may take one or more Li-operators to be applied upon the said W manifold, in order to get the said G(c) manifold -- in the process of working to determine such a general condition. In the process of working to derive such so-inferred knotting equations, one is here to be working to translate one given arbitrary Minkowski Space into a correlative given arbitrary Hilbert Space. I can think of six general genre of knotting equations from the "top of my head." These would be: One for an f-field, one for a d-field, one for a p-field, one for a graviton field, one for a gravitino field, and one for a neutrino field. This may be enough for you to digest for now.
I will continue with the suspense later! To Be Continued! Samuel David Roach.
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