As To A Genus of Multiplicit Interaction

We have recently discussed the general concept of a norm-state projection that acts through the directly affiliated Hamiltonian operand via a unitary Lagrangian, interacting with the cohomological eigenbase of a world-sheet -- in such a manner in so as to work to displace the so-eluded-to holonomic substrate of the said world-sheet, as is according to the lay-out of the overall spatial and directoral-based orientation of the coniaxial eigenbase that would here work to form the here respective given arbitrary line integral that would thence here traverse, in a flush manner, across the topological surface of the so-eluded-to Minkowski-based holonomic substrate of the said world-sheet of any directly relevent correlative case scenario.  Now, let us say that we are, instead, dealing with either a binary, a tritiary, or a multiplicitly norm-state projection -- that is being applied, via an abelian-based geometric wave-tug/wave-pull, in a Yakawa manner that is here of a Gliossi-based manner -- in so as to work to form an alteration or a perturbation of any given arbitrary world-sheet, that is initially residing at a set unique Majorana-Weyl-Invariant eigenlocus, in a manner that is, as an ansantz, of the so-eluded-to initially based conformally invariant or superconformally invariant mode of a relative condition of static equilibrium.  The genus of the substringular manifold of the initial cohomology that we are dealing with here is either of a Calabi-Yau, a Calabi-Wilson-Gordon, or of a Calabi-Calabi-based manifold.  The resultant net alteration of the delineatory eigenbase -- that is reflected by the alteration of the manner in which the kinematic activity of the so-stated world-sheet changes in the mode of its activity, will then here be based upon the geometric-based resultant tensor that one may work to determine as is being applied to the so-stated world-sheet -- as is taken by averaging the Slater-based Real-Reimmanian-based directoral indices of the overall Real-based Lagrangian tensors, and coupling this format of extrapolation with an averaging of the Slater-based Njenhuis-based directoral indices of the overall Imaginary-based Lagrangian tensor.  This is not, though, considering the net effect of the holonomic substrate of those indices that may work to bear certain Chern-Simmons singularities that could work to take effect.  We may discuss that issue later.  Now, when such an overall extrapolation works to consider the overall directoral-based orientation of the coniaxial that is here working to form the line integral that we have here been considering as being traversed upon the Minkowski-based topological surface of the holonomic substrate that here operates and exists as a world-sheet, this will then result in an ability to bear at least some knowledge as to the transiently future kinematic outcome of the ensuing activity of the cohomological index of the said world-sheet.  This is a further application of Stokes Theorem.  Sam.