Double Helicity Of Calabi-Yau Manifold -- Homotopic Transfer/Homotopic Restraint

 The higher the frequency of the flow of the holonomic structure, that is here to be directly associated with the respective double helicity of a Calabi-Yau Manifold, -- that is here to be directly corresponding, to the correlative Nijenhuis metric tense, of the parametric "spatial dimensionality" of a neutrino, (as it is to appear as "dimensionless," as taken in the correlative Riemann metric tense), of the Gaussian field of such an inferred particle-like neutrino, -- the higher its homotopic transfer And the lower its homotopic restraint, will consequently tend to be.  It follows, that; The lower the frequency of the flow of the holonomic structure, that is here to be directly associated with the respective double helicity of a Calabi-Yau Manifold, -- that is here to be directly corresponding, to the correlative Nijenhuis metric tense, of the parametric "spatial dimensionality" of a neutrino, (as it is to appear as "dimensionless," as taken in the correlative Riemann metric tense), of the Gaussian field of such an inferred particle-like neutrino, -- the lower its homotopic transfer and the higher its homotopic restraint, will consequently tend to be. SAM. SORRY FOR THE FOIBLE YESTERDAY! THIS OUGHT TO MAKE SENSE NOW!