Cohomology Due To Partially Yau-Exact Phenomenology

How about if we were to initially consider a partially Yau-Exact phenomenology -- such as a beam of light, of which is to here be comprised of a certain sum of quantized photons, over time.  Such a beam of light is to here, tend to bear Lagrangian-based singularities, that may be described of as being partially Yau-Exact.  This is due to the condition, that even though the light may move in some manner shape or form, in as many spatial dimensions as it is changing in its derivatives in -- there are to here be less spatial dimensions that are to here bear homotopic torsional eigenindices, that bend in a hermitian-based manner, than the number of spatial derivatives that the individually taken photons that work to comprise the said beam of light, are to here be changing in -- over a respective given arbitrary group-metric.  This will then work to help at causing those norm-state-projections that are contacted in a Gliosis-based manner by the hermitian-based so-stated torsional eigenindices, to then tend to work to form a Reimman-based scattering, in so as to work to subsequently form a discrete cohomological mappable-tracing -- whereas, this will, in another situation, work to help at causing those norm-state-projections that are contacted in a Gliosis-based manner by the Chern-Simons-based so-stated photon-related eigenindices, to then tend to work to form a Rayleigh-based scattering, in so as to work at subsequently forming a scattering away from a previously formed cohomological mappable-tracing.   I will continue with the suspsense later! To Be Continued!  Sincerely, Sam Roach.