Part Two of the Test Solutions to the Last Test of Course 17 -- the Ricci Scalar

6)  Mass-based superstrings have a Yau-Exact eigenbase of Gliossi-Sherk-Olive cohomological index, in those manifolds of superstrings that appertain directly to the topological existence of bearing mass, over time.  Cohomology-based topological manifolds that are of Yau-Exact nature work to bear a more direct influence upon the relative given arbitrary eigenbase of gravity.  Gravity acts via the existence of the Ricci Scalar -- via the physical presence of the Rarita Structure.  Yau-Exact phenomena bear no viable Chern-Simmons singularities in and of themselves -- when this is considered at the Poincaire level of a Majorana-Weyl invariant setting.  This lack of singularity-based instability works to cause superstringular phenomena that are directly of a mass-bearing genus to be most directly influencing and to be most directly influenced by the Ricci Scalar.

7)  Plain energy bears significant Lagrangian and/or metrical-based Chern-Simmons singularities -- when this is taken along the mappable tracing of its Lagrangian-based path.  This general conditionality of a lack of singularity-based stability, works to cause phenomena of plain energy to bear less of a direct influence upon gravity -- than an equal correlative give arbitrary quanta of mass-bearing energy.  Thus, plain energy is relatively less influenced by the Ricci Scalar than mass.

8)  Light is partially hermitian -- when in consideration of those singularities that are produced by the propagation of the said light.  Such eluded-to Chern-Simmons singularities tend to be of a metrical-based tense.  This works to make light to not be of a Yau-Exact nature.  Thus, light is relatively less influenced by the Ricci Scalar than an equal correlative given arbitrary quanta of directly corresponding mass.

9)  Light is partially perturbative, due to the cyclical pulsation of its correlative mass-bearing photons -- that are propagated off of the relative Real Reimmanian plane, over time.  Singularities of a metrical-based nature, that are produced by the propagation of light, are of such a pulsation to where such phenomenology is guided by the fluctuation of its directly corresponding electric field -- via the nature of its respective given arbitrary wavelength.  A partially hermitian eigenbase of singularity-based nature may be described of as partially perturbative.