Part Two of the Test Solutions of The Last Test of Course 18

4)  When there is a Yakawa-based tendency of a tachyonic flow, towards a respective given arbitrary region -- in which the Kaeler-Metric is occurring, to where the relatively indistinguishably different local dilatons and dilatinos, that work here to apply a domino-like effect of leveraging -- that would work to involve here a Njenhuis-based primed normalcy, or, as well, that would here work to involve an annharmonic tense of a primed normalcy, this would tend to domino-out, in so as to potentially work to help form a Rayleigh-based genus of an antiholomorphic Kaeler condition, -- in so as to help to initiate an ensuing tense of a so-eluded-to Kaeler-Metric, that is related to this said given arbitrary respective case.

5)  The Bette Manifold is the region in-between a given arbitrary superstring and its correlative counterstring, during the course of a so-eluded-to eigenmetric of BRST.

6)  The Bianchi Identity is that -- when the Grassman Constant of a correlative Bette Manifold eigenstate is stable, then, the correlative ensuing tense of Noether Flow is stable.  Yet, when the Grassman Constant of a Bette Manifold eigenstate is perturbative, then, the correlative ensuing Noether Flow is likewise made perturbative, into a tense of tachyonic-based flow.

7)  The Klein-Gordan-Theorem, is that -- for every discrete eigenstate of energy permittivity, there is a discrete eigenstate of energy impedance, acting form the reverse-holomorphic direction -- via the light-cone-gauge.

8)  When there is a condition of a primed normalcy, of a set of relatively local dilatons and dilatinos, that act in so as to work to form a domino-effect -- in a Ward-Caucy supplemental manner, upon the Yakawa-based surface of a Kaeler Manifold, in a torsional-based manner -- via the Rarita Structure, during a Gaussian Transformation that is correlative to this, then, this general genus of a multiplicit toroidal-based torque, will often tend to work to form a relatively regional continuation of the here local eigenbase of the Kaeler-Metric.