The First Part of the Test Solutions to the Last Test of Course 17

1)  The Chan-Patton model is the scientific extrapolation of substringular phenomena, as being perceived of as appertaining to the multiplicit and multivarious superstrings and their correlative orbifolds and orbifold eigensets -- as being in a Noether-based genus of metrical flow, in such a manner in so that the directly associated Lagrangian-based mappable paths may here be tied to both their existence and their motion, as being relative to both the existence and the motion of the covariant, codeterminable, and codifferentiable flow of electromagnetic energy.  This model shuns the conditions of tachyonic-based flow.

2)  Since the Chan-Patton model only considers Noether-based substringular flow, such a correlative eigenbase of topological sway is only in terms of either the transversel and/or the radial Planck "leap" per increment of the so-eluded-to topological sway per iteration of group instanton.

3) As photons are scattered -- by the activity of these so-stated phenomena, as acting to strike other physical phenomena, -- the directly corresponding changes in norm-conditions, in terms of the correlative Gaussian Transformations, via the Kaeler-Metric, works to form a topological sway of the corresponding substringular entities that will act as a tense of entropy -- in the process of being metrically Gliossi to such a so-stated alteration -- in the multiplicit Gausian-based organization -- of the here cited norm-conditions.  As such alterations or perturbations are of a Noether-Flow-based format, then, such directly corresponding topological sways, that act in so as to allow for the needed eluded-to progressions -- via that reassortment of the multiplicit Ward-Caucy Hamiltonian operators, will act in such a manner in so as to allow for the resultant perpetual interchange of norm and ground-state indices -- to where this behaves in such a corresponding manner to where this case scenario may be described of as being an eigenbase of Chan-Patton sway.

4)  A Hamiltonian operator that acts upon a holonomic substrate, is a Hamiltonian operation that happens as a tense of a kinematic perturbation.

5)  A Hamiltonian operator that acts upon a corresponding Hamiltonian operand that is devoid of superstrings of discrete energy permittivity, works to describe an alteration that behaves as a non-kinematic perturbation.

To be continued with the next 6 test solutions soon! Sam.