Thursday, June 5, 2014

Part Two of the Test Solutions to the Last Test of Course 16

1)  The Chan-Patton rules of superstrings are principles that work to govern the condition of a mass having a Kaluza-Klein light-cone-gauge topology as always traveling at under the speed of light.  If a mass is translated into a tachyonic flow -- via the conversion of its light-cone-gauge from a Kaluza-Klein topology to a Yang-Mills topology temporarily ---, then, it can likewise temporarily display the general effect of the so-stated Chan-Patton rules during the said course of a tachyonic propulsion.  After the just-eluded-to tachyonic-flow, the mass that was translated is brought back into a condition of Kaluza-Klein light-cone-gauge topology, at which point the said mass goes back into obeying Chan-Patton rules.

2)  World-Sheets that appertain to the mappable tracing of tachyonic-based superstrings are an abberation from Chan-Patton rules.  Otherwise, the mappable tracing of Noether-based superstrings is the holonomic substrate of the extrapolation of world-sheets that obey Chan-Patton rules.

3) As superstrings are made unorientable by the formation of a heteromorphic field that exists for a given arbitrary so-stated superstring and its directly corresponding counterpart -- during a directly correlative duration of BRST, the said superstring is then pulled into a tachyonic-based flow, on account of the just-eluded-to perturbation -- during the ensuing eluded-to group metric.

4)  A Yang-Mills light-cone-gauge topology is of a non-abelian nature, while, a Kaluza-Klein light-cone-gauge topology is of an abelian nature.  A non-abelian topology bears relatively less of a direct wave-push/wave-pull at its topological edge than an abelian topology does.  A relatively less abelian format of a light-cone-gauge topological eigenstate is more capable of propagating in the manner of electromagnetic energy, since this allows for a harmonic wave modulus at light-speed that would be sinusoidal and not flush, which thereby does not here cause any threat of aiming to bear an infinite fractal modulae.

5)  The Kaeler-Metric is the group metric in which a superstring is brought into the kinematic activity, to where it is capable of re-attaining the discrete fractals of energy permittivity, to where energy may spontaneously exist aned persist-- as the directly appertaining eluded-to given arbitrary Fadeev-Popov-Trace eigenstate -- that is correlative to the so-stated superstring -- is brought into the kinematic activity to where it is capable of re-attaining the discrete fractals of energy impedance to where energy may spontaneously exist and persist.  When a superstring bears a cohomology that reverses in terms of directoral holomorphicity, this works to initiate the activity of a Kaeler-Metric.

6)  A Calabi-Metric is a Kaeler-Metric that directly involves the scattering of electromagnetic energy.  When discrete entropic photons are formed, this is an indication of a Calabi-Metric.

7)  When light scattering happens in Earth's atmosphere, then this scattering of electromagnetic energy here involves a Calabi-Metric that is essential for the formation of the existence of heat in our planet's biosphere.

8)  The Noether Current is the general flow of substringular motion that is not over light speed.  All non-tachyonic superstrings move the Planck-Length and/or the Planck-Radius per increment of group instanton.  Yet, electromagnetic energy, which, is when a group of one or more superstrings -- here, photons -- travel as a group through a discrete and unitized Lagrangian through enough of a scalar amplitude -- as a group propagation -- until it interacts with infrared-based photons.  This happens in so that the so-eluded-to photons -- if in a vacuum -- will propagate here one Planck Length per directly appertaining group iteration of instanton.

9)  Depending upon the degree of the conformal invariance of any given arbitrary tense of Noether-Flow, the less conformally invariant the so-stated tense is, the faster that the just-eluded-to superstring moves, relative to their environment.  The faster that the so-stated superstrings move, the closer that these superstrings are to "light-speed."  The closer that  a Noether-based flow appertaining to a mass is to light-speed, the greater that the Lorentz-Four-Contraction is.  The greater the Lorentz-Four-Contraction is upon any given arbitrary superstring of mass, the smaller that its relative length and time are, and, the greater is its relative mass is.  Overcoming Noether Flow, in so as to allow for a mass to be translated to light-speed or greater -- without bearing all of the mass in the universe -- may be done by the conversion of the directly associated light-cone-gauge topology from a Kaluza-Klein topology to a Yang-Mills topology -- during what would here be a temporary translation.

10  A Noether Current is constant for any given arbitrary phenomena that bear both a Kaluza-Klein light-cone-gauge topology and Yau-Exact singularities.  By converting the relative light-cone-gauge of the just-eluded-to mass into a Yang-Mills light-cone-gauge topology temporarily, one may overcome the so-stated Noether Flow into a brief condition of tachyonic propulsion.

I will continue with the start of Course 17 Soon!  Sam.

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