Friday, June 26, 2015

Part Seven of Session Two of Course 19 -- The Klein Bottle and Orbifold Differentiation

When there is a Gaussian Transformation that is happening during the period in which the Kaeler Metric is going on -- in such a manner in so as to act as a gauge-transformation -- there is one genus of a difference between this general category of a Gaussian-based Transformation and the rest of this general category of a Gaussian-based Transformation.  This one genus of a difference, is that, during a gauge-transformation,  the directly corresponding Klein Bottle eigenstate of any one individual specific respective given arbitrary cite, in which such a Kaeler Metric is undergoing its general format of activity -- will work to bear an additive side-to-side torsioning,  that would here be applied to both the relatively reverse holomorphic end and the relatively forward holomorphic end of such a so-stated respective given arbitrary Klein Bottle eigenstate.  This general genus of activity, will then tend to increase the tendency of a relative lack of such a holonomic substrate as a given arbitrary Klein Bottle eigenstate -- from appearing to  be anything that is even similar in morphology to an open-top parallelepiped, in this case.  So, when one is to work to extrapolate the mappable tracing of any respective given arbitrary Klein Bottle eigenstate, that is here to be undergoing a correlative gauge-transformation -- there will be an additional torsional-based cohomological-based twisting of the here directly corresponding ghost-based indices -- to where the resultant homotopic-based physical memory of both the existence and the activity of such a so-stated Klein Bottle eigenstate, will give the appearance of a somewhat membronous morphology, that, in a way, may appear as looking at the trippy "innards" of a microscopic organism.  Most Gaussian Transformations are gauge-transformations, as I will explain later in the future.  To Be Continued!  I will continue with the suspense later!  Sincerely, Sam Roach.

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