Wednesday, September 2, 2015

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

When one is to majorize the Laplacian-based Lagrangian scalar magnitude of the integrative Hodge-based index of a plane of one respective given arbitrary set of superstrings, that operate in so as to perform one specific substringular function over time -- one will here then tend to be able to extrapolate from this, a surface of topological-based holonomic substrate -- from the integration of the directly affiliated cohomological mappable tracings that are thence formed -- that will here directly appertain to at least three spatial dimensions plus time -- this here multidimensional-based planar topological surface -- of which will tend to curve in such a manner, that is most effectual to the Laplacian-based existence of the here given arbitrary intrinsities of the local genus of the curvature of space-time-fabric.  This would then mean, that -- when one is to majorize the Laplacian-based Lagrangian scalar magnitude of the integrative Hodge-based index, that is of a plane of one respective given arbitrary orbifold eigenset, this of which would thereby operate in so as to perform one specific substringular function over time -- one will then here tend to be able to extrapolate from this, a surface of a topological-based holonomic substrate, from the integration of the directly affiliated cohomological mappable tracings that are thence formed -- this of which will here directly appertain to at least three spatial dimensions plus time -- to where this here multidimensional-based planar topological surface will then tend to curve in such a manner, that is most effectual to the Laplacian-based existence of the here given arbitrary intinsities of the local genus of the curvature of space-time-fabric.
Such a said multidimensional spatial-based surface, that is formed here as a physically resultant "memory" of both the existence and the activity of phenomenology of discrete energy permittivity -- of which works as an interdependent and subsequent correspondence to both the existence and the activity of discrete energy impedance -- will here be contorted and torqued -- as a set of cohomological-based indices -- into a membranous manifold, this of which may then here be deemed of as a Gliosi-Shirk-Olive ghost, that behaves as either of a Calabi-Yau manifold, a Calabi-Wilson-Gordan manifold, or, as a Calabi-Calabi-manifold.  I will continue with the suspense later!  Sam Roach.

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