Thursday, October 26, 2017

Characteristics For Topological Extrapolation

There are a few general categories of topological extrapolation, that I can think of from scratch -- that may work here to bear a given arbitrary extrapolation, in so as to further to be able to understand even better, the respective correlative holonomic substrate of topological stratum -- that is to here to be directly associated with certain given arbitrary Ward-Cauchy-based phenomenology, that is here of a substringular nature, over time.  1)  Consider both the Laplacian-based nature as well as the Fourier-based nature, that is of both that spatial and that dimensional compactification-based tense, -- by which any respective  orbifold eigenset, is then to be able to be extrapolated as one holistic entity.
2)  Next, -- consider the nature of both the fractal and the elastic module, if you will, of the topological stratum, that is Poincare to the Gliosis-based surface, of the here respective orbifold eigenset.
3)  Furthermore, -- consider both the Laplacian-based Ward-Cauchy conditions and the Fourier-based Ward-Cauchy conditions, by which the correlative knotting that is to be taking place here, from within the physical bounds of the said respective orbifold eigenset, is to happen, --  as both a time-related phenomenology and also as a non-time-oriented metric-gauge-based holistic quantum of energy, that is to be pulled into its kinematic group-related activities, over time.
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.

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