Monday, September 21, 2015

Part One of Session 9 of Course 19 -- The Klein Bottle and Orbifold Differentiation

If one were to take a supremum of a postulative point particle -- one could tend to get a theoretical sphere as a resultant, since a sphere has incorporated into it three more spatial dimensions than an initially stated point particle.  If one were to take a supremum of a postulative sphere -- one could tend to get a theoretical spherical shape that would have three added spatial dimensions, these three dimensions here being both a spinor-based tensoric spatial parameter, that would here be directly associated with a spin-based coniaxion, an orbital-based tensoric spatial parameter, that would here be directly associated with an orbital-based coniaxion, and, a radial-based tensoric spatial parameter, that would here be directly associated with a radial-based coniaxion -- these so-stated spatial-based parameters of dimension, that would be additive to the initially so-stated spherical-based shape of this given arbitrary example, of which would be both codifferentiable, codeterminable, and covariant to the kinematic Hamiltoniain operation of the said initially said sphere of this respective given arbitrary case scenario.  Again, a supremum is the condition of the activity -- that is directly associated with the integration of three added spatial dimensions, to any initially given arbitrary case in point.
To Be Continued!  I will continue with the suspense later!  Sincerely, Sam Roach.

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