¶ Interchangeable Intertransformativeness
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Index Entry
The spheres and spaces are disequilibriumous, i.e., asymmetrical phases of the vector equilibrium’s complex of both alternate and coincident transformabilities. They are involutionally-evolutionally, inward-outward, twist-around, fold-up and unfold, multi-frequenced, pulsations of the vector equilibria. By virtue of these transformations, and their accommodating volumetric involvement, the spheres and spaces are interchangeably intertransformative. For instance, each one can be either a convex or a concave asymmetry of the vector equilibrium, as the ‘Jitterbug’ has demonstrated. The vector equilibrium contracts from its maximum isotropic vector matrix radius in order to become a sphere. That is how it can be accommodated within the total isotropic vector matrix field of reference.
