← Vertexes & Nonvertexes (2) | Vertexial Spheres →
Index Entry
Vertexial Spheres:
"Since the number of all the vertexes is divisible by two, Linus Pauling was right that sumtotally Universe is always an even number and that you can divide all Universe evenly by pairs of closest packed spheres, as pairs of tangent spheres.
“However, each of the spheres that constitute the vector’s inherently two interrelated vertexial spheres are in themselves two unique differentials in spheres: the congruent concave and convex spheres whose respective radiant energy-reflecting properties are so opposedly differentiable as to act respectively as energy Universe’s prime diffusers or concentrating transformers; ergo, each sphere is always two spheres.”
