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Index Entry
Vector Equilibrium: Spheres and Spaces:
“A sphere is an asymmetrical phenomenon. It is an inward-outwardpulsative from the vector equilibrium. The sphere’s spaces are interchangeable. The spaces between the spheres are complementaries. Our model really shows each sphere becoming a space and every space becoming a sphere. Each one can be either a concave or convex symmetry of the vector equilibrium. Vector equilibrium then having the maximum radius, then the radius contracts in order to be a sphere. That is how it can be accommodated within the total frame of reference. The edge of the vector equilibrium gets bent into becoming the arc of the sphere. So that the sphere of the vector equilibrium is contracted as a chord turns into an arc the radius contracts.”
Cite RBF tape transcript, Chicago, Blackstone Hotel, to LJA + BO’R, p. 49, 31 May '71
