781.00 Accommodation of Aberration
781.01 We can take hold of any two parts of a tensegrity sphere and treat it as an omnidirectional, expansion-contraction accordion. In the same way, we can take hold of any two parts of a rubber-vectored, isotropic-vector matrix and, so long as the contiguous faces of the octahedron-tetrahedron field remain congruent, the matrix can be distorted by angular variation, spin, orbit, inside-outing, expansion, knotting, or torque without losing any of all the fundamental regularities of the omniconsidered, allspace-filling set.
781.02 Activated by tension and compression, two remote-from-one- another external triangles of an elongated isotropic rubber-vectored matrix structural system may be congruently associated to close the system’s “insideness” back upon itself to form a large, flexible structural-system ring with a circularly closed insideness, like a serpent biting off its own tail and swallowing the “open” end.
781.03 In order to be a system definitivelyergo, topologically accommodated throughout all transformative transactions of dividing the insideness from the outsidenessand to be structural, the system-dividing medium must be omnitriangulatedergo, having only triangular openings.
781.04 When the structural system’s remote structural parts are joined back on themselves to continue the insideness-integrity’s division from the outsideness, the only “holes” in the system (which may be coupled to join the insideness back on itself) are triangular wholes, with their respective three corners identifiable as A, B, C, and A, B, C, respectively. They could be nontwistingly joined/ to/,