1053.80 Growth and Decay
•[1053.80–1053.85 Growth and Decay Scenario]
1053.801 In chemical interbonding of atomic systems single-bonded (univalent) tetrahedra are only single-vertex-to-single-vertex congruent. This means that only one of each of any two tetrahedra’s directionally differentiable four corners—which are as yet only infra- or ultratunable, only noisy subsystem, vertexial somethingnesses—are subcongruent critically intimate; that is, the magnitude of their mutual interattractiveness is greater than any other of their cosmic attracters. Singly interbonded tetrahedra are always attracted in critically intimate degree by one—and only one—of their corner-identifying infratunable systems attractively bonded with a neighboring tetrahedron’s comer vertex subdifferentiable-system “points.” For ages the vertexial somethingnesses only superficially apprehended by humans were experientially identified visually as “specks,” audibly as noises, tactilely as prickly points, topologically as vertexes, and geometrically as sharp (corner) angles.
1053.802 Topology enumerates the critical-proximity-bonded pairs of “points” as constituting only one point and not as an almost tangent two. Topological accounting is confined to only superficially visible characteristics of systems. (See Sec. 262.02.)
1053.803 We learn experientially that lines are trajectories (Sec. 521.20), that two events and their trajectories cannot pass through the same point at the same time (Secs. 517.01-06), and that when we have such conflict or transit interference, they result in smashes (always separating each of the intersmashing bodies into a plurality of smaller systems, not dirt or dust), plunge-ins such as meteors plunging into Earth (to form more complex systems), refractions, reflections, or critical-proximity interrattractiveness cotravelings (Earth and Moon). When we do not have interference conflicts but we have two independent event trajectories converging to pass “near” ond another only at a precessionally critical-course-reffacting, mass-interattractive distance, they may converge and diverge in a twist vertex exit (see Secs. 921.15 and 942.12). The term vertex embraces all of the foregoing system-furnished, local-focal, event cases.
1053.804 In chemical double-bonding the edge vectors of the tetrahedra—as well as the terminal vertexes—are also so critically proximate as superficially to seem to be congruent and are topologically accredited numerically only as “one” because of their superficial aspect of unity as a single hinge-pin.
1053.810 The vector equilibrium consists of eight tetrahedra each of which is edge-bonded; i.e., vertexially double-interbonded with three others, with each of their pre-time-size internal vertexes theoretically congruent as eight-in-one. Each of the pre-time-size vector equilibrium’s eight tetrahedra has six vector edges (6 x 8 = 48). (There are 24 internal and 24 external vector edges, 48 vector edges in all.) Each of the eight tetrahedra has four vertexes (4x8 = 32), and in each of the tetrahedra three of these vertexes are external (3x8 = 24): There are thus 12 externally paired sets (24/2=12) of visible vertexes. Three of each of the eight tetrahedra’s vector edges (3x8 = 24) are displayed on the outside of the vector equilibrium. (Compare Sec. 1033.020.)
1053.811 There are 24 external vector edges of the vector equilibrium (8x3 = 24). The other three vector edges of each of the eight tetrahedra are arrayed inwardly as 24 internal edges (8x3 = 24), but these inwardly arrayed vector edges of the eight tetrahedra, being double-bonded or hinged together, appear as only 12 radial spokes of the vector equilibrium, which has 24 separate vectors in its four closed chordal rims of the four great-circle planes of the tetrahedra’s four dimensionality; these four great circles produce the zerovolume tetrahedron. (See Sec. 441.)
1053.812 Nature never stops or even pauses at dead center. Nature contracts convergently to the center of its nuclear sphere, where each of its frequency-tuned integrities self-interfere convergently and react reflectivelyergo, omnidivergently—from their own terminally convergent self-frequency interferings. Unity is plural and at minimum two. (See Secs. 905.11 and 1070.)
1053.813 In the vector-diametered VE the convergent 2