Needs checking note
| Tetravolumes: | Great Circles: | |
| Vector Equilibrium As Zerovolume Tetrahedron: | 0 = +2 l/2, -2 l/2, -2 l/2, +2 l/2, (with plus-minus limits differential of 5) ever- | 4 complete great cir- cles, each fully active |
| eternally congruent intro-extrovert domain | inter-self-canceling to produce zerovolume tetrahedron | |
| Tetra: eternally incongruent | + 1 (+ 1 or -1) | 6 complete great cir- cles, each being 1/3 ac- tive, vector components |
| Octa: | 2 (2 × 2 = 4) | 2 congruent (1 positive, negative) sets of 3 |
| eternally congruent yet nonredundant, comple- mentary positive-nega- tive duality | great circles each; i.e., a total of 6 great circles but visible only as 3 sets | |
| Duo-Tet Cube: | 3 “cube” | 6 great circles 2/3 active |
| intro-extrovert tetra, its vertexially defined cu- bical domain, edge- outlined by 6 axes spun most-economically-in- terconnected edges of cube | ||
| Rhombic Triacontahedron: 1 × 2 × 3 × 5 = 30 | 5 “sphere” both sta- tically and dynamically the most spheric primi- tive system | 15-great-circle-defined, 120 T Modules |
| Rhombic Dodecahedron: | 6 closest-packed spheric domain | 12 great circles appear- ing as 9 and consisting of 2 congruent sets of 3 great circles of octa plus 6 great circles of cube |
| Vector Equilibrium: nuclear-potentialed | 20 (potential) | 4 great circles describ- ing 8 tetrahedra and 6 half-octahedra |