Triacontrahedron as Limit Regular Polyhedron
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Index Entry
Triacontrahedron as Limit Regular Polyhedron:
"The rhombic dodecahedron is the domain of omni-closest-packed spheres; the middle of its diamond face is the control point for the sphere's radius, the unity vector.
"But at the maximum limit is the triacontrahedron, the 15-great circle limit regular polyhedron generatable from spinnable symmetries. The T Modules emerge as the 120 similar units of the triacon with its 30 diamond faces."
"The T Modules are unfoldable as a square in which the prime vector is the square's diagonal--affording, for the first time, a physical model of Einstein's equation E = mc²."
Citations
- RBF to EJA from Kensington Hotel, Santa Monica; 13 Apr'77
