¶ Kites & Quarks as Basic Notes (1)
← Mite as Model for Quark | Mites & Quarks as Basic Notes (2) →
RBF Definitions
"The reason physics continually comes to quarks is that in
the total systemic hierarchy of structuring and multipoly-
hedra-intertransformings there is the phenomenon of allspace-
filling. There are several well-known allspace-fillers such
as the cube, the rhombic dodecahedron, and the tetrakaideca-
hedron. However, the mites consisting of three basic
modules–the two A Quanta Module and one B Quanta Module–
have their counterpart negatives; as the quarks do represent
the minimum allspace-filler of Universe and the A’s and B’s
do produce in all-rational numbers all of the nucleated
geometries.
"They also have their volumetric counterpart in the nonnucle-
ated icosahedron in the form of the S Quanta Modules–each
of which is 1/120th tetrahedron of which the triacontahedron
is composed. This makes the S Quanta Modules probable
electron complements of the nucleated system-halvings
fractionated 459 times, i.e., 4 x 459 = 1836.
"The quarks are the minimum allspace-fillers of kinetically
self-structuring systems. The mites may fill allspace by
either edge-bonding or face bonding. That is, by either"
¶ Citations
- RBF Ltr. to EJA; 4 Jun’77
