An n-tiered model of fundamental structure

Here, the elementary particles consist of 2 gravitons as tachyons in 1s orbits and proto-matter in higher s orbits. Each electron consists of 3 proto-photons, a proto-lepton, and 2 gravitons. This proto-lepton has 6 infra-matter bits: 3 tachyons and 3 luxons in s orbits. The tachyons have v about 10$^{24}$c, with significant L we interpret as charge. The nucleus consists of monoquarks, diquarks, and a photon-like shell. Each has 2 gravitons plus proto-matter: 1 proto-quark per monoquark, 2 proto-quarks per diquark, and a proto-pion each. Some also have proto-photons, as does the shell. The proto-pion has trivial color and the proto-photon has trivial charge. The proto-quark has charge bits in s orbits and color bits in p orbits. The p-orbits each have net L on the x/y plain where charge is L on the z-axis. As the p orbits are eccentric, only solutions with vectors with the 3 tachyons either $60^{\circ}$ or $120^{\circ}$ apart produce constant angular momentum. The $60^{\circ}$ solution produces net color. Eccentricity is $e=l\sqrt 2 /2n$ for luxon Energy $E_{n,l} =E_{1s} n^{3}/(n^{2}-l^{2}/2)$and tachyon $E_{n,l} =E_{1s} n^{5}/(n^{2}-l^{2}/2)^{2}$ so 4.017KeV 1s energy for the charge bits and 2.981MeV 1s energy for the color bits.