T-Quark Mass and Hyperfinite II1 von Neumann factor

A theoretical model based on the D4 Lie Algebra and Hermitian Symmetric Spaces D5 / D4xU(1) and E6 / D5xU(1) and related Shilov Boundaries, along with combinatorial relations, allows the calculation of ratios of force strength constants and particle masses, including a T-quark mass of 130 GeV (tree-level constituent quark mass). Fermilab's analysis of T-quark events gives a T-quark mass of about 173 GeV. My independent analysis of the same Fermilab events is consistent with a T-Quark mass of about 130 GeV, which is my theoretical tree-level constituent quark mass calculation. The existence of three peaks in Fermilab data related to the T-quark may be explained by interaction between the the T-Quark and the Higgs Vacua, resulting effectively in the existence of two excited energy levels at 225 GeV and 173 GeV, above a ground state at 130 GeV. The theoretical model used in making calculations, including the T-quark mass calculation, uses a Lagrangian that is based on the structure of the real Cl(1,7) Clifford algebra which, through 8-fold periodicity, might be used to construct a Generalized Hyperfinite II1 von Neumann Algebra factor.