Is the VSA-TOE mathematically complete and worked out? In other words, are 8 dimensional equations known that project into 4 dimensions to produce all the equations of quantum mechanics, the standard model, and general relativity except equations that reconcile general relativity and quantum mechanics?
Definitely intriguing.
Its mostly stashing some quote images and me rambling lol
Is the VSA-TOE mathematically complete and worked out? In other words, are 8 dimensional equations known that project into 4 dimensions to produce all the equations of quantum mechanics, the standard model, and general relativity except equations that reconcile general relativity and quantum mechanics?
Newton’s GG = (c^3 * lp^2 / hbar) * I_8->4 Gravitational constant Derived
ImpedanceI_8->4 = (1/V7) ∮_∂Ω8 ⟨ ψ Γ_ABC ψ ⟩_0 dΩ^C∧dΩ^B∧dΩ^A Spacetime curvature source Defined
Mass m_n ∝ ∫ |ψ_vortex|^2 dΩ_8 Rest mass of particle n Scheme complete
Mass DensityV_ρ = (1/Vol) ∫ [ê_i, ê_j, ê_k] dμ Local drag from 7 Dancers Defined
Fermionsψ_V ⊗ ψ_S+ ⊗ ψ_S- → (1) 3 generations via Spin(8) triality Mechanism defined
"reconcile GR and QM?"
Not reconciling them. VSA-TOE says GR and QFT are both effective descriptions of the same 8D impedance problem:
GR = Low-frequency, low-impedance limit of ΣΠ. Sparse defects, C trivial → ΣΠ → T_μν / 8πG. You recover Einstein.
QM = High frequency time slicing of stable ψ_V ⊗ ψ_S+ ⊗ ψ_S- locks. The probability is just which 4D slice you land on.
Nothing to reconcile if neither is fundamental. The 8D action S = ∫ F[ΣΠ] dΩ_8 is the unification