We derive physical observables from the three-layer Chiral Minkowski CA (CMCA): Rule~110 (Lₓ^+, right-moving), Rule~124 (Lₓ^-, left-moving), and a shared inner Rule~110 τc clock (Lₜ, timelike). Four principal results: (1) Lorentz invariance as observer effect: PSC Presentation Invariance forces all D-selected observables to be Lorentz-equivariant on the continuum; the lattice residual ε₀ (7) = π²/147 ≈ 6. 71\% vanishes as M^-2 in the continuum limit; at LHC energies δ_ LV ≈ 8. 8×10^-32 (, zero sorry, one axiom). (2) Electroweak scale: ²θW = 384729/1664000 ≈ 0. 231207 (-0. 42σ PDG~2022, , Wolfenstein; two-loop correction: +0. 038σ PDG~2024, , P31~) ; MZ = 91. 91GeV (+0. 80\%) ; MW = 80. 61GeV (CA-scale, M=7 resolution). (3) Born rule: P (k) = |φₖ|² from canonical -KG kink quantization (\ᵣule\ᵤnconditional, zero sorry, zero custom physics axioms). (4) Quantum interference: the double-slit fringe pattern reproduced at correlation 0. 998 vs Fraunhofer (χ²_ red ≈ 10^-4). The CMCA is the MDL-unique (K_ CA = 19 bits) Level-1 GTE model carrying all five structural features: generation orbit, V–A chirality, Turing universality, observer-level Lorentz invariance, and SR proper-time dilation (5. 79\% error, the M=7 Nyquist floor). The 3+1D generalization is presented in~.
Nova Spivack (Tue,) studied this question.