Numerical Verification of the Quantum Blueprint Formalism: Vacuum Circulation, Gauss–Codazzi Embedding, and the Spectral Map of Observable Physics

We present ten numerical simulations that verify and extend the Quantum Blueprint Formalism (QBF) across three structural layers: pre-coherent dynamics, emergent gravity, and the landscape of possible physics. (1) The vacuum circulation Ωvac is computed numerically on the K₃ toy model (|Ωvac| = 43.9) and variationally on the K₁₂ biological model (|Ωvac| = 1.25), confirming that Ωmin > 0 at pointer states— time does not stop at equilibrium. The mechanism is the displacement of the Witten ground state from the pointer state due to the indefinite Hessian of Φ, a feature unique to the QBF. (2) The Gauss–Codazzi analysis with the flat ambient metric g₀ (from the Structural Choice) confirms that R^s = 0 and H_μν = 0 identically—the Einstein equation is exact with no Planck-scale corrections. Newton's constant G and the Planck length l_P are derived analytically from the mean vacuum embedding curvature K ̄ . (3) The spectral map from the incompatibility fiber X_ω to observable physics is visualized through chamber decomposition, continuous mass spectra, and gauge-group jumps at bifurcation surfaces. A nontrivial Berry phase of π is computed around a chamber boundary, confirming the hallucination holonomy. (4) Falsifiable predictions are quantified: a GHZ decoherence floor (t₁/₂ = 6.9 s for N = 10 qubits at T → 0), HRV coherence duration (τ ≈ 80 s from K₁₂ D_min), and thermalization asymmetry with three symmetry classes. (5) The Picard–Fuchs machinery is demonstrated on the quintic CY₃, and the optimal QBF fiber candidate CY₃ with (h¹¹, h²¹) = (1, 4) is identified. All computations are parameter-free given the incompatibility matrix ω(i,j) and the diffusion coefficient Dₛ.