Overview: The Radial Compatibility Theorem resolves the Navier-Stokes Millennium Problem by proving global existence and smoothness for all smooth, finite-energy initial data in three dimensions. The Argument: Any finite-time singularity must be Type I (forced by BKM criterion and vorticity growth bounds). Type I blow-up produces a non-trivial self-similar profile V via Seregin's compactness theorem. This profile must simultaneously satisfy: Origin regularity: V(0) finite (inherited from smooth initial data) Asymptotic decay: V ~ c/|ξ| at infinity (forced by the self-similar equation) The Innovation: The radial compatibility functional Ψ, derived from the EDEN discriminator, couples these two regimes via the inversion r ↔ 1/r: $$\Psi\theta = -\theta'(r) - \frac{1}{2}r^{-3/2}\theta(1/r) + r^{-5/2}\theta'(1/r)$$ For any profile satisfying both conditions with c₀ ≠ 0, this functional diverges as r → 0: Ψ(r)∼−c02r−3/2→−∞\Psi(r) \sim -\frac{c_0}{2}r^{-3/2} \to -\inftyΨ(r)∼−2c0r−3/2→−∞ This divergence proves the two conditions are mutually exclusive. No such profile exists. No blow-up occurs. The Verification: Computational tests confirm: Ψ diverges for all test profiles with V(0) finite and V ~ c/r Divergence follows the predicted r^{-3/2} scaling (ratio → 1.0000) L³ norm diverges logarithmically for V ~ c/r profiles Type I rate γ = 1 emerges from ODE comparison