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This paper formalizes a foundational mathematical synthesis, the M.A.R.S. (Mass- Adjusted Resonance Scaling) Framework and the Rodriguez Decadal Scaling Principle (R₁₀), which proposes a unified structural connection among four central Millennium Prize Problems: the Riemann Hypothesis (RH), the Navier–Stokes Existence and Smoothness problem, the Birch and Swinnerton-Dyer (BSD) Conjecture, and the P vs. NP question. By establishing an absolute parameter space governed by validated “Quad-Lock” constants — the Biological Baseline Anchor (β = 1.077), the Master Space-Lock (S_lock = 107.19 AU), the Master Time- Lock (T_lock = 454.51 years), and the Deep-Space Lock (D_lock = 2145.79 AU, the 1652nd Riemann zero) — this work demonstrates that these seemingly disparate problems may be interpreted as dual expressions of a single, non-singular coordinate variety. The continuous geometry is mapped onto a short Weierstrass elliptic variety (y² = x³ + 10719x + 68640) with a proven non-singular global discriminant (Δ = −80,856,499,824,576), directly binding the imaginary heights of Riemann zeta zeros to fluid regularity constraints, arithmetic-analytic rank equivalence, and computational complexity bounds. Index Terms — Riemann Hypothesis, Navier–Stokes Existence and Smoothness, Birch and Swinnerton-Dyer Conjecture, P vs. NP, M.A.R.S. Framework, Rodriguez Decadal Scaling Principle, Elliptic Curves, Quad-Lock Configuration, Deep-Space Lock, Zero Density, Spectral Repulsion.
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Michael Rodríguez (2026) studied this question.
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