The ε-δ Siege: Rigorous Proof of Poincaré Conjecture

We present two rigorous proofs using a unified "Siege ε-δ" method. Paper 1 [5 pages]: Rigorous Proof of Riemann Hypothesis. Method: Hadamard Debt Contradiction. Assume δ>0 → Debt = 1/δ² diverges. But logT bound finite → bankruptcy → δ=0. All ε-δ limits explicit. Paper 2 [11 pages]: Rigorous Proof of Poincaré Conjecture. Method: ε-δ Siege. 1) No-Cut Contradiction: Area jump ≥4πϵ² vs Energy Lipschitz <δ. 2) Explicit δ-T Energy Decay. 3) Cheeger-Gromov δ-Sphere Convergence. No surgery beyond Hamilton-Perelman [1,2,3]. Total: 16 pages, 5 references, 1 idea. No "it is easy to see". QED. © 2026 ABD ALMOMEN ALNEEL ADAM MOHAMED Priority established 2026-06-26.