Data Structures and Algorithms |
Authors: L. B. Uvindu Daham
We present a definitive resolution to the P versus N P problem by embedding discrete constraint satisfaction problems (3-SAT) into continuous non-compact Riemannian manifolds via Maslov dequantization (h > 0 deformation). By constructing the Master Flow Equation governed by logsum-exp smoothing operators, we prove that the trajectories are bounded by a uniform polynomial spectral gap and structurally bypass relativization, natural proofs, and algebrization barriers. Utilizing Morse-Bott theory and asymptotic energy dissipation estimates, we demonstrate that all worst-case exponential trajectories are suppressed, achieving deterministic convergence to satisfying assignments in polynomial time O(nK ). Consequently, we establish that P= N P.
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[v1] 2026-09-22 20:46:18
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