Claims a proof of P ≠ NP via contradiction between O(1) and Ω(t) bounds on polynomial conditional Kolmogorov complexity for a specially constructed family of SAT instances.
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MinDist sketches using O(d/ε²) points preserve relative error for hyperplanes and Õ((L/ρ)·1/ε²) points for 2D shapes with min-distance ρ in domain L, with k³ factors and exact reconstruction for k-piece trajectories.
citing papers explorer
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A Quantale-Weakness Route to $P \neq NP$ via CD Evidence Normalization and Gauge-Buffered Locked Ensembles
Claims a proof of P ≠ NP via contradiction between O(1) and Ω(t) bounds on polynomial conditional Kolmogorov complexity for a specially constructed family of SAT instances.
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Sketched MinDist
MinDist sketches using O(d/ε²) points preserve relative error for hyperplanes and Õ((L/ρ)·1/ε²) points for 2D shapes with min-distance ρ in domain L, with k³ factors and exact reconstruction for k-piece trajectories.