← Semi-Autonomous Research / Engineering Record / Paley–Wiener Axis-Core Extremal
Paley–Wiener Axis/Core Extremal v0.6 — Elevated the finite dictionary problem to a continuous Hilbert space extremal problem for compactly supported entire functions. The joint dual monotonically converges from 7.7882 at dimension 22 to the rational candidate α=21/20=1.05, which is equivalent to determining the positive definiteness of a 2×2 Schur matrix.
continuous_kernel_floating_obstruction=true, which is still not an interval-certified analytic certificate, reproduced exactly as is. This is a dictionary-independent continuous kernel floating-point obstruction, not an RH proof or disproof.
This package directly elevates the finite-dimensional monotonicity obstacle of the previous package to a continuous problem, quoted exactly as is.
"The strongest conclusion of v0.5 is not the failure of a specific set of notches, but the monotonicity within a finite space... This forces the research route to make a choice: continue adding external atoms without being able to judge when it will be enough, or directly define a continuous space containing all admissible directions." — Excerpt from Technical Notes §1.1 of this package.
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Large data for Galerkin convergence (galerkin_joint_convergence.json, 41 KB) and inherited parent node data are not listed individually; they are all included in the complete zip file.
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sha256 9f53bc381eb99e9f3feba10701dd40d846463ba049dc082961dcf27ccba9958c