Clock wall bridge
v126_clock_wall_bridge.py · registry
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THE CLOCK AND THE WALL SHARE A SPECTRUM (the v124 resummed-clock weights ARE the Mehta–Seshadri parabolic weights; R1's first checkpoint passes classically): THE WEIGHTS ARE THE PARABOLIC WEIGHTS [I] — the arguments n/N_fam = {0, 1/3, 2/3} of the resummed logarithm are EXACTLY spec A₀* (the exact U_wall residue, v115); spectral bridge λₙ = (1 − αₙ)^{p₂} over α ∈ spec A₀* reproduces the frozen transfer spectrum {1, (2/3)⁶, (1/3)⁶} — the horizon clock and the flavor wall share their spectrum through α ↦ 1−α; CHECKPOINT 1 PASSES CLASSICALLY [I]: the linear coefficient p₂/N_fam = 2 = |ℤ₂| equals the established classical entropy-deviation rate 2H = |ℤ₂|×Hubble (v104) — the slope-2 linear response is already the classical entropy rate, so the genuinely QUANTUM content of R1 isolates to the geometric tail Σ_{k≥2} αᵏ/k; THE DETERMINANT IS THE ENTROPY CURVATURE [I]: det(1 − A₀*) = 2/9 = |ℤ₂|/N_fam² — exactly the v102 gravity entropy curvature at the anchor (fourth independent appearance); tr(1 − A₀*) = 2 = |ℤ₂|, det A₀* = 0; R1 re-targeted [P]: derive 'rate = −p₂ ln(1 − α)' with α the parabolic weight — first order classical, tail quantum: ONE SPECTRUM, TWO GATES, ONE OBJECT A₀*
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