Rate translation
v314_rate_translation.py · frontier
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Do the discrete-kernel and dynamic rates translate? An exact number-field split. The affine-E8 adjacency spectrum splits into the rational part {0,+-1,+-2} in Q and the golden part {+-phi,+-1/phi} in Q(sqrt5); the dynamic transfer spectrum {1,(2/3)^6,(1/3)^6} is entirely rational. So the family rates DO translate (the rational discrete angles 2cos(pi/2)=0=|Z2|, 2cos(pi/3)=1=N_fam build the recovery rate (2/3)^6=(|Z2|/N_fam)^(2 N_fam) in Q), but the carrier 5-fold (golden, Q(sqrt5)) has NO rational dynamic image -- a field obstruction, so it is static-only. The shared object is the order-30 Coxeter element (30=g_car*(2 N_fam)=5*6); the phi quasicrystal carries the carrier, not the cusp-weight family dynamics
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