Seam spinor continuum
v462_seam_spinor_continuum.py · frontier
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SEAM.EQUIV.SPINOR.01: the 128-spinor extension SO(16)_1 -> (E8)_1 exhibited at CHARACTER level and as a finite-L -> continuum convergence -- the constructive companion of the v458 (MMST audit) / v459 (lattice-VOA) residual. [E] (E8)_1 TOWER FROM SO(16)_1 SECTORS: the exact Jacobi/E8 identity theta2^8+theta3^8+theta4^8=2E4 gives chi_{(E8)_1}=E4/eta^8 = chi_o^{SO16}+chi_s^{SO16} -- the holomorphic (E8)_1 character IS the SO(16)_1 vacuum+spinor sector sum. [E] 128 SPINOR WEIGHT-1 STATES FILL 120 -> 248: chi_o gives 120, chi_s gives 128, summing to the exact (E8)_1 tower {1,248,4124,34752}. [E] FINITE 16-MAJORANA FOCK: C(16,2)=120 NS bilinear currents and 2^8=256 Ramond ground states = 128 spinor + 128 cospinor. [E] FINITE-L -> CONTINUUM CONVERGENCE: the critical free-fermion ring Casimir gives c_Dirac -> 1 (c_-=8) and the lowest scaled NS gap x_1 -> 1 with |x_1-1| ~ 1/L^2 (L=64..1024). [C]/[O] the rigorous holomorphic extension is supplied by AGT/AMT (v459); SEAM.EQUIV.01 existence (v336) stays [O]. Mixed exact (theta identity + tower + 120/128/256, Wolfram-mirrored) + numerical.
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