This paper is archived as a speculative research work. This paper derives the finite internal spectral skeleton required for the noncommutative-geometric derivation of QED from EAS scalar-field structure. The construction begins with scalar points, rank-3 association records, scalar values/signs, phase-specific reports, and a corrected lepton support package consisting of phase-isomorphic A/B sheets completed by scalar junction points j₀, j₁, j₂. From this scalar-field data we construct the finite QED-sector package SFᵖhi = (AQᵖhi, HFᵖhi, DFᵖhi, JFᵖhi, gammaFᵖhi, rhoQᵖhi). The common-mode phase algebra is AQᵖhi ~= C. The finite carrier is the report space HFᵖhi = VFᵖhi + EFᵖhi, where VFᵖhi records scalar points and EFᵖhi records phase-exposed rank-3 association reports. The finite first-order operator DFᵖhi is built from phase-specific scalar association differences, structured in a block matrix with zero diagonal blocks and off-diagonal differential elements, while its square packages the corresponding finite stiffness/readout form. The protected A/B carrier supplies a real-structure component satisfying (JFᵖhi) ² = -I, and the scalar-point/association-report decomposition supplies the grading gammaFᵖhi. The scalar-value/sign common-mode readout yields charge classes Qₕat in -1, 0, +1, so that same-sign A/B presentations are QED-charged and opposite-sign presentations are QED-silent but remain support-readable through nonzero neutral contrast. The result is a finite internal spectral skeleton derived from scalar-field data rather than postulated, with its NCG role understood against the standard spectral-action framework (Connes 1994, Chamseddine & Connes 1997). This paper supplies the finite input for the subsequent NCG construction in which SFᵖhi is paired with the standard spacetime spectral triple to obtain QED by inner fluctuation and spectral action.
Michael Labhard (Mon,) studied this question.