The Electron in Zero Theory Four Layer Field Geometry Maxwell Dynamics Observer Charge Readout Helical Half Action and Literature Input Output Audit

Abstract

Theory describes the electron as a complete, wound, two-wave electromagnetic field organized into four coupled phase sectors. Within the declared model, the observer-facing L1 shell and its hidden symmetric L4 partner obey a half-angle relative-frame law: a 720-degree L1 phase advance is required for recurrence of the oriented, layer-labeled state, whereas an unoriented control returns after 360 degrees. The corrected L1 construction combines azimuthal circulation with an externally attached axial mode to form a 45-degree helix. Although the oscillating field has zero linear phase average, its quadratic Poynting flux retains one propagation direction. For the attached helical mode, the one-turn clock gives omega-turn = c/(sqrt(2)R), while its angular momentum per attached energy is Jz/Uattached = R/(sqrt(2)c). Their product is exactly one half, independent of radius, propagation speed, and field amplitude. If one quantum of that same mode obeys Uattached = hbar times omega-turn, the conditional result is Jz = hbar/2. This result is derived without legacy prescribed-source transport rates; those settings belong to a separate historical field diagnostic and are not part of the present spin inference. The manuscript also states a limited observer-charge mechanism: when the electric and magnetic directions are phase-locked to the bound layer geometry, an external observer can read a persistent outward electric projection as charge-like response. No Coulomb-field magnitude, elementary charge, or g factor is inferred from that statement. A source-checked input-output audit prevents fitted recovery of electron observables from being mistaken for an independent prediction. Keywords: electron; Zero Theory; four-layer field geometry; Maxwell simulation; L1 observer; L1-L4 frame slip; blind field-frame readout; 4-pi recurrence; helical flux; angular momentum.

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