Pauli-Facing Sign Structure from Stable Zero-Sum Handedness Reports in EAS

This paper is archived as a speculative research work. This paper develops a Pauli-facing scalar-field account in Entanglement-Algebraic Spacetime (EAS). The difficulty addressed here is not merely technical. The familiar objects of the Pauli and Dirac descriptions--spin-1/2, exchange sign, exclusion, spinor structure, and fermionic behavior--are normally introduced inside an already quantum-theoretic interface. EAS does not begin there. It begins with scalar points, scalar values/signs, rank-3 association records, second-order ordering (SOO) as the scalar-value-changing ordering principle, bounded support structure where applicable, and handedness where a coherent rank-3 cyclic orientation is defined. The question is therefore how a structure known in quantum language as Pauli behavior can be re-expressed without importing spin, fermions, Hilbert-space antisymmetry, or exchange operators as scalar-field primitives. The answer proposed here is that Pauli-facing behavior is a stable zero-sum handedness report. A coherent handed bounded support supplies a completed rank-3 report. The common-mode or full-cycle projection of that report gives the charge-facing class. The zero-sum projection preserves the non-common-mode cyclic sign-sector structure that remains after charge-facing compression has been removed. Charge-facing and Pauli-facing behavior are therefore not independent scalar-field principles, but they are not identical either. They are different report projections of one handed rank-3 support structure. The central result is a Pauli-facing zero-sum report theorem. If a coherent handed bounded support has a completed rank-3 report, if handedness reversal reverses the zero-sum projection, and if the relevant zero-sum sector satisfies the stable SOO condition 0 < epsilon² lambda < 4, then the support supplies a stable Pauli-facing sign-sector report. In that sector, handedness reversal gives the exchange-facing sign relation E psi = -psi. This is a report-level sign reversal, not a primitive scalar-field spin variable and not yet a derivation of the fermionic operator algebra. The result extends the scalar-field charge construction by following the complementary projection. Charge is read from common-mode/full-cycle compression of handedness-induced SOO response; Pauli-facing structure is read from the stable zero-sum sector that remains after common-mode removal. The paper thereby relocates Pauli-facing sign behavior from primitive quantum ontology to an interface-readable report of handed scalar-field structure. It does not derive the full Dirac equation, canonical anticommutation relations, empirical spin measurements, the magnetic moment, or the complete Pauli exclusion principle. It identifies the scalar-field source and report-level location from which such structures would have to be reconstructed.