Conditioned Regions and Relational Scale in EAS Scalar Fields: A Common Organizational Foundation for Electric Charge and Gravity

This paper is archived as a speculative research work.We ask how a strictly relational Scalar Fields (SF) ontology can admit source-conditioned organization beyond a composite and how that common organization can support distinct electromagnetic and gravitational descriptions. A conditioned region is a source-relative organization of possible relationships and, where realized, actual scalar-bearing associations; it is neither material scalar spread through spatial shells nor a new primitive field. The conserved conjugate scalar binary bit (SBB) supplies an invariant elementary cadence. Under a separately admitted complete outward SBB-mediated succession, relational depth counts completed steps without presupposing distance or time. A stipulated four-point carrier topology has precisely 4L geometrical carrier alternatives at depth L; normalized full-shell accounting then gives S_C/(4L) without copying or distributing conserved scalar loading. Independently admitted source handedness H_C=±1 and positive complete loading S_C>0 yield distinct signed charge-class and hand-even gravitational source reports. Their source-resolved coexistence is compatible with selected Type-I Coulomb/Maxwell and Schwarzschild/finite-source Einstein representations under explicit interface gates. Nonlinear gravitational geometry need not entail nonlinear creation of source loading. Finally, complete conditional aggregation proofs show that a normalized signed-to-positive report ratio can vanish for sublinearly imbalanced source families, even when no finite aggregate is exactly neutral, and under controlled depth dispersion. These are source-organization results, not new force laws or experimental tests of SF ontology. A finite two-SBB collision-to-conjugate-lepton-like structural-existence construction is discussed as a qualified example of admissible composite-source organization.