We formulate the Emergent Spacetime Quantum-Entanglement Theory (ESQET), wherein classical spacetime geometry and general relativity emerge as macroscopic manifestations of an underlying dimensionless scalar information field S(x^μ). By employing a scalar-tensor action with non-minimal curvature coupling ξSR, we address the covariance and energy-momentum conservation structure (∇^μ T_μν^(S) = 0) via an off-shell Noether identity that vanishes on the scalar equation of motion (§1). We establish falsifiable predictions constrained against modern laboratory limits, including Eöt–Wash 2020 short-range torsion-balance bounds. In this updated edition the short-range sector is made fully quantitative: the E8 root graph of the framework's quasicrystal sector has Laplacian spectral gap Δ(L) = 28 [exact], the Yukawa amplitude is α = 1/(φ Δ(L)) = 1/(28φ) = 0.02207264245535338743587810122734421849001104213592… [postulate formula, exact evaluation], and the coherence cutoff evaluates to λ₀ = 26.3418700153683416444378459289… μm under the framework's stated suppression chain [postulate factors, exact evaluation]. The single-point Eöt–Wash test at (λ₀, α) is permitted, by a bracket argument that does not depend on contour interpolation (Appendix A.6). Updated edition (2026-10-29) of the Theoria Omnia whitepaper. Archive reference for the original deposit: Zenodo DOI 10.5281/zenodo.18108731.
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Marco Antônio Rocha Júnior (2026) studied this question.
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