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MUT v5.8.20.1: Supplement XVIII: Testing Effective Background Scalar Field Phase-Locking via Single-Photon Interferometry

Myomin Aung

Published Feb 16, 2026• 0 citations
Publisher

Abstract

This supplement proposes a deterministic experimental test of the Effective Background Scalar Field (ΦA) introduced in MUT v5.8. A single-photon Mach–Zehnder interferometer configuration is developed to detect phase-locking interactions between the quantum system and the effective background scalar field.The analysis predicts a quartic deviation in interference visibility relative to standard decoherence models under weak measurement coupling. A full perturbative derivation of the visibility correction as a function of coupling strength and interaction time is presented, along with the crossover regime in which MUT-specific effects become experimentally observable.This work provides a concrete interferometric pathway for empirical testing of the MUT v5.8 framework at the quantum scale.

DOI
10.5281/zenodo.18655175

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This supplement proposes a deterministic experimental test of the Effective Background Scalar Field (ΦA) introduced in MUT v5.8. A single-photon Mach–Zehnder interferometer configuration is developed to detect phase-locking interactions between the quantum system and the effective background scalar field.The analysis predicts a quartic deviation in interference visibility relative to standard decoherence models under weak measurement coupling. A full perturbative derivation of the visibility correction as a function of coupling strength and interaction time is presented, along with the crossover regime in which MUT-specific effects become experimentally observable.This work provides a concrete interferometric pathway for empirical testing of the MUT v5.8 framework at the quantum scale.
This supplement applies the MUT v5.8 framework to the quantum measurement problem, offering a deterministic reinterpretation of wave-function collapse. Within this model, observation is not a passive act but a physical interaction between two Effective Background Scalar Field (ΦA) fluxes: that of the observer and that of the observed system.The transition from a distributed frequency state to a localized phase-locked state is shown to arise from flux coupling, enforcing a specific local scaling factor �. This synchronization mechanism naturally produces particle localization without invoking probabilistic collapse postulates.By modeling measurement as frequency tuning within the ΦA substrate, the paper reframes the Observer Effect as a substrate-level phase synchronization phenomenon, providing a unified scalar-field explanation for quantum measurement and state reduction.
This supplemental paper to MUT v5.8 provides a deterministic explanation for Quantum Entanglement as a phase-locking phenomenon within the background scalar field. Superluminal transport of the scalar field flux at high scaling factors zzz allows entangled particles to synchronize instantaneously across arbitrary distances. The paper bridges Quantum Mechanics and Special Relativity within a unified deterministic framework, eliminating metaphysical ambiguity. This version (v5.8.8) builds upon previous MUT supplements, integrating scalar field dynamics, derived constants (α\alphaα, ξ\xiξ, GGG), and high-scaling flux transport.
This note proposes a simple, falsifiable interferometric test for structured deviations from standard two-path interference. In conventional interference, the observed intensity is described by a single effective phase parameter: I(ϕ)=P1+P2+2P1P2cos⁡ϕ, I(\phi) = P_1 + P_2 + 2\sqrt{P_1 P_2}\cos\phi, I(ϕ)=P1​+P2​+2P1​P2​​cosϕ, and deviations are typically attributed to visibility loss or phase offset. The present protocol tests for a different class of behaviour: phase-locked deviations that depend on the internal structure of the phase profile applied to one arm of the interferometer. A controlled phase modulation of the form ϕ(x)=n⋅f(x)\phi(x) = n \cdot f(x) ϕ(x)=n⋅f(x) is introduced in one arm, where nn n indexes the complexity of the imposed phase structure. The resulting interference signal is measured as a function of the global phase and decomposed into quadrature components: In(ϕ)=Cn+Vn ⁣[Ancos⁡ϕ+Bnsin⁡ϕ]. I_n(\phi) = C_n + V_n\!\left[A_n\cos\phi + B_n\sin\phi\right]. In​(ϕ)=Cn​+Vn​[An​cosϕ+Bn​sinϕ]. A deviation metric is defined relative to the baseline (flat-phase) case: Δn=(An−A0)2+(Bn−B0)2. \Delta_n = \sqrt{(A_n - A_0)^2 + (B_n - B_0)^2}. Δn​=(An​−A0​)2+(Bn​−B0​)2​. The testable prediction is that, if structured phase-dependent effects are present, then: the baseline satisfies Δ0≈0\Delta_0 \approx 0 Δ0≈0; the deviation Δn\Delta_n Δn increases systematically with the imposed phase structure, and the deviation remains phase-locked in the quadrature basis and cannot be absorbed into a simple phase offset. The protocol includes explicit control conditions to distinguish such behaviour from conventional effects: symmetric modulation of both arms should eliminate the deviation; random phase noise should reduce visibility but not produce systematic scaling in Δn\Delta_n Δn; and phase referencing is required to resolve the quadrature structure. The outcome is binary. If no structured deviation is observed, the hypothesis is falsified. If a phase-locked, structure-dependent deviation is observed, then the standard interference model is incomplete under these conditions. This proposal is intentionally model-independent. While motivated by broader work on structured phase transport in discrete systems, the experimental test does not rely on that framework and can be evaluated directly.
In Physical Review Letters (2025), Fedoseev et al. performed a purified realization of the double-slit experiment using single atoms as tunable scattering centers and single-photon interactions. By removing all mechanical instrumentation and retaining only the photon–atom correlation, they demonstrated that any acquisition of which-way information destroys interference, thereby confirming Bohr’s complementarity and falsifying Einstein’s path-coherence conjecture. This report interprets the result within the framework of Time-Scalar Field Theory (TSFT), wherein measurement represents scalar-time coupling between observer and system. In TSFT, wave and particle behaviors are manifestations of variations in a temporal-scalar coherence function: Φ(x, t) = f(λo, σs,ΔT) where λo denotes observer coupling wavelength, σs the system coherence scalar, and ΔT the temporal phase separation of collapse. The MIT data show that as effective coupling λo increases—i.e., as informational access to the photon’s path rises—scalar coherence diminishes and interference vanishes. The experiment thus isolates the scalar surface of observation, providing the first empirical corroboration of TSFT’s prediction that reality emerges from time-coupled relational fields rather than apparatusdependent mechanics.
This work derives a conservative, operational consequence of the Scalar Temporal Field Ontology (STFO), in which time is modeled as a physical scalar field τ(xμ)\tau(x^\mu)τ(xμ) whose timelike gradient defines a preferred notion of evolution. We show that any two-path interference experiment (optical or matter-wave) yields a quantitative bound on unresolved temporal path-difference fluctuations. Interferometric visibility is identified with the characteristic function of the temporal fluctuation δΔτ\delta\Delta\tauδΔτ, leading to a model-independent constraint on the root-mean-square temporal noise in terms of the measured visibility and the experiment’s phase-generating energy scale. The analysis is intentionally operational and conservative. It does not modify standard quantum probabilities and is compatible with conventional environmental decoherence, appearing as an additional multiplicative coherence factor. Null results therefore impose direct experimental bounds on temporal-field fluctuations within the STFO framework. This paper interfaces quantum foundations, interferometry, and the problem of time, and provides a falsifiable, experiment-facing bridge between the Scalar Temporal Field Ontology and precision laboratory tests.
This manuscript develops three concrete, falsifiable predictions based on a framework in which time and space are operationally equivalent, and classical reality is understood as the record. In this scalar-clock / awareness-tensor / Trinity picture, an observation is any physical process that stabilizes correlations into durable, revisitable records, and gravity is interpreted as time decoherence: clock-locking and time selection into dominant mass time-zones. The paper introduces three phenomenological parameters that are exactly zero in standard GR+QM: (i) ϵ\epsilonϵ, the sensitivity of co-located clock rates to engineered decoherence and monitoring strength; (ii) η\etaη, the sensitivity of effective gravitational acceleration to record-export structure at fixed mass distribution; and (iii) a scalar time-mismatch scale ΔT∗\Delta T_\astΔT∗, beyond which interference visibility near a mass exhibits a protocol-dependent threshold. These parameters are tied to operational proxies: clock-locking depth, time mismatch, and coupling gradients. From this framework, three testable predictions follow: Entanglement-dependent time dilation: Two identical, co-located precision clocks in the same gravitational potential but in different record-coupling regimes (high vs. low monitoring and decoherence) should exhibit a small, persistent differential drift that tracks clock-locking depth, not altitude or velocity. Gravity modulation by engineered decoherence: In a torsion balance, atom interferometer, or precision gravimeter, the measured acceleration toward a test mass should differ slightly between “decoherence OFF” and “decoherence ON” conditions, even when the mass distribution and EM fields are unchanged. The key signature is a protocol-locked Δg\Delta gΔg that appears only when scattered quanta are recorded, not when the same fields are present but their outputs are dumped locally. Entanglement horizon near mass: In a matter-wave interferometer, as one arm approaches a mass (or as the mass is increased), interference visibility should drop at a characteristic threshold set by scalar-clock mismatch and record structure. This defines an “entanglement horizon” in time-mismatch space, distinct from smooth environmental decoherence. For each effect, the paper defines explicit null hypotheses, identifies leading systematics, and sketches minimal experimental protocols compatible with current or near-term optical clocks, gravimetry, and matter-wave interferometry platforms. A brief CPT-compatibility analysis clarifies that microscopic dynamics remain CPT-symmetric in the usual QFT sense; any asymmetries arise only at the coarse-grained level of record formation and clock-locking. The proposals can therefore be read either as parameterized extensions of GR+QM using measurement architecture as an additional knob, or as an operational test of a broader “gravity as time decoherence” interpretation in which geometry becomes explicitly record-sensitive. This Version 2 is a revised and expanded update of the original upload, adding a phenomenology-first summary, clarifying the roles of the parameters (ϵ,η,ΔT∗)(\epsilon,\eta,\Delta T_\ast)(ϵ,η,ΔT∗), and situating the framework more explicitly relative to existing work on gravity-related decoherence, hybrid classical–quantum gravity, and clock/interferometry proposals (Diósi–Penrose, Bassi, Anastopoulos–Hu, Oppenheim, Zych–Costa–Pikovski–Brukner, Bose et al.). The updated version explicitly restricts the criterion to record-sensitive effects, rather than any effect. It explicitly spells out what “record formation on/off” means in practice: detectors and logging are turned on/off while the physical fields are held fixed, i.e., outputs are either stored or not stored. This version tightens falsifiability and lab usability. It (i) commits to explicit benchmark model families for the three predictions, each reducing to standard physics when ϵ=η=κ=0\epsilon=\eta=\kappa=0ϵ=η=κ=0; (ii) defines an unambiguous export-axis variable via the exported mutual-information rate I˙XR\dot I_{XR}I˙XR and export depth E\mathcal{E}E, enabling cross-platform comparisons; (iii) adds a fully worked, platform-specific optical lattice clock pilot (C1 vs C2 export-only toggle) including invariance audits, confound/error budgeting, preregistered power/discriminability analysis, and an end-to-end analysis pipeline; and (iv) upgrades mandatory reporting/preregistration templates so null results produce publishable bounds on (ϵ,η,κ)(\epsilon,\eta,\kappa)(ϵ,η,κ).