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Measurement and Decoherence in the MID/QC Substrate (Double-slit) — Part I

Chadwick D Rasque

Published Jan 23, 2026• 0 citations
Publisher

Abstract

This paper develops the MID/QC interpretation of measurement and decoherence using the double‑slit experiment as the foundational case study. In the MID/QC framework, quantum behavior arises from coherence wells in a substrate tension field, and measurement corresponds to a physical perturbation that disrupts or merges these wells. The double‑slit geometry provides a clean setting to analyze how coherence structures form, interfere, and collapse. Decoherence emerges from gradient interference, tension‑flow interactions, and phase misalignment between local coherence minima. This substrate‑level mechanism produces classical outcomes without invoking abstract projection or symbolic wavefunction collapse. Part I introduces the core concepts: coherence wells, substrate perturbation, gradient‑driven decoherence, and the physical mechanism underlying measurement. Later parts will extend the analysis to delayed‑choice configurations, quantum eraser setups, and general measurement architectures.

DOI
10.5281/zenodo.18349410

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This paper develops the MID/QC interpretation of measurement and decoherence using the double‑slit experiment as the foundational case study. In the MID/QC framework, quantum behavior arises from coherence wells in a substrate tension field, and measurement corresponds to a physical perturbation that disrupts or merges these wells. The double‑slit geometry provides a clean setting to analyze how coherence structures form, interfere, and collapse. Decoherence emerges from gradient interference, tension‑flow interactions, and phase misalignment between local coherence minima. This substrate‑level mechanism produces classical outcomes without invoking abstract projection or symbolic wavefunction collapse. Part I introduces the core concepts: coherence wells, substrate perturbation, gradient‑driven decoherence, and the physical mechanism underlying measurement. Later parts will extend the analysis to delayed‑choice configurations, quantum eraser setups, and general measurement architectures.
This paper presents a substrate‑first explanation of the double‑slit experiment, delayed‑choice variations, and quantum‑eraser configurations within the MID/QC framework. In this model, the wavefunction is not a symbolic probability amplitude but a real geometric configuration of tension and phase in a continuous medium. Measurement is a physical perturbation that collapses coherence geometry, and decoherence is a flattening of substrate structure rather than an epistemic update. Part II extends the conceptual foundation established in Part I, formalizing coherence wells, phase topology, substrate perturbation, and decoherence flattening into a complete scientific treatment. The paper resolves the appearance of retrocausality, reframes probability as geometry bandwidth, and provides a unified account of measurement grounded in substrate dynamics rather than symbolic abstraction.
This paper is part of the Aetherium Foundations Phase, which develops the formal field equations, emergent geometry, and theoretical structure underlying the Aetherium substrate. The quantum measurement problem arises from the tension between the linear, deterministic evolution of quantum states and the emergence of single, definite outcomes in measurement. Standard formulations introduce collapse postulates or interpretive overlays but provide no physically grounded mechanism for outcome selection within a single world. The Aetherium framework resolves this tension by introducing a pre‑geometric substrate whose intrinsic property is coherence, constrained by the resonant structure of the substrate. Quantum states are coarse‑grained descriptions of coherence patterns, and measurement corresponds to a coherence‑reconfiguration event in which the combined system–apparatus coherence aligns with a resonance‑compatible configuration. Decoherence stabilizes this configuration by redistributing coherence across many degrees of freedom, while probabilities arise from the relative stability of resonant attractor states, yielding the Born rule as a structural consequence of the substrate’s resonance architecture. This coherence‑first ontology provides a single‑world, realist, and local account of measurement that preserves the empirical success of quantum theory while eliminating collapse, branching, and observer‑dependence. The result is a unified and physically meaningful foundation for understanding the quantum‑to‑classical transition.
Quantum mechanics predicts measurement outcomes with remarkable accuracy, yet it does not identify the physical mechanism that produces them. Standard formalisms treat collapse as an external postulate or an informational update, leaving the origin of measurement undefined. This paper develops a substrate-based account in which measurement arises from the structural properties of mass rather than from observation, information, or consciousness. Within the Quantum Substrate Dynamics (QSD) framework, all stable matter possesses a finite coherence envelope and participates in discrete Causality Intervals (CIs) that bound how the substrate can reconfigure. Massless excitations such as photons do not possess coherence envelopes and therefore cannot induce or modify collapse; they only traverse the geometric constraints imposed by nearby mass-phase structures.From this asymmetry, a coherent picture of measurement emerges. Collapse occurs when the envelope of a mass-phase structure overlaps a propagating excitation and enforces local CI pacing and curvature--compliance limits, defining which outcomes are structurally supportable. This mechanism reproduces the behavior of detectors, the material dependence of diffraction, the emergence of interference patterns only at mass-phase boundaries, and the well-established fact that light beams in free space do not interact. Classical paradoxes: Wigner's friend, Schrodinger's cat, contextuality, and delayed-choice interference are resolved without invoking global wavefunctions, observer-dependent realities, or branching worlds.The result is a fully physical, mass-induced account of quantum measurement. Collapse becomes a structural re-lock within the substrate rather than an epistemic update or interpretational supplement. This framework preserves the successful predictions of quantum theory while supplying the missing mechanism: observation is not a special act, but the structural consequence of mass interacting with serialized, massless propagations under finite substrate throughput.Version 2 Revision:The title and abstract have been updated to improve clarity and better reflect the paper’s central mechanism. No changes have been made to the analysis or conclusions.
Second in series: For the foundational paper, see The MID Substrate: A Generative Physical Primitive for Quantum and Gravitational Phenomena DOI: https://doi.org/10.5281/zenodo.18284475. Part I introduces the conceptual foundation of the MID/QC framework, presenting coherence as a physical substrate with structure, gradients, and consequences. This primer outlines how coherence density, wells, and ridges shape stability, quantum behavior, gravity, and time dilation. The paper is intentionally intuitive and non‑mathematical, preparing readers for the geometric development in Part II. It establishes the core idea that coherence is not an abstract quantum property but a physical field‑like substrate from which familiar physical phenomena emerge
Quantum mechanics predicts measurement outcomes with remarkable accuracy, yet the physical mechanism responsible for measurement remains unspecified. Standard formulations treat collapse as an external postulate or informational update, leaving the origin of measurement outside the theory’s physical description. This paper proposes a mass-induced mechanism for quantum measurement within the framework of Quantum Substrate Dynamics (QSD), in which the observer is not a privileged entity but a coherence structure formed by stable matter interacting with propagating excitations. In QSD, stable matter forms mass-phase structures possessing finite coherence envelopes that evolve through discrete Causality Intervals (CIs) governing how the substrate can reconfigure. Massless excitations, such as photons, lack coherence envelopes and therefore cannot initiate collapse; they propagate only through geometric constraints imposed by nearby mass-phase structures. Measurement occurs when the coherence envelope of a mass-phase structure intersects a propagating excitation and enforces local CI pacing and curvature--compliance limits on the substrate. Collapse is therefore realized as a structural re-locking of the substrate, in which only configurations compatible with the local mass-phase environment can persist. This mechanism reproduces key empirical features of quantum experiments, including the material dependence of diffraction and detection, the emergence of interference patterns at mass-phase boundaries, and the absence of photon--photon interaction in free space. Within this framework, longstanding interpretational paradoxes---including Wigner's friend, Schr\"odinger's cat, contextuality, and delayed-choice interference---admit consistent physical explanations without invoking observer-dependent realities, global wavefunction collapse, or branching worlds. Quantum measurement therefore emerges as a mass-induced structural process, in which observation reflects the deterministic reconfiguration of the substrate under finite coherence and curvature constraints rather than an epistemic update or interpretational supplement.
This paper proposes a physically grounded interpretation of quantum measurement in which superposition is the natural state of isolated systems, while particle-like outcomes arise from inevitable physical interactions with the environment or measuring devices. The approach retains the standard mathematical formalism of quantum mechanics but reorganizes its conceptual structure to place interaction—understood as the exchange of energy, momentum, or information—at the center of the measurement process. It offers a unified explanation of the double-slit, delayed-choice, and quantum-eraser experiments, and suggests experimentally testable ways to link interaction strength to decoherence and the emergence of classicality.