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Resolving the Quantum–Gravity Conflict: A Generative Ontology of Physical Regimes

David Michael Doy

Published Apr 9, 2026• 0 citations
Publisher

Abstract

This report presents a stand‑alone generative resolution of the long‑standing conflict between quantum theory and general relativity. Instead of treating spacetime or probability as fundamental, the framework introduces possibility—existing in latent and realised modes—as the underlying substrate from which physical behaviour emerges. Quantum evolution, collapse, gravitational curvature, thermodynamic restructuring, and macroscopic identity are shown to be phase‑specific expressions of a single generative process.The central construct is the phase field, which governs transitions between predictive, collapse, geometric, developmental, and identity‑stabilising regimes. Quantum behaviour arises when predictive continuation and collapse dominate; gravitational behaviour emerges when stabilised realisation induces generative curvature; thermodynamic and renormalisation‑group behaviour appear in intermediate developmental regimes.By deriving quantum, gravitational, thermodynamic, and classical limits from the same generative law, the report dissolves the apparent contradictions between unitary evolution, collapse, curvature, locality, and nonlocality. The result is a unified ontology and dynamics in which probability, geometry, and identity are emergent rather than fundamental. The document is fully self‑contained and does not assume familiarity with previous work.

DOI
10.6084/m9.figshare.31975116

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This report presents a stand‑alone generative resolution of the long‑standing conflict between quantum theory and general relativity. Instead of treating spacetime or probability as fundamental, the framework introduces possibility—existing in latent and realised modes—as the underlying substrate from which physical behaviour emerges. Quantum evolution, collapse, gravitational curvature, thermodynamic restructuring, and macroscopic identity are shown to be phase‑specific expressions of a single generative process.The central construct is the phase field, which governs transitions between predictive, collapse, geometric, developmental, and identity‑stabilising regimes. Quantum behaviour arises when predictive continuation and collapse dominate; gravitational behaviour emerges when stabilised realisation induces generative curvature; thermodynamic and renormalisation‑group behaviour appear in intermediate developmental regimes.By deriving quantum, gravitational, thermodynamic, and classical limits from the same generative law, the report dissolves the apparent contradictions between unitary evolution, collapse, curvature, locality, and nonlocality. The result is a unified ontology and dynamics in which probability, geometry, and identity are emergent rather than fundamental. The document is fully self‑contained and does not assume familiarity with previous work.
This work presents a continuous, constraint-based interpretive framework for physical systems that unifies quantum behavior, classical structure, and cosmological evolution without introducing new forces or modifying established equations. Rather than treating quantum mechanics, electromagnetism, and general relativity as fundamentally separate domains, the paper proposes that these regimes can be understood as consistent descriptions of a shared underlying structure. The framework is built on three foundational elements: a non-geometric substrate (P_0) defining admissible configurations, interaction as the propagation of constraint, and geometry as the macroscopic record of accumulated interaction. Within this perspective, physical structure emerges through a continuous progression: distinctions enable gradients, gradients enable interaction, interaction accumulates as constraint, and constraint stabilizes into persistent configurations. The quantum–classical transition is interpreted as a continuous increase in interaction-induced constraint, while spacetime curvature reflects the large-scale organization of these interactions. The framework does not replace existing theories, but instead provides a unified conceptual interpretation that remains fully consistent with established physics across known regimes. Its value lies in clarifying relationships between domains, offering a continuous ontology of physical systems, and suggesting potential directions for further formalization.
This paper reconstructs quantum entanglement as the local expression of a universal constraint geometry inherent to a single generative manifold. Instead of treating entanglement as a dyadic relation between two particles, the paper shows that entangled systems inherit a shared constraint region from a global constraint field that spans all degrees of freedom. Collapse occurs across beloskrasis, the boundary between unrealized configurations and resolved events, producing joint resolution without nonlocal signaling. The framework dissolves the appearance of nonlocality by demonstrating that collapse is not a subsystem‑specific event but a global resolution of the manifold’s constraint geometry. Entanglement, dark matter, dark energy, spacetime curvature, and temporal generation are unified as scale‑specific manifestations of the same operator‑level structure. The universe is presented as a single coherent manifold whose ontology consists of generative potential, constraint geometry, shared constraint regions, and beloskrasis as the operator that produces actuality. This operator‑level ontology provides a unified structural interpretation of quantum correlation, cosmological phenomena, and temporal generation, revealing entanglement as the most direct window into the universe’s generative architecture.
We present an ontological and dynamic derivation of wave function collapse within the context of General Relativity formulated as a Quantum Theory (GRQT), a formulation that maintains ontological realism and conceptual continuity with General Relativity. Starting exclusively from the discrete geometric structure of spacetime and its fundamental elastic properties, we demonstrate that collapse constitutes neither an additional postulate of quantum mechanics nor an external phenomenological effect, but emerges as a necessary consequence of the requirement for geometric consistency in the temporal update of the causal lattice. We show that quantum superpositions of massive systems imply geometric bifurcations of spacetime, associated with incompatible metrics in the transition between successive simultaneity slices. The energy identified in Objective Reduction theories as gravitational self-interaction energy is reinterpreted, in GRQT, as the elastic deformation energy of the lattice, governed by the fundamental geometric impedance α\alphaα. We derive a quantitative criterion for the viability of temporal evolution and a closed-form expression for the characteristic collapse time, without introducing free parameters. Wave function collapse thus arises as the physical process by which spacetime eliminates geometric ambiguities incompatible with the unique definition of the subsequent slice, preserving the topological continuity of the causal manifold. The boundary between quantum and classical regimes becomes quantitative and derived, resolving the measurement problem in strictly geometric terms. The formulation maintains ontological realism, conceptual continuity with General Relativity, and provides explicit experimental predictions in mesoscopic regimes.
Modern theoretical physics rests on two highly successful but conceptually distinct frameworks: quantum mechanics and general relativity. While both theories are experimentally confirmed to high precision within their respective domains, they rely on fundamentally different starting points. General relativity takes spacetime as a primitive geometric structure, whereas quantum mechanics is formulated in terms of abstract state spaces without intrinsic spacetime meaning. Most approaches to quantum gravity attempt to reconcile this tension by modifying, quantizing, or discretizing spacetime itself. Even in approaches where spacetime is said to be “emergent,” it typically remains the primary conceptual backdrop on which physical processes are defined. Despite extensive efforts, there is no consensus on whether spacetime should be regarded as fundamental or derivative. In this work, a more radical starting point is explored. Rather than modifying spacetime or its geometry, we ask whether spacetime can be excluded entirely from the fundamental layer of the theory and recovered only at a later, operational stage. The central question is not how spacetime behaves, but whether the notion of “what lies between physical objects” must be spatial or temporal at the most fundamental level. We propose a framework—referred to here as Super Relativity (SR)—based on a single pre-geometric postulate: the existence of a monotonically expanding set of possible quantum configurations, referred to as the flux. Formally, this flux is represented as a monotone, σ-finite family of capacity measures on a common configuration space (introduced in Section 2). This postulate deliberately refrains from assuming spacetime, time ordering, metric structure, causality, or dynamics. Within this pre-geometric core, two derived, dimensionless notions are introduced: utilization, describing the realization of configurations, and saturation, defined as the ratio between utilized and available configurations. A central structural element of SR is the strict separation between a core layer and an interface layer. In the core layer, all quantities are pre-geometric and dimensionless, and no reference is made to space, time, motion, energy, or interaction. Only at the interface layer are operational notions introduced, including clocks, rulers, and signal propagation. Spacetime, in this construction, is not a dynamical entity but an effective bookkeeping structure that encodes relative rates of change once a calibration to physical units is performed. Within this framework, gravitational phenomena do not originate from spacetime curvature taken as fundamental. Instead, they arise from variations in saturation that, at the interface level, manifest as uniform rescalings of physical processes. When expressed in geometric language, these rescalings reproduce the standard predictions of general relativity, including gravitational time dilation and the equivalence between gravitation and acceleration. The invariant local speed of light is not postulated but follows as a derived consequence, since both clock rates and signal propagation are affected identically by the same underlying saturation mechanism. The aim of this paper is not to introduce new empirical predictions beyond those of general relativity, nor to present a complete theory of quantum gravity. Rather, the objective is foundational: to demonstrate that the mathematical structure of general relativity can be reconstructed from a single pre-geometric postulate without assuming spacetime as part of the fundamental ontology. In this sense, SR should be understood as a reconstruction and reinterpretation of known physics, rather than as a competing dynamical theory. An extended and fully explicit formulation of the framework, including all intermediate steps, is available in a companion preprint (version V12) deposited on Zenodo. The present paper restricts itself to the minimal conceptual and mathematical structure required to establish logical consistency and to demonstrate the emergence of general-relativistic behavior at the interface level.
General relativity and quantum mechanics rely on fundamentally incompatible conceptions of spacetime: the former treats spacetime as a smooth, dynamical entity, while the latter presupposes a fixed background on which quantum states evolve. This work introduces the Collapse Spacetime Model (CSM), a foundational framework in which spacetime itself is not fundamental but emerges from discrete ontological transition events (OTEs)—objective, irreversible acts of actualization that generate localized spacetime structure. Within CSM, quantum state reduction is reinterpreted as one particular manifestation of a more general ontological transition, rather than as an anomaly within unitary dynamics. A central refinement, the Multiplicity of Spacetime Hypothesis (MSH), proposes that physical systems construct their own partial spacetimes, with the classical spacetime continuum arising from stable intersections among these locally generated structures. Constants such as the speed of light are interpreted as invariant structural ratios of spacetime co-generation, rather than as fundamental properties of matter or signals. The model aligns conceptually with causal set theory, emergent network geometry, and collapse-based approaches, while offering a unified ontological account of spacetime emergence, time’s passage, and the relational origin of geometry. CSM reframes physical reality as a becoming universe, providing a coherent foundation for quantum gravity, cosmology, and the philosophy of time, while deliberately postponing detailed dynamical and mathematical formalization to future work.
Emergent Reality Architecture: Probability, Gravitation, and Physical Regimes This paper introduces Emergent Reality Architecture (ERA), an ontological and structural framework aimed at clarifying why modern physics contains three persistent puzzles that are typically treated separately: quantum phenomena that resist classical intuition, massless propagation (e.g., light) whose trajectories carry no proper time (null structure), and gravitation that appears as curvature rather than a conventional force. Rather than proposing new equations or modifying established dynamics, ERA examines representational assumptions that are often implicit in contemporary theory—specifically the widespread assumption that spacetime geometry is fundamental and that time admits arbitrarily fine resolution. ERA argues that these assumptions are not directly empirically mandated and that several foundational tensions arise when they are treated as universally valid outside the regimes in which they succeed. At the core of ERA is a constraint–freedom engine in which physical behavior depends on the relationship between imposed constraints and finite representational capacity. Within this framework, probability arises as residual freedom among admissible configurations; determinism corresponds to representational saturation; and emergence is forced when lawful behavior can no longer be coherently represented within a given regime. ERA identifies four representational regimes—configuration (Regime I), distinguishability (Regime II), ordering (Regime III), and metric closure (Regime IV)—each introduced to resolve specific structural failures of the one below it. Quantum phenomena arise naturally in regimes lacking metric closure; massless propagation originates in a regime that supports relational distinction without internal temporal ordering; and gravitation is interpreted as the geometric instantiation of ordering constraints once metric closure is enforced. In this view, stable orbital motion can be understood as the metric-closure encoding of temporal persistence (“temporal rest”) when time-relational stability must be expressed within spacetime. ERA is offered as an explanatory framework, not a competing dynamical theory. Its contribution lies in clarifying why probability, gravitation, and regime-dependent physical behavior—including quantum contextuality, null propagation, and orbital persistence—can be structurally unavoidable features of physical description, while preserving the empirical validity of quantum mechanics and general relativity. Related work: Two complementary conceptual clarifications within standard general relativity are developed separately. Orbits as Inertial States: Rethinking Rest in General Relativity (Zenodo) isolates the distinction between inertial rest (geodesic motion) and spatial fixation (non-geodesic constraint) in curved spacetime. Geodesics as Regimes of Persistence (Zenodo) unpacks how the geodesic classification (timelike/null/spacelike), via the sign of ds², encodes distinct modes of physical realizability—persistence with proper time, persistence without proper time, and geometric relations without physical worldlines. Revision note (5 Feb 2026): Deepened the dark-matter analysis by extending its functional role to galactic scales, clarifying how dark matter halos act as distributed geometric buffers that stabilize increasing ordering demand without particle-level rendering. Integrated supermassive black holes into the same constraint-management framework, describing them as localized rupture boundaries that arise when buffering capacity is exceeded, rather than as independent gravitational anomalies. Provided a unified structural explanation for observed halo–black hole scaling relations, including the M–σ correlation, as necessary outcomes of balanced buffering and rupture within a single representational closure. Clarified that galaxies are treated as coherent representational systems, in which extended dark matter curvature and central singularities jointly delimit the operational bounds of deterministic metric closure. No new forces, particles, or dynamical equations are introduced; all additions remain architectural extensions consistent with general relativity and ΛCDM phenomenology. Correspondence: Peter Nowicki — peternowicki@proton.me