What is time? The century-long debate over the compatibility of quantum mechanics and general relativity centers on foundational paradoxes such as the Einstein photon box experiment. We resolve these paradoxes within the Modified Einstein Spherical (MES) Universe Model, an idealized geometric framework unifying quantum nonlocality, cosmic-scale entanglement, and chaotic spacetime dynamics. By introducing novel geometric corrections—Zaitian Quantum Power, Nonlinear Symmetry and Chaotic Power—the MES Universe Model achieves joint Energy-Time precision ( ∆Εtotal ∆t ≈ 0), challenging the Heisenberg Uncertainty Principle. A key conceptual innovation is the redefinition of time as a Chaotic Phase-Locked Variable, time emerges as a parameterized oscillatory phase of spacetime geometry, synchronized globally through entanglement networks, potentially allowing for Planck temporal precision. The MES framework not only reconciles Einstein’s vision of a deterministic universe with quantum mechanics but also provides a geometric pathway to macroscopic quantum coherence and cosmic-scale communication. In essence, the MES Universe model reveals that the topology and global structure of spacetime can critically influence local quantum measurements, a concept that could have implications for quantum gravity and cosmology and offer a novel time hole toward unifying quantum and relativistic physics.
What is time? The century-long debate over the compatibility of quantum mechanics and general relativity centers on foundational paradoxes such as the Einstein photon box experiment. We resolve these paradoxes within the Modified Einstein Spherical (MES) Universe Model, an idealized geometric framework unifying quantum nonlocality, cosmic-scale entanglement, and chaotic spacetime dynamics. By introducing novel geometric corrections—Zaitian Quantum Power, Nonlinear Symmetry and Chaotic Power—the MES Universe Model achieves joint Energy-Time precision ( ∆Εtotal ∆t ≈ 0), challenging the Heisenberg Uncertainty Principle. A key conceptual innovation is the redefinition of time as a Chaotic Phase-Locked Variable, time emerges as a parameterized oscillatory phase of spacetime geometry, synchronized globally through entanglement networks, potentially allowing for Planck temporal precision. The MES framework not only reconciles Einstein’s vision of a deterministic universe with quantum mechanics but also provides a geometric pathway to macroscopic quantum coherence and cosmic-scale communication. In essence, the MES Universe model reveals that the topology and global structure of spacetime can critically influence local quantum measurements, a concept that could have implications for quantum gravity and cosmology and offer a novel time hole toward unifying quantum and relativistic physics.
What is time? The century-long debate over the compatibility of quantum mechanics and general relativity centers on foundational paradoxes such as the Einstein photon box experiment. We resolve these paradoxes within the Modified Einstein Spherical (MES) Universe Model, an idealized geometric framework unifying quantum nonlocality, cosmic-scale entanglement, and chaotic spacetime dynamics. By introducing novel geometric corrections—Zaitian Quantum Power, Nonlinear Symmetry and Chaotic Power—the MES Universe Model achieves joint Energy-Time precision ( ∆Εtotal ∆t ≈ 0), challenging the Heisenberg Uncertainty Principle. A key conceptual innovation is the redefinition of time as a Chaotic Phase-Locked Variable, time emerges as a parameterized oscillatory phase of spacetime geometry, synchronized globally through entanglement networks, potentially allowing for Planck temporal precision. The MES framework not only reconciles Einstein’s vision of a deterministic universe with quantum mechanics but also provides a geometric pathway to macroscopic quantum coherence and cosmic-scale communication. In essence, the MES Universe model reveals that the topology and global structure of spacetime can critically influence local quantum measurements, a concept that could have implications for quantum gravity and cosmology and offer a novel time hole toward unifying quantum and relativistic physics.
What is the Nature of Light? In the Modified Einstein Spherical (MES) Universe Model, light is reimagined as a Quantum-Geometric Body, unifying its wave-particle duality and relativistic invariance through synchronized spacetime oscillations. By redefining time as a Chaotic Phase-Locked Variable tied to universe-scale entanglement (Zjk) and oscillatory dynamics (Cjk), this framework predicts modulated light propagation, superluminal quantum correlations (SMES>2√2), and spectral phase encoding of universal dynamics. High-precision numerical simulations and multi-platform cross-validation validate these predictions, resolving light’s role as Both a Quantum Entity and a Geometric Medium for Cosmic Entanglement. Key results include: → Local Lorentz invariance: Simulations confirm light speed constancy (c = constant) in inertial frames, with cosmological deviations ∆c/c ~10-15 over τ = 10 Gyr. → Enhanced Bell violations: Numerical solutions of the Zjk-mediated entanglement network yield SMES≈3.11, surpassing quantum limits. → Universal spectral modulation: Frequency shifts (∆v/v ~10-15) emerge from chaotic spacetime oscillations, detectable via next-generation spectrographs. This work bridges quantum optics, general relativity, and cosmology, offering testable pathways to validate the MES Universe paradigm.
The Theory of Temporal Relativity proposes a unified theoretical framework that extends Special and General Relativity into the complex domain, integrating aspects of Quantum Mechanics within a single geometrical structure. The theory introduces a generalized Hilbert-space geometry and interprets quantum states as observer-dependent, arising from complex temporal relations between reference frames. Theory of Temporal Relativity is a theoretical framework proposing a unified extension of Special and General Relativity into the complex domain, with the goal of incorporating aspects of Quantum Mechanics within a consistent geometrical model. The theory generalizes Hilbert-space geometry and relativistic invariance to complex coordinates, introducing observer-dependent descriptions of physical quantities and a reinterpretation of quantum states as complex-phase relations between reference frames. Within this model, fundamental constants such as c, G, and h are not strictly universal but can exhibit apparent local variations arising from the observer’s position in the complex spacetime manifold. These variations preserve global covariance and CPT symmetry while reconciling quantum non-locality with relativistic kinematics. The framework predicts experimentally testable effects, including measurable phase shifts in interferometric experiments, possible frequency modulations in non-inertial systems, and small local deviations of physical constants detectable in condensed-matter and gravitational contexts. The supplementary work, “Quantum Uncertainty, Planck’s Constant, and Ontological Insights from Complex Spacetime Geometry and Local Metric Deformations”, develops the principle of Temporal Relativity as a foundational element of the theory. It formalizes the connection between quantum uncertainty, metric deformations, and complex temporal structures, within an alternative logical framework (AU). This extension provides both an ontological interpretation of the wavefunction and a basis for the emergence of quantum indeterminacy from geometric causes. Together, these works present a coherent attempt to unify the relativistic and quantum domains under a single complex-geometric view of spacetime, maintaining mathematical rigor while providing clear experimental pathways for empirical validation.
ABSTRACT The emergence of quantum entanglement correlations across spatially separated measurement regions renders the interpretation of the relationship between quantum mechanics and relativistic causality a core problem in quantum foundations [Einstein et al., 1935; Bell, 1964]. In this study, two entangled particles are modeled not as two independent physical objects in Minkowski spacetime, but as a joint quantum state in configuration space. The relative space and time coordinates of the joint state are defined via: and the ideal space-time correlation limit assumed in the model is expressed as: This limit is not a general definition of quantum entanglement, but an idealized geometric assumption representing strong correlation in the relative coordinates of the joint state within the proposed model. In this approach, physical spacetime is treated as a geometric structure representing the projection of the joint quantum state onto observable spacetime coordinates. To ensure the projection is Lorentz-covariant, the light-like interval: is employed as the constitutive geometric condition of the model. This condition is accepted not as a mandatory Minkowski interval between physical measurement events, but as the mathematical postulate of the proposed projection geometry. The dynamic scale parameter of the model is grounded in total relativistic quantum energy instead of rest mass, establishing a dimensionless Planck-scaling factor defined as: To encompass both massive and massless systems, quantum energy density is defined via the energy density component of the stress-energy tensor relative to an observer. The required consistency condition for covariant energy-momentum conservation is derived in its general form. Furthermore, modeling the proposed geometric effect as a dimensionless metric perturbation yields a phenomenological first-order geometric phase correction defined as: where is the energy-dependent reduced wavelength. Under fixed and finite , the vanishing of the proposed correction in the low-energy regime relative to the Planck scale () demonstrates that the geometric effect added by the model to standard low-energy quantum mechanics becomes negligible. This study proposes a testable theoretical model aimed at explaining the spatiotemporal correlations of quantum entanglement within a Lorentz-covariant, energy-scaled, and phenomenological geometric framework.
By expanding the research paradigm and reconciling the two binary oppositions of "relative and absolute" and "quantum and classical" in physics, a new theoretical framework that is compatible with relativity and quantum mechanics is proposed. Firstly, excavate and establish three universal axioms: Axiom 1 (consensus guarantees equal rights), Axiom 2 (objective existence independent of measurement), and Axiom 3 (universality of causality and dialectical logic), based on which to criticize the logical contradictions of existing theories. In the field of relativity, this article points out that there is a logical paradox in the explanation of "clock slowing down depends on relative motion" in special relativity (A clock is both faster and slower than B clock), and proposes a relative absolute spacetime view that "absolute motion leads to clock slowing down". By extending the Lorentz transformation, absolute motion and relative motion are unified, solving problems such as the twin paradox. At the same time, based on the prediction of the Dirac equation for negative mass matter, the "negative mass spacetime curvature paradox" is proposed, challenging Einstein's physical explanation of spacetime curvature and arguing that it is only a mathematical tool (the mathematical expression of gravity) rather than a physical reality. In the field of quantum mechanics, this article criticizes the Copenhagen interpretation for violating Axiom 2 (denying the independent eigenstates of microscopic particles). By modifying the Schrödinger equation twice (For the first time, electromagnetic potential energy was replaced with gravitational potential energy, and the Schrödinger-Tu equation was established to describe macroscopic objects such as the Earth's revolution; The second step is to convert potential energy into electromagnetic/gravitational force and derive the wave mechanics equation of classical mechanics laws, such as Newton's second law with force operator), proves that quantum and classical theories are compatible within the same mathematical framework. In the experiment, it was demonstrated through the "anti-interference electron diffraction experiment" that a strong magnetic field only changes the shape of diffraction fringes without causing them to disappear, denying the inevitability of quantum decoherence. The establishment of "generalized wave dynamics" and "relative absolute spacetime view" breaks the binary opposition of traditional theories and provides a new paradigm for the unity of relativity and quantum mechanics. The core value of these jobs lies in: In terms of theoretical innovation, reconstruct the space-time and quantum interpretation system, while retaining the original mathematical form system; In terms of experimental verification, design feasible schemes such as hollow glass disk Jones experiment and geometric optical velocimetry experiment; In terms of philosophical significance, replacing "mathematical symmetry" with "content unity" and returning to the objectivity of physical mechanisms. The research conclusion indicates that by expanding paradigms and axiomatic constraints, the contradiction between relativity and quantum mechanics can be transformed into a complementary relationship, laying the foundation for the great unity of physics theory
Quantum mechanics has always delivered extraordinary predictions, yet its core structures — the global complex phase, the origin of randomness, the meaning of entanglement, and the tension with gravity — have remained conceptually opaque. In our latest work, we propose a framework that addresses these issues at their structural level. By replacing the rigid complex unit with a real, dynamical internal clock generator, we give phase a geometric origin, unify mass and charge as distinct holonomies of the same internal rotation, and recover entanglement without invoking nonlocal influence. Randomness emerges from relational clock dynamics rather than axiomatic indeterminism, and quantum superposition becomes fully compatible with the equivalence principle through clock‑holonomy dispersion in curved spacetime. This is not an interpretation but a coherent reformulation that clarifies the operational content of quantum theory while remaining compatible with GR and standard low‑energy limits — and it offers a conceptual picture so unified and transparent that it fundamentally changes how quantum mechanics can be understood going forward.