This work proposes a novel framework in which quantum mechanical behavior emerges from interactions with a pervasive background of tachyonic magnetic monopole neutrinos. Motivated by recent experimental reports suggesting the existence of a magnetic monopole charge associated with neutrons, and invoking an extended principle of charge conservation that includes magnetic charge, we hypothesize that neutrinos carry an equivalent monopole charge and form a statistically isotropic cosmic background. Within this setting, we demonstrate that stochastic interactions between ordinary matter and this monopole-neutrino background naturally give rise to quantum dynamics. In particular, the cumulative effect of background-induced phase fluctuations leads, under appropriate coarse-graining, to the emergence of the Schrödinger and Dirac equations as effective dynamical laws rather than fundamental postulates. In this picture, Planck’s constant is interpreted as an emergent parameter determined by monopole charge, background density, and correlation structure. These results suggest that quantum mechanics may arise from deeper microscopic physics associated with a magnetically charged, tachyonic neutrino medium, providing a physically grounded alternative to the conventional axiomatic formulation.
This work proposes a novel framework in which quantum mechanical behavior emerges from interactions with a pervasive background of tachyonic magnetic monopole neutrinos. Motivated by recent experimental reports suggesting the existence of a magnetic monopole charge associated with neutrons, and invoking an extended principle of charge conservation that includes magnetic charge, we hypothesize that neutrinos carry an equivalent monopole charge and form a statistically isotropic cosmic background. Within this setting, we demonstrate that stochastic interactions between ordinary matter and this monopole-neutrino background naturally give rise to quantum dynamics. In particular, the cumulative effect of background-induced phase fluctuations leads, under appropriate coarse-graining, to the emergence of the Schrödinger and Dirac equations as effective dynamical laws rather than fundamental postulates. In this picture, Planck’s constant is interpreted as an emergent parameter determined by monopole charge, background density, and correlation structure. These results suggest that quantum mechanics may arise from deeper microscopic physics associated with a magnetically charged, tachyonic neutrino medium, providing a physically grounded alternative to the conventional axiomatic formulation.
Quantum mechanics is traditionally formulated in terms of postulates inferred from experimentalobservations. Here we propose that the statistical regularities of quantum mechanics arise as macro-scopic manifestations of stochastic fluctuations of dynamical parameters in microscopic systems gen-erated by a non-inertial physical background. Although the specific nature of this background mayvary, the universality of quantum statistics is ensured by invariant properties of stochastic dynam-ics - analogous to the role of the equivalence principle in general relativity - and by the existence ofa fundamental action scale, Planck constant h. By extending classical mechanics to include higher-order derivatives induced by non-inertial fuctuations and imposing a stability condition on admissibletrajectories, the minimal action scale h naturally emerges. In this framework quantum mechanicsappears as an effective statistical description of systems embedded in a fluctuating non-inertial envi-ronment while preserving all standard predictions of the theory.
This work proposes a fundamental scalar field, denoted , as the underlying structure from which quantum mechanics emerges. In this framework, particles are interpreted as stable localized excitations of the temporal field rather than fundamental point-like entities. Starting from a classical Lagrangian field theory, wave dynamics naturally arise in the low-energy limit, leading to the emergence of the Schrödinger equation. The probabilistic interpretation of quantum mechanics is derived from the energy density of the field, yielding the Born rule . Furthermore, the Fourier structure of field excitations leads directly to the Heisenberg uncertainty principle as a consequence of wave localization. By extending the relativistic structure of the field, a linear factorization of the energy-momentum relation produces the Dirac equation and the associated spinor structure. In this approach, quantum mechanics is not fundamental but emerges as an effective description of deeper dynamics governed by the temporal field . The model suggests that vacuum structure, particle properties, and quantum uncertainty originate from the underlying behavior of this field
This work proposes a structural theory of wave dynamics in which quantum, statistical, and cosmological phenomena emerge from a single underlying principle: whether a wave process achieves phase closure or remains phase-open. Within a discrete conservative framework, wave evolution is shown to admit two qualitatively distinct regimes. Phase-closed processes generate stationary normal modes and localized particle-like states, whereas phase-open processes produce dispersive envelope dynamics and persistent background fluctuations. In this framework, Schrödinger-type evolution is not postulated as a fundamental law but arises universally as the effective continuum description of structurally incomplete (phase-open) wave processes. A central result of this paper is that Heisenberg-type uncertainty relations emerge as a structural consequence of phase openness rather than measurement postulates or operator non-commutativity. Persistent background fluctuations, including vacuum noise and cosmological background phenomena, are likewise interpreted as unavoidable residuals of incomplete phase closure in conservative wave systems. The theory further introduces a probabilistic structural law governing phase closure, predicting that particle-like states are rare events in a dominantly phase-open universe. This leads to falsifiable scaling relations connecting microscopic phase dynamics to macroscopic cosmological matter fractions. The framework is integrated with the JS–SH discrete geometry and the SRCD ratio coordinate, providing a unified structural interpretation of quantum mechanics, particle formation, and cosmic background structure. Unlike conventional approaches, this work does not modify quantum mechanics by additional axioms or stochastic assumptions. Instead, it derives quantum and cosmological phenomena from structural properties of discrete wave dynamics, offering a unified conceptual and mathematical foundation linking Schrödinger evolution, uncertainty, and cosmic background fluctuations.
1. Abstract We investigate the dynamical consequences of a single scalar charge-phase field, θcharge and show that both electromagnetism and non-relativistic quantum mechanics emerge from its phase geometry and evolution. Starting from a local phase-field Lagrangian, the Euler-Lagrange structure generates a continuity equation together with the associated charge density and current density. Spatial gradients of the charge phase define a propagating spin-1 bond mode which, in the weak-field and long-range limit, gives rise to electromagnetic radiation and reduces to Maxwell electrodynamics. The same charge-phase structure also admits a mechanical representation. The corresponding phase dynamics naturally reproduce the Hamilton-Jacobi equation, establishing a direct connection between charge-phase evolution and dynamical motion. Combining the Hamilton-Jacobi structure with the continuity equation yields a quantum wave description in which the wavefunction emerges from the conserved density and charge phase. Granular corrections associated with the underlying phase structure generate the quantum potential and produce the Schrödinger equation as the effective quantum evolution law. Angular-momentum quantization follows from phase single-valuedness and periodicity, without the introduction of independent quantization postulates. Within this framework, Maxwell electrodynamics, Hamilton-Jacobi mechanics, Schrödinger dynamics, and quantum quantization appear as different dynamical limits of the same charge-phase field. Electromagnetism corresponds to the long-range linear propagation of phase bonds, whereas quantum mechanics reflects the oscillatory and granular dynamics of the underlying phase geometry.
This work derives the fundamental framework of quantum mechanics intrinsically from the first-principle axioms of UD duality theory. Starting from the inherent binary expansive–condensative attributes of the UD ontology, four fundamental physical fields are naturally decomposed by spontaneous symmetry breaking across spatial and material existential domains. A two-component complex spinor structure is uniquely constructed, and the imaginary unit i is proven to be not merely a mathematical convention but a structurally necessary ingredient required by both the compact SU(2) symmetry and the orthogonal inter-containment of U and D attributes. Within the flat spacetime limit of the UD gravitational action, a system of coupled Klein–Gordon field equations is established, governed by a single self-consistent fundamental mass scale m₀=1/(2πe^π) with no adjustable free parameters. The coupling constant is determined analytically from the UD vacuum equilibrium background values and the U↔D duality symmetry. Through explicit construction of four-component Dirac spinors and auxiliary field decomposition, the on-shell equivalence between the UD coupled field equations and the free Dirac equation is rigorously demonstrated. The non-relativistic limit further recovers the Pauli equation and the Schrödinger equation sequentially, reconstructing the core dynamical equations of quantum mechanics from a unified foundational origin. Global U(1) phase invariance of the UD action is verified via total-derivative decomposition, yielding the standard Noether conserved current. The Born probability interpretation is deduced directly from the global normalization axiom by isolating localized laboratory-scale excitations from the cosmic background, eliminating the need for independent quantum postulates. Based on the intrinsic properties of the UD field components, a self-consistent ontological interpretation is provided for wave–particle duality, double-slit interference, and the quantum measurement problem. In this framework, the measurement problem is dissolved rather than solved: no collapse postulate is required, and determinism is restored at the ontological level. The theory naturally implies that the continuous D_U field permits quantum superposition, while condensed D_D intrinsic entities possess definite classicality without physical particle-state superposition. Three testable theoretical predictions are presented, establishing falsifiable physical consequences of the UD quantum formulation. This paper completes the intrinsic derivation of the foundational structure of quantum mechanics from UD theory. Together with the previously derived general relativity framework, it realizes the homologous unification of gravity and quantum mechanics within a single self-contained axiomatic system.
The tachyon model of neutrino is constructed, basing on the statement that quantum description is a statistical description of stochastically moving particles. Besides, the tachyon model contains two conceptual points: (1) universal formalism of particle dynamics, describing uniformly all particles: deterministic, stochastic and quantum, (2) discrete space-time geometry and skeleton conception of particle dynamics. The universal formalism is a result of a logical reloading, when the statistical ensemble becomes to be the basic object of particle dynamics instead of a single particle. Such a reloading admits one to describe uniformly the quantum, stochastic and deterministic particles in terms of a statistical ensemble without a reference to principles of quantum mechanics. Besides, one uses a relativistic state of a particle, when the state is described by the particle skeleton (several space-time points) instead of the point in the phase space, what is nonrelativistic concept of the particle state. Representing the Dirac equation in terms of the statistical ensemble, one concludes that in the deterministic approximation the world line of the Dirac particle may be a spacelike helix with timelike axis. The rotational component of the relativistic Dirac particle is described nonrelativistically. It shows that the world line may be spacelike, and the Dirac particle may be a tachyon. Neutrino is a Dirac particle, and it is a tachyon.