This article investigates the phase-energy structure of argumental interactions underlying DAPI (Doubochinski’s Argumental Physics of Interactions) and MQED (Doubochinski’s Macroscopic Quantum Effect). It is shown that the stable modes of argumental oscillators exhibit phase-energy invariance across various parameter combinations of interacting monochromatic systems. This invariance gives rise to discrete phase-energy coordinate structures, which can be interpreted as matrices forming the information basis of DAPI.
This article investigates the phase-energy structure of argumental interactions underlying DAPI (Doubochinski’s Argumental Physics of Interactions) and MQED (Doubochinski’s Macroscopic Quantum Effect). It is shown that the stable modes of argumental oscillators exhibit phase-energy invariance across various parameter combinations of interacting monochromatic systems. This invariance gives rise to discrete phase-energy coordinate structures, which can be interpreted as matrices forming the information basis of DAPI.
The work reported here originates in the discovery, four decades ago, of a previously unknown type of self-organizing interaction among oscillating systems -- so-called argumental interactions -- and of "quantized" modes of behavior in macroscopic argumentally-coupled oscillators, having no equivalent in the classical theory of oscillations. Recently the present authors have been jointly pursuing new lines of investigation into argumental interactions and their possible significance for the foundations of physics. Among other things, the study of argumentally-coupled oscillators suggested to the authors a new general way of looking at physical objects, their interactions and their aggregative,"social" behavior as manifested on all scales of observation. We believe this new viewpoint, which differs significantly both from that of classical physics and from quantum theory as presently understood, might lead to a more coherent understanding of many natural phenomena which until now have been studied only in a piecemeal fashion. To make the authors' train of thought intelligible to the reader not familiar with the field of argumental interactions, we have combined the presentation of our ideas with an extended review of experimental and theoretical results on argumentally-coupled oscillators and the associated "Macroscopic Quantization Effect". Our review serves the additional purpose of introducing this little-known, but most interesting field of research to a broader scientific audience.
This article continues the work on Argumental Physics of Interactions (DAPI), which develops the concept of the macroscopic quantum effect (DMQE) and a dynamic ontology of argumental physical objects and their interactions. The study systematically reveals the mechanisms of interaction and self-organization underlying the discreteness, stability, and cyclical nature of physical processes — from quantum systems to complex self-organizing structures. It is shown that argumental modes are one form of interaction between objects and fields, and that argumental topology describes the structure and dynamics of complex systems. Particular attention is paid to: self-regulating phase-frequency modulation, argumental interaction conditions, discrete stable modes, the dynamic nature of argumental physical objects, and questions regarding the relationship between the continuous and the discrete in Nature. The work includes directions for the development of DAPI, methodological remarks, and an extended bibliography covering current research on DMQE and DAPI. The research results provide a foundation for the further development of this new field—DAPI.
This work presents a comprehensive theoretical and experimental analysis of argumental macroquantum resonance in classical oscillatory systems. The study demonstrates that classical oscillators interacting with a monochromatic external field can form discrete, quantized‑like stable states through phase‑frequency argumental coupling. These states remain robust under wide variations of system parameters and external disturbances. Over more than five decades, the phenomenon has been experimentally confirmed in mechanical, electrical, rotor‑based, acoustic, and multi‑oscillator systems across multiple countries. The results establish a universal mechanism of coherent energy exchange and macroscopic quantization in classical physics.
In this paper, we propose and formalize the concept of Energy-Information Phase Locking (EIPL), addressing the fundamental question of whether information flow possesses an independent dynamical phase capable of synchronizing with energy flow in open quantum systems. By introducing complex field representations for both energy currents and information transfer rates, we establish the core phase difference observable Phi_EI(t) = phi_E(t) - phi_I(t). We derive the governing nonlinear equations of motion, demonstrating that under specific non-equilibrium conditions, the phase difference stabilizes to a constant locking value Phi_0 when intrinsic frequency mismatches are bounded by cross-coupling strengths. Furthermore, we analyze the thermodynamic implications of EIPL, showing how persistent phase cross-correlations modify standard entropy production bounds and fluctuation theorems. This theoretical framework bridges quantum thermodynamics and information theory, offering new insights into phase-coherent energy dissipation and optimal information processing in quantum technologies.
A theoretical foundation is presented for a law of action quantization arising from the phase‑frequency self‑organization of interacting monochromatic systems. The stable regimes produced by such interaction form a discrete structure of action, representing a new fundamental physical quantity — the quantum of action of argumental interaction, generated by self‑phasing. Experiments demonstrate that this quantum of action is a dynamic invariant of stable regimes and, in many cases, numerically coincides with Planck’s quantum of action. Thus, Planck’s quantum can be interpreted as a special case of a more general argumental quantization of action. The results introduce into physics a new fundamental definition of the quantum of action and open the way toward argumental mechanics — a new physical paradigm unifying classical and quantum dynamics. The theoretical foundations presented here are supported by a reliable experimental base developed by the author and subsequently reproduced in scientific centers in the USA, China, Russia, Brazil, and other countries.
The model of the physical system with discrete interactions is based on the postulates that (i) parameters of the physical system are defined in process of its interaction; (ii) the process of interaction is discrete. Consequently ordering of the events in the system is not automatically implied based on the values of time, but must be specified explicitly. This suggests the specific logic of events as well as complex character of the function, which describes stochastic behavior of the system, hence the parameters of the system are defined by Hermitian operators in the Hilbert space of functions. The model gives an essential way to introduce the basic notions and obtain the results of the quantum theory, to derive the meaning of the main physical parameters, such as momentum or electric charge. Based on the proposed postulates, Schrodinger equation for the particle is deduced in a way similar to inferring of Smoluchowski equation in the classical statistical mechanics. Similarly, the equations of motion of linear fields are established by considering Smoluchowski-type equations for amplitudes of harmonics. The concept of discrete interaction gives a way to de-couple the object of experiment and a testing device (the traditional source of controversy in quantum theory), though at expense of limitation of the principle of locality.