We examine the nature of field signals capable to correct the functioning of the human body and the possibility to transmit such signals from a remote source. To understand this, the matter wave (i.e. the particle’s wave y-function) is expanded in two subsystems: the particle itself and a cloud of spatial excitations named inertons. They are inertons that carry fragments of mass and provide a short-range action between adjacent atoms. The existence of inertons has already been confirmed in many experiments. A system of entities (atoms or molecules) is filled with their own inertons and such system has to be considered as a casing filled with an inerton gas. These inertons indeed behave like a gas that fluctuates at the same frequencies as the molecules of the casing. It was shown previously that inertons periodically come from the mass state m to the tension state x. This means that inertons behave as a typical wave oscillating between the compression and stretching. Inerton wavelets are capable of being emitted from the system of vibrating entities. It is demonstrated that inerton wavelets can carry information to a remote receptor (distant even by many kilometres) transmitting to it the necessary information signals.
We examine the nature of field signals capable to correct the functioning of the human body and the possibility to transmit such signals from a remote source. To understand this, the matter wave (i.e. the particle’s wave y-function) is expanded in two subsystems: the particle itself and a cloud of spatial excitations named inertons. They are inertons that carry fragments of mass and provide a short-range action between adjacent atoms. The existence of inertons has already been confirmed in many experiments. A system of entities (atoms or molecules) is filled with their own inertons and such system has to be considered as a casing filled with an inerton gas. These inertons indeed behave like a gas that fluctuates at the same frequencies as the molecules of the casing. It was shown previously that inertons periodically come from the mass state m to the tension state x. This means that inertons behave as a typical wave oscillating between the compression and stretching. Inerton wavelets are capable of being emitted from the system of vibrating entities. It is demonstrated that inerton wavelets can carry information to a remote receptor (distant even by many kilometres) transmitting to it the necessary information signals.
A wireless communication based not on the electromagnetic field, but on a massotension field is discussed. Currently radio communication is based on the electromagnetic field whose carriers are photons. A re-examination of quantum mechanics indicates that a particle’s wave \psi-function, i.e. the matter waves, is projected to real physical space as the particle wrapped in a cloud of spatial excitations that carry fragments of mass. These fragments can be interpreted as carriers of the force of inertia and hence it is reasonable to term them ‘inertons’. Inertons carry mass properties of the particle and provide for a short-range action between material objects, which is beyond the quantum mechanical formalism, though allows a detailed study in the framework of the submicroscopic mechanics developed in real space by the author. Since a receiver of inertons has already been deigned, arguments are presented that a transmitter of inertons can also be designed with relative ease, which will initiate the era of inerton communication.
Homeostatic intercellular communication is effected by an information field. Previously, such a field has been considered in relation to quantum and subquantum mechanics whereby physical aspects of the universe may be controlled by intuition. Correspondingly, recent research in fundamental physics reveals much deeper principles of the organization of matter than quantum mechanics prescribes. The study of real physical space discloses an inner structure of this eternal substrate that shares both discrete and continuum properties. Physical space is constituted as a fractal mathematical lattice of primary topological balls, named the tessellattice, from which particles emerge as fractally deformed cells. When such a particle is moving, it interacts with surrounding cells of the tessellattice, which results in the creation of a number of spatial excitations around the particle named inertons. In quantum mechanical formalism, a particle and its surrounding inerton cloud are expressed as the wave -function. Thus, inertons represent a substructure of the matter waves; they are carriers of mass and fractal properties of matter, and play the role of an information field in both physics and biology. Experimental manifestations of inertons in condensed media and biological systems are demonstrated. Certain challenges are listed.
So-called hidden variables introduced in quantum mechanics by de Broglie and Bohm have changed their initial enigmatic meanings and acquired quite reasonable outlines of real and measurable characteristics. The start viewpoint was the following: All the phenomena, which we observe in the quantum world, should reflect structural properties of the real space. Thus the scale 10^{-28} cm at which three fundamental interactions (electromagnetic, weak, and strong) intersect has been treated as the size of a building block of the space. The appearance of a massive particle is associated with a local deformation of the cellular space, i.e. deformation of a cell. The mechanics of a moving particle that has been constructed is deterministic by its nature and shows that the particle interacts with cells of the space creating elementary excitations called "inertons". The further study has disclosed that inertons are a substructure of the matter waves which are described by the orthodox wave ψ-function formalism. The concept has allowed resolving the spin problem. The theory, or more exactly, the existence of inertons, has been verified experimentally: in rarefied gases, inerton clouds of atoms' electrons interact with a strong laser pulse; in a solid, atom's inertons induce an additional harmonic potential that contributes to the interatomic interaction (metal specimens and the KIO_3*HIO_3 crystal).
This chapter discusses important peculiarities of quantum systems by using the submicroscopic concept. It focuses on the derivation of the Schrodinger equation, the physical interpretation of the wave ψ-function and looks at the interior of other well-established notions of quantum mechanics. The chapter considers the basic notions of quantum mechanics, such as tunneling and Heisenberg's uncertainty principle. It discusses inertons emitted by the particle at its motion. The inerton cloud spreads out to the distance Λ from the particle in the transverse directions. The inerton cloud is able to interact with obstacles and transfers the appropriate information to the particle. Since the inerton cloud carries the particle's mass, the fluid element in question can be specified with both mass and volume. The chapter considers the motion of inertons emitted by the moving particle. The mother-particle, which creates inertons, moves in ajerky manner caused by its continuous periodic stopping, and its inerton cloud behaves similarly.
This paper further explores intuitions we highlighted in previous papers already: 1. The concept of the matter-wave traveling through the vacuum, an atomic lattice or any medium can be equated to the concept of an electric or electromagnetic signal traveling through the same medium. 2. There is no need to model the matter-wave as a wave packet: a single wave – with a precise frequency and a precise wavelength – will do. 3. If we do want to model the matter-wave as a wave packet rather than a single wave with a precisely defined frequency and wavelength, then the uncertainty in such wave packet reflects our own limited knowledge about the momentum and/or the velocity of the particle that we think we are representing. The uncertainty is, therefore, not inherent to Nature, but to our limited knowledge about the initial conditions. 4. The fact that such wave packets usually dissipate very rapidly, reflects that even our limited knowledge about initial conditions tends to become equally rapidly irrelevant. Indeed, as Feynman puts it, “the tiniest irregularities” tend to get magnified very quickly at the micro-scale. In short, as Hendrik Antoon Lorentz noted a few months before his demise, there is no reason whatsoever “to elevate indeterminism to a philosophical principle.”
Bose–Einstein condensates of particles behave in many ways like coherent radiation fields, and the realization of Bose–Einstein condensation in dilute gases has opened up the experimental study of interactions between coherent matter waves. In addition, the existence of these dilute trapped quantum gases has prompted a re-examination of a number of theoretical issues. In Sec. 13.1 we discuss Josephson tunnelling of a condensate between two wells and the role of fluctuations in particle number and phase. The number and phase variables play a key role in the description of the classic interference experiment, in which two clouds of atoms are allowed to expand and overlap (Sec. 13.2). Rather surprisingly, an interference pattern is produced even though initially the two clouds are completely isolated. Density fluctuations in a Bose gas are studied in Sec. 13.3, where we relate atomic clock shifts to the two-particle correlation function. The ability to manipulate gaseous Bose–Einstein condensates by lasers has made possible the study of coherent matter wave optics and in Sec. 13.4 we describe applications of these techniques to observe solitons, Bragg scattering, and non-linear mixing of matter waves. How to characterize Bose–Einstein condensation in terms of the density matrix is the subject of Sec. 13.5, where we also consider fragmented condensates.