Генеральна послідовність ієрархії самоупорядкувань в системах тотожних частинок

This paper presents an analysis of the sequence of methodological justification for the existence of long-range wave action in systems of identical particles. In this sequence, individual steps of such justification are highlighted, and emphasis is placed on the need to consider such interactions in molecular systems, especially in the presence of rotational degrees of freedom of motion in the molecules of such systems. The completeness of individual steps is emphasized; in particular, fragmented physical statistics with a separate method for calculating the orientational component of entropy and a universal mechanism of long-range wave action (UMWA) are proposed. The peculiarities of UMWA application in the case of molecules with an electric dipole moment (like water molecules) are identified and formulated as an unsolved problem. A model analysis of long-range wave action in molecular systems with an electric dipole moment is carried out. The selectivity of long-range wave action based on the orientation of dipole moments has been established. It has been shown that the result of selective action can be the emergence of provoked polarization of the physical vacuum. The immediate consequence of such vacuum polarization is the separation of electric charges and even the creation of electron-positron pairs, which can lead to the electrification of bodies or the occurrence of linear and ball lightning in the atmosphere. This may lead to a special case among powerful lightnings that end with the recombination of electron-positron pairs and are accompanied by X-ray and γ-radiation. They are called gamma lightnings. The entire chain of self-ordering of the characteristics of molecular systems by long-range wave action is analyzed: from translational and rotational degrees of freedom to dipole moments and induced vacuum polarization. It is recognized that self-ordering by mechanical motion generates the longest such chain. It is proposed to call such a sequence the general sequence of the hierarchy of self-orderings in systems of identical particles.