Aboutmean numbers of identical (micro) objects from N_S > ( = ) 3 possible (spatial) states and with probabilistic transitions between them

A system is analyzed consisting of the same number N of identical objects, each of which can be in N_S ≥ 3 states related to each other, by definition, by probability relations Found the values of these probabilities, as well as the average numbers of objects in states and their minimum and maximum possible values, determining the ranges of change of these values. In particular, the results are applicable in the physics of microobjects (for example, atoms), also existing in hypothetical spaces with a number of dimensions D > 3 ( including with values D = 5.9, which appear in some models of field theory). In addition to its purely scientific significance, the work is of methodological interest as an illustration of the basic provisions of probability theory in relation to the problem solved in it with a poss

Keywords

Authors

References