Spatial transformations of atoms

On the basis of primary probabilistic reasons the theory of spatial transitions of atoms in configurations with number of spatial measurements D = 1,23 is offered. The relationships connecting probabilities of transitions 1↔3 and 2↔3 and mean numbers of atoms in configurations in the assumption of existence only of these couples of spatial configurations are received as was observed in earlier made experiments. The similar program is realized in situations with possible simultaneous existence of all three spatial configurations with the same transitions plus transitions 1↔2, and also mean numbers of atoms though the corresponding experiments aren't made yet are found. All conclusions of work and adequacy of the used approach can be checked in experiments with systems of atoms. In this regard possibility of distribution of this theory and on others (including unreliable physical) systems from invariable number of identical objects which can be in two or three states is discussed.

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