Specifically, at n = 0 and f (0) = 1 there is

         (4)

       Introducing the condition of symmetry of the system in the form

       (5)

we get an equation, containing an unknown function

(6)

       From geometric considerations it follow that the limit of the relationship of the band of frequencies to the average frequency of rhythm, with the leaning of the rhythm to infinity, is equal
to two, i.e.,

(7)

Furthermore, let us assume

where

                                    F (−n) = k (n) F (n)                        (8)

       To detect the source of information at frequency f (0), the content and statistical nature of which was previously unknown, it is necessary that search be conducted at least on two sliding frequencies f (−n) and f (n).  The relationship between these frequencies is determined by equation (6).

       Furthermore execution of the following conjunction is necessary:

            (9)

where An and A−n the same type information taken in frequencies

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