Unfortunately, the text is only in Russian, but I think many will understand here.

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Abstract:

First, we bring the reader to one remarkable result of the action of the modular group on the sphere, showing that from all closed torus windings wound on the sphere, single-wound windings are allocated, which are indexed by a set of Prime numbers. Further, we show that the rotation of the torus windings on the sphere, together with the measurement of the complex value of the angular coordinates of a discrete set of their points, provides us with all the necessary data for the formation of the Riemann Zeta function. Then, considering the dynamics of the windings, we notice that in the problem of random walk along broken lines of the sphere winding, the concept of a complex probability amplitude arises quite naturally, and the dynamics of the probability amplitude of the wandering particle obeys the differential equation that generalizes the Schrodinger equation.