Probabilistic Approach to Solving the Cauchy Problem for the Schrödinger Equation with Fractional Differential Operator of Order α∈∪m=3∞m−1m$$ \alpha \in \underset{m=3}{\overset{\infty }{\cup }}\left(m-1,m\right) $$

A probabilistic approximation of solution of the Cauchy problem for nonstationary Schr¨odinger equation with symmetric fractional differential operator of order $$ \alpha \in \underset{m=3}{\overset{\infty }{\cup }}\left(m-1,m\right) $$ on the righthand side is constructed.