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we have found the following method for obtaining the desired state. First one must calculate the complex $(p_3,p_2)$ plane for the initial two states ${vert{00}rangle}$ and ${vert{11}rangle}$ in the extended phase space. The integrable motion is characterised by stable fixed points located on the lines $p_3 = -p_2$, the points $(-1,0)$, $(0,-1)$ and $(1,0)$ and singular points $(pm 1, 0)$.
For two single-particle states in the hypersphere the complexity of the integration is increased and the set of initial states is characterized by a chaotic phase space. The complex $(p_3,p_2)$ plane is divided in nine domains as shown in figure [fg:ee] (a). Within each domain there is only one singular point, and we have calculated the values of the Lyapunov exponent $lambda$. By numerical means we found the critical value $lambda_{crit}=0.13$ which corresponds to the point at which a chaotic phase space is transition to integrable one.
The transition takes place from the chaotic domain $Sigma_1$ to the chaotic domain $Sigma_2$, which corresponds to the region of initial states with $p_3>p_2$ and $p_3geq -p_2$. The amount of chaotic regions is increased as we increase the value of the Lyapunov exponent in domains with $p_3
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