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β 2 determines the stability of bifurcating periodic solutions.

Constraint (2) determines the number of hubs in the network.

The vectors b 1, b 2 determines the crystallographic directions.

Item 2 determines whether the participant is a language or non-language teacher.

The function from (2) determines how wide the beam is at a given range.

Area 2 determines the time step, selects the strategy, and fixes the heating setback temperature.

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(Deltaxi^{2}) determines the entanglement in the lossless case: the entanglement increases with decreasing (Deltaxi^{2}).

And (T_{2}) determines the period of the bifurcating periodic solutions: the period increases (decreases) if (T_{2}>0) (<0).

The sign of (T_{2}) determines the period of the Schrödingerean bifurcation periodic solution: if (T_{2} >0) (resp. (T_{2} <0)), then the period increases (resp. decreases).

The dipole length is a and k = 1, 2,... determines the spacing between the dipoles as an integer multiple of a. (1).

(beta_{2}) determines the stability of the bifurcation periodic solutions: the bifurcating periodic solutions are stable (unstable) if (beta_{2}<0) (>0).

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