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Let be a unique equilibrium point of system (1).
Thus, the system (2) has a unique equilibrium point.
Thus, system (1) has a unique equilibrium point.
Then (2) has a unique equilibrium point ž.
Then there exists a unique equilibrium point of system (1.1).
There is a unique equilibrium in pure strategies, and many equilibria in mixed strategies.
Learning can be used as a selection tool to identify a unique equilibrium.
These offsets create stabilizing centripetal torques that rotate each imbalance mass to a unique equilibrium angle.
Then (2.1) has a unique equilibrium point and every solution of (2.1) converges to.
In view of Lemma 1, the map T has a unique equilibrium point.
Equation (1.1) has a unique equilibrium which is positive and is given by (1.10).
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