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Lemma 5.1 If each hull equation of system (1.2) has a unique strictly positive solution, then system (1.2) has a unique strictly positive almost periodic solution.

If each of the hull equations of system (2.1) has a unique strictly positive solution, then system (2.1) has a unique strictly positive almost periodic solution.

If each hull equation of system (1.1) has a unique strictly positive solution, then the almost periodic difference system (1.1) has a unique strictly positive almost periodic solution.

By Lemma 5.1, system (1.2) has a unique strictly positive almost periodic solution.

end{aligned} (1.3)has a unique strictly plurisubharmonic solution (uin C^infty (D)).

Therefore, each hull equation of system (1.2) has a unique strictly positive solution.

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"This unique and strictly limited effect of Proposition 8 allows us to address the amendment's constitutionality on narrow grounds," Reinhardt wrote.

In Section 5 we show that for the case of non-collinear points, the Torricellian point is unique in strictly convex spaces and inner product spaces.

end{aligned} For a given integer (kgeq2), as discussed in [7], each function F in class (bigcup_{lambdain 0,1)}{mathcal {H}}^{2}_(lambda)) has a kth order (C^{1}) iterative root f on (K(F)), i.e., (f^{k}(x)=F x)) for all (xin K(F)), which is unique and strictly increasing.

Under assumptions of Theorem 3.1, our problem (1.1) has a unique nonnegative and strictly increasing solution.

It is shown that, for Cournot, there exists a unique equilibrium in strictly increasing strategies that is symmetric, and therefore allocatively efficient.

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