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(Premise 0 guarantees the existence of such a set).
Given any object x, (P.7) guarantees the existence of some parthood chain that bottoms out at an atom.
First, we state a theorem that guarantees the existence of a solution.
Theorem 17 guarantees the existence and uniqueness of such a solution.
(minimal (c.c).) of S. Lemma 3.4 guarantees the existence of the maximal (c.c).
Note that Theorem 29 guarantees the existence of a fixed point but not the uniqueness.
Proposition 8.21 of Cont and Tankov [14] guarantees the existence and uniqueness of (epsilon(L)).
Proof Theorem 4.1 guarantees the existence of a unique solution u ∈ K r for problem (11).
This guarantees the existence of a Hopf bifurcation around the equilibrium point (E_(x_, y_ )).
The following theorem guarantees the existence of solution for the BVP (1.3).
Thus, the Banach contraction guarantees the existence of a fixed point.
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