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Now we are in a position to formulate our main results.
Now, we are in a position to formulate the existence results.
Now we are in a position to formulate the first main result.
Now we are in a position to formulate and prove the main result in the section in an elegant way.
We are now in a position to formulate the following statement for mappings of Cartesian product topological spaces.
Now we are in a position to formulate the following non-cooperative game to characterize the interaction between EUs: (11).
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We are now in the position to formulate the convergence rate for (x=0).
After the candidate CTP set is obtained, we are now in the position to formulate the MDG-BRH problem.
This solution satisfies | p ( t ) | ≤ c o n s t. ( | δ | + | ln ( h ) | d | M δ | + | ln ( h ) | ( β ( d − μ ) ) + C ), t ∈ [ 0, 1 ], where C = max 0 ≤ j ≤ I − 1 max 1 ≤ l ≤ k | c j l |, d is the dimension of the largest Jordan box of M associated to the eigenvalue λ = 0 and ( x ) + = { x, x ≥ 0, 0, x < 0. We are now in the position to formulate the convergence result for the collocation method.
Now we are in position to formulate and prove the main theorem.
Now we are in a position to prove the statements formulated in Sections 2 and 3. Proof of Corollary 2.1.
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