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The results from the studies using samples from patients included in RCTs do not provide sufficient proof to conclude that Ki-67 is a predictive factor for short-term or long-term response to chemotherapy, since the study designs were not suitable for answering this question.
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Taken together the cytogenetic results on Lepidoptera, Bauer proposed that ' sufficient proof exists to conclude that all Lepidoptera have holokinetic chromosomes' (Bauer, 1967).
In addition, since is lower semi-continuous, we may follow the proof of Theorem 3.1, to conclude that is measurable.
One can reproduce the same steps as in the proof of Proposition 11 to conclude that if there exist small enough positive constants (zeta _{psi_{k_{2}}}) and (zeta_{lambda,ell}) for (1leellle D-1) and (lambdain I_{ell}) such that (53) holds, then equation (47) admits a unique solution in the space (H_{(beta,mu,k_{2},Omega )}).
To conclude the proof, we refer to Theorem 3. □.
To conclude the proof we analyse both terms.
To conclude the proof, one should use the formula (3.8).□.□
To conclude the proof, we must verify that.
To conclude the proof we apply the maximum principle.
To conclude the proof, we only need to prove that uniqueness of a fixed point.
To conclude the proof we need only to adjust the volumes of the sets (F_j).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com