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Several factors may limit our ability to detect an association between physician density and mean eGFR at dialysis initiation in children, even if such a relation existed.
Thus, we may have been unable to capture an association between nephrologist supply and timing of dialysis initiation, even if such a relation existed.
If such a relation was valid, we could conclude that the serum IgMs reacted the strongest with ED3.DENV1 and the weakest with ED3.DENV4, whatever the infecting serotype (rows of Table 4).
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If such a simple relation holds also for zeros, how can it be proved?
If ⊢ is such a relation there is a unique language in the above sense which is the language of ⊢ and we can think of this 'logically loaded' sense of connective as applying to the ordered pair ⟨#, ⊢⟩; thus in the case of intuitionistic implication this would be ⟨→, ⊢I L⟩, where ⊢I L is the consequence relation of intuitionistic logic.
If ⊩ is such a relation on a language L then an L-valuation v is said to be consistent with ⊩ when there do not exist Γ, Δ, with v = T for all φ ∈ Γ and v = F for all ψ ∈ Δ.
Such a relation, if it exists, would be invaluable in deciding when to titrate fractional inspired oxygen and/or repeat arterial blood gases in the individual patient.
Even though our results do not exclude such a relation in AS patients, if it exists it is presumably weak.
If one insists that relation is still possible, then such a relation would not be relative to another".
It would obviously be a major blow to U.S.-Russia relations if such a transgression took place and seriously undermine any confidence that Washington could have in future agreements with Moscow.
Such a relation is called a congruence.
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