Sentence examples for conclude the functional from inspiring English sources

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Therefore, further experimental analysis would be desirable to conclude the functional involvement of the motifs into transcriptional activity.

Previous studies in haematopoietic cells have failed to conclude the functional consequences of the Q576R substitution on downstream signal transduction (19 22).

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In a statement from its offices in the Hague, the Organization for the Prohibition of Chemical Weapons, or OPCW, said Syria had concluded the "functional destruction of critical equipment for all of its declared chemical weapons production facilities and mixing/filling plants".

For mouse, using a threshold of 0.5 on the probability scores output by Avishkar, (greater than the threshold means we conclude the interaction is functional) we were able to successfully predict 1,942 functional MTIs out of 2,445 functional MTIs available in the miRTarBase database for the mRNAs and miRNAs evaluated in our method.

In contrast to many antisense reviews, we therefore conclude that the functional activity of a GPCR after AO treatment correlates mostly with the density of the target receptors (maximum factor 2).

By extending this analysis through the rising phase of solar cycle 23, we conclude that the functional dependence of the contrast of small elements results to be time independent, implying that the physical properties of the underlying flux tubes may not vary with time.

We conclude that the functional site of CD59 is located in this region of the molecule.

Hence we conclude that the functional (mathcal{I}_{lambda}) is unbounded from below.

Furthermore, because golgin-84 depletion also induced Golgi ribbon fragmentation (Diao et al., 2003; Satoh et al., 2003), we conclude that the functional interaction between Rab1A and golgi-84 maintaining Golgi stability is critical to proinsulin to insulin conversion.

Using the well-known mountain-pass theorem, we conclude that the functional J T has a nontrivial critical point u T, λ ∈ X T, which is a solution of the restricted problem ( u ′ | u ′ | p − 2 ) ′ − a ( x ) u | u | p − 2 + λ b ( x ) u | u | q − 2 = 0, x ∈ ( − T, T ), u ( − T ) = u ( T ) = 0. (2).

I nevertheless conclude that the functional activity of Tud resides in its C-terminal part.

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