Sentence examples for sequences we could from inspiring English sources

Exact(36)

We reasoned that since the FSP from these errors are predictable from primary sequences we could screen the FS neo-antigens in cancer patient by analysis the antibody response to FSPs with a FSP array.

However, given the remarkable long branch length separating the 2017 Brazilian sequences from its closest Venezuelan sequences, we could not rule out the existence of intermediate viral migration steps involving the North and Central-West Brazilian regions that were not recovered because temporal and geographical gaps in our data.

By simply listing all such sequences, we could halt after finding the first σ for which C ≥ n.

For example, if distinct mobile elements activated individual versus multiple coding sequences, we could conclude that different triggering processes occurred in the two cases.

By clustering the psbA-trnH sequences, we could define 130 MOTUs (assuming a 1% threshold in sequence divergence, see Table 3).

Using the isolated sequences, we could successfully reconstitute the SSCP-HD banding patterns of the PCR products from the original cDNA sample (Figure S2), suggesting that we had isolated all of the expressed MHC sequences.

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We foresaw in 1960 that all document work would migrate to the interactive computer screen, so we could write in new ways– – paper enforces sequencewe could escape that!

Now, in talking about a decimated sequence, we could of course do that directly from this step down to here, although again in the analysis it will be somewhat more convenient to carry that out by thinking, at least analytically, in terms of a 2-step process one being a sampling process, then the other being a decimation.

For example, to execute commands in sequence we could add a physical stack that arranges them for processing in sequence.

Also note that since additional data are incorporated using probabilities of binding over the promoter sequence; we could also employ methods other than ProbTF.

Case 2: If { ∥ w n − w ∗ ∥ } is not a monotone sequence, we could define an integer sequence { τ ( n ) } by τ ( n ) = max { k ≤ n : ∥ w k − w ∗ ∥ ≤ ∥ w k + 1 − w ∗ ∥ }.

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