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More specifically, does there exist a subset of k-mers that can provide accurate transcriptome quantification?
There may exist a subset of patients in whom the increased metabolic demands incurred by active absorption of nutrients and increased motility result in critical ischaemia and infarction.
Assuming that there are no errors either in the ORM or the fragment sizes of the contigs, for any given ordered fragment sizes of a contig, in general, there will exist a subset of matching ordered fragment sizes in the ORM.
Instance: a set of positive integers A = { a0,..., a n } and a positive integer s Question: does there exist a subset A' of A such that the sum of the elements of A' equals exactly s? Lemma 1 There exists a polynomial reduction from the SUBSET SUM problem to the ACCESSIBLE SCORE problem.
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Then for a given, there exists such that there exists a subset of with, where (3.15) .
We prove, however, that there exists a subset of problems for which the computational complexity remains NP-hard.
for a.e., there exists a subset of with such that on.
Suppose there exists a subset of items S such that (sum _{iin S}W_{i}leq C) and (sum _{iin S}V_{i}geq P).
By Lemma 2.10, there exists a subset of finite logarithmic measure, namely such that for some point satisfying and, we obtain (5.13).
However, there exists a subset of unknown unknowns; i.e., pathologies where the surgeon is not aware that MRI can lead to misdiagnosis.
For any given link ℓ, there exists a subset of | I ≥ | of size at least | I ≥ | / 2 φ, in which any pair of links interferes with each other under the RTS/CTS model.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com