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It should be noticed that the "M value" parameter denotes the maximum number of allowed mismatches for the seed part of a read (at most two mismatches) while the "V value" parameter means the total allowed mismatches in one read.

We examined if one part of those reads maps to a TE consensus sequence (up to 2 mismatches) while the other part maps to the genome (uniquely; up to 1 mismatch; ∼0.06% of all reads).

Fifty bp long RNA-seq reads were mapped to R. miehei assembled genome with the software Corona_Lite_Plus_4.2.1 (Applied Biosystems) at 5 mismatches while the unmapped reads were mapped to the splice junction database.

The first two bases are imprecise due to random primer mismatches, while the last two are due to the limitations in the instrument and reagents used, leading to higher error rates.

We further found that among the nine positively-hybridizing probes for which we have mismatch data, all but one had six or fewer mismatches, while the success rate among all 20 probes having six or fewer mismatches was 40%, compared to only 5.6% (1 out of 19) for probes having greater than 6 mismatches (data not shown).

Similar(55)

Weight maximized periodic seeds offer full sensitivity for up to three mismatches and high sensitivity for four and five mismatches while minimizing the number random hits per query, significantly speeding up the running time.

Results show that the size of QDs is decreased by increasing the mismatch while the size distribution becomes sharper.

This indicates that the observed higher stability of κ Al2O3 on TiC(111) than on TiN(111) is not due to the lattice mismatch, while the preferred epitaxial growth of κ Al2O3 over α Al2O3 can be partly attributed to the mismatch.

Such a constraint guarantees that the data symbols of user 1 can be taken from the mixture, regardless of how its channel estimation is mismatched, while the error is bounded by δ.

The reason is that our proposed algorithm can take into account t and { ξ ̄ k } k = 1 K into the relay power control to alleviate two-hop rate mismatch while the other algorithms cannot.

It is shown by numerical examples that the detector derived according to the one-step design procedure has higher probability of detection than its counterparts in the absence of signal mismatch, while the detector devised according to the two-step design procedure is most robust to the signal mismatch.

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