Sentence examples for probability of editing from inspiring English sources

This destabilization is manifested in the post-translocation state prior to incorporation as a substantially higher rNTP dissociation rate and manifested in the pre-translocation state after incorporation as rate increases for both primer strand transfer to the exonuclease site and the forward translocation, with the probability of editing not directly increased.

But this has not been directly tested, and the contribution of the translocation rates and the dNTP binding rates after translocation to the probability of editing has not been examined.

Noncomplementary dNMPs that escape exonucleolytic editing in the −1 position of the primer terminus can continue to exert a strong influence on the probability of editing when they occupy the −2 to −4 positions of the duplex, presumably by increasing the rate of primer transfer to the exonuclease site (refs (63 and 64) and references therein).

Figures 4 and 5 show the dialogs of editing the transition and emission probabilities.

In accord with the inefficient editing of rNMPs by replicative DNAPs Pol ε and Pol δ, the probability of exonucleolytic editing of a newly incorporated rNMP by Φ29 DNAP is similar to the basal level observed for complementary dNMP.

While a complementary rNMP dNMP pair at the primer terminus yields a modest ∼3-fold increase in the rate of transfer to the exonuclease site, the concomitant increase in the forward translocation rate ensures that the probability of exonucleolytic editing is not directly increased by the presence of the incorrect sugar moiety.

The probability of each candidate editing site was calculated by the percentage of the overlapping predictions against all the references from the output "commons".

These numbers were normalized by the number of times each combination appears for all the A bases in all the ORFs, to produce the observed probability of being targeted by editing given a certain combination of 5′ and 3′ nucleotides.

Then the total probability of this stream of edits is ( 1 − 2 / N ) n / N n, which for large N and μ A ∼ 0 might be very small, but always finite.

Let the total editing probability of a language be (p_{i} = frac{1}{M} sum_{c}k_{i}^{c}), where M is the total number of edits for all concepts and language editions.

For each of the sites, we present the probability to have a given nucleotide N when the 0 location adenosine is edited, divided by the probability of that nucleotide regardless of whether the 0 adenosine is edited: P(N|0 adenosine is edited)/ P(N).