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We use sequencing coverage modeled as a Poisson distribution and minor allele frequency (MAF) modeled as a binomial distribution to assign digitized copy numbers to each CNV event.
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We used a negative binomial distribution to determine the number of F2 offspring assigned to each F1 fish (including 0; see histogram in top-right corner of panel B in this box).
Frequency distribution was compared to binomial distribution to evidence the phase separation and atom clustering.
We have devoted two lines in Table 9 to the binomial distribution to illustrate its inaccuracy.
It uses a negative binomial distribution to model total variation.
We used normal approximation of binomial distribution to construct confidence intervals (CI) for each indicator.
Finally, we used a negative binomial distribution to estimate the statistical significance of the peaks.
We used generalized linear mixed-effect models (GLMM) with binomial distributions to analyze our data set.
Thus, we developed a model that uses a negative-binomial distribution to approximate an overdispersed Poisson distribution.
Arbous and Sichel ([1954]) used the negative binomial distribution (NBD) to fit the data.
When α = 0, the negative binomial distribution simplifies to the Poisson distribution.
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