We compared the r i distribution of viral FSFs with the cellular FSFs and found that both groups of FSFs distribute similarly (Additional file 4: Figure S2).
i Distribution of gonial angle (participants with Down syndrome*).
The Bayesian CAR model is formulated as follows [ 30]: log µ i = log n i + β 0 + β 1 X 1 i + … + β m X mi + U i + S i In the above formula, U i, S i follows a Poisson distribution with mean μ i, i refers to the location and n to the population.
The Wald distribution is an ambiguous model; there are some references that state that the Wald distribution is identical to the I-G distribution, but other references claim that the Wald distribution is a special case of the I-G distribution with μ=1 (see, page 262 of Johnson et al. 1995a).
where N y i | Φ i θ i, β - 1 I represents a Gaussian distribution with mean Φ i θ i and covariance matrix β-1I.
where N y i | Φ i θ i, β - 1 I represents a Gaussian distribution with mean vector Φ i θ i and covariance matrix β -1 I.
(G and I ) Distribution of nuclei with copy numbers less than, equal to, and greater than two copies.
For a channel vector h j and a subspace spanned by i independent Gaussian vectors h 1, h 2,..., h i, if θ i denotes the angle h j subtends with this i-dimensional subspace, the projection of h j on this subspace cos2 θ i has a β distribution with parameters i and M - i (see [37, 38] for details).
Interference are from other FBSs, MBS (Ii,M), and thermal noise, which is assumed to be independent and identically distributed (i.i.d) Gaussian distribution with zero mean and N0 power.
Again, we assume that w i has a binomial distribution with parameters w i + w j and p i, which we write as w i ~Binomial (w i + w j, p i ).
