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. 2005 Aug 6;5:42. doi: 10.1186/1471-2148-5-42

Table 1.

Parameter estimates, likelihood scores and identified selected sites under various models. Branch numbers refer to Figure 4A. Parameters indicating positive selection are in bold. A likelihood ratio test (LRT) is used to compare a pair of nested models: one which accounts for sites with ω > 1 and one which does not (the null model). To accept or reject the ω > 1 hypothesis, twice the log-likelihood difference in the scores is compared with a χ2 distribution with the degrees of freedom equal to the difference in the numbers of parameters between the two models. When ML detects lineages with ω > 1, an empirical Bayes analysis identifies sites under positive selection and calculate posterior probabilities that provide a measure of confidence for that prediction.

Model p l Parameter estimates Positively selected sites Likelihood Ratio Test
M0:one ratio 1 -11903.5 ω = 0.0418 none

Site-specific models
 M1:neutral (K = 2) 1 -13195.5 p0 = 0.298, p1 = 0.702 not allowed
 M3:discrete (K = 2) 3 -11627.6 p0 = 0.6, p1 = 0.4, ω0 = 0.012, ω1 = 0.098 none

Branch-site models
 Branch 1
  Model A 3 -13160.0 p0 = 0.3, p1 = 0.70, p2+p3 = 0, ω2 = 0 none
  Model B 5 -11627.6 p0 = 0.4, p1 = 0.6, p2+p3 = 0
ω0 = 0.098, ω1 = 0.012, ω2 = 0
none
 Branch 2
  Model A 3 -13188.7 p0 = 0.296, p1 = 0.688, p2+p3 = 0.016, ω2 = 129.6 Q157 (P = 0.77), Q203 (P = 0.999), T41, Q157, Y184, N200, Q203, R284 (P > 0.9) LRT vs. M1 2Δl = 6.8, P = 0.03, df = 2
  Model B 5 -11621.4 p0 = 0.356, p1 = 0.59, p2+p3 = 0.05
ω0 = 0.1, ω1 = 0.0125, ω2 = 9.7
LRT vs. M3 (K = 2) 2Δl = 6.2, P = 0.04, df = 2