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. 2018 Aug 15;9:1008. doi: 10.3389/fpls.2018.01008

Table 1.

Parameter estimates and likelihood scores of the nested branch and branch-sites models for detecting selective constrains between GCYC1A and GCYC1B.

Clade Model n.p. Log Likelihood (lnL) 2ΔLa P-valueb Estimates of ω value
BRANCH MODEL
Null One-ratio 39 −2898.3994 ω0 = 0.3690
GCYC1A as foreground Two-ratio 40 −2895.4538 5.8911 0.015* ω0 = 0.4168, ωGCYC1A = 0.2083
GCYC1B as foreground Two-ratio 40 −2898.3696 0.05958 0.8 ω0 = 0.3640, ωGCYC1B = 0.3884
GCYC1A + GCYC1B as foreground (post-duplication) Two-ratio 40 −2896.9931 2.8125 0.094 ω0 = 0.4262, ωpost−duplication = 0.2943
GCYC1A, GCYC1B as foreground (lineage-specific) Three-ratio 41 −2895.4048 3.1769 0.075 ω0 = 0.4260, ωGCYC1A = 0.2085, ωGCYC1B = 0.3909
BRANCH-SITE MODEL (CLADE MODEL C)
M2a_rel (null) One-ratio 42 −2883.5782 P1 = 0.3177, ωP1 = 0.0182; P2 = 0.1128, ωP2 = 1.0000; P3 = 0.4789, ωP3 = 0.4789
GCYC1A as foreground Two-ratio 43 −2879.2689 8.6185 0.0033*** P1 = 0.5190, ω0 = 0.1030, ωGCYC1A = 0.1030; P2 = 0.0473, ω0 = 1.0000, ωGCYC1A = 1.0000; P3 = 0.4338, ω0 = 0.8369, ωGCYC1A = 0.2075
GCYC1A + GCYC1B as foreground (post-duplication) Two-ratio 43 −2880.7007 5.755 0.016* P1 = 0.5148, ω0 = 0.1108, ωpost−duplication = 0.1108; P2 = 0.2042, ω0 = 1.0000, ωpost−duplication = 1.0000; P3 = 0.2811, ω0 = 0.9178, ωpost−duplication = 0.1472
GCYC1A, GCYC1B as foreground (lineage-specific) Three-ratio 44 −2879.1924 8.7715 0.012* P1 = 0.5081, ω0 = 0.0990, ωGCYC1A = 0.0990, ωGCYC1B = 0.0990; P2 = 0.5081, ω0 = 1.0000, ωGCYC1A = 1.0000, ωGCYC1B = 1.0000; P3 = 0.4241, ω0 = 0.8520, ωGCYC1A = 0.1784, ωGCYC1B = 0.7077
a

Models were compared by the double value of the difference in likelihood (2ΔL). Each likelihood ratio was calculated in comparison of alternative models and the suitable null model described in the main text.

b

The statistical significance of models were tested by Likelihood Ratio Test (LRT). P-values were calculated from the 2ΔL of each comparison in the Chi-Square distribution with the degree of freedom equals to difference of parameters (n.p.) between compared models. Significant p-value is highlighted in bold.

*

< 0.05;

**< 0.01;

***

< 0.001.