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Table 10 Stepwise context reduction for the nuclear SSU rRNA dataset using the graph-based approach.

From: Efficient context-dependent model building based on clustering posterior distributions for non-coding sequences

Model

Contexts

Annealing

Melting

log BF

GTR16C

16 (96)

[-21.25; -15.74]

[-19.29; -14.31]

-17.65

GTR15C

15 (90)

[-17.17; -13.45]

[-14.19; -10.30]

-13.78

GTR14C

14 (84)

[-14.05; -10.21]

[-10.09; -5.13]

-9.87

GTR13C

13 (78)

[-7.29; -4.07]

[-8.00; -3.25]

-5.65

GTR12C

12 (72)

[-2.61; 1.25]

[-0.71; 3.31]

0.31

GTR11C

11 (66)

[1.75; 5.55]

[6.05; 9.25]

5.65

GTR10C

10 (60)

[3.50; 7.11]

[5.53; 10.37]

6.63

GTR9C

9 (54)

[2.79; 6.32]

[8.24; 12.51]

7.47

GTR8C

8 (48)

[8.43; 12.07]

[10.37; 13.48]

11.09

GTR7C

7 (42)

[4.21; 7.25]

[9.53; 13.04]

8.51

GTR6C

6 (36)

[11.71; 14.99]

[12.83; 17.55]

14.27

GTR5C

5 (30)

[8.97; 12.70]

[10.10; 14.86]

11.66

GTR4C

4 (24)

[11.44; 15.02]

[12.18; 16.35]

13.75

GTR3C

3 (18)

[15.30; 17.92]

[14.86; 18.11]

16.55

GTR2C

2 (12)

[-1.61; 2.74]

[1.04; 5.31]

1.87

GTR

1 (6)

-

-

0

  1. The stepwise context reduction using the graph-based clustering approach reveals an optimal model with 3 clusters for the nuclear SSU rRNA dataset (GTR3C). It attains a log Bayes Factor of 16.55 (as compared to GTR1C), a significant improvement over the full context-dependent model (GTR16C).