From: A new mixture model approach to analyzing allelic-loss data using Bayes factors
Barrett data set | ||||||
---|---|---|---|---|---|---|
H1/H0 | 2 bb* | 2 bb/bin | 2 bin | 1 bb | 1 bin | Post.Prob** |
2 bb | 0 | -4.398 | -0.114 | 12.144 | 45.281 | 0.090 |
2 bb/bin | 4.398 | 0 | 4.284 | 16.542 | 49.679 | 0.814 |
2 bin | 0.114 | -4.284 | 0 | 12.258 | 45.395 | 0.096 |
1 bb | -12.144 | -16.542 | -12.258 | 0 | 33.137 | < 0.001 |
1 bin | -45.281 | -49.679 | -45.395 | -33.137 | 0 | < 0.001 |
Gleeson data set | ||||||
H1/H0 | 2 bb | 2 bb/bin | 2 bin | 1 bb | 1 bin | Post.Prob. |
2 bb | 0 | -2.173 | -3.390 | -2.065 | 6.705 | 0.066 |
2 bb/bin | 2.173 | 0 | -1.724 | 0.108 | 8.878 | 0.194 |
2 bin | 3.390 | 1.724 | 0 | 1.832 | 10.601 | 0.460 |
1 bb | 2.065 | -0.108 | -1.832 | 0 | 8.770 | 0.276 |
1 bin | -6.705 | -8.878 | -10.601 | -8.770 | 0 | 0.003 |
Hammoud data set | ||||||
H1/H0 | 2 bb | 2 bb/bin | 2 bin | 1 bb | 1 bin | Post.Prob. |
2 bb | 0 | -3.514 | -3.513 | -1.114 | 5.951 | 0.070 |
2 bb/bin | 3.514 | 0 | 0.020 | 2.400 | 9.465 | 0.404 |
2 bin | 3.513 | -0.020 | 0 | 2.380 | 9.444 | 0.400 |
1 bb | 1.114 | -2.400 | -2.380 | 0 | 7.064 | 0.122 |
1 bin | -5.951 | -9.465 | -7.064 | -7.064 | 0 | 0.004 |