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In this tutorial, we will determine the best fitting model of a set of mitochondrial sequences taken from Brown, Prager, Wang, and Wilson (1982). The study is entitled Mitochondrial DNA sequences of primates: tempo and mode of evolution and was published in the Journal of Molecular Evolution 18 (4): 225-239.
We will use BASEML
(part of the PAML
package by Ziheng Yang) because it requires a good understanding of the procedure involved in hypotheses testing. Additionally, this tutorial introduces you to a general procedure that is used in the PAML
package to test many other evolutionary hypotheses in a similar fashion.
BASEML
operates differently from the other programs you have experienced so far. Rather than specifying the options with which the program should be executed through an interactive menu, these options are specified in a so-called control file. Please have at hand the baseml control file, the tree and the alignment file.
The control file specifies, amongst other things, parameters describing:
To set the name of the alignment file and tree file needed by the analysis you would include the following two lines in the control file:
seqfile = brown.nuc * name of sequence data file
treefile = tree.nwk * name of tree structure file
For hypothesis using BASEML
, you will need to execute the program several times. For example the first time, you will run the analysis using a JC model, the second time, you will run the analysis using a K2P model. To run theBASEML
program, type ./baseml
at the command line (UNIX). You will then need to examine the output file to determine the log likelihood score of the tree under these models.
Several models can be set by changing the model
line.
model = 0 * 0:JC69, 1:K80, 2:F81, 3:F84, 4:HKY85
* 5:T92, 6:TN93, 7:REV, 8:UNREST, 9:REVu; 10:UNRESTu
We will be testing the JC, K2P, F81, TN93, HKY85 and GTR models hierarchically. Notice that for the models F81, TN93, HKY85 and GTR the nhomo
parameter has to be set to 1
.
Using BASEML
you will need to calculate for yourself the difference in the likelihood statistic between the two models, which is twice the difference in log likelihoods as estimated under the two models, i.e., LRT=2(lnL1-lnL0). Significant likelihood ratios are obtained using a chi-square distribution where the degrees of freedom is 1 for the JC versus K2P comparison, where 1 is the difference in the number of parameters between the two models. A chi-square table can be found here.
What is the best fitting model telling us about the way the primate mitochondrial sequences evolve? Are the base frequencies equal? Is there a transition/transversion bias? Are all the transition rates equal?