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I have specific permutations that I am interested in testing for introgression.
Context:
I have 12 populations: N1-4, S1-8
I am interested in testing for introgression for the specific permutations where P1 and P2 comprise of N1-4, and P3 of S1-8.
Using Dtrios, I get scenarios where the S population is assigned to P1 and while N populations are in P2 and P3, for which the statistical values cannot be easily converted.
Example:
Permutation I get with Dtrios:
P1 P2 P3
S1 N1 N2
Permutation that I am interested in
P1 P2 P3
N2 N1 S1
The ouput from Dtrios for the former permutation:
Dstatistic Z-score p-value f4-ratio BBAA ABBA BABA
0.033719 16.5261 2.30E-16 0.141038 102944 101308 94698.7
Given that D stats is minimized for each trio, would other combinations then be significant for introgression?
I have also tried using the tree function, but it seems that I would require a tree comprising all populations rather than making a simple tree for P1, P2, P3, O. I do not have a tree for all populations at the moment.
Would appreciate any suggestion for whether it is possible to set up the analysis for specific permutations.
Cheers!
The text was updated successfully, but these errors were encountered:
I have specific permutations that I am interested in testing for introgression.
Context:
I have 12 populations: N1-4, S1-8
I am interested in testing for introgression for the specific permutations where P1 and P2 comprise of N1-4, and P3 of S1-8.
Using Dtrios, I get scenarios where the S population is assigned to P1 and while N populations are in P2 and P3, for which the statistical values cannot be easily converted.
Example:
Permutation I get with Dtrios:
P1 P2 P3
S1 N1 N2
Permutation that I am interested in
P1 P2 P3
N2 N1 S1
The ouput from Dtrios for the former permutation:
Dstatistic Z-score p-value f4-ratio BBAA ABBA BABA
0.033719 16.5261 2.30E-16 0.141038 102944 101308 94698.7
Given that D stats is minimized for each trio, would other combinations then be significant for introgression?
I have also tried using the tree function, but it seems that I would require a tree comprising all populations rather than making a simple tree for P1, P2, P3, O. I do not have a tree for all populations at the moment.
Would appreciate any suggestion for whether it is possible to set up the analysis for specific permutations.
Cheers!
The text was updated successfully, but these errors were encountered: