dist.hamming
, dist.ml
and dist.logDet
compute pairwise
distances for an object of class phyDat
. dist.ml
uses DNA /
AA sequences to compute distances under different substitution models.
Usage
dist.hamming(x, ratio = TRUE, exclude = "none")
dist.ml(x, model = "JC69", exclude = "none", bf = NULL, Q = NULL,
k = 1L, shape = 1, ...)
dist.logDet(x)
Arguments
- x
An object of class
phyDat
- ratio
Compute uncorrected ('p') distance or character difference.
- exclude
One of "none", "all", "pairwise" indicating whether to delete the sites with gaps, missing data (or ambiguous states). See details below.
- model
One of "JC69", "F81" or one of 17 amino acid models see details.
- bf
A vector of base frequencies.
- Q
A vector containing the lower triangular part of the rate matrix.
- k
Number of intervals of the discrete gamma distribution.
- shape
Shape parameter of the gamma distribution.
- ...
Further arguments passed to or from other methods.
Details
So far 17 amino acid models are supported ("WAG", "JTT", "LG", "Dayhoff", "cpREV", "mtmam", "mtArt", "MtZoa", "mtREV24", "VT","RtREV", "HIVw", "HIVb", "FLU", "Blosum62", "Dayhoff_DCMut" and "JTT_DCMut") and additional rate matrices and frequencies can be supplied.
The "F81" model uses empirical base frequencies, the "JC69" equal base frequencies. This is even the case if the data are not nucleotides.
The argument exclude
decides how gaps / ambiguous data / missing data
are treated. Usually gaps are treated as ambiguous states, but you can give
gaps its on state gap_as_state
. exclude="none"
keeps all
ambiguous data. The behavior of dist.ml
is in this case these same
you would achieve using optim.pml
to compute pairwise distances, it
might be a bit odd. exclude="all"
removes all sites with ambiguous
states and all gaps if these are coded as ambiguous states. This can lead to
the situation that there only few sites if any fo the alignment left.
Safer is therefore to use exclude="pairwise"
which only removes sites
which are ambiguous for each pair of sequences.
References
Lockhart, P. J., Steel, M. A., Hendy, M. D. and Penny, D. (1994) Recovering evolutionary trees under a more realistic model of sequence evolution. Molecular Biology and Evolution, 11, 605–602.
Jukes TH and Cantor CR (1969). Evolution of Protein Molecules. New York: Academic Press. 21–132.
McGuire, G., Prentice, M. J. and Wright, F. (1999). Improved error bounds for genetic distances from DNA sequences. Biometrics, 55, 1064–1070.
Author
Klaus Schliep klaus.schliep@gmail.com
Examples
data(Laurasiatherian)
dm1 <- dist.hamming(Laurasiatherian)
tree1 <- NJ(dm1)
dm2 <- dist.logDet(Laurasiatherian)
tree2 <- NJ(dm2)
treedist(tree1,tree2)
#> symmetric.difference branch.score.difference path.difference
#> 4.00000000 0.05705091 30.95157508
#> quadratic.path.difference
#> 0.80097967
# JC model
dm3 <- dist.ml(Laurasiatherian)
tree3 <- NJ(dm3)
treedist(tree1,tree3)
#> symmetric.difference branch.score.difference path.difference
#> 6.0000000 0.0412520 30.3644529
#> quadratic.path.difference
#> 0.6106899
# F81 + Gamma
dm4 <- dist.ml(Laurasiatherian, model="F81", k=4, shape=.4)
tree4 <- NJ(dm4)
treedist(tree1,tree4)
#> symmetric.difference branch.score.difference path.difference
#> 12.0000000 0.1356107 40.7676342
#> quadratic.path.difference
#> 2.0709714
treedist(tree3,tree4)
#> symmetric.difference branch.score.difference path.difference
#> 8.00000000 0.09494752 39.52214569
#> quadratic.path.difference
#> 1.46345381