Internal maximum likelihood functions.
These functions are internally used for the likelihood computations in
pml
or optim.pml
.
lli(data, tree = NULL, ...) edQt(Q = c(1, 1, 1, 1, 1, 1), bf = c(0.25, 0.25, 0.25, 0.25)) pml.free() pml.init(data, k = 1L) pml.fit(tree, data, bf = rep(1/length(levels), length(levels)), shape = 1, k = 1, Q = rep(1, length(levels) * (length(levels) - 1)/2), levels = attr(data, "levels"), inv = 0, rate = 1, g = NULL, w = NULL, eig = NULL, INV = NULL, ll.0 = NULL, llMix = NULL, wMix = 0, ..., site = FALSE, Mkv = FALSE, site.rate = "gamma")
data |
An alignment, object of class |
tree |
A phylogenetic |
... |
Further arguments passed to or from other methods. |
Q |
A vector containing the lower triangular part of the rate matrix. |
bf |
Base frequencies. |
k |
Number of intervals of the discrete gamma distribution. |
shape |
Shape parameter of the gamma distribution. |
levels |
The alphabet used e.g. c("a", "c", "g", "t") for DNA |
inv |
Proportion of invariable sites. |
rate |
Rate. |
g |
vector of quantiles (default is NULL) |
w |
vector of probabilities (default is NULL) |
eig |
Eigenvalue decomposition of Q |
INV |
Sparse representation of invariant sites |
ll.0 |
default is NULL |
llMix |
default is NULL |
wMix |
default is NULL |
site |
return the log-likelihood or vector of sitewise likelihood values |
Mkv |
indicate if Lewis' Mkv should be estimated. |
site.rate |
Indicates what type of gamma distribution to use. Options are "gamma" approach of Yang 1994 (default), "quadrature" after the Laguerre quadrature approach of Felsenstein 2001. |
These functions are exported to be used in different packages so far only in
the package coalescentMCMC, but are not intended for end user. Most of the
functions call C code and are far less forgiving if the import is not what
they expect than pml
.
pml.fit
returns the log-likelihood.
Klaus Schliep klaus.schliep@gmail.com
Felsenstein, J. (1981) Evolutionary trees from DNA sequences: a maximum likelihood approach. Journal of Molecular Evolution, 17, 368–376.
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