X-Git-Url: https://git.donarmstrong.com/?a=blobdiff_plain;f=man%2Froot.Rd;h=35295b893a94f1d61e42d2d285149fd9f169728e;hb=6a2fafede27a5cf6a5aafef7c9b56e78635eaeb4;hp=d703745833a684f4d5f0a0e099454a07b23883ad;hpb=c827059eeafc8cbe41c812b26979543ab287803e;p=ape.git diff --git a/man/root.Rd b/man/root.Rd index d703745..35295b8 100644 --- a/man/root.Rd +++ b/man/root.Rd @@ -4,7 +4,7 @@ \alias{is.rooted} \title{Roots Phylogenetic Trees} \usage{ -root(phy, outgroup) +root(phy, outgroup, node = NULL, resolve.root = FALSE) unroot(phy) is.rooted(phy) } @@ -12,10 +12,13 @@ is.rooted(phy) \item{phy}{an object of class \code{"phylo"}.} \item{outgroup}{a vector of mode numeric or character specifying the new outgroup.} + \item{node}{alternatively, a node number where to root the tree.} + \item{resolve.root}{a logical specifying whether to resolve the new + root as a bifurcating node.} } \description{ \code{root} reroots a phylogenetic tree with respect to the specified - outgroup. + outgroup or at the node specified in \code{node}. \code{unroot} unroots a phylogenetic tree, or returns it unchanged if it is already unrooted. @@ -38,6 +41,9 @@ is.rooted(phy) one (see examples). If \code{outgroup} is not monophyletic, the operation fails and an error message is issued. + If \code{resolve.root = TRUE}, \code{root} adds a zero-length branch + below the MRCA of the ingroup. + A tree is considered rooted if either only two branches connect to the root, or if there is a \code{root.edge} element. In all other cases, \code{is.rooted} returns \code{FALSE}. @@ -48,7 +54,8 @@ is.rooted(phy) } \author{Emmanuel Paradis \email{Emmanuel.Paradis@mpl.ird.fr}} \seealso{ - \code{\link{bind.tree}}, \code{\link{drop.tip}} + \code{\link{bind.tree}}, \code{\link{drop.tip}}, + \code{\link{nodelabels}}, \code{\link{identify.phylo}} } \examples{ data(bird.orders) @@ -61,8 +68,9 @@ is.rooted(tr) # no! ### This is because the tree has been unrooted first before rerooting. ### You can delete the outgroup... is.rooted(drop.tip(tr, "Struthioniformes")) -### ... or resolve the basal trichotomy: +### ... or resolve the basal trichotomy in two ways: is.rooted(multi2di(tr)) +is.rooted(root(bird.orders, 1, r = TRUE)) ### To keep the basal trichotomy but forcing the tree as rooted: tr$root.edge <- 0 is.rooted(tr)