View source: R/get_all_pairwise_distances.R
| get_all_pairwise_distances | R Documentation | 
Calculate phylogenetic ("patristic") distances between all pairs of tips or nodes in the tree, or among a subset of tips/nodes requested.
get_all_pairwise_distances( tree,
                            only_clades     = NULL, 
                            as_edge_counts  = FALSE,
                            check_input     = TRUE)
| tree | A rooted tree of class "phylo". The root is assumed to be the unique node with no incoming edge. | 
| only_clades | Optional integer vector or character vector, listing tips and/or nodes to which to restrict pairwise distance calculations. If an integer vector, it must list indices of tips (from 1 to Ntips) and/or nodes (from Ntips+1 to Ntips+Nnodes). If a character vector, it must list tip and/or node names. For example, if  | 
| check_input | Logical, whether to perform basic validations of the input data. If you know for certain that your input is valid, you can set this to  | 
| as_edge_counts | Logical, specifying whether distances should be calculated in terms of edge counts, rather than cumulative edge lengths. This is the same as if all edges had length 1. | 
The "patristic distance" between two tips and/or nodes is the shortest cumulative branch length that must be traversed along the tree in order to reach one tip/node from the other.This function returns a square distance matrix, containing the patristic distance between all possible pairs of tips/nodes in the tree (or among the ones provided in only_clades).
If tree$edge.length is missing, then each edge is assumed to be of length 1; this is the same as setting as_edge_counts=TRUE. The tree may include multi-furcations as well as mono-furcations (i.e. nodes with only one child). The input tree must be rooted at some node for technical reasons (see function root_at_node), but the choice of the root node does not influence the result. If only_clades is a character vector, then tree$tip.label must exist. If node names are included in only_clades, then tree$node.label must also exist.
The asymptotic average time complexity of this function for a balanced binary tree is O(NC*NC*Nanc + Ntips), where NC is the number of tips/nodes considered (e.g., the length of only_clades) and Nanc is the average number of ancestors per tip.
A 2D numeric matrix of size NC x NC, where NC is the number of tips/nodes considered, and with the entry in row r and column c listing the distance between the r-th and the c-th clade considered (e.g., between clades only_clades[r] and only_clades[c]). Note that if only_clades was specified, then the rows and columns in the returned distance matrix correspond to the entries in only_clades (i.e., in the same order). If only_clades was NULL, then the rows and columns in the returned distance matrix correspond to tips (1,..,Ntips) and nodes (Ntips+1,..,Ntips+Nnodes)
Stilianos Louca
get_all_distances_to_root,
get_pairwise_distances
# generate a random tree
Ntips = 100
tree  = generate_random_tree(list(birth_rate_intercept=1),Ntips)$tree
# calculate distances between all internal nodes
only_clades = c((Ntips+1):(Ntips+tree$Nnode))
distances = get_all_pairwise_distances(tree, only_clades)
# reroot at some other node
tree = root_at_node(tree, new_root_node=20, update_indices=FALSE)
new_distances = get_all_pairwise_distances(tree, only_clades)
# verify that distances remained unchanged
plot(distances,new_distances,type='p')
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