Phylo cookbook
EricTalevich (Talk | contribs) (→Convenience functions: Getting the parent of a clade) |
EricTalevich (Talk | contribs) (→Comparing trees: reminder: robinson-foulds for treedist) |
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''TODO:'' | ''TODO:'' | ||
| − | * Symmetric difference / partition metric, a.k.a. topological distance | + | * Symmetric difference / partition metric, a.k.a. topological distance (Robinson-Foulds) |
* Quartets distance | * Quartets distance | ||
* Nearest-neighbor interchange | * Nearest-neighbor interchange | ||
* Path-length-difference | * Path-length-difference | ||
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==Consensus methods== | ==Consensus methods== | ||
Revision as of 22:59, 17 November 2010
Here are some examples of using Bio.Phylo for some likely tasks. Some of these functions might be added to Biopython in a later release, but you can use them in your own code with Biopython 1.54.
Contents |
Convenience functions
Get the parent of a clade
The Tree data structures in Bio.Phylo don't store parent references for each clade. Instead, the get_path method can be used to trace the path of parent-child links from the tree root to the clade of choice:
def get_parent(tree, child_clade): node_path = tree.get_path(child_clade) return node_path[-2] # Select a clade myclade = tree.find_clades("foo").next() # Test the function parent = get_parent(tree, myclade) assert myclade in parent
Note that get_path has a linear run time with respect to the size of the tree -- i.e. for best performance, don't call get_parent or get_path inside a time-critical loop. If possible, call get_path outside the loop, and look up parents in the list returned by that function.
Alternately, if you need to repeatedly look up the parents of arbitrary tree elements, create a dictionary mapping all nodes to their parents:
def all_parents(tree): parents = {} for clade in tree.find_clades(order='level'): for child in clade: parents[child] = clade return parents # Example parents = all_parents(tree) myclade = tree.find_clades("foo").next() parent_of_myclade = parents[myclade] assert myclade in parent_of_myclade
Index clades by name
For large trees it can be useful to be able to select a clade by name, or some other unique identifier, rather than searching the whole tree for it during each operation.
def lookup_by_names(tree): names = {} for clade in tree.find_clades(): if clade.name: if clade.name in names: raise ValueError("Duplicate key: %s" % clade.name) names[clade.name] = clade return names
Now you can retrieve a clade by name in constant time:
tree = Phylo.read('ncbi_taxonomy.xml', 'phyloxml') names = lookup_by_names(tree) for phylum in ('Apicomplexa', 'Euglenozoa', 'Fungi'): print "Phylum size", len(names[phylum].get_terminals())
A potential issue: The above implementation of lookup_by_names doesn't include unnamed clades, generally internal nodes. We can fix this by adding a unique identifier for each clade. Here, all clade names are prefixed with a unique number (which can be useful for searching, too):
def tabulate_names(tree): names = {} for idx, clade in enumerate(tree.find_clades()): if clade.name: clade.name = '%d_%s' % (idx, clade.name) else: clade.name = str(idx) names[clade.name] = clade return clade
Calculate distances between neighboring terminals
Suggested by Joel Berendzen
import itertools def terminal_neighbor_dists(self): """Return a list of distances between adjacent terminals.""" def generate_pairs(self): pairs = itertools.tee(self) pairs[1].next() return itertools.izip(pairs[0], pairs[1]) return [self.distance(*i) for i in generate_pairs(self.find_clades(terminal=True))]
Test for "semi-preterminal" clades
Suggested by Joel Berendzen
The existing tree method is_preterminal returns True if all of the direct descendants are terminal. This snippet will instead return True if any direct descendent is terminal, but still False if the given clade itself is terminal.
def is_semipreterminal(clade): """True if any direct descendent is terminal.""" for child in clade: if child.is_terminal(): return True return False
In Python 2.5 and later, this is simplified with the built-in any function:
def is_semipreterminal(clade): return any(child.is_terminal() for child in clade)
Comparing trees
TODO:
- Symmetric difference / partition metric, a.k.a. topological distance (Robinson-Foulds)
- Quartets distance
- Nearest-neighbor interchange
- Path-length-difference
Consensus methods
TODO:
- Majority-rules consensus
- Adams (Adams 1972)
- Asymmetric median tree (Phillips and Warnow 1996)
Rooting methods
The basic method on the Tree class (not TreeMixin) is root_with_outgroup:
tree = Phylo.read('example.nwk', 'newick') print tree # ... tree.root_with_outgroups({'name': 'A'}) # Operates in-place print tree
Normally you'll want the outgroup to be a monophyletic group, rather than a single taxon. This isn't automatically checked, but you can do it yourself with the is_monophyletic method.
To save some typing, try keeping the query in a separate list and reusing it:
outgroup = [{'name': taxon_name} for taxon_name in ('E', 'F', 'G')] if tree.is_monophyletic(outgroup): tree.root_with_outgroup(*outgroup) else: raise ValueError("outgroup is paraphyletic")
TODO:
- Root at the midpoint between the two most distant nodes (or "center" of all tips)
Graphics
TODO:
- Party tricks with
draw_graphviz, covering each keyword argument
Exporting to other types
Convert to a PyCogent tree
The tree objects used by Biopython and PyCogent are different. Nonetheless, both toolkits support the Newick file format, so interoperability is straightforward at that level:
from Bio import Phylo import cogent Phylo.write(bptree, 'mytree.nwk', 'newick') # Biopython tree ctree = cogent.LoadTree('mytree.nwk') # PyCogent tree
TODO:
- Convert objects directly, preserving some PhyloXML annotations if possible
Convert to a NumPy array or matrix
Adjacency matrix: cells are 1 (true) if a parent-child relationship exists, otherwise 0 (false).
import numpy def to_adjacency_matrix(tree): """Create an adjacency matrix (NumPy array) from clades/branches in tree. Also returns a list of all clades in tree ("allclades"), where the position of each clade in the list corresponds to a row and column of the numpy array: a cell (i,j) in the array is 1 if there is a branch from allclades[i] to allclades[j], otherwise 0. Returns a tuple of (allclades, adjacency_matrix) where allclades is a list of clades and adjacency_matrix is a NumPy 2D array. """ allclades = list(tree.find_clades(order='level')) lookup = {} for i, elem in enumerate(allclades): lookup[elem] = i adjmat = numpy.zeros((len(allclades), len(allclades))) for parent in tree.find_clades(terminal=False, order='level'): for child in parent.clades: adjmat[lookup[parent], lookup[child]] = 1 if not tree.rooted: # Branches can go from "child" to "parent" in unrooted trees adjmat += adjmat.transpose return (allclades, numpy.matrix(adjmat))
Distance matrix: cell values are branch lengths if a branch exists, otherwise infinity. (This plays well with graph algorithms.)
import numpy def to_distance_matrix(tree): """Create a distance matrix (NumPy array) from clades/branches in tree. A cell (i,j) in the array is the length of the branch between allclades[i] and allclades[j], if a branch exists, otherwise infinity. Returns a tuple of (allclades, distance_matrix) where allclades is a list of clades and distance_matrix is a NumPy 2D array. """ allclades = list(tree.find_clades(order='level')) lookup = {} for i, elem in enumerate(allclades): lookup[elem] = i distmat = numpy.repeat(numpy.inf, len(allclades)**2) distmat.shape = (len(allclades), len(allclades)) for parent in tree.find_clades(terminal=False, order='level'): for child in parent.clades: if child.branch_length: distmat[lookup[parent], lookup[child]] = child.branch_length if not tree.rooted: distmat += distmat.transpose return (allclades, numpy.matrix(distmat))
Enhancements:
- Use an OrderedDict for
allclades, so the separate dictionarylookupisn't needed. (Python 2.7+) - Use NumPy's record array to assign clade names to rows and columns of the matrix, so
allcladesisn't needed either. (This works nicely along with thetabulate_namesfunction given earlier.)
TODO:
- Relationship matrix? See Martins and Housworth 2002