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simple script to simulate nucleotide sequences under a tree and Jukes…
… Cantor model
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# git clone https://github.uconn.edu/sun13005/sntree.git . | ||
# git status | ||
# git add <file name> | ||
# git commit -am "some message" | ||
# git push | ||
# git log | ||
# git show fe580563:tree.py > tmp.py --> to extract older version | ||
import readseq | ||
import random | ||
import re, os, itertools, sys, glob | ||
from itertools import chain | ||
from math import exp, log | ||
class node(object): | ||
def __init__(self, ndnum): # initialization function | ||
self.rsib = None # right sibling | ||
self.lchild = None # left child | ||
self.par = None # parent node | ||
self.number = ndnum # node number (internals negative, tips 0 or positive) | ||
self.edgelen = 0.0 # branch length | ||
self.descendants = set([ndnum]) # set containing descendant leaf set | ||
self.partial = None # will have length 4*npatterns | ||
self.state = None | ||
self.states = None | ||
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def simulateSequences(self, num_sites): | ||
self.states = [str]*(num_sites) | ||
freq = [0.25, 0.25, 0.25, 0.25] | ||
current_states = [ 'A', 'C', 'G', 'T'] | ||
if self.par is None: | ||
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for i in range(num_sites): | ||
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ran_nm = random.random() | ||
if ran_nm < freq[0]: | ||
self.state = 'A' | ||
self.states[i] = 'A' | ||
elif ran_nm <= freq[0]+freq[1]: | ||
self.state = 'C' | ||
self.states[i] = 'C' | ||
elif ran_nm <= freq[0]+freq[1]+freq[2]: | ||
self.state = 'G' | ||
self.states[i] = 'G' | ||
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else: | ||
self.state = 'T' | ||
self.states[i] = 'T' | ||
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else: | ||
for m in range(num_sites): | ||
prob = [] | ||
ran_nm = random.random() | ||
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for i in current_states: | ||
if self.par.states[m] == i: | ||
p = (0.25+0.75*exp(-4.0*(self.edgelen)/3.0)) | ||
prob.append(p) | ||
else: | ||
p = (0.25-0.25*exp(-4.0*(self.edgelen)/3.0)) | ||
prob.append(p) | ||
for i in prob: | ||
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if ran_nm <= prob[0]: | ||
self.state = 'A' | ||
self.states[m] = 'A' | ||
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elif ran_nm <= prob[0]+ prob[1]: | ||
self.state = 'C' | ||
self.states[m] = 'C' | ||
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elif ran_nm <= prob[0]+ prob[1]+ prob[2]: | ||
self.state = 'G' | ||
self.states[m] = 'G' | ||
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else: | ||
self.state = 'T' | ||
self.states[m] = 'T' | ||
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return self.states | ||
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def __str__(self): | ||
# __str__ is a built-in function that is used by print to show an object | ||
descendants_as_string = ','.join(['%d' % d for d in self.descendants]) | ||
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lchildstr = 'None' | ||
if self.lchild is not None: | ||
lchildstr = '%d' % self.lchild.number | ||
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rsibstr = 'None' | ||
if self.rsib is not None: | ||
rsibstr = '%d' % self.rsib.number | ||
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parstr = 'None' | ||
if self.par is not None: | ||
parstr = '%d' % self.par.number | ||
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return 'node: number=%d edgelen=%g lchild=%s rsib=%s parent=%s descendants=[%s]' % (self.number, self.edgelen, lchildstr, rsibstr, parstr, descendants_as_string) | ||
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def simulate2(preorder, ntax, num_sites, out): | ||
newf = open(out, 'w') | ||
newf.write('#nexus\n\n') | ||
newf.write('begin data;\n') | ||
newf.write('dimensions ntax=%d nchar=%d;\n' % (ntax, num_sites)) | ||
newf.write('format datatype=dna missing=? gap=-;\n') | ||
newf.write('matrix\n') | ||
master = {} | ||
for nd in preorder: | ||
master[nd.number]=nd.simulateSequences(num_sites) | ||
if nd.number >0: | ||
newf.write('%s %s\n' % (nd.number, ''.join(nd.simulateSequences(num_sites)))) | ||
newf.write(';\n') | ||
newf.write('end;') | ||
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def readnewick(tree): | ||
total_length = len(tree) | ||
internal_node_number = -1 | ||
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root = node(internal_node_number) | ||
nd = root | ||
i = 0 | ||
pre = [root] | ||
while i < total_length: | ||
m = tree[i] | ||
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if m =='(': | ||
internal_node_number -= 1 | ||
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child = node(internal_node_number) | ||
pre.append(child) | ||
nd.lchild=child | ||
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child.par=nd | ||
nd=child | ||
elif m == ',': | ||
internal_node_number -= 1 | ||
rsib = node(internal_node_number) | ||
pre.append(rsib) | ||
nd.rsib = rsib | ||
rsib.par=nd.par | ||
nd = rsib | ||
elif m == ')': | ||
nd = nd.par | ||
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elif m == ':': | ||
edge_len_str = '' | ||
i+=1 | ||
m = tree[i] | ||
assert m in ['0','1','2','3','4','5','6','7','8', '9','.'] | ||
while m in ['0','1','2','3','4','5','6','7','8', '9','.']: | ||
edge_len_str += m | ||
i+=1 | ||
m = tree[i] | ||
i -=1 | ||
nd.edgelen = float(edge_len_str) | ||
else: | ||
internal_node_number += 1 | ||
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if True: | ||
assert m in ['0','1','2','3','4','5','6','7','8', '9'], 'Error : expecting m to be a digit when in fact it was "%s"' % m | ||
mm = '' | ||
while m in ['0','1','2','3','4','5','6','7','8', '9' ]: | ||
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mm += m | ||
i += 1 | ||
m = tree[i] | ||
nd.number = int(mm) | ||
i -= 1 | ||
i += 1 | ||
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return pre | ||
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if __name__ == '__main__': | ||
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output_filename = os.path.join('simulated_output.nexus') | ||
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yuletree = '(((1:0.54019,(5:0.40299,10:0.40299):0.13720):0.72686,(6:0.10576,4:0.10576):1.16129):0.42537,(2:0.58122,(9:0.21295,(7:0.16691,(8:0.14622,3:0.14622):0.02069):0.04604):0.36827):1.11120)' | ||
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preorder = readnewick(yuletree) | ||
ntax = 10 | ||
num_sites = 10000 | ||
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result = simulate2(preorder, ntax, num_sites, output_filename) | ||
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