10 Consensus and Profile

Problem

matrix is a rectangular table of values divided into rows and columns. An m×nm×n matrix has mm rows and nn columns. Given a matrix AA, we write Ai,jAi,j to indicate the value found at the intersection of row ii and column jj.

Say that we have a collection of DNA strings, all having the same length nn. Their profile matrix is a 4×n4×n matrix PP in which P1,jP1,j represents the number of times that 'A' occurs in the jjth position of one of the strings, P2,jP2,j represents the number of times that C occurs in the jjth position, and so on (see below).

consensus string cc is a string of length nn formed from our collection by taking the most common symbol at each position; the jjth symbol of cc therefore corresponds to the symbol having the maximum value in the jj-th column of the profile matrix. Of course, there may be more than one most common symbol, leading to multiple possible consensus strings.

  A T C C A G C T
  G G G C A A C T
  A T G G A T C T
DNA Strings A A G C A A C C
  T T G G A A C T
  A T G C C A T T
  A T G G C A C T

  A   5 1 0 0 5 5 0 0
Profile C   0 0 1 4 2 0 6 1
  G   1 1 6 3 0 1 0 0
  T   1 5 0 0 0 1 1 6

Consensus A T G C A A C T

Given: A collection of at most 10 DNA strings of equal length (at most 1 kbp) in FASTA format.

Return: A consensus string and profile matrix for the collection. (If several possible consensus strings exist, then you may return any one of them.)

Sample Dataset

>Rosalind_1
ATCCAGCT
>Rosalind_2
GGGCAACT
>Rosalind_3
ATGGATCT
>Rosalind_4
AAGCAACC
>Rosalind_5
TTGGAACT
>Rosalind_6
ATGCCATT
>Rosalind_7
ATGGCACT

Sample Output

ATGCAACT
A: 5 1 0 0 5 5 0 0
C: 0 0 1 4 2 0 6 1
G: 1 1 6 3 0 1 0 0
T: 1 5 0 0 0 1 1 6

方法一:
#-*-coding:UTF-8-*-
### 10. Consensus and Profile ###

from collections import Counter
from collections import OrderedDict

fh = open('consesus_and_profile_output2.txt', 'wt')

rosalind = OrderedDict()
seqLength = 0
with open('Sample Dataset.txt') as f:
    for line in f:
        line = line.rstrip()
        if line.startswith('>'):
            rosalindName = line
            rosalind[rosalindName] = ''
            continue
        rosalind[rosalindName] += line
    seqLength = len(rosalind[rosalindName])   #len(ATCCAGCT)

A, C, G, T = [], [], [], []
consensusSeq = ''
for i in range(seqLength):
    seq = ''
    for k in rosalind.keys():      # rosalind.keys = Rosalind_1...Rosalind_7
        seq += rosalind[k][i]       # 把 Rosalind_1...Rosalind_7 相同顺序的碱基加起来
    A.append(seq.count('A'))
    C.append(seq.count('C'))
    G.append(seq.count('G'))
    T.append(seq.count('T'))
    counts = Counter(seq)           # 为seq计数
    consensusSeq += counts.most_common()[0][0]  #从多到少返回,是个list啊,只返回第一个

fh.write(consensusSeq + '
')
fh.write('
'.join(['A:	' + '	'.join(map(str, A)), 'C:	' + '	'.join(map(str, C)),
                    'G:	' + '	'.join(map(str, G)), 'T:	' + '	'.join(map(str, T))]))
                    #.join(map(str,A))  把 A=[5, 1, 0, 0, 5, 5, 0, 0] 格式转化成 A:5 1 0 0 5 5 0 0
fh.close()

  方法二:

# coding=utf-8
import numpy as np
import os
from collections import Counter

fhand = open('Sample Dataset.txt')
t = []
for line in fhand:
    if line.startswith('>'):
        continue
    else:
        line = line.rstrip()
    line_list = list(line)   #变成一个list
    t.append(line_list)      # 再把list 放入list
a = np.array(t)  # 创建一个二维数组


L1, L2, L3, L4 = [], [], [], []
comsquence = ''

for i in range(a.shape[1]): # shape[0],是7 行数,shape[1]是8 项目数
    l = [x[i] for x in a]  # 调出二维数组的每一列
    L1.append(l.count('A'))
    L2.append(l.count('C'))
    L3.append(l.count('T'))
    L4.append(l.count('G'))
    comsquence = comsquence + Counter(l).most_common()[0][0]
print comsquence
print 'A:', L1, '
', 'T:', L2, '
', 'C:', L3, '
', 'G:', L4

  

原文地址:https://www.cnblogs.com/think-and-do/p/7273364.html