poj 1007 (nyoj 160) DNA Sorting
2013-08-29 12:43
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DNA Sorting
Description
One measure of ``unsortedness'' in a sequence is the number of pairs of entries that are out of order with respect to each other. For instance, in the letter sequence ``DAABEC'', this measure is 5, since D is greater than four letters to its right and E is
greater than one letter to its right. This measure is called the number of inversions in the sequence. The sequence ``AACEDGG'' has only one inversion (E and D)---it is nearly sorted---while the sequence ``ZWQM'' has 6 inversions (it is as unsorted as can
be---exactly the reverse of sorted).
You are responsible for cataloguing a sequence of DNA strings (sequences containing only the four letters A, C, G, and T). However, you want to catalog them, not in alphabetical order, but rather in order of ``sortedness'', from ``most sorted'' to ``least sorted''.
All the strings are of the same length.
Input
The first line contains two integers: a positive integer n (0 < n <= 50) giving the length of the strings; and a positive integer m (0 < m <= 100) giving the number of strings. These are followed by m lines, each containing a string of length n.
Output
Output the list of input strings, arranged from ``most sorted'' to ``least sorted''. Since two strings can be equally sorted, then output them according to the orginal order.
Sample Input
Sample Output
把每个序列的逆序数求出来然后根据逆序数稳定排序后升序输出,注意qsort中cmp函数的使用,当a == b时返回0则不处理两个数
DNA Sorting
Time Limit: 1000MS | Memory Limit: 10000K | |
Total Submissions: 75164 | Accepted: 30115 |
One measure of ``unsortedness'' in a sequence is the number of pairs of entries that are out of order with respect to each other. For instance, in the letter sequence ``DAABEC'', this measure is 5, since D is greater than four letters to its right and E is
greater than one letter to its right. This measure is called the number of inversions in the sequence. The sequence ``AACEDGG'' has only one inversion (E and D)---it is nearly sorted---while the sequence ``ZWQM'' has 6 inversions (it is as unsorted as can
be---exactly the reverse of sorted).
You are responsible for cataloguing a sequence of DNA strings (sequences containing only the four letters A, C, G, and T). However, you want to catalog them, not in alphabetical order, but rather in order of ``sortedness'', from ``most sorted'' to ``least sorted''.
All the strings are of the same length.
Input
The first line contains two integers: a positive integer n (0 < n <= 50) giving the length of the strings; and a positive integer m (0 < m <= 100) giving the number of strings. These are followed by m lines, each containing a string of length n.
Output
Output the list of input strings, arranged from ``most sorted'' to ``least sorted''. Since two strings can be equally sorted, then output them according to the orginal order.
Sample Input
10 6 AACATGAAGG TTTTGGCCAA TTTGGCCAAA GATCAGATTT CCCGGGGGGA ATCGATGCAT
Sample Output
CCCGGGGGGA AACATGAAGG GATCAGATTT ATCGATGCAT TTTTGGCCAA TTTGGCCAAA
把每个序列的逆序数求出来然后根据逆序数稳定排序后升序输出,注意qsort中cmp函数的使用,当a == b时返回0则不处理两个数
#include<iostream> #include<stdlib.h> #include<algorithm> #include<string> using namespace std; typedef struct NODE { int num; string str; }Node; int comp(const void* a,const void* b) { Node* x=(Node*)a; Node* y=(Node*)b; return (x->num)-(y->num); } int main() { int n, m; Node array[101]; while(cin>>n>>m) { int i; for(i = 0; i < m; i++) { Node node; cin>>node.str; int j; int count = 0; int len = node.str.length(); for(j = 0; j < len - 1; j++) { int k; if(node.str[j] == 'A') continue; for(k = j + 1; k < len; k++) { if(node.str[j] > node.str[k]) count ++; } } node.num = count; array[i] = node; } qsort(array, m, sizeof(Node), comp); for(i = 0; i < m; i++) cout<<array[i].str<<endl; } return 0; }
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