Ultra-quicksort
Time Limit: 7000MS
Memory Limit: 65536K
Total Submissions: 44554
Accepted: 16195
DescriptionIn this problem, you has to analyze a particular sorting algorithm. The algorithm processes a sequence of n distinct integers by swapping, adjacent sequence elements until the sequence is Sorted in ascending order. For the input sequence
9 1 0 5 4,
exist in result must be smaller than K.In the original array, the position of the elements in the B array must be after K, that is, k and these elements constitute the inverse pair.So when we put the elements in the a array, we can calculate the number of pairs in the B array for k, by calculating the number of elements in the B array in result.And because of the recursive process, the a array and K satisfy the number of reverse pairs is also calculated. At the end of the recursion, the number
The title is described in the this problem, and you has to analyze a particular sorting algorithm. The algorithm processes a sequence of n distinct integers by swapping, adjacent sequence elements until the sequence is Sorted in ascending order. For the input sequence9 1 0 5 4,Ultra-quicksort produces the output0 1 4 5 9.Your task is to determine what many swap operations Ultra-quicksort needs to perform in
http://blog.csdn.net/nonmarking/article/details/47910043
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1#include 2#include 3 using namespacestd;4 Long Longans;5 voidMergeint*a,intLeintMidintRT) {6 int*sort_data= (int*) malloc (sizeof(int) * (rt-le+1));7 if(!sort_data)return;8 intI=le,j=mid+1, pt=0;9 while(iRT) {Ten if(a[i]A[j]) { Onesort_data[pt++]=a[i++]; A } - Else{//exist swap action -sort_data[pt++]=a[j++]; the /* - once we swap the postion of both the a[i] and A[j], - We do change the positon of A[i+1......mid] - as a result, we do the pos
Test instructions: Swap adjacent two numbers to sort at least a few timesIdeas:Test instructions can be converted into several reverse order numbers in the sequenceCan be thought of as bubble sort, but complexity is too high to complete with merge sort(note n#include #include#include#includeusing namespacestd;inta[5000000+ -];intt[5000000+ -];__int64 ans;intL,r;voidMergeintXinty) { if(y-x>1) { intm=x+ (y-x)/2; intP=x,q=m,i=x; Merge (X,m); Merge (M,y); while(py) {if(q>
Test Instructions: give a number n (nAnalysis: In fact, after a simulation, will find wonderful things, this sort is ranked by position, the maximum requirements to the largest, the smallest to go to the smallest, the transformation of thought this is a problem of the inverse logarithm, the answer is the logarithm of the reverse order.Here the data is too large 999999999, the array cannot be opened so large, we can discretization, only record the relative size.Here the discretization is differen
time in the directory of the file database to produce a name: " aide.db.new.gz " The file database, we need to rename this file database because aide
MV Aide.db.new.gz aide.db.gz
2. Check System files
Aide--check--report=file:/tmp/aide-report-20120426.txt
--report: Specify output Check report to a file or not, check report standard output to screen
3. The file database needs to be updated after the chec
Topic Links:http://poj.org/problem?id=2299Main topic:Give you a sequence of n integers that can only be exchanged for adjacent numbers and eventually into ascending order, Q: How many interchanges are required at least.Ideas:is to ask the number of times the bubble sort is exchanged. In fact, it is to find the inverse number of the original sequence. It can be done with merge sort, line tree, tree array.But if you do it with a line tree and a tree array, because the number of elements is 500000,
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