40-m-Combination Sum II
来源:互联网 发布:淘宝网店装修工具 编辑:程序博客网 时间:2024/05/22 13:10
求指定和的组合,但个个数只能用一次。求和一的变种,有了一的经验,二式可以沿用一式的backtracking格式,由于每个数只能用一次,那么控制参数i每次递增1就可以了。另一个要注意的是可能有重复项而重复项可能会构成解,例如【1,1,2,5,6】target = 8,【1,1,6】是解但会出现2组【1,2,5】,因此要过滤掉用过一次的重复项,我的方法是在本层递归后将重复项跃过(因为是在递归后跃进,所以能保证是用过一次的)。
ac代码如下:
void SortThreeSum(int num[], int n, int l, int h){ if (l >= h) return; int low = l, high = h; int temp = num[low]; while (low < high) { while (temp < num[high] && low < high) high--; num[low] = num[high]; while (temp >= num[low] && low < high) low++; num[high] = num[low]; } num[low] = temp; SortThreeSum(num, n, l, low - 1); SortThreeSum(num, n, low + 1, h);}void cbs2(int *candidates, int candidatesSize, int target, int **columnSizes, int *returnSize, int indexi, int ii, int **path, int sum, int ***result) { if (sum == target) { columnSizes[0][*returnSize] = indexi; printf("indexi-->%d\n", indexi); *returnSize += 1; *columnSizes = (int *)realloc(*columnSizes, sizeof(int) * (*returnSize + 1)); for (int i = 0; i < columnSizes[0][*returnSize - 1]; i++) { (*result)[*returnSize - 1][i] = path[0][i]; // printf("%d,", path[0][i]); }// printf("\n"); int n = target / candidates[0] + 1; (*result) = (int **)realloc(*result, sizeof(int *) * (*returnSize + 1)); (*result)[*returnSize] = (int *)malloc(sizeof(int) * n);// memset(*path, 0, n); return; } for (int i = ii; i < candidatesSize; i++) {// sum += candidates[i]; //注意sum不能写在循环里,而应该写在形参里,以此保持本层递归中sum的对应 if (sum + candidates[i] <= target) { path[0][indexi] = candidates[i]; cbs2(candidates, candidatesSize, target, columnSizes, returnSize, indexi + 1, i + 1, path, sum + candidates[i], result); } else return; while (candidates[i] == candidates[i + 1] && i < candidatesSize - 1) i++; }}int** combinationSum2(int* candidates, int candidatesSize, int target, int** columnSizes, int* returnSize) { int **result = NULL; SortThreeSum(candidates, candidatesSize, 0, candidatesSize - 1); int n = target / candidates[0] + 1; result = (int **)malloc(sizeof(int *)); *result = (int *)malloc(sizeof(int) * n); int ***threerp = &result; *columnSizes = (int *)malloc(sizeof(int)); int ***threecp = &columnSizes; int **path = (int **)malloc(sizeof(int *)); *path = (int *)malloc(sizeof(int) * n); memset(*path, 0, sizeof(int) * n); int indexi = 0, sum = 0; int ii = 0; cbs2(candidates, candidatesSize, target, columnSizes, returnSize, indexi, ii, path, sum, threerp); return result;}
0 0
- 40-m-Combination Sum II
- 40 Combination Sum II
- 40Combination Sum II
- 40 Combination Sum II
- 40-Combination Sum II
- (M)Backtracking:40. Combination Sum II
- LeetCode(40) Combination Sum II
- [leetcode 40] Combination Sum II
- leetcode || 40、Combination Sum II
- leetcode 40: Combination Sum II
- Leetcode #40 Combination Sum II
- LeetCode(40) Combination Sum II
- LeetCode-40 Combination Sum II
- LeetCode 40: Combination Sum II
- leetcode 40:Combination Sum II
- LeetCode_OJ【40】Combination Sum II
- Leetcode 40 - Combination Sum II
- 【leetcode】【40】Combination Sum II
- Linux内核模块:模块的编译
- MONGODB高可用Repl Set+Sharding配置
- 小米运维讨论
- Git远程操作详解
- Android(Lollipop/5.0) Material Design(四) 创建列表和卡片
- 40-m-Combination Sum II
- javascript实现可编辑的下拉框
- oracle创建数据库命令
- MYSQL 常用命令
- git使用
- Android入门:发送HTTP的GET和POST请求
- 数字图像处理-算法学习
- php Warning: date(): It is not safe to rely on the system's timezone settings.
- 关于android中隐藏布局