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"question": {
"questionId": "1000373",
"questionFrontendId": "LCP 46",
"categoryTitle": "Algorithms",
"boundTopicId": 1016616,
"title": "志愿者调配",
"titleSlug": "05ZEDJ",
"content": "English description is not available for the problem. Please switch to Chinese.",
"translatedTitle": "志愿者调配",
"translatedContent": "「力扣挑战赛」有 `n` 个比赛场馆(场馆编号从 `0` 开始),场馆之间的通道分布情况记录于二维数组 `edges` 中,`edges[i]= [x, y]` 表示第 `i` 条通道连接场馆 `x` 和场馆 `y`(即两个场馆相邻)。初始每个场馆中都有一定人数的志愿者(不同场馆人数可能不同),后续 `m` 天每天均会根据赛事热度进行志愿者人数调配。调配方案分为如下三种:\n1. 将编号为 `idx` 的场馆内的志愿者人数减半;\n2. 将编号为 `idx` 的场馆相邻的场馆的志愿者人数都加上编号为 `idx` 的场馆的志愿者人数;\n3. 将编号为 `idx` 的场馆相邻的场馆的志愿者人数都减去编号为 `idx` 的场馆的志愿者人数。\n\n所有的调配信息记录于数组 `plans` 中,`plans[i] = [num,idx]` 表示第 `i` 天对编号 `idx` 的场馆执行了第 `num` 种调配方案。\n在比赛结束后对调配方案进行复盘时不慎将第 `0` 个场馆的**最终**志愿者人数丢失,只保留了**初始**所有场馆的志愿者总人数 `totalNum` ,以及记录了第 `1 ~ n-1` 个场馆的**最终**志愿者人数的一维数组 `finalCnt`。请你根据现有的信息求出初始每个场馆的志愿者人数,并按场馆编号顺序返回志愿者人数列表。\n\n**注意:**\n- 测试数据保证当某场馆进行第一种调配时,该场馆的志愿者人数一定为偶数;\n- 测试数据保证当某场馆进行第三种调配时,该场馆的相邻场馆志愿者人数不为负数;\n- 测试数据保证比赛开始时每个场馆的志愿者人数都不超过 `10^9`\n- 测试数据保证给定的场馆间的道路分布情况中不会出现自环、重边的情况。\n\n\n**示例 1**\n>![image.png](https://pic.leetcode-cn.com/1630061228-gnZsOz-image.png)\n> 输入:\n>`finalCnt = [1,16], totalNum = 21, edges = [[0,1],[1,2]], plans = [[2,1],[1,0],[3,0]]`\n>\n> 输出:`[5,7,9]`\n>\n> 解释:\n> ![image.png](https://pic.leetcode-cn.com/1630061300-WuVkeF-image.png){:height=200}\n\n\n**示例 2 **\n> 输入:\n>`finalCnt = [4,13,4,3,8], totalNum = 54, edges = [[0,3],[1,3],[4,3],[2,3],[2,5]], plans = [[1,1],[3,3],[2,5],[1,0]]`\n>\n> 输出:`[10,16,9,4,7,8]`\n\n\n\n**提示:**\n- `2 <= n <= 5*10^4`\n- `1 <= edges.length <= min((n * (n - 1)) / 2, 5*10^4)`\n- `0 <= edges[i][0], edges[i][1] < n`\n- `1 <= plans.length <= 10`\n- `1 <= plans[i][0] <=3`\n- `0 <= plans[i][1] < n`\n- `finalCnt.length = n-1`\n- `0 <= finalCnt[i] < 10^9`\n- `0 <= totalNum < 5*10^13`\n",
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"code": "class Solution {\npublic:\n vector<int> volunteerDeployment(vector<int>& finalCnt, long long totalNum, vector<vector<int>>& edges, vector<vector<int>>& plans) {\n\n }\n};",
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