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K8GULz.json
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{
"data": {
"question": {
"questionId": "1000359",
"questionFrontendId": "LCP 49",
"categoryTitle": "Algorithms",
"boundTopicId": 1016613,
"title": "环形闯关游戏",
"titleSlug": "K8GULz",
"content": "",
"translatedTitle": "环形闯关游戏",
"translatedContent": "「力扣挑战赛」中有一个由 `N` 个关卡组成的**环形**闯关游戏，关卡编号为 `0`~`N-1`，编号 `0` 的关卡和编号 `N-1` 的关卡相邻。每个关卡均有积分要求，`challenge[i]` 表示挑战编号 `i` 的关卡最少需要拥有的积分。\n{:width=\"240px\"}\n\n\n小扣想要挑战关卡，闯关的具体规则如下：\n\n- 初始小扣可以指定其中一个关卡为「开启」状态，其余关卡将处于「未开启」状态。\n- 小扣可以挑战处于「开启」状态且**满足最少积分要求**的关卡，若小扣挑战该关卡前积分为 `score`，挑战结束后，积分将增长为 `score|challenge[i]`（即位运算中的 `\"OR\"` 运算）\n- 在挑战某个关卡后，该关卡两侧相邻的关卡将会开启（若之前未开启）\n\n请帮助小扣进行计算，初始最少需要多少积分，可以挑战 **环形闯关游戏** 的所有关卡。\n\n**示例1：**\n\n> 输入：`challenge = [5,4,6,2,7]`\n>\n> 输出：`4`\n> \n> 解释： 初始选择编号 3 的关卡开启，积分为 4\n>挑战编号 3 的关卡，积分变为 $4 | 2 = 6$，开启 2、4 处的关卡\n>挑战编号 2 的关卡，积分变为 $6 | 6 = 6$，开启 1 处的关卡\n>挑战编号 1 的关卡，积分变为 $6 | 4 = 6$，开启 0 处的关卡\n>挑战编号 0 的关卡，积分变为 $6 | 5 = 7$\n>挑战编号 4 的关卡，顺利完成全部的关卡\n\n\n**示例2：**\n\n> 输入：`challenge = [12,7,11,3,9]`\n>\n> 输出：`8`\n>\n> 解释： 初始选择编号 3 的关卡开启，积分为 8\n>挑战编号 3 的关卡，积分变为 $8 | 3 = 11$，开启 2、4 处的关卡\n>挑战编号 2 的关卡，积分变为 $11 | 11 = 11$，开启 1 处的关卡\n>挑战编号 4 的关卡，积分变为 $11 | 9 = 11$，开启 0 处的关卡\n>挑战编号 1 的关卡，积分变为 $11 | 7 = 15$\n>挑战编号 0 的关卡，顺利完成全部的关卡\n\n**示例3：**\n\n> 输入：`challenge = [1,1,1]`\n>\n> 输出：`1`\n\n**提示：** \n- `1 <= challenge.length <= 5*10^4`\n- `1 <= challenge[i] <= 10^18`",
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"name": "Bit Manipulation",
"slug": "bit-manipulation",
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"code": "class Solution {\npublic:\n long long ringGame(vector<long long>& challenge) {\n\n }\n};",
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{
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"metaData": "{\"name\": \"ringGame\", \"params\": [{\"name\": \"challenge\", \"type\": \"long[]\"}], \"return\": {\"type\": \"long\"}}",
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