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"question": {
"questionId": "1000570",
"questionFrontendId": "LCP 82",
"categoryTitle": "Algorithms",
"boundTopicId": 2258739,
"title": "万灵之树",
"titleSlug": "cnHoX6",
"content": "English description is not available for the problem. Please switch to Chinese.",
"translatedTitle": "万灵之树",
"translatedContent": "探险家小扣终于来到了万灵之树前,挑战最后的谜题。\n已知小扣拥有足够数量的链接节点和 `n` 颗幻境宝石,`gem[i]` 表示第 `i` 颗宝石的数值。现在小扣需要使用这些链接节点和宝石组合成一颗二叉树,其组装规则为:\n- 链接节点将作为二叉树中的非叶子节点,且每个链接节点必须拥有 `2` 个子节点;\n- 幻境宝石将作为二叉树中的叶子节点,所有的幻境宝石都必须被使用。\n\n能量首先进入根节点而后将按如下规则进行移动和记录\n- 若能量首次到达该节点时:\n - 记录数字 `1`\n - 若该节点为叶节点,将额外记录该叶节点的数值;\n- 若存在未到达的子节点,则选取未到达的一个子节点(优先选取左子节点)进入;\n- 若无子节点或所有子节点均到达过,此时记录 `9`,并回到当前节点的父节点(若存在)。\n\n如果最终记下的数依序连接成一个整数 `num`,满足 $num \\mod~p=target$,则视为解开谜题。\n请问有多少种二叉树的组装方案可以使得最终记录下的数字可以解开谜题\n\n**注意:**\n- 两棵结构不同的二叉树,作为不同的组装方案\n- 两棵结构相同的二叉树且存在某个相同位置处的宝石编号不同,也作为不同的组装方案\n- 可能存在数值相同的两颗宝石\n\n**示例 1**\n> 输入:`gem = [2,3]`\n> `p = 100000007`\n> `target = 11391299`\n>\n> 输出:`1`\n>\n> 解释:\n> 包含 `2` 个叶节点的结构只有一种。\n> 假设 B、C 节点的值分别为 3、2对应 target 为 11391299如下图所示。\n> 11391299 % 100000007 = 11391299满足条件;\n> 假设 B、C 节点的值分别为 2、3对应 target 为 11291399;\n> 11291399 % 100000007 = 11291399不满足条件\n> 因此只存在 1 种方案,返回 1\n![万灵 (1).gif](https://pic.leetcode.cn/1682397079-evMssw-%E4%B8%87%E7%81%B5%20\\(1\\).gif){:height=300px}\n\n\n**示例 2**\n> 输入:`gem = [3,21,3]`\n> `p = 7`\n> `target = 5`\n>\n> 输出:`4`\n>\n> 解释:\n包含 `3` 个叶节点树结构有两种,列举如下:\n满足条件的组合有四种情况\n> 当结构为下图1叶子节点的值为 [3,3,21] 或 [3,3,21],得到的整数为 `11139139912199`。\n> 当结构为下图2叶子节点的值为 [21,3,3] 或 [21,3,3],得到的整数为 `11219113913999`。\n![image.png](https://pic.leetcode.cn/1682322894-vfqJIV-image.png){:width=500px}\n\n\n**提示:**\n- `1 <= gem.length <= 9`\n- `0 <= gem[i] <= 10^9`\n- `1 <= p <= 10^9`,保证 $p$ 为素数。\n- `0 <= target < p`\n- 存在 2 组 `gem.length == 9` 的用例",
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