摘要:復雜度思路考慮對于每一個節點來說,能組成的的。那么并且所以我們需要兩個返回值,一個是這個是不是,另一個是當前的能組成的最大的值。代碼這個能構成一個這個不能構成一個
LeetCode[333] Largest BST Subtree
RecursionGiven a binary tree, find the largest subtree which is a Binary Search
Tree (BST), where largest means subtree with largest number of nodes
in it.Note: A subtree must include all of its descendants. Here"s an
example:10 / 5 15 / 1 8 7The Largest BST Subtree in this case is the highlighted one. The return value is the subtree"s size,
which is 3.
復雜度
O(N), O(lgN)
思路
考慮對于每一個節點來說,能組成的largest binary tree的size。
if(isBinary(node.left) && isBinary(node.right)) { if(node.val > node.left.val && node.val < node.right.val) { // 那么node is binary 并且node.cnt = node.left.cnt + node.right.cnt; } } else { return node is not binary && Math.max(node.left.cnt, node.right.cnt); }
所以我們需要兩個返回值,一個是這個node是不是binary tree,另一個是當前的node能組成的最大size的值。
可以考慮定義一個新node來返回這兩個結果,或者通過返回一個數組,數組里面包含著兩個值來返回這兩個結果。
代碼
int num = 0; public int largestBSTSubtree(TreeNode root) { helper(root); return num; } // in[] = {isBST, size, max, min}; public int[] helper(TreeNode root) { if(root == null) return new int[]{1, 0, Integer.MIN_VALUE, Integer.MAX_VALUE}; int[] left = helper(root.left); int[] right = helper(root.right); int res = new int[4]; res[2] = Math.max(root.val, right[2]); res[3] = Math.min(root.val, left[3]); // 這個node能構成一個Binary tree if(left[0] == 1 && right[0] == 1 && root.val > left[2] && root.val < right[3]) { res[0] = 1; res[1] = left[1] + right[1] + 1; num = Math.max(num, res[1]); return res; } // 這個node不能構成一個binary tree res[0] = 0; res[1] = Math.max(left[1], right[1]); return res; }
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