A unival tree (which stands for "universal value") is a tree where all nodes under it have the same value.

Given the root to a binary tree, count the number of unival subtrees.

For example, the following tree has 5 unival subtrees:

   0
/ \
1 0
/ \
1 0
/ \
1 1
function Node(val) {
return {
val,
left: null,
right: null
};
} const root = Node();
root.left = Node();
root.right = Node();
root.right.left = Node();
root.right.right = Node();
root.right.left.left = Node();
root.right.left.right = Node(); function count_unival(root) {
function helper(root) {
let total_count = ;
let is_unival = true; // Base case 1: if current node is null, then return
if (root == null) {
return [, true];
} // Base case 2: if current node is not null, but its children node
// are null, then count this node as usb-unvial tree
if (root.left === null && root.right === null) {
return [, true];
} // Base case 1 & Base case 2 can keep just one, it should still works // Do the Recursion
let [left_count, is_left_unival] = helper(root.left);
let [right_count, is_right_unival] = helper(root.right); // we need to consider whether the whole tree
// root + left tree + right tree are unvial
// the way to do it just compare root with its left and right node
// whether they are the same if both left tree and right tree are
// unival tree.
if (!is_left_unival || !is_right_unival) {
is_unival = false;
} if (root.left !== null && root.val !== root.left.val) {
is_unival = false;
} if (root.right !== null && root.val !== root.right.val) {
is_unival = false;
} // If the whole tree are unival tree, then the final result
// should + 1
if (is_unival) {
return [left_count + right_count + , is_unival];
} else {
return [left_count + right_count, is_unival];
}
} const [total_count, is_unival] = helper(root);
return [total_count, is_unival];
} const res = count_unival(root);
console.log(
`Whole tree is${
res[] ? "" : "n't"
} unival tree, total counts for sub-unival tree is ${res[]}`
); // Whole tree isn't unival tree, total count is 5

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