This solution is also false. It's going to return true if there is no right node and the left node is greater than the parent. It's basically right, and is a simple fix to change that, so I'll leave it to the reader as an exercise. :)

Assume that we have a binary search tree like this: RootNode has value 6. RootNode->LeftChild has value 3. RootNode->LeftChild->LeftChild has value 2. RootNode->LeftChild->RightChild has value 7. We know that in a binary tree 1.all nodes' values which are at left side of a node must be less than Node's value. 2.all nodes' values which are at right side of a node must be greater than Node's value. In anonymous algorithm it does not check: 1. if node's left child's value is less than node's value && node's right child's value is greater than node's value 2. node's all left childrens' values must be less than node's value.

isBST(node n) if(n.left == null || n.right == null) return true; if(n.left.val < n.right.val) return isBST(n.left) && isBST(n.right) else return false;

BST(Node * p) { if (p==null) return false; if(p->left! null& p->dataleft) return false if(p->right&&p->data>=max(p->right)) return false if(!BST(p->left) && BST(p->right)) return true return false; }