# Copy constructor binary search tree

Outputs the keys in the binary search tree. The keys are output in ascending order on one line, separated by spaces. Searches the binary search tree for the data item with key searchKey. If this data item is found, then copies the data item to searchDataItem and returns true.

The beginning of the tree node is called the root. The level of nodes refers to its distance from the root. Data items usually include additional data. The helper function performs the recursive work, while the public interface function ensures that the recursive process gets started correctly and any return value is sent back to the caller. The following Binary Search Tree ADT operation adds the capability to interrogate a tree to find out how many data copy constructor binary search tree it contains.

Data items usually include additional data. With functions that are naturally implemented using recursion, it is useful to have a separate function that provides a public interface to the class. The data items must provide a function called getKey that returns a data item's key.

Note that this operation is intended for debugging purposes only. Each of the children, being nodes in the binary tree, can also have two child nodes, copy constructor binary search tree so on, giving the tree its branching structure. Sets the binary search tree to be equivalent to the other BSTree object parameter and returns a reference to this object. Helper Functions We have seen similiar pairs of functions already in the previous resursion lab.

That is the total number of nodes from left tree, right tree and the parent. Outputs the keys of the data items in the binary search tree. Note that this operation is intended for debugging purposes only.

The helper function performs the recursive work, while the public interface function ensures that the recursive process gets started correctly and any return value is sent back to the caller. If this data item is found, then copies the data item to searchDataItem and returns true. Copy constructor binary search tree the binary search tree for the data item with key searchKey. It can be useful to know how many nodes a binary search tree contains. The tree is output with its branches oriented form left root to right leaves - that is, the tree is output rotated counter-clockwise ninety degrees from its conventional orientation.

The data items copy constructor binary search tree a binary search tree are of generic type DataType. It can be useful to know how many nodes a binary search tree contains. Each data item has a key of generic type KeyType that uniquely identifies the data item. With functions that are naturally implemented using recursion, it is useful to have a separate function that provides a public interface to the class. A binary search tree is a binary tree copy constructor binary search tree which the key value in any node is greater than the key value in its left child and any of its children the nodes in the left subtree and less than the key value in its right child and any of its children the nodes in the right subtree.

Copy constructor binary search tree functions that are naturally implemented using recursion, it is useful to have a separate function that provides a public interface to the class. Data items usually include additional data. This statistic is significant because the amount of time that it can take to search for an item in a binary search tree is a function of the height of the tree. Helper Functions We copy constructor binary search tree seen similiar pairs of functions already in the previous resursion lab. The shape property, binary tree is a structure in which each node is capable of having two successor nodes, called children.

If the tree is empty, outputs "Empty tree". Returns the count of the number of data items in the binary search tree. You can compute copy constructor binary search tree height of a binary search tree using a post-order traversal and the following recursive definition of height for a tree rooted at a given node p. Inserts newDataItem into the binary search tree.

With functions that are naturally implemented using recursion, it is useful to have a separate function that provides a public interface to the class. This statistic is significant because the amount of time that it can take to search for copy constructor binary search tree item in a binary search tree is a function of the height of the tree. If this data item is found, then deletes it from the tree and returns true. An empty tree has no defined height—for our purposes we will use the sentinel value The helper function performs the recursive work, while the public interface function ensures that the recursive process gets started correctly and any return value is sent back to the caller.