Erstellt von pstevens1963
vor etwa 9 Jahre
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Frage | Antworten |
Binary Tree Data Structure | Made up of nodes with a maximum of two nodes coming off each node |
Add an item to a Binary Tree | Start at Root Repeat Compare new data with current data If new data < current THEN data follow left pointer Else follow right pointer Until pointer is null Add item and create null pointers |
Delete from Binary Tree | Traverse binary tree until item found Remove elements below item and store them Delete item Transfer stored items back into the binary tree |
Traversal Types | Pre-Order In-Order Post-Order |
Pre-Order Traversal | Process Root Node Process Left Subtree Process Right Subtree (Each node is processed as visited left before right) |
In-Order Traversal | Process Left Subtree Process Root Node Process Right Subtree (Each node is processed once child node on left is processed first) |
Post-Order Traversal | Process Left Subtree Process Right Subtree Process Root Node (Each node is processed once child nodes have been processed left before right) |
Implement a Binary Tree | Use Left, Right and Data Nodes Uses Left, Right Pointers 0 or -1 is the Sentinel value |
Linked List | Dynamic data structure used to keep data in order E.g. Alphabetical Order |
Linked List Variables | Start Next Free |
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