Red-Black Trees Definition
Definition: A Binary Tree, Satisfying:
- Every node is actually red or black
- The root is black
- Every leaf is NIL and is black
- If a node is red, then both its children are black
- For each node, all paths from the node to descendant leaves contain the same number of black nodes.
A Red-Black Tree can also be defined as a binary search tree that satisfies the following properties:
- Root Property:The root is black
- External Property:Every leaf is black
- Internal Property:The children of a red node are black
- Depth Property:All the leaves have the same black depth
Following are some of the areas in Red-Black Trees in which we provide help:
Definition: a binary tree, satisfying
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