In computer science, a tree is a widely used hierarchical data structure. It consists of nodes
connected by edges, where each node can have zero or more child nodes. Unlike binary
trees, which have at most two child nodes per parent, trees can have any number of child
nodes.
Here are some properties and concepts related to trees:
Root: The root is the topmost node of the tree. It is the starting point for traversing the
tree and does not have any parent nodes.
Node: A node represents an element in the tree. Each node can contain a value or
additional information and may have zero or more child nodes.
Parent and Child: Nodes in a tree have a hierarchical relationship. A node that is directly
connected to another node is called its child, and the node it is connected to is called its
parent.
Siblings: Nodes that have the same parent are called siblings. They share the same level in
the tree.
Leaf: A leaf node is a node that does not have any child nodes. It is also known as a
terminal node.
Depth and Level: The depth of a node is the number of edges from the root to that node.
The root node has a depth of 0. The level of a node is its depth plus 1. The level of the root
node is 1.
Height: The height of a tree is the maximum depth of any node in the tree. It represents
the length of the longest path from the root to a leaf.
Degree: The degree of a node is the number of its child nodes. It indicates how many
branches extend from that node.
Forest: A forest is a collection of disjoint trees. It consists of multiple trees without any
shared nodes.
Traversal: Tree traversal refers to the process of visiting all nodes in a tree. Common
traversal algorithms include depth-first traversal (pre-order, in-order, post-order) and
breadth-first traversal (level order).
Trees are used in various applications such as file systems, hierarchical data structures,
databases, search algorithms, and more. They provide an efficient way to organize and
manage hierarchical relationships between data elements.
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