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Trees in computer memory are represented as a set of linked nodes, where each node contains a value and references to its child nodes.
In more detail, a tree is a hierarchical data structure that consists of nodes, each of which stores a value and has a link or reference to its child nodes. The topmost node is known as the root of the tree. Each node in the tree has a parent node and zero or more child nodes. Nodes with the same parent are called siblings. Nodes without children are called leaf nodes.
There are several ways to represent trees in computer memory. The most common method is to use a node-based representation. In this method, each node is an object or a record that contains a value and a list of references to its child nodes. This is a dynamic data structure, meaning that it can grow and shrink at runtime.
Another method is to use an array-based representation. This is typically used for binary trees, where each node has at most two children. In this method, the tree is stored in an array, and the parent-child relationships are determined by the indices of the elements in the array. This is a static data structure, meaning that its size is fixed when it is created.
In both methods, the nodes are stored in contiguous blocks of memory, which allows for efficient traversal of the tree. However, the node-based representation is more flexible and can represent trees of any shape and size, while the array-based representation is more space-efficient and can represent only complete binary trees.
In addition to these basic methods, there are also more advanced methods for representing trees in computer memory, such as B-trees and tries, which are used in databases and text processing, respectively. These methods use special algorithms to balance the tree and ensure that operations such as insertion, deletion, and search can be performed efficiently.
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