Why use Ternary search tree (TST)? Last Updated : 14 Mar, 2024 Summarize Comments Improve Suggest changes Share Like Article Like Report Ternary search tree (TST) is a very popular data structure used in the problem solving becaus of following reasons: First, they offer efficient search operations, particularly for strings, with lookup times typically on the order of O(log n), where n is the length of the search key. This makes them suitable for applications requiring fast data retrieval based on string keys. Second, TSTs are space-efficient, storing common prefixes only once and branching out into three parts: less than, equal to, and greater than the current character in the key. This can lead to better memory utilization, especially for large sets of keys with common prefixes. Third, TSTs naturally support prefix matching operations, making them well-suited for autocomplete functionality or dictionary-like applications. However, it's essential to consider trade-offs such as complexity, memory overhead, and performance characteristics before deciding to use TSTs in a particular application. Now if you are wondering where you are and what is this Ternary Search Tree (TST), dont worry. We got you covered. What is Ternary Search Tree?A ternary search tree (TST) is a tree data structure used for storing strings. It is similar to a binary search tree (BST), but each node in a TST can have three children: one for each of the three possible outcomes of comparing the current character in the string to the character stored in the node. Node Structure of Ternary Search TreeEach node in a TST has the following structure: Character: The character stored in the node.Left child: The child node that stores characters less than the current character.Middle child: The child node that stores characters equal to the current character.Right child: The child node that stores characters greater than the current character.Advantages of Ternary Search TreeFast search: TSTs support fast search operations because they utilize the characters of the string to navigate the tree, reducing the number of comparisons required.Efficient storage: TSTs store only the unique characters of the strings, making them memory-efficient compared to other string storage structures.Prefix search: TSTs allow for efficient prefix searches, making them useful for applications like autocompletion and spell checking.Applications of Ternary Search TreeTSTs are used in various applications, including: String matching: Searching for strings in large datasets.Autocompletion: Suggesting possible completions for partially entered strings.Spell checking: Identifying misspelled words and suggesting corrections.Data compression: Compressing strings by storing only unique characters. Comment More infoAdvertise with us Next Article Ternary Search Tree T tarunsarawgi_gfg Follow Improve Article Tags : Tree DSA Data Structures and Algorithms-QnA Ternary Search Tree Practice Tags : Tree Similar Reads Ternary Search Tree A ternary search tree is a special trie data structure where the child nodes of a standard trie are ordered as a binary search tree. Representation of ternary search trees: Unlike trie(standard) data structure where each node contains 26 pointers for its children, each node in a ternary search tree 13 min read What is Ternary Tree? A Ternary Tree is a special type of tree data structure. Unlike a regular binary tree where each node can have up to two child nodes. The article explains the basic structure and properties of ternary trees, such as the number of possible children per node, tree height, and node depth. It also discu 4 min read Binary Search Tree vs Ternary Search Tree For effective searching, insertion, and deletion of items, two types of search trees are used: the binary search tree (BST) and the ternary search tree (TST). Although the two trees share a similar structure, they differ in some significant ways. Binary Search Tree Vs Ternary Search Tree FeatureBina 3 min read Ternary Search Tree (Deletion) In the SET 1 post on TST we have described how to insert and search a node in TST. In this article, we will discuss algorithm on how to delete a node from TST. During delete operation we delete the key in bottom-up manner using recursion. The following are possible cases when deleting a key from tri 14 min read Ternary Search Computer systems use different methods to find specific data. There are various search algorithms, each better suited for certain situations. For instance, a binary search divides information into two parts, while a ternary search does the same but into three equal parts. It's worth noting that tern 15+ min read m-WAY Search Trees | Set-1 ( Searching ) The m-way search trees are multi-way trees which are generalised versions of binary trees where each node contains multiple elements. In an m-Way tree of order m, each node contains a maximum of m - 1 elements and m children.The goal of m-Way search tree of height h calls for O(h) no. of accesses fo 7 min read Like