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In this problem, we need to implement a contact management system that efficiently handles two operations:
Adding a contact to the database.
Finding the number of contacts that start with a given prefix.
A naive approach that scans all contacts would be inefficient, particularly with large datasets. Instead, we leverage a Trie (prefix tree) to store and search contacts efficiently, achieving optimal performance.
Approach
We implement a Trie-based solution for fast insertions and prefix lookups:
TrieNode Structure Each node in the Trie holds:
children: A HashMap storing child nodes.
words: A counter tracking words passing through the node.
Trie Operations
add(String s): Inserts a word character by character, updating the words count at each step.
find(String partial): Traverses the Trie to count how many words share the given prefix.
Processing Queries The solution efficiently processes "add" and "find" operations using Trie methods.
Complexity Analysis
Insertion (add) → O(n) where n is the length of the word.
Search (find) → O(m) where m is the length of the prefix.
Overall Efficiency → Much faster than brute-force approaches.
Contacts
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Solution Using a Trie
In this problem, we need to implement a contact management system that efficiently handles two operations:
A naive approach that scans all contacts would be inefficient, particularly with large datasets. Instead, we leverage a Trie (prefix tree) to store and search contacts efficiently, achieving optimal performance.
Approach
We implement a Trie-based solution for fast insertions and prefix lookups:
TrieNode Structure Each node in the Trie holds:
children
: A HashMap storing child nodes.words
: A counter tracking words passing through the node.Trie Operations
add(String s)
: Inserts a word character by character, updating the words count at each step.find(String partial)
: Traverses the Trie to count how many words share the given prefix.Processing Queries The solution efficiently processes
"add"
and"find"
operations using Trie methods.Complexity Analysis
add
) → O(n) wheren
is the length of the word.find
) → O(m) wherem
is the length of the prefix.Java: