Boyer-Moore Voting Algorithm for Majority Element

✅ Solved: Majority Element — LeetCode | Boyer-Moore Voting Algorithm Just got accepted on all 53/53 test cases with 2ms runtime (beats 70.59% of Java submissions)! 🎯 Here's what I learned: 🧠 The Problem: Given an array, find the element that appears MORE than ⌊n/2⌋ times. It's guaranteed to always exist. 💡 The Approach — Boyer-Moore Voting Algorithm: Instead of using a HashMap (O(n) space), I used a clever O(1) space trick: Treat elements like "votes" — keep a candidate and a counter When count hits 0 → pick the current element as the new candidate When you see the same element → count++ When you see a different element → count-- The majority element always "survives" the cancellation 🔑 Key Insight: The majority element appears more than all other elements COMBINED. So even if every other element "cancels" one occurrence of the majority, it still has votes left at the end. 🗓️ Submitted: April 13, 2026 If you're preparing for DSA interviews, this is a must-know pattern. It shows up in stream processing, voting systems, and distributed consensus problems too. Drop a comment if you've solved this a different way — I'd love to compare approaches! 🚀 #LeetCode #DSA #Java #BoyerMoore #CodingInterview #ProblemSolving #100DaysOfCode #SoftwareEngineering

  • graphical user interface, text, application

To view or add a comment, sign in

Explore content categories