Solved Majority Element problem using Boyer–Moore Voting Algorithm in Java

📌 Day 15/100 - Majority Element (LeetCode 169) 🔹 Problem: Given an array of integers nums, find the element that appears more than ⌊ n/2 ⌋ times — the majority element. It’s guaranteed that such an element always exists in the array. 🔹 Approach: Implemented the Boyer–Moore Voting Algorithm, a clever and efficient approach: Assume the first element as the candidate. Traverse the array — increment votes if the element matches the candidate, otherwise decrement. If votes reach zero, update the candidate. The last candidate standing is the majority element. 🔹 Time Complexity: O(n) — only one traversal through the array. 🔹 Space Complexity: O(1) — uses constant extra space. 🔹 Key Learnings: Learned how voting logic simplifies counting-heavy problems. Achieved 99.76% faster runtime on LeetCode. Reinforced how simplicity and logic often outperform brute force. 💡 Every dataset has a voice — you just need the right logic to hear it. #100DaysOfCode #LeetCode #Java #ProblemSolving #DSA #CodingChallenge #BoyerMooreAlgorithm

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