Programming • Published 2026-07-09

Introduction to Big O Notation and Algorithm Complexity

"Learn the basics of Big O notation, how to analyze space and time complexity, and write highly efficient algorithms."

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## Big O Notation Explained Algorithm efficiency is measured using Big O notation, which describes how execution time or space requirements grow as the input size ($N$) increases. ### Common Complexities - **O(1) - Constant Time**: Running time is independent of input size (e.g. array index lookup). - **O(log N) - Logarithmic Time**: Time increases logarithmically (e.g. binary search). - **O(N) - Linear Time**: Time grows proportionally to input size (e.g. simple list traversal). - **O(N log N) - Linearithmic Time**: Standard sorting algorithm complexity (e.g. merge sort, quicksort). - **O(N^2) - Quadratic Time**: Slow, nested iterations (e.g. bubble sort).
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