Definition of Big-Omega Ω Notation?
Given two functions g(n) and f(n), we say that f(n) = Ω(g(n)), if there exists constants c > 0 and n0 >= 0 such that f(n) >= c*g(n) for all n >= n0.
In simpler terms, f(n) is Ω(g(n)) if f(n) will always grow faster than c*g(n) for all n >= n0 where c and n0 are constants.
Analysis of Algorithms | Big-Omega Ω Notation
In the analysis of algorithms, asymptotic notations are used to evaluate the performance of an algorithm, in its best cases and worst cases. This article will discuss Big-Omega Notation represented by a Greek letter (Ω).
Table of Content
- What is Big-Omega Ω Notation?
- Definition of Big-Omega Ω Notation?
- How to Determine Big-Omega Ω Notation?
- Example of Big-Omega Ω Notation
- When to use Big-Omega Ω notation?
- Difference between Big-Omega Ω and Little-Omega ω notation
- Frequently Asked Questions about Big-Omega Ω notation