Big-Omega Definition, Proving log n + 2 is Ω(log n) (FULL EXAMPLE)
Today we see the other counterpart to Big-Oh notation, representing an asymptotic lower bound, Big-Omega notation. We see the definition, a basic property it has, and a full basic example that contains logarithms! I encourage you to pick up my earlier example and prove using the property shown the relationship there via Big-Omega!
Time Stamps:
0:00 Introduction
0:30 Definition of Big-Omega, a property
2:50 Full example, proving log n + 2 is O(log n).
10:46 Closing
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