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Hello , Do you know examples of functions belonging crowds O(sin (n)), Ω (sin (n)), Θ (sin (n)) ?
The discussion focuses on the complexity classes O(sin n), Ω(sin n), and Θ(sin n) in relation to specific functions. It is established that all positive functions are included in Ω(sin n), with the example of f(n) = 2^{-n} being questioned for its classification. The conversation highlights that positive functions with a global minimum are a subset of functions that belong to Ω(sin n). The terms O, Ω, and Θ are defined as asymptotic notations used to describe the growth rates of functions.
PREREQUISITESMathematicians, computer scientists, and students studying algorithm analysis or complexity theory will benefit from this discussion.
CRGreathouse said:it's easy to see that (among others) all positive functions are in Ω(sin n).