Growth rate of $n^{\sin n}$ Is there a way of comparing the growth of functions $ f(n) = n ^ {\sin(n)} $ and $ g(n) = n ^ {1/2} $ in terms of $ O, o, \Omega, \omega, \Theta $ ? 
Periodically, $ f(n) $ keeps going above and below $ g(n) $ and I couldn't think in any multiplicative constant which may help here. Any thoughts?
Thanks in advance!

Neither of these functions are $O$ or $\Omega$ of the other, since neither $f(n)/g(n)$ nor $g(n)/f(n)$ is bounded.
In other words, they are not asymptotically comparable.
