Indeterminate forms limits Why did $∞^∞$ is not an indeterminate form ? 
We have seven indeterminate form $$0/0 $$
$$∞/∞$$
$$0\cdot∞$$ $$∞-∞$$ $$0^0$$ $$1^{\infty}$$ $$∞^0$$ but it does not have $$∞^∞ $$why

So long as $a>1$ we know that $\lim_\limits{x\to\infty}x^a \to \infty$ and that $\lim_\limits{x\to\infty}a^x \to\infty$.
Thus we can easily predict that $\lim_\limits{x\to\infty}x^x \to \infty$ as well. As such, $\infty^\infty$ is very much determinate.
