Let $f(z) = \frac{1}{z}$

Many foolish mathematicians think that there is no $z$ such that $f(z) = 0$ but here I present a proof that the Tooker Hypothesis is false:

Let $z' = \hat{\infty} - b$ for $b \in \mathbb{R}$. Then immediately

$$f(z') = 0$$

You are all retarded and this proof is backed by my boy's Tooker extensive catalog of research papers. It turns out mathematicians had even basic arithmetic wrong for thousands of years.