Is the graph of {$xy=1$} in $\mathbb C^2$ connected?
I know $xy=1$ is disconnected in $\mathbb R^2$ by drawing its graph.But how to approach in $C^2$
Is the graph of {$xy=1$} in $\mathbb C^2$ connected?
I know $xy=1$ is disconnected in $\mathbb R^2$ by drawing its graph.But how to approach in $C^2$
Hint: $\mathbb{C}\setminus\{0\}$ is connected.