Denote by ${\mathbb{C}}_{\mathrm{hyb}}$ the Banach field $({\mathbb{C}},\|\cdot\|_{\mathrm{hyb}})$, where the hybrid norm is defined as

$$\|\cdot\|_{\mathrm{hyb}}:=\max\{|\cdot|_{0},|\cdot|_{\infty}\},$$

with $|\cdot|_{0}$ the trivial absolute value and $|\cdot|_{\infty}$ the usual absolute value.

The elements of the Berkovich spectrum ${\mathcal{M}}({\mathbb{C}}_{\mathrm{hyb}})$ are of the form $|\cdot|_{\infty}^{\rho}$ for $\rho\in[0,1]$, interpreted as the trivial absolute value $|\cdot|_{0}$ for $\rho=0$. This yields a homeomorphism ${\mathcal{M}}({\mathbb{C}}_{\mathrm{hyb}})\simeq[0,1]$.