If $X$ is a scheme of finite type over ${\mathbb{C}}$, we denote by $X^{\operatorname{hol}}=X({\mathbb{C}})$ its analytification with respect to the usual absolute value $|\cdot|_{\infty}$, by $X^{\mathrm{an}}_{0}$ its analytification with respect to the trivial absolute value, and by $X^{\mathrm{hyb}}$ its analytification with respect to the hybrid norm $\|\cdot\|_{\mathrm{hyb}}$.

From the structure morphism $X\to\operatorname{Spec}{\mathbb{C}}$ we obtain a continuous map $\lambda\colon X^{\mathrm{hyb}}\to{\mathcal{M}}({\mathbb{C}}_{\mathrm{hyb}})\simeq[0,1]$. The fiber $\lambda^{-1}(\rho)$ is equal to the analytification of $X$ with respect to the multiplicative norm $|\cdot|_{\infty}^{\rho}$ on ${\mathbb{C}}$. In particular, we have canonical identifications $\lambda^{-1}(1)\simeq X^{\operatorname{hol}}$ and $\lambda^{-1}(0)\simeq X^{\mathrm{An}}_{0}$. For $0<\rho\leq 1$, the fiber $\lambda^{-1}(\rho)$ is also homeomorphic to $X^{\operatorname{hol}}$. In fact, we have a a homeomorphism

$$\lambda^{-1}\left((0,1]\right)\simeq(0,1]\times X^{\operatorname{hol}},$$

see [Berk09, Lemma 2.1].