Exercise 111.34.2. Consider the morphism of schemes
\pi : X = \mathop{\mathrm{Spec}}(\mathbf{C}[x, t]/(x^2 + t)) \longrightarrow S = \mathop{\mathrm{Spec}}(\mathbf{C}[t]).
Show there does not exist a nonempty open U \subset S and a morphism \sigma : U \to X such that \pi \circ \sigma = \text{id}_ U.
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