Lemma 29.16.10. The following types of schemes are Jacobson.

Any scheme locally of finite type over a field.

Any scheme locally of finite type over $\mathbf{Z}$.

Any scheme locally of finite type over a $1$-dimensional Noetherian domain with infinitely many primes.

A scheme of the form $\mathop{\mathrm{Spec}}(R) \setminus \{ \mathfrak m\} $ where $(R, \mathfrak m)$ is a Noetherian local ring. Also any scheme locally of finite type over it.

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