Remark 67.17.10. An informal description of the properties $(\beta )$, decent, reasonable, very reasonable was given in Section 67.6. A morphism has one of these properties if (very) loosely speaking the fibres of the morphism have the corresponding properties. Being decent is useful to prove things about specializations of points on $|X|$. Being reasonable is a bit stronger and technically quite easy to work with.

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