Lemma 29.10.5. A composition of radicial morphisms is radicial, and so the same holds for the equivalent condition of being universally injective.
Proof. Omitted. $\square$
Lemma 29.10.5. A composition of radicial morphisms is radicial, and so the same holds for the equivalent condition of being universally injective.
Proof. Omitted. $\square$
Comments (0)
There are also: