Lemma 10.107.3. If R \to S is an epimorphism of rings and R \to R' is any ring map, then R' \to R' \otimes _ R S is an epimorphism.
Proof. Omitted. Hint: True in any category with pushouts. \square
Lemma 10.107.3. If R \to S is an epimorphism of rings and R \to R' is any ring map, then R' \to R' \otimes _ R S is an epimorphism.
Proof. Omitted. Hint: True in any category with pushouts. \square
Comments (2)
Comment #7337 by JS on
Comment #7338 by Johan on