Exercise 4, § 1
Commutative Algebra, X
Let be a ring, a finite type ideal of , an -module, a flat -module. Prove that one has , and that there is equality if is faithfully flat.
Solution
No solution has been written yet.
Commutative Algebra, X
Let be a ring, a finite type ideal of , an -module, a flat -module. Prove that one has , and that there is equality if is faithfully flat.
No solution has been written yet.