Exercise 19, § 7
Commutative Algebra, VIII, p. 106
Let be a noetherian ring and an ideal of such that is of finite length and contained in the radical of . Prove that one has
Solution
No solution has been written yet.
Commutative Algebra, VIII, p. 106
Let be a noetherian ring and an ideal of such that is of finite length and contained in the radical of . Prove that one has
No solution has been written yet.