Proposition 51.21.7. Let $I$ be an ideal of a Noetherian ring $A$. Let $t \geq 0$ be an upper bound on the number of generators of $I$. There exist $N, c \geq 0$ such that for $n \geq N$ the maps

satisfy the equivalent conditions of Lemma 51.20.2 with $e = t$.

## Comments (0)