Typo in more-algebra

THanks to  Manolis C. Tsakiris
https://stacks.math.columbia.edu/tag/0BQ0#comment-10137

Author: aisejohan

more-algebra.tex

@@ -30965,8 +30965,8 @@ \section{Local irreducibility}
 If $A'$ is not local, then we can find distinct maximal ideals
 $\mathfrak m_1$, $\mathfrak m_2$. Choose elements $f_1, f_2 \in A'$
 with $f_i \in \mathfrak m_i$ and $f_i \not \in \mathfrak m_{3 - i}$.
-We find a finite subalgebra $B = A[f_1, f_2] \subset A'$ with distinct maximal
-ideals $B \cap \mathfrak m_i$, $i = 1, 2$.
+We find a finite subalgebra $B = A/\mathfrak p[f_1, f_2] \subset A'$
+with distinct maximal ideals $B \cap \mathfrak m_i$, $i = 1, 2$.
 Note that the inclusions
 $$
 A/\mathfrak p \subset B \subset \kappa(\mathfrak p)