stronger ---> weaker

Thanks to Yuzhou Gu http://stacks.math.columbia.edu/tag/040N#comment-2048
stacks · Jun 16, 2016 · af2d184 · af2d184
1 parent a3bcad4
commit af2d184
Show file tree

Hide file tree

Showing 2 changed files with 2 additions and 1 deletion.
diff --git a/CONTRIBUTORS b/CONTRIBUTORS
@@ -68,6 +68,7 @@ Alberto Gioia
 Julia Ramos Gonzalez
 Jean-Pierre Gourdot
 Darij Grinberg
+Yuzhou Gu
 Zeshen Gu
 Quentin Guignard
 Albert Gunawan

diff --git a/etale-cohomology.tex b/etale-cohomology.tex
@@ -2901,7 +2901,7 @@ \section{Kummer theory}
 \begin{proof}
 By definition the sheaf $\mu_{n, S}$ is the kernel of the map
 $(\cdot)^n$. Hence it suffices to show that the last map is surjective.
-Since the syntomic topology is stronger than the fppf topology, see
+Since the syntomic topology is weaker than the fppf topology, see
 Topologies, Lemma \ref{topologies-lemma-zariski-etale-smooth-syntomic-fppf},
 it suffices to prove this for the syntomic topology.
 Let $U$ be a scheme over $S$. Let