From 9652ebcd64680510b8640eaf9f993a21afa95128 Mon Sep 17 00:00:00 2001
From: "David A. Madore" <david+git@madore.org>
Date: Fri, 7 Apr 2023 09:10:44 +0200
Subject: Missing word.

---
 controle-20230412.tex | 8 ++++----
 1 file changed, 4 insertions(+), 4 deletions(-)

(limited to 'controle-20230412.tex')

diff --git a/controle-20230412.tex b/controle-20230412.tex
index 9a12ee8..c7c55e6 100644
--- a/controle-20230412.tex
+++ b/controle-20230412.tex
@@ -583,10 +583,10 @@ means\footnote{Here $k^{\alg}$ denotes the algebraic closure of $k$,
   but feel free to assume that $k$ is algebraically closed ($k =
   k^{\alg}$) in this question.}: there is a Zariski closed set $Y$ in
 $\mathbb{P}^5$, defined over $k$ and contained in the Plücker quadric
-$Q$ (defined by $\dagger$), such, for $w \in Q(k^{\alg})$, we have $w
-\in Y(k^{\alg})$ if and only if $L_w \subseteq X(k^{\alg})$, where
-$L_w$ denotes the line in $\mathbb{P}^3(k^{\alg})$ having Plücker
-coordinates $w$.)
+$Q$ (defined by $\dagger$), such that, for $w \in Q(k^{\alg})$, we
+have $w \in Y(k^{\alg})$ if and only if $L_w \subseteq X(k^{\alg})$,
+where $L_w$ denotes the line in $\mathbb{P}^3(k^{\alg})$ having
+Plücker coordinates $w$.)
 
 The important part of this question is: how can we compute equations
 for $Y$ given the equation $h=0$ of $X$?
-- 
cgit v1.2.3

