memoire-m2

My M2 Memoire on mapping class groups & their representations

git clone: git://git.pablopie.xyz/memoire-m2
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Commit: 499b2b0f13479a61016a1fffde219fbbd7bc4bf2
Parent: 376591004a1cf1460f8eb547c71113c73765a23a
Author: Pablo <pablo-pie@riseup.net>
Date: Wed, 12 Jun 2024 20:20:49 +0000

Fixed a typo

Diffstat

1 file changed, 2 insertions, 2 deletions

Status	File Name	N° Changes	Insertions	Deletions
Modified	sections/presentation.tex	4	2	2

diff --git a/sections/presentation.tex b/sections/presentation.tex
@@ -303,8 +303,8 @@ We would like to say \(\pi_0(\SHomeo^+(S_\ell^b, \partial S_\ell^b)) =
 \(\phi, \psi \in \SHomeo^+(S_\ell^b, \partial S_\ell^b)\) define the same class
 in \(\SMod(S_\ell^b)\) if they are isotopic, but they may not lie in same
 connected component of \(\SHomeo^+(S_\ell^b, \partial S_\ell^b)\) if they are
-not isotopic \emph{through homeomorphisms symmetric homeomorphisms}.
-Birman-Hilden \cite{birman-hilden} showed that this is never the case.
+not isotopic \emph{through symmetric homeomorphisms}. Birman-Hilden
+\cite{birman-hilden} showed that this is never the case.
 
 \begin{theorem}[Birman-Hilden]
   If \(\phi, \psi \in \SHomeo^+(S_\ell^b, \partial S_\ell^b)\) are isotopic