- Commit
- 9e76324b67a948e1d1b2c2a963e778db205c5aaa
- Parent
- 0d8a831b2d32b1e9c6649a1ee404992d54b8c628
- Author
- Pablo <pablo-pie@riseup.net>
- Date
Fixed a reference
My M2 Memoire on mapping class groups & their representations
Fixed a reference
1 file changed, 3 insertions, 3 deletions
Status | File Name | N° Changes | Insertions | Deletions |
Modified | sections/presentation.tex | 6 | 3 | 3 |
diff --git a/sections/presentation.tex b/sections/presentation.tex @@ -294,9 +294,9 @@ not isotopic \emph{through symmetric homeomorphisms}. Birman-Hilden \Mod(S_{0, 2\ell+1}^1)\). Similarly, \(\SMod(S_\ell^2) \isoto \Mod(S_{0, 2\ell+2})\) takes \(\tau_{\delta_1} \tau_{\delta_2} \in \SMod(S_\ell^2)\) to \(\tau_{\bar\delta_1} = \tau_{\bar\delta_2}\). In light of - Observation~\ref{ex:push-generators-descriptions}, - Observation~\ref{ex:braid-group-center} gives us the so called \emph{\(k\)-chain - relations} in \(\SMod(S_\ell^p) \subset \Mod(S_g)\). + Observation~\ref{ex:push-generators-description}, + Observation~\ref{ex:braid-group-center} gives us the so called + \emph{\(k\)-chain relations} in \(\SMod(S_\ell^p) \subset \Mod(S_g)\). \[ \arraycolsep=1.4pt \begin{array}{rlcrll}