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-rw-r--r--af/n1.lyx8
1 files changed, 4 insertions, 4 deletions
diff --git a/af/n1.lyx b/af/n1.lyx
index e557567..ee9193e 100644
--- a/af/n1.lyx
+++ b/af/n1.lyx
@@ -258,7 +258,7 @@ espacio normado
\end_inset
, y llamamos
-\begin_inset Formula $B_{X}\coloneqq B[0,1]=\overline{B(0,1)}=\{x\in X:\Vert x\Vert\leq1\}$
+\begin_inset Formula $B_{X}\coloneqq B[0,1]=\overline{B(0,1)}=\{x\in X\mid \Vert x\Vert\leq1\}$
\end_inset
y conjunto de
@@ -266,7 +266,7 @@ espacio normado
vectores unitarios
\series default
a
-\begin_inset Formula $S_{X}\coloneqq\partial B(0,1)=\{x\in X:\Vert x\Vert=1\}$
+\begin_inset Formula $S_{X}\coloneqq\partial B(0,1)=\{x\in X\mid \Vert x\Vert=1\}$
\end_inset
.
@@ -2655,7 +2655,7 @@ topología cociente
\end_inset
a
-\begin_inset Formula $\{V\subseteq(X/\sim):p^{-1}(V)\in{\cal T}\}$
+\begin_inset Formula $\{V\subseteq(X/\sim)\mid p^{-1}(V)\in{\cal T}\}$
\end_inset
, donde
@@ -3615,7 +3615,7 @@ Por isomorfismo podemos suponer que el dominio es
\end_inset
,
-\begin_inset Formula $\sup_{x\in S_{\ell_{n}^{1}}}\Vert T(x)\Vert=\sup_{\{x\in\mathbb{K}^{n}:\sum_{i}x_{i}=1\}}\left\Vert \sum_{i}x_{i}a_{i}\right\Vert =\sup_{i=1}^{n}a_{i}<\infty$
+\begin_inset Formula $\sup_{x\in S_{\ell_{n}^{1}}}\Vert T(x)\Vert=\sup_{\{x\in\mathbb{K}^{n}\mid \sum_{i}x_{i}=1\}}\left\Vert \sum_{i}x_{i}a_{i}\right\Vert =\sup_{i=1}^{n}a_{i}<\infty$
\end_inset
.