Oops

1 files changed, 10 insertions, 10 deletions

diff --git a/ggs/n9.lyx b/ggs/n9.lyx
index 5d0cf43..3f506e8 100644
--- a/ggs/n9.lyx
+++ b/ggs/n9.lyx
@@ -161,7 +161,7 @@ Demostración:
 \end_inset
 
  dada por 
-\begin_inset Formula $h(t):=(f(t)-\cos\theta(t))^{2}+(g(t)-\sin\theta(t))^{2}$
+\begin_inset Formula $h(t)\coloneqq (f(t)-\cos\theta(t))^{2}+(g(t)-\sin\theta(t))^{2}$
 \end_inset
 
 , entonces 
@@ -345,7 +345,7 @@ Teorema de Liouville:
 \end_inset
 
 , 
-\begin_inset Formula $\tilde{\alpha}:=(u,v):=X^{-1}\circ\alpha:I\to U$
+\begin_inset Formula $\tilde{\alpha}\coloneqq (u,v)\coloneqq X^{-1}\circ\alpha:I\to U$
 \end_inset
 
 , 
@@ -373,7 +373,7 @@ e_{1}(s):=\frac{1}{\sqrt{E(\tilde{\alpha}(s))}}X_{u}(\tilde{\alpha}(s)),
 \end_inset
 
 , 
-\begin_inset Formula $\alpha_{v}(u):=\beta_{u}(v):=X(u,v)$
+\begin_inset Formula $\alpha_{v}(u)\coloneqq \beta_{u}(v)\coloneqq X(u,v)$
 \end_inset
 
 , 
@@ -425,7 +425,7 @@ e_{1}(s) & =\frac{X_{u}}{\Vert X_{u}\Vert}(\tilde{\alpha}(s)).
 \end_inset
 
 Entonces 
-\begin_inset Formula $e_{2}(s):=Je_{1}(s)$
+\begin_inset Formula $e_{2}(s)\coloneqq Je_{1}(s)$
 \end_inset
 
  es también tangente y unitario y ortogonal a 
@@ -451,7 +451,7 @@ Con esto,
 \end_inset
 
 luego si 
-\begin_inset Formula $\omega:=\langle e_{1}',e_{2}\rangle=-\langle e_{1},e_{2}'\rangle$
+\begin_inset Formula $\omega\coloneqq \langle e_{1}',e_{2}\rangle=-\langle e_{1},e_{2}'\rangle$
 \end_inset
 
 
@@ -709,7 +709,7 @@ velocidad que llega
 \end_inset
 
  es 
-\begin_inset Formula $\alpha'_{-}(\ell):=\lim_{s\to\ell^{-}}\alpha'(s)$
+\begin_inset Formula $\alpha'_{-}(\ell)\coloneqq \lim_{s\to\ell^{-}}\alpha'(s)$
 \end_inset
 
 , y la 
@@ -814,11 +814,11 @@ Teorema de rotación de las tangentes:
 \end_inset
 
  el ángulo de rotación de la velocidad de 
-\begin_inset Formula $\alpha_{i}:=\alpha|_{[s_{i-1},s_{i}]}$
+\begin_inset Formula $\alpha_{i}\coloneqq \alpha|_{[s_{i-1},s_{i}]}$
 \end_inset
 
  respecto a 
-\begin_inset Formula $e_{1}(s):=X_{u}(X^{-1}(\alpha(s)))/\sqrt{E(s)}$
+\begin_inset Formula $e_{1}(s)\coloneqq X_{u}(X^{-1}(\alpha(s)))/\sqrt{E(s)}$
 \end_inset
 
 , entonces
@@ -842,7 +842,7 @@ Teorema de Gauss-Bonnet
 Teorema de Green:
 \series default
  Sea 
-\begin_inset Formula $\tilde{\alpha}:=(u,v):[0,\ell]\to\mathbb{R}^{2}$
+\begin_inset Formula $\tilde{\alpha}\coloneqq (u,v):[0,\ell]\to\mathbb{R}^{2}$
 \end_inset
 
  una parametrización positivamente orientada de la frontera de un 
@@ -987,7 +987,7 @@ característica de Euler
 \end_inset
 
  es 
-\begin_inset Formula $\chi(T):=i_{0}-i_{1}+\dots+(-1)^{n}i_{n}$
+\begin_inset Formula $\chi(T)\coloneqq i_{0}-i_{1}+\dots+(-1)^{n}i_{n}$
 \end_inset
 
 .