Oops

1 files changed, 20 insertions, 20 deletions

diff --git a/graf/n5.lyx b/graf/n5.lyx
index 4ae5cf7..5914553 100644
--- a/graf/n5.lyx
+++ b/graf/n5.lyx
@@ -447,7 +447,7 @@ Sea
 \end_inset
 
  la partición, definimos 
-\begin_inset Formula $f(v):=0$
+\begin_inset Formula $f(v)\coloneqq 0$
 \end_inset
 
  para 
@@ -455,7 +455,7 @@ Sea
 \end_inset
 
  y 
-\begin_inset Formula $f(v):=1$
+\begin_inset Formula $f(v)\coloneqq 1$
 \end_inset
 
  para 
@@ -502,7 +502,7 @@ Se tiene
 \end_inset
 
  dada por 
-\begin_inset Formula $f(v):=[n(v)]_{2}$
+\begin_inset Formula $f(v)\coloneqq [n(v)]_{2}$
 \end_inset
 
  es una coloración de 
@@ -556,7 +556,7 @@ ciclo
 \begin_deeper
 \begin_layout Standard
 Como 
-\begin_inset Formula $C_{n}:=(V:=\{0,\dots,n-1\},\{\{i,[i+1]_{n}\}\}_{i\in V})$
+\begin_inset Formula $C_{n}\coloneqq (V\coloneqq \{0,\dots,n-1\},\{\{i,[i+1]_{n}\}\}_{i\in V})$
 \end_inset
 
  tiene ejes, 
@@ -614,7 +614,7 @@ Como
 \end_inset
 
 , y tomamos 
-\begin_inset Formula $f(i):=[i]_{2}$
+\begin_inset Formula $f(i)\coloneqq [i]_{2}$
 \end_inset
 
  para 
@@ -622,7 +622,7 @@ Como
 \end_inset
 
  y 
-\begin_inset Formula $f(0):=2$
+\begin_inset Formula $f(0)\coloneqq 2$
 \end_inset
 
 .
@@ -711,7 +711,7 @@ Si
 \begin_deeper
 \begin_layout Standard
 Sean 
-\begin_inset Formula $k:=\chi(G-v)$
+\begin_inset Formula $k\coloneqq \chi(G-v)$
 \end_inset
 
  y 
@@ -735,7 +735,7 @@ Sean
 \end_inset
 
  dada por 
-\begin_inset Formula $g(i):=f(i)$
+\begin_inset Formula $g(i)\coloneqq f(i)$
 \end_inset
 
  para 
@@ -743,7 +743,7 @@ Sean
 \end_inset
 
  y 
-\begin_inset Formula $g(v):=k+1$
+\begin_inset Formula $g(v)\coloneqq k+1$
 \end_inset
 
  es una 
@@ -1124,7 +1124,7 @@ Si todos los vértices de
 \end_inset
 
  con 
-\begin_inset Formula $\chi(H_{0}:=G_{0}-e_{1})=\chi(G_{0})$
+\begin_inset Formula $\chi(H_{0}\coloneqq G_{0}-e_{1})=\chi(G_{0})$
 \end_inset
 
 .
@@ -1172,7 +1172,7 @@ teorema
 Demostración:
 \series default
  Sea 
-\begin_inset Formula $k:=\chi(G)$
+\begin_inset Formula $k\coloneqq \chi(G)$
 \end_inset
 
  y supongamos 
@@ -1308,11 +1308,11 @@ Si
 \end_inset
 
  y 
-\begin_inset Formula $e:=(u,v)$
+\begin_inset Formula $e\coloneqq (u,v)$
 \end_inset
 
 , llamamos 
-\begin_inset Formula $G+e:=(V,E\cup\{e\})$
+\begin_inset Formula $G+e\coloneqq (V,E\cup\{e\})$
 \end_inset
 
 , y si 
@@ -1357,7 +1357,7 @@ Teorema de reducción:
 Demostración:
 \series default
  Sea 
-\begin_inset Formula $(u,v):=e$
+\begin_inset Formula $(u,v)\coloneqq e$
 \end_inset
 
 , las coloraciones 
@@ -1377,7 +1377,7 @@ Demostración:
 \end_inset
 
  haciendo 
-\begin_inset Formula $f(*):=f(u)=f(v)$
+\begin_inset Formula $f(*)\coloneqq f(u)=f(v)$
 \end_inset
 
 , y las coloraciones 
@@ -1576,7 +1576,7 @@ planar
 \end_inset
 
  tales que, para 
-\begin_inset Formula $e:=(u,v)\in E$
+\begin_inset Formula $e\coloneqq (u,v)\in E$
 \end_inset
 
 , 
@@ -1663,11 +1663,11 @@ estrella
 \end_inset
 
 , llamamos 
-\begin_inset Formula $f(v_{0}):=0$
+\begin_inset Formula $f(v_{0})\coloneqq 0$
 \end_inset
 
 , 
-\begin_inset Formula $f(v_{i}):=(\cos i/n,\sin i/n)$
+\begin_inset Formula $f(v_{i})\coloneqq (\cos i/n,\sin i/n)$
 \end_inset
 
  para 
@@ -1675,7 +1675,7 @@ estrella
 \end_inset
 
  y 
-\begin_inset Formula $g(v_{0},v_{i})(t):=tv_{i}$
+\begin_inset Formula $g(v_{0},v_{i})(t)\coloneqq tv_{i}$
 \end_inset
 
 .
@@ -1915,7 +1915,7 @@ Demostración:
 \end_inset
 
  y 
-\begin_inset Formula $c:=|F|$
+\begin_inset Formula $c\coloneqq |F|$
 \end_inset
 
 , como toda