Enfoque 1

Question

yo sueloMatemáticasy el comando TeXFormpara convertir la ecuación. La matriz es demasiado larga. Intento encontrar una manera pero no puedo alinear esta ecuación. ¿Como lo puedo hacer?

\documentclass[12pt,a4paper]{article}
\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{amssymb}
\usepackage{fourier}
\usepackage[left=2cm,right=2cm,top=2cm,bottom=2cm]{geometry}
\begin{document}
\[\left(
\begin{array}{ccc}
 \{-7,-2,2\} & \{-5,8,0\} &\{-3,-6,4\} \\
 \{-7,-2,2\} & \{-3,-6,4\} &\{7,-4,6\} \\
 \{-7,-2,2\} & \{-3,6,10\} &\{4,8,9\} \\
 \{-7,-2,4\} & \{-5,8,6\} & \{-3,-6,2\} \\
 \{-7,-2,4\} & \{-3,-6,2\} &\{7,-4,0\} \\
 \{-7,3,-1\} & \{-3,-5,7\} &\{4,-4,9\} \\
 \{-7,3,7\} & \{-3,-5,-1\} &\{-2,8,9\} \\
 \{-7,6,2\} & \{-5,-4,0\} &\{-3,10,4\} \\
 \{-7,6,2\} & \{-3,-2,10\} &\{4,-4,9\} \\
 \{-7,6,4\} & \{-3,10,2\} &\{7,8,0\} \\
 \{-6,-2,-1\} & \{2,6,-5\} &\{7,8,0\} \\
 \{-6,-2,7\} & \{-5,-4,0\} &\{2,6,11\} \\
 \{-6,6,-1\} & \{2,-2,-5\} &\{7,-4,0\} \\
 \{-6,6,7\} & \{-5,8,0\} &\{2,-2,11\} \\
 \{-5,-4,0\} & \{5,-6,2\} &\{9,-2,4\} \\
 \{-5,-4,6\} & \{-3,1,11\} &\{5,9,7\} \\
 \{-5,-4,6\} & \{5,-6,4\} & \{9,-2,2\} \\
 \{-5,-1,9\} & \{-3,-6,4\} &\{5,-2,-4\} \\
 \{-5,5,-3\} & \{0,10,-1\} &\{8,6,7\} \\
 \{-5,5,9\} & \{0,10,7\} &\{8,6,-1\} \\
 \{-5,8,0\} & \{-3,9,7\} &\{5,1,11\} \\
 \{-5,8,0\} & \{5,10,2\} & \{9,6,4\} \\
 \{-3,-2,-4\} & \{5,-6,4\} &\{7,-1,9\} \\
 \{-3,1,-5\} & \{5,9,-1\} &\{7,8,6\} \\
 \{-3,9,-1\} & \{5,1,-5\} &\{7,-4,0\} \\
 \{-2,-4,-3\} & \{0,6,-5\} &\{2,10,-1\} \\
 \{-2,-4,-3\} & \{5,-5,-1\} &\{9,3,7\} \\
 \{-2,-4,9\} & \{0,6,11\} &\{2,10,7\} \\
 \{-2,8,-3\} & \{0,10,7\} &\{2,6,11\} \\
 \{-2,8,9\} & \{0,10,-1\} &\{2,6,-5\} \\
 \{0,-6,-1\} & \{2,-2,-5\} & \{4,8,-3\} \\
 \{0,-6,7\} & \{2,-2,11\} &\{4,8,9\} \\
 \{0,-2,-5\} & \{2,-6,-1\} &\{4,-4,9\} \\
 \{0,-2,11\} & \{2,-6,7\} &\{4,-4,-3\} \\
 \{0,6,-5\} & \{2,10,-1\} & \{4,8,9\} \\
 \{0,6,11\} & \{2,10,7\} & \{4,8,-3\} \\
 \{0,10,-1\} & \{2,6,-5\} & \{4,-4,-3\} \\
 \{0,10,7\} & \{2,6,11\} & \{4,-4,9\} \\
 \{4,-4,-3\} & \{5,6,10\} & \{9,-2,2\} \\
 \{4,8,-3\} & \{5,-5,7\} &\{9,3,-1\} \\
 \{4,8,-3\} & \{5,-2,10\} & \{9,6,2\} \\
 \{5,-6,2\} & \{7,8,6\} &\{9,-2,4\} \\
 \{5,-6,4\} & \{7,8,0\} &\{9,-2,2\} \\
\{5,10,4\} & \{7,-4,0\} &\{9,6,2\} \\
 \{0,10,7\} & \{2,6,11\} & \{4,-4,9\} \\
 \{4,-4,-3\} & \{5,6,10\} & \{9,-2,2\} \\
 \{4,8,-3\} & \{5,-5,7\} & \{9,3,-1\} \\
 \{4,8,-3\} & \{5,-2,10\} &\{9,6,2\} \\
 \{5,-6,2\} & \{7,8,6\} & \{9,-2,4\} \\
 \{5,-6,4\} & \{7,8,0\} &\{9,-2,2\} \\
 \{5,10,4\} & \{7,-4,0\} &\{9,6,2\}
\end{array}
\right)\]
\end{document}

Answer 1

\documentclass[12pt,a4paper]{article}
\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{amssymb}
\usepackage{fourier}
\usepackage[left=2cm,right=2cm,top=2cm,bottom=2cm]{geometry}
\begin{document}
\small\[
\left(\begin{array}{*{3}{r@{,}r@{,}r}}
 \{-7&-2&2\} & \{-5&8&0\} &\{-3&-6&4\} \\
 \{-7&-2&2\} & \{-3&-6&4\} &\{7&-4&6\} \\
 \{-7&-2&2\} & \{-3&6&10\} &\{4&8&9\} \\
 \{-7&-2&4\} & \{-5&8&6\} & \{-3&-6&2\} \\
 \{-7&-2&4\} & \{-3&-6&2\} &\{7&-4&0\} \\
 \{-7&3&-1\} & \{-3&-5&7\} &\{4&-4&9\} \\
 \{-7&3&7\} & \{-3&-5&-1\} &\{-2&8&9\} \\
 \{-7&6&2\} & \{-5&-4&0\} &\{-3&10&4\} \\
 \{-7&6&2\} & \{-3&-2&10\} &\{4&-4&9\} \\
 \{-7&6&4\} & \{-3&10&2\} &\{7&8&0\} \\
 \{-6&-2&-1\} & \{2&6&-5\} &\{7&8&0\} \\
 \{-6&-2&7\} & \{-5&-4&0\} &\{2&6&11\} \\
 \{-6&6&-1\} & \{2&-2&-5\} &\{7&-4&0\} \\
 \{-6&6&7\} & \{-5&8&0\} &\{2&-2&11\} \\
 \{-5&-4&0\} & \{5&-6&2\} &\{9&-2&4\} \\
 \{-5&-4&6\} & \{-3&1&11\} &\{5&9&7\} \\
 \{-5&-4&6\} & \{5&-6&4\} & \{9&-2&2\} \\
 \{-5&-1&9\} & \{-3&-6&4\} &\{5&-2&-4\} \\
 \{-5&5&-3\} & \{0&10&-1\} &\{8&6&7\} \\
 \{-5&5&9\} & \{0&10&7\} &\{8&6&-1\} \\
 \{-5&8&0\} & \{-3&9&7\} &\{5&1&11\} \\
 \{-5&8&0\} & \{5&10&2\} & \{9&6&4\} \\
 \{-3&-2&-4\} & \{5&-6&4\} &\{7&-1&9\} \\
 \{-3&1&-5\} & \{5&9&-1\} &\{7&8&6\} \\
 \{-3&9&-1\} & \{5&1&-5\} &\{7&-4&0\} \\
 \{-2&-4&-3\} & \{0&6&-5\} &\{2&10&-1\} \\
 \{-2&-4&-3\} & \{5&-5&-1\} &\{9&3&7\} \\
 \{-2&-4&9\} & \{0&6&11\} &\{2&10&7\} \\
 \{-2&8&-3\} & \{0&10&7\} &\{2&6&11\} \\
 \{-2&8&9\} & \{0&10&-1\} &\{2&6&-5\} \\
 \{0&-6&-1\} & \{2&-2&-5\} & \{4&8&-3\} \\
 \{0&-6&7\} & \{2&-2&11\} &\{4&8&9\} \\
 \{0&-2&-5\} & \{2&-6&-1\} &\{4&-4&9\} \\
 \{0&-2&11\} & \{2&-6&7\} &\{4&-4&-3\} \\
 \{0&6&-5\} & \{2&10&-1\} & \{4&8&9\} \\
 \{0&6&11\} & \{2&10&7\} & \{4&8&-3\} \\
 \{0&10&-1\} & \{2&6&-5\} & \{4&-4&-3\} \\
 \{0&10&7\} & \{2&6&11\} & \{4&-4&9\} \\
 \{4&-4&-3\} & \{5&6&10\} & \{9&-2&2\} \\
 \{4&8&-3\} & \{5&-5&7\} &\{9&3&-1\} \\
 \{4&8&-3\} & \{5&-2&10\} & \{9&6&2\} \\
 \{5&-6&2\} & \{7&8&6\} &\{9&-2&4\} \\
 \{5&-6&4\} & \{7&8&0\} &\{9&-2&2\} \\
\{5&10&4\} & \{7&-4&0\} &\{9&6&2\} \\
 \{0&10&7\} & \{2&6&11\} & \{4&-4&9\} \\
 \{4&-4&-3\} & \{5&6&10\} & \{9&-2&2\} \\
 \{4&8&-3\} & \{5&-5&7\} & \{9&3&-1\} \\
 \{4&8&-3\} & \{5&-2&10\} &\{9&6&2\} \\
 \{5&-6&2\} & \{7&8&6\} & \{9&-2&4\} \\
 \{5&-6&4\} & \{7&8&0\} &\{9&-2&2\} \\
 \{5&10&4\} & \{7&-4&0\} &\{9&6&2\}
\end{array}\right)\]
\end{document}

Answer 2

Aquí hay dos enfoques según sus necesidades. Cada uno necesita edición manual de la salida. Los resultados y el código completo se muestran en la parte inferior.

Enfoque 1

Como toda la expresión está entre paréntesis, no existe una forma estándar de hacerlo. Te sugiero que describas la matriz como

X = ( X_1 )
    ( X_2 )

donde X_1 y X_2 son submatrices más pequeñas que caben en el espacio disponible. Ahora inserte X_1 =antes de \left(\begin{array}e inserte

\end{array}\right)\]
and 
\[ X_2 = \left(
\begin{array}{ccc}

en un lugar apropiado para el salto de página.

(Una alternativa sería colocar las definiciones de X_1 y X_2 en entornos flotantes como tabley hacer referencia a esos tables. Luego, solo tendría que asegurarse de que cada X_i sea más pequeño que una página).

Enfoque 2

Si los paréntesis no son importantes, puede utilizar el longtablepaquete o mdframed. Tampoco será necesario elegir el salto de página a mano. He aquí un mdframedenfoque. Reemplace \[\left(\array{ccc}' and\end{array}\right)]` por

\begin{mdframed}[hidealllines=true]
\allowdisplaybreaks 
\begin{align*}

y

\end{align*}
\end{mdframed}

y reemplace cada uno &por &&.

Resultado del enfoque 1

Resultado del enfoque 2

Código para el enfoque 1

\documentclass[12pt,a4paper]{article}

\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{amssymb}
\usepackage{fourier}
\usepackage[left=2cm,right=2cm,top=2cm,bottom=2cm]{geometry}

\usepackage{lipsum}% for dummy text

\begin{document}

\lipsum[1-2]

\begin{equation*}
  X =
  \begin{pmatrix}
    X_1 \\ X_2
  \end{pmatrix}
  ,
\end{equation*}
where
\[
X_1 = 
\left(
\begin{array}{ccc}
 \{-7,-2,2\} & \{-5,8,0\} &\{-3,-6,4\} \\
 \{-7,-2,2\} & \{-3,-6,4\} &\{7,-4,6\} \\
 \{-7,-2,2\} & \{-3,6,10\} &\{4,8,9\} \\
 \{-7,-2,4\} & \{-5,8,6\} & \{-3,-6,2\} \\
 \{-7,-2,4\} & \{-3,-6,2\} &\{7,-4,0\} \\
 \{-7,3,-1\} & \{-3,-5,7\} &\{4,-4,9\} \\
 \{-7,3,7\} & \{-3,-5,-1\} &\{-2,8,9\} \\
 \{-7,6,2\} & \{-5,-4,0\} &\{-3,10,4\} \\
 \{-7,6,2\} & \{-3,-2,10\} &\{4,-4,9\} \\
 \{-7,6,4\} & \{-3,10,2\} &\{7,8,0\} \\
 \{-6,-2,-1\} & \{2,6,-5\} &\{7,8,0\} \\
 \{-6,-2,7\} & \{-5,-4,0\} &\{2,6,11\} \\
 \{-6,6,-1\} & \{2,-2,-5\} &\{7,-4,0\} \\
 \{-6,6,7\} & \{-5,8,0\} &\{2,-2,11\} \\
 \{-5,-4,0\} & \{5,-6,2\} &\{9,-2,4\} \\
 \{-5,-4,6\} & \{-3,1,11\} &\{5,9,7\} \\
 \{-5,-4,6\} & \{5,-6,4\} & \{9,-2,2\} \\
 \{-5,-1,9\} & \{-3,-6,4\} &\{5,-2,-4\} \\
 \{-5,5,-3\} & \{0,10,-1\} &\{8,6,7\} \\
 \{-5,5,9\} & \{0,10,7\} &\{8,6,-1\} \\
 \{-5,8,0\} & \{-3,9,7\} &\{5,1,11\} \\
 \{-5,8,0\} & \{5,10,2\} & \{9,6,4\} \\
 \{-3,-2,-4\} & \{5,-6,4\} &\{7,-1,9\} \\
 \{-3,1,-5\} & \{5,9,-1\} &\{7,8,6\} \\
 \{-3,9,-1\} & \{5,1,-5\} &\{7,-4,0\} \\
 \{-2,-4,-3\} & \{0,6,-5\} &\{2,10,-1\}\\
\{-2,-4,-3\} & \{5,-5,-1\} &\{9,3,7\} \\
 \{-2,-4,9\} & \{0,6,11\} &\{2,10,7\} \\
 \{-2,8,-3\} & \{0,10,7\} &\{2,6,11\} \\
 \{-2,8,9\} & \{0,10,-1\} &\{2,6,-5\} \\
 \{0,-6,-1\} & \{2,-2,-5\} & \{4,8,-3\} \\
\end{array}\right)\]
and 
\[ X_2 = \left(
\begin{array}{ccc}
 \{0,-6,7\} & \{2,-2,11\} &\{4,8,9\} \\
 \{0,-2,-5\} & \{2,-6,-1\} &\{4,-4,9\} \\
 \{0,-2,11\} & \{2,-6,7\} &\{4,-4,-3\} \\
 \{0,6,-5\} & \{2,10,-1\} & \{4,8,9\} \\
 \{0,6,11\} & \{2,10,7\} & \{4,8,-3\} \\
 \{0,10,-1\} & \{2,6,-5\} & \{4,-4,-3\} \\
 \{0,10,7\} & \{2,6,11\} & \{4,-4,9\} \\
 \{4,-4,-3\} & \{5,6,10\} & \{9,-2,2\} \\
 \{4,8,-3\} & \{5,-5,7\} &\{9,3,-1\} \\
 \{4,8,-3\} & \{5,-2,10\} & \{9,6,2\} \\
 \{5,-6,2\} & \{7,8,6\} &\{9,-2,4\} \\
 \{5,-6,4\} & \{7,8,0\} &\{9,-2,2\} \\
\{5,10,4\} & \{7,-4,0\} &\{9,6,2\} \\
 \{0,10,7\} & \{2,6,11\} & \{4,-4,9\} \\
 \{4,-4,-3\} & \{5,6,10\} & \{9,-2,2\} \\
 \{4,8,-3\} & \{5,-5,7\} & \{9,3,-1\} \\
 \{4,8,-3\} & \{5,-2,10\} &\{9,6,2\} \\
 \{5,-6,2\} & \{7,8,6\} & \{9,-2,4\} \\
 \{5,-6,4\} & \{7,8,0\} &\{9,-2,2\} \\
 \{5,10,4\} & \{7,-4,0\} &\{9,6,2\}
\end{array}
\right)\]
\end{document}

Código para el enfoque 2

\documentclass[12pt,a4paper]{article}

\usepackage{amsmath}
\usepackage{amsfonts}
\usepackage{amssymb}
\usepackage{fourier}
\usepackage[left=2cm,right=2cm,top=2cm,bottom=2cm]{geometry}

\usepackage[tikz]{mdframed}

\usepackage{lipsum}% for dummy text

\begin{document}

\lipsum[1-2]

\begin{mdframed}[hidealllines=true]
\allowdisplaybreaks 
\begin{align*}
  \{-7,-2,2\} && \{-5,8,0\} &&\{-3,-6,4\} \\
  \{-7,-2,2\} && \{-3,-6,4\} &&\{7,-4,6\} \\
  \{-7,-2,2\} && \{-3,6,10\} &&\{4,8,9\} \\
  \{-7,-2,4\} && \{-5,8,6\} && \{-3,-6,2\} \\
  \{-7,-2,4\} && \{-3,-6,2\} &&\{7,-4,0\} \\
  \{-7,3,-1\} && \{-3,-5,7\} &&\{4,-4,9\} \\
  \{-7,3,7\} && \{-3,-5,-1\} &&\{-2,8,9\} \\
  \{-7,6,2\} && \{-5,-4,0\} &&\{-3,10,4\} \\
  \{-7,6,2\} && \{-3,-2,10\} &&\{4,-4,9\} \\
  \{-7,6,4\} && \{-3,10,2\} &&\{7,8,0\} \\
  \{-6,-2,-1\} && \{2,6,-5\} &&\{7,8,0\} \\
  \{-6,-2,7\} && \{-5,-4,0\} &&\{2,6,11\} \\
  \{-6,6,-1\} && \{2,-2,-5\} &&\{7,-4,0\} \\
  \{-6,6,7\} && \{-5,8,0\} &&\{2,-2,11\} \\
  \{-5,-4,0\} && \{5,-6,2\} &&\{9,-2,4\} \\
  \{-5,-4,6\} && \{-3,1,11\} &&\{5,9,7\} \\
  \{-5,-4,6\} && \{5,-6,4\} && \{9,-2,2\} \\
  \{-5,-1,9\} && \{-3,-6,4\} &&\{5,-2,-4\} \\
  \{-5,5,-3\} && \{0,10,-1\} &&\{8,6,7\} \\
  \{-5,5,9\} && \{0,10,7\} &&\{8,6,-1\} \\
  \{-5,8,0\} && \{-3,9,7\} &&\{5,1,11\} \\
  \{-5,8,0\} && \{5,10,2\} && \{9,6,4\} \\
  \{-3,-2,-4\} && \{5,-6,4\} &&\{7,-1,9\} \\
  \{-3,1,-5\} && \{5,9,-1\} &&\{7,8,6\} \\
  \{-3,9,-1\} && \{5,1,-5\} &&\{7,-4,0\} \\
  \{-2,-4,-3\} && \{0,6,-5\} &&\{2,10,-1\}\\
  \{-2,-4,-3\} && \{5,-5,-1\} &&\{9,3,7\} \\
  \{-2,-4,9\} && \{0,6,11\} &&\{2,10,7\} \\
  \{-2,8,-3\} && \{0,10,7\} &&\{2,6,11\} \\
  \{-2,8,9\} && \{0,10,-1\} &&\{2,6,-5\} \\
  \{0,-6,-1\} && \{2,-2,-5\} && \{4,8,-3\} \\
  \{0,-6,7\} && \{2,-2,11\} &&\{4,8,9\} \\
  \{0,-2,-5\} && \{2,-6,-1\} &&\{4,-4,9\} \\
  \{0,-2,11\} && \{2,-6,7\} &&\{4,-4,-3\} \\
  \{0,6,-5\} && \{2,10,-1\} && \{4,8,9\} \\
  \{0,6,11\} && \{2,10,7\} && \{4,8,-3\} \\
  \{0,10,-1\} && \{2,6,-5\} && \{4,-4,-3\} \\
  \{0,10,7\} && \{2,6,11\} && \{4,-4,9\} \\
  \{4,-4,-3\} && \{5,6,10\} && \{9,-2,2\} \\
  \{4,8,-3\} && \{5,-5,7\} &&\{9,3,-1\} \\
  \{4,8,-3\} && \{5,-2,10\} && \{9,6,2\} \\
  \{5,-6,2\} && \{7,8,6\} &&\{9,-2,4\} \\
  \{5,-6,4\} && \{7,8,0\} &&\{9,-2,2\} \\
  \{5,10,4\} && \{7,-4,0\} &&\{9,6,2\} \\
  \{0,10,7\} && \{2,6,11\} && \{4,-4,9\} \\
  \{4,-4,-3\} && \{5,6,10\} && \{9,-2,2\} \\
  \{4,8,-3\} && \{5,-5,7\} && \{9,3,-1\} \\
  \{4,8,-3\} && \{5,-2,10\} &&\{9,6,2\} \\
  \{5,-6,2\} && \{7,8,6\} && \{9,-2,4\} \\
  \{5,-6,4\} && \{7,8,0\} &&\{9,-2,2\} \\
  \{5,10,4\} && \{7,-4,0\} &&\{9,6,2\}\\
\end{align*}
\end{mdframed}

\end{document}

Answer 3

Podrías usar un longtableentorno con nueve columnas. Cada columna se procesa automáticamente en modo matemático y las llaves y comas se insertan automáticamente. Debido a que un longtablearchivo puede dividirse entre páginas, no tiene que preocuparse por permitir (o no permitir...) saltos de página solo para que la matriz encaje en una página.

La primera media docena de filas de la matriz resultante se ve así:

\documentclass[12pt,a4paper]{article}
\usepackage[margin=2cm]{geometry}
\usepackage{fourier,longtable,array}
\begin{document}
\begin{longtable}{| *{3}{>{$\{}r<{$} @{,\,} >{$}r<{$} @{,\,} >{$}r<{\}$} } |}
\endfirsthead  % blank header on first page
\multicolumn{9}{l}{(\emph{array continued from previous page})}
\endhead
\multicolumn{9}{r}{(\emph{array continued on next page})}
\endfoot
\endlastfoot  % blank footer on final page
 -7 & -2 & 2 & -5 & 8 & 0 &-3 & -6 & 4 \\
 -7 & -2 & 2 & -3 & -6 & 4 &7 & -4 & 6 \\
 -7 & -2 & 2 & -3 & 6 & 10 &4 & 8 & 9 \\
 -7 & -2 & 4 & -5 & 8 & 6 & -3 & -6 & 2 \\
 -7 & -2 & 4 & -3 & -6 & 2 &7 & -4 & 0 \\
 -7 & 3 & -1 & -3 & -5 & 7 &4 & -4 & 9 \\
 -7 & 3 & 7 & -3 & -5 & -1 &-2 & 8 & 9 \\
 -7 & 6 & 2 & -5 & -4 & 0 &-3 & 10 & 4 \\
 -7 & 6 & 2 & -3 & -2 & 10 &4 & -4 & 9 \\
 -7 & 6 & 4 & -3 & 10 & 2 &7 & 8 & 0 \\
 -6 & -2 & -1 & 2 & 6 & -5 &7 & 8 & 0 \\
 -6 & -2 & 7 & -5 & -4 & 0 &2 & 6 & 11 \\
 -6 & 6 & -1 & 2 & -2 & -5 &7 & -4 & 0 \\
 -6 & 6 & 7 & -5 & 8 & 0 &2 & -2 & 11 \\
 -5 & -4 & 0 & 5 & -6 & 2 &9 & -2 & 4 \\
 -5 & -4 & 6 & -3 & 1 & 11 &5 & 9 & 7 \\
 -5 & -4 & 6 & 5 & -6 & 4 & 9 & -2 & 2 \\
 -5 & -1 & 9 & -3 & -6 & 4 &5 & -2 & -4 \\
 -5 & 5 & -3 & 0 & 10 & -1 &8 & 6 & 7 \\
 -5 & 5 & 9 & 0 & 10 & 7 &8 & 6 & -1 \\
 -5 & 8 & 0 & -3 & 9 & 7 &5 & 1 & 11 \\
 -5 & 8 & 0 & 5 & 10 & 2 & 9 & 6 & 4 \\
 -3 & -2 & -4 & 5 & -6 & 4 &7 & -1 & 9 \\
 -3 & 1 & -5 & 5 & 9 & -1 &7 & 8 & 6 \\
 -3 & 9 & -1 & 5 & 1 & -5 &7 & -4 & 0 \\
 -2 & -4 & -3 & 0 & 6 & -5 &2 & 10 & -1 \\
 -2 & -4 & -3 & 5 & -5 & -1 &9 & 3 & 7 \\
 -2 & -4 & 9 & 0 & 6 & 11 &2 & 10 & 7 \\
 -2 & 8 & -3 & 0 & 10 & 7 &2 & 6 & 11 \\
 -2 & 8 & 9 & 0 & 10 & -1 &2 & 6 & -5 \\
 0 & -6 & -1 & 2 & -2 & -5 & 4 & 8 & -3 \\
 0 & -6 & 7 & 2 & -2 & 11 &4 & 8 & 9 \\
 0 & -2 & -5 & 2 & -6 & -1 &4 & -4 & 9 \\
 0 & -2 & 11 & 2 & -6 & 7 &4 & -4 & -3 \\
 0 & 6 & -5 & 2 & 10 & -1 & 4 & 8 & 9 \\
 0 & 6 & 11 & 2 & 10 & 7 & 4 & 8 & -3 \\
 0 & 10 & -1 & 2 & 6 & -5 & 4 & -4 & -3 \\
 0 & 10 & 7 & 2 & 6 & 11 & 4 & -4 & 9 \\
 4 & -4 & -3 & 5 & 6 & 10 & 9 & -2 & 2 \\
 4 & 8 & -3 & 5 & -5 & 7 &9 & 3 & -1 \\
 4 & 8 & -3 & 5 & -2 & 10 & 9 & 6 & 2 \\
 5 & -6 & 2 & 7 & 8 & 6 &9 & -2 & 4 \\
 5 & -6 & 4 & 7 & 8 & 0 &9 & -2 & 2 \\
 5 & 10 & 4 & 7 & -4 & 0 &9 & 6 & 2 \\
 0 & 10 & 7 & 2 & 6 & 11 & 4 & -4 & 9 \\
 4 & -4 & -3 & 5 & 6 & 10 & 9 & -2 & 2 \\
 4 & 8 & -3 & 5 & -5 & 7 & 9 & 3 & -1 \\
 4 & 8 & -3 & 5 & -2 & 10 &9 & 6 & 2 \\
 5 & -6 & 2 & 7 & 8 & 6 & 9 & -2 & 4 \\
 5 & -6 & 4 & 7 & 8 & 0 &9 & -2 & 2 \\
 5 & 10 & 4 & 7 & -4 & 0 &9 & 6 & 2 \\
\end{longtable}
\end{document} 

---

Apéndice: Si elige mantener el código del cuerpo de la matriz tal como lo proporciona Mathematica, aún puede usar un longtableentorno en lugar de un arrayentorno para componer el material. Simplemente reemplace la instrucción actual

\[ \left( \begin{array}{ccc}

con

\begin{longtable}{| *{3}{>{$}c<{$}} | }

Si se produce un salto de página en algún lugar de la matriz, puede proporcionar el siguiente código para guiar la atención del lector:

\endfirsthead  % blank header on first page
\multicolumn{3}{@{}l}{(\emph{array continued from previous page})}
\endhead
\multicolumn{3}{r@{}}{(\emph{array continued on next page})}
\endfoot
\endlastfoot  % blank footer on final page

El material de la segunda página se vería así:

\documentclass{article}
\usepackage{array,longtable,fourier}
\begin{document}
\begin{longtable}{| *{3}{>{$}c<{$}} | }
\endfirsthead  % blank header on first page
\multicolumn{3}{@{}l}{(\emph{array continued from previous page})}
\endhead
\multicolumn{3}{r@{}}{(\emph{array continued on next page})}
\endfoot
\endlastfoot  % blank footer on final page
 \{-7,-2,2\} & \{-5,8,0\} &\{-3,-6,4\} \\
 \{-7,-2,2\} & \{-3,-6,4\} &\{7,-4,6\} \\
 \{-7,-2,2\} & \{-3,6,10\} &\{4,8,9\} \\
 \{-7,-2,4\} & \{-5,8,6\} & \{-3,-6,2\} \\
 \{-7,-2,4\} & \{-3,-6,2\} &\{7,-4,0\} \\
 \{-7,3,-1\} & \{-3,-5,7\} &\{4,-4,9\} \\
 \{-7,3,7\} & \{-3,-5,-1\} &\{-2,8,9\} \\
 \{-7,6,2\} & \{-5,-4,0\} &\{-3,10,4\} \\
 \{-7,6,2\} & \{-3,-2,10\} &\{4,-4,9\} \\
 \{-7,6,4\} & \{-3,10,2\} &\{7,8,0\} \\
 \{-6,-2,-1\} & \{2,6,-5\} &\{7,8,0\} \\
 \{-6,-2,7\} & \{-5,-4,0\} &\{2,6,11\} \\
 \{-6,6,-1\} & \{2,-2,-5\} &\{7,-4,0\} \\
 \{-6,6,7\} & \{-5,8,0\} &\{2,-2,11\} \\
 \{-5,-4,0\} & \{5,-6,2\} &\{9,-2,4\} \\
 \{-5,-4,6\} & \{-3,1,11\} &\{5,9,7\} \\
 \{-5,-4,6\} & \{5,-6,4\} & \{9,-2,2\} \\
 \{-5,-1,9\} & \{-3,-6,4\} &\{5,-2,-4\} \\
 \{-5,5,-3\} & \{0,10,-1\} &\{8,6,7\} \\
 \{-5,5,9\} & \{0,10,7\} &\{8,6,-1\} \\
 \{-5,8,0\} & \{-3,9,7\} &\{5,1,11\} \\
 \{-5,8,0\} & \{5,10,2\} & \{9,6,4\} \\
 \{-3,-2,-4\} & \{5,-6,4\} &\{7,-1,9\} \\
 \{-3,1,-5\} & \{5,9,-1\} &\{7,8,6\} \\
 \{-3,9,-1\} & \{5,1,-5\} &\{7,-4,0\} \\
 \{-2,-4,-3\} & \{0,6,-5\} &\{2,10,-1\} \\
 \{-2,-4,-3\} & \{5,-5,-1\} &\{9,3,7\} \\
 \{-2,-4,9\} & \{0,6,11\} &\{2,10,7\} \\
 \{-2,8,-3\} & \{0,10,7\} &\{2,6,11\} \\
 \{-2,8,9\} & \{0,10,-1\} &\{2,6,-5\} \\
 \{0,-6,-1\} & \{2,-2,-5\} & \{4,8,-3\} \\
 \{0,-6,7\} & \{2,-2,11\} &\{4,8,9\} \\
 \{0,-2,-5\} & \{2,-6,-1\} &\{4,-4,9\} \\
 \{0,-2,11\} & \{2,-6,7\} &\{4,-4,-3\} \\
 \{0,6,-5\} & \{2,10,-1\} & \{4,8,9\} \\
 \{0,6,11\} & \{2,10,7\} & \{4,8,-3\} \\
 \{0,10,-1\} & \{2,6,-5\} & \{4,-4,-3\} \\
 \{0,10,7\} & \{2,6,11\} & \{4,-4,9\} \\
 \{4,-4,-3\} & \{5,6,10\} & \{9,-2,2\} \\
 \{4,8,-3\} & \{5,-5,7\} &\{9,3,-1\} \\
 \{4,8,-3\} & \{5,-2,10\} & \{9,6,2\} \\
 \{5,-6,2\} & \{7,8,6\} &\{9,-2,4\} \\
 \{5,-6,4\} & \{7,8,0\} &\{9,-2,2\} \\
\{5,10,4\} & \{7,-4,0\} &\{9,6,2\} \\
 \{0,10,7\} & \{2,6,11\} & \{4,-4,9\} \\
 \{4,-4,-3\} & \{5,6,10\} & \{9,-2,2\} \\
 \{4,8,-3\} & \{5,-5,7\} & \{9,3,-1\} \\
 \{4,8,-3\} & \{5,-2,10\} &\{9,6,2\} \\
 \{5,-6,2\} & \{7,8,6\} & \{9,-2,4\} \\
 \{5,-6,4\} & \{7,8,0\} &\{9,-2,2\} \\
 \{5,10,4\} & \{7,-4,0\} &\{9,6,2\}
\end{longtable}
\end{document}