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Grid Layout in LaTeX #25

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opened 2024-11-20 06:41:28 +00:00 by nuluh · 0 comments
nuluh commented 2024-11-20 06:41:28 +00:00 (Migrated from github.com)
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\begin{matrix}
N_{6,1} & \text{--} & N_{6,2} & \text{--} & N_{6,3} & \text{--} & N_{6,4} & \text{--} & N_{6,5} \\
\text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} \\
N_{5,1} & \text{--} & N_{5,2} & \text{--} & N_{5,3} & \text{--} & N_{5,4} & \text{--} & N_{5,5} \\
\text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} \\
N_{4,1} & \text{--} & N_{4,2} & \text{--} & N_{4,3} & \text{--} & N_{4,4} & \text{--} & N_{4,5} \\
\text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} \\
N_{3,1} & \text{--} & N_{3,2} & \text{--} & N_{3,3} & \text{--} & N_{3,4} & \text{--} & N_{3,5} \\
\text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} \\
N_{2,1} & \text{--} & N_{2,2} & \text{--} & N_{2,3} & \text{--} & N_{2,4} & \text{--} & N_{2,5} \\
\text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} &          & \text{ |} \\
N_{1,1} & \text{--} & N_{1,2} & \text{--} & N_{1,3} & \text{--} & N_{1,4} & \text{--} & N_{1,5} \\
\end{matrix}


\begin{matrix}
N_{6,1} & \text{---} & N_{6,2} & \text{---} & N_{6,3} & \text{---} & N_{6,4} & \text{---} & N_{6,5} \\
\vert    &          & \vert    &          & \vert    &          & \vert    &          & \vert    \\
N_{5,1} & \text{---} & N_{5,2} & \text{---} & N_{5,3} & \text{---} & N_{5,4} & \text{---} & N_{5,5} \\
\vert    &          & \vert    &          & \vert    &          & \vert    &          & \vert    \\
N_{4,1} & \text{---} & N_{4,2} & \text{---} & N_{4,3} & \text{---} & N_{4,4} & \text{---} & N_{4,5} \\
\vert    &          & \vert    &          & \vert    &          & \vert    &          & \vert    \\
N_{3,1} & \text{---} & N_{3,2} & \text{---} & N_{3,3} & \text{---} & N_{3,4} & \text{---} & N_{3,5} \\
\vert    &          & \vert    &          & \vert    &          & \vert    &          & \vert    \\
N_{2,1} & \text{---} & N_{2,2} & \text{---} & N_{2,3} & \text{---} & N_{2,4} & \text{---} & N_{2,5} \\
\vert    &          & \vert    &          & \vert    &          & \vert    &          & \vert    \\
N_{1,1} & \text{---} & N_{1,2} & \text{---} & N_{1,3} & \text{---} & N_{1,4} & \text{---} & N_{1,5} \\
\end{matrix}
$$ \begin{matrix} N_{6,1} & \text{--} & N_{6,2} & \text{--} & N_{6,3} & \text{--} & N_{6,4} & \text{--} & N_{6,5} \\ \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} \\ N_{5,1} & \text{--} & N_{5,2} & \text{--} & N_{5,3} & \text{--} & N_{5,4} & \text{--} & N_{5,5} \\ \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} \\ N_{4,1} & \text{--} & N_{4,2} & \text{--} & N_{4,3} & \text{--} & N_{4,4} & \text{--} & N_{4,5} \\ \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} \\ N_{3,1} & \text{--} & N_{3,2} & \text{--} & N_{3,3} & \text{--} & N_{3,4} & \text{--} & N_{3,5} \\ \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} \\ N_{2,1} & \text{--} & N_{2,2} & \text{--} & N_{2,3} & \text{--} & N_{2,4} & \text{--} & N_{2,5} \\ \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} & & \text{ |} \\ N_{1,1} & \text{--} & N_{1,2} & \text{--} & N_{1,3} & \text{--} & N_{1,4} & \text{--} & N_{1,5} \\ \end{matrix} $$ $$ \begin{matrix} N_{6,1} & \text{---} & N_{6,2} & \text{---} & N_{6,3} & \text{---} & N_{6,4} & \text{---} & N_{6,5} \\ \vert & & \vert & & \vert & & \vert & & \vert \\ N_{5,1} & \text{---} & N_{5,2} & \text{---} & N_{5,3} & \text{---} & N_{5,4} & \text{---} & N_{5,5} \\ \vert & & \vert & & \vert & & \vert & & \vert \\ N_{4,1} & \text{---} & N_{4,2} & \text{---} & N_{4,3} & \text{---} & N_{4,4} & \text{---} & N_{4,5} \\ \vert & & \vert & & \vert & & \vert & & \vert \\ N_{3,1} & \text{---} & N_{3,2} & \text{---} & N_{3,3} & \text{---} & N_{3,4} & \text{---} & N_{3,5} \\ \vert & & \vert & & \vert & & \vert & & \vert \\ N_{2,1} & \text{---} & N_{2,2} & \text{---} & N_{2,3} & \text{---} & N_{2,4} & \text{---} & N_{2,5} \\ \vert & & \vert & & \vert & & \vert & & \vert \\ N_{1,1} & \text{---} & N_{1,2} & \text{---} & N_{1,3} & \text{---} & N_{1,4} & \text{---} & N_{1,5} \\ \end{matrix} $$
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Reference: nuluh/thesis#25
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