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src/sections/01_introduction/introduction.tex

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Considering the table of forward finite differences of the polynomial $n^3$
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%\begin{table}[H]
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% \begin{center}
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% \setlength\extrarowheight{-6pt}
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% \begin{tabular}{c|cccc}
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% $n$ & $n^3$ & $\Delta(n^3)$ & $\Delta^2(n^3)$ & $\Delta^3(n^3)$ \\
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% \hline
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% 0 & 0 & 1 & 6 & 6 \\
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% 1 & 1 & 7 & 12 & 6 \\
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% 2 & 8 & 19 & 18 & 6 \\
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% 3 & 27 & 37 & 24 & 6 \\
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% 4 & 64 & 61 & 30 & 6 \\
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% 5 & 125 & 91 & 36 & \\
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% 6 & 216 & 127 & & \\
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% 7 & 343 & & &
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% \end{tabular}
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% \end{center}
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% \caption{Table of finite differences of the polynomial $n^3$.} \label{tab:table}
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%\end{table}
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\input{figures/01_fig_finite_differences_cubes}
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We can easily observe that finite differences
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\footnote{\input{sections/01_introduction/footnote}}

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