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RD 2021-01-26 23:36:04 +01:00
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@ -7062,20 +7062,20 @@ Das Hauptziel hier ist, eine Variant anzubieten, gegen die man seine Versuche ve
\begin{mathe}[mc]{rcl}
M^{\cal{B}}_{\cal{B}}(\phi)
&= &\begin{matrix}{ccccc}
&= &\begin{matrix}{rrrrr}
\choose{0}{0}a^{0} &\choose{1}{0}a^{1} &\choose{2}{0}a^{2} &\choose{3}{0}a^{3} &\choose{4}{0}a^{4}\\
0 &\choose{1}{1}a^{0} &\choose{2}{1}a^{1} &\choose{3}{1}a^{2} &\choose{4}{1}a^{3}\\
0 &0 &\choose{2}{2}a^{0} &\choose{3}{2}a^{1} &\choose{4}{2}a^{2}\\
0 &0 &0 &\choose{3}{3}a^{0} &\choose{4}{3}a^{1}\\
0 &0 &0 &0 &\choose{4}{4}a^{0}\\
\end{matrix}\\
&= &\begin{matrix}{ccccc}
&= &\begin{matrix}{rrrrr}
1 &a &a^{2} &a^{3} &a^{4}\\
0 &1 &2a &3a^{2} &4a^{3}\\
0 &0 &1 &3a &6a^{2}\\
0 &0 &0 &1 &4a\\
0 &0 &0 &0 &1\\
\end{matrix}
\end{matrix}.
\end{mathe}
Als \textbf{Alternative} können wir (davon ausgehend, dass $\phi$ linear ist)