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Wiederum wird empfohlen, zu kontrollieren, dass $A\mathbf{x}=\zerovector$ für alle Basiselemente gilt. Beachte hier, dass wir modulo $7$ berechnen sollen.\footnote{ - In \textbf{octave}, \textbf{python}, \textit{etc.} - benutzt man \texttt{\%} für Moduloberechnungen. - In \textbf{octave} gibt man bspw. - {\ttfamily (A$\ast$[2, 1, 0, 0, 0].\textquotesingle)\%7} - ein - und in \textbf{python} gibt man - {\ttfamily (np.matmul(A, [2, 1, 0, 0, 0])\%7} + Falls man \textbf{octave} zum Berechnen benutzt, gibt man bspw. + {\ttfamily mod(A{\char42}[2, 1, 0, 0, 0].{\char13}, 7)} + für Moduloberechnungen ein. Und in \textbf{python} gibt man + {\ttfamily np.matmul(A, [2, 1, 0, 0, 0])\%7} ein (solange man konventionsgemäß numpy mittels \texttt{import numpy as np;} importiert). } Bei den o.\,s. Lösungen kommen