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Cell["\<\
Die bisherige Analyse hat gezeigt, dass in der N\[ADoubleDot]he von x=1 \
Instabilit\[ADoubleDot]ten zu erwarten sind, wahrscheinlich eine Polstelle. \
Deshalb wollen wir L\[ODoubleDot]sungen im Bereich -1<x<0.9 f\[UDoubleDot]r \
verschiedene Anfangswerte y[0]=c studieren.\
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interessierenden Bereich zu generieren. Diese passt auch gut in das \
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Noch einmal die symbolische L\[ODoubleDot]sung \
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Auch in der symbolischen L\[ODoubleDot]sungsschar gibt es \
L\[ODoubleDot]sungen, welche durch y[0]=c gehen. Wir bestimmen zun\
\[ADoubleDot]chst den Zusammenhang zwischen c und C[1], siehe auch Notebook \
solve.nb\
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Cell["\<\
Und nun definieren wir eine Regel, die InvFct[f] mit numerischen Argumenten \
wirklich numerisch auswertet.\
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Cell["Die Wertetabelle sieht plausibel aus.", "SmallText",
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Cell["\<\
Achtung: F\[UDoubleDot]r x=1 wertet das Argument B von InvFct[A][B] zu \
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Cell["\<\
Selbst eine grafische Darstellung kann man aus diesem Weg generieren. \
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