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Titel
Beschreibung
Im Moment werden Items, die nicht beim Craften verbraucht werden, in die dynamische Preisberechnung mit einbezogen. Daher verfälscht sich der Preis teils enorm. 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[/img] Im Beispiel wird durch den verwendeten Topf der Preis nach oben getrieben.
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