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Dechiffrierung einer einfachen Zahlenschnur
", "licence": "Creative Commons Attribution 4.0 International"}, "statement": "Unten ist ein Ausschnitt aus einem Quipu, einer Zahlenschnur der Inka, dargestellt. Der obere Teil mit dem Ergebnis fehlt.
\n\n\n | \n\n | \n\n | \n
\n {image('resources/question-resources/'+tens[H[0]])} \n | \n\n {image('resources/question-resources/'+tens[H[1]])} \n | \n\n {image('resources/question-resources/'+tens[H[2]])} \n | \n
\n {image('resources/question-resources/'+tens[T[0]])} \n | \n\n {image('resources/question-resources/'+tens[T[1]])} \n | \n\n {image('resources/question-resources/'+tens[T[2]])} \n | \n
\n {image('resources/question-resources/'+ones[O[0]])} \n | \n\n {image('resources/question-resources/'+ones[O[1]])} \n | \n\n {image('resources/question-resources/'+ones[O[2]])} \n | \n
Man liest die Schnüre von außen nach innen (also unten nach oben für die unteren Schnüre), jede Schnur stellt (in diesem Fall eine dreistellige) Zahl dar:
\nAls Lösung (dargestellt auf der fehlenden oberen Schnur) ergibt sich $\\var{a}+\\var{b}+\\var{c}=\\var{a+b+c}$.
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