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(Mathematisches)
Zeile 18: Zeile 18:
 
= Mathematisches =
 
= Mathematisches =
  
<math>e^(-i)=0</math>
 
  
 
{| class="wikitable sortable"  
 
{| class="wikitable sortable"  
Zeile 28: Zeile 27:
 
|}
 
|}
  
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Version vom 9. Januar 2013, 20:58 Uhr

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Mathematisches

Fibbonacci-Folge!
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Wert 1 1 2 3 5 8 13 21 34 55

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