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'''Triangulum arithmeticum Pascalianum'''<ref>[http://books.google.de/books?id=sx-EkudWKTcC&pg=PR14&lpg=PR14&dq=triangulum+arithmeticum&source=bl&ots=Xq8UNZnge7&sig=hLPd5eroxUKRZMYHdrLchAuMhh4&hl=de&ei=BYQ1TcGYB8rssgaupdCtCg&sa=X&oi=book_result&ct=result&resnum=1&ved=0CBsQ6AEwAA#v=onepage&q=triangulum%20arithmeticum&f=false Pascal's arithmetical triangle: the story of a mathematical idea Von Anthony William Fairbank Edwards.]</ref> est id:
 
 
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et cetera. Exemplorum gratia, summa numerorum violaceorum est 1 + 4 + 3 = 8, qui numerus est inter 5 (numerorum caeruleorum summa, 1 + 3 + 1) et 13 (1 + 5 + 6 + 1, numeri rubri) in serie Fibonacciana. Triangulum hoc modo dispositum [[triangulum arithmeticum]] nominatur.
 
== Historia ==
[[Fasciculus:Yanghui triangle.gif|thumb|Mathematicus [[Sinae (gens)|Sinanus]] [[Zhu Shijie]] [[saeculum 11|saeculo XI]] triangulum pinxit.]]
Ut [[Blasius Pascalis]] non esset primus, qui triangulum in libello cuius titulus est „Traité''Traité du triangle arithmétique“arithmétique'' tractavit, tamen [[Abraham de Moivre]] eius nomen triangulo dedit. AnteAntea in [[Europa]] [[Petrus Apianus]] triangulum proposuerat.
 
== Nota ==
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* [http://books.google.de/books?id=8LAY0Wjz7HoC&pg=PA89&lpg=PA89&dq=triangulum+harmonicum&source=bl&ots=GPNUPtJWWI&sig=TUmVldhH1_UYlVm9_h1fbAKO71A&hl=de&ei=Sfw3TcejLYiW8QOY3PXnCA&sa=X&oi=book_result&ct=result&resnum=2&ved=0CBsQ6AEwAQ#v=onepage&q=triangulum%20harmonicum&f=false Analysis 1 Von Wolfgang Walter] {{ling|Germanice}}
 
[[Categoria:Blasius Pascalis]]
[[Categoria:Triangula arithmetica|Pascalianum triangulum arithmeticum]]