Taxicab number
In mathematics, the nth taxicab number, typically denoted Ta(n) or Taxicab(n), also called the nth Hardy–Ramanujan number, is defined as the smallest integer that can be expressed as a sum of two positive integer cubes in n distinct ways. The most famous taxicab number is 1729 = Ta(2) = 13 + 123 = 93 + 103. The name is derived from a conversation in about 1919 involving mathematicians G. H. Hardy and Srinivasa Ramanujan. As told by Hardy:
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10,000,0001000 (number)1729 (number)4000 (number)4104 (number)87539319Beal conjectureBender (Futurama)Bernard Frénicle de BessyCabtaxi numberCube (algebra)Diophantine equationEuler's sum of powers conjectureGeneralized taxicab numberInteresting number paradoxJacobi–Madden equationJohn Leech (mathematician)List of number theory topicsList of numbersOrders of magnitude (numbers)Prouhet–Tarry–Escott problemPythagorean quadrupleRosetta CodeSrinivasa_RamanujanSums of powersTaxi (disambiguation)Taxi cab numberTaxi numberTaxicabTaxicab NumberTaxicab numbers
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Taxicab number
In mathematics, the nth taxicab number, typically denoted Ta(n) or Taxicab(n), also called the nth Hardy–Ramanujan number, is defined as the smallest integer that can be expressed as a sum of two positive integer cubes in n distinct ways. The most famous taxicab number is 1729 = Ta(2) = 13 + 123 = 93 + 103. The name is derived from a conversation in about 1919 involving mathematicians G. H. Hardy and Srinivasa Ramanujan. As told by Hardy:
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En mathématiques, le nième nom ...... ment construire le plus petit.
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Es diu que un número és l'enès ...... taxicab coneguts són aquests:
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In de wiskunde is het -de taxi ...... n twee positieve derdemachten.
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In der Mathematik ist die -te ...... ähnten Eigenschaften darlegte.
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In matematica, l'n-esimo numer ...... le, ma non certo, che si abbia
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In mathematics, the nth taxica ...... cubes in two different ways."
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Inom talteorin är det n-te tax ...... v två kuber på två olika sätt.
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Liczba taksówkowa – najmniejsz ...... óch sześcianów na dwa sposoby!
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O chamado Número taxicab, tamb ...... a os cubos nulos ou negativos.
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Se dice que un número es el en ...... conocidos son los siguientes:
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En mathématiques, le nième nom ...... ment construire le plus petit.
@fr
Es diu que un número és l'enès ...... taxicab coneguts són aquests:
@ca
In de wiskunde is het -de taxi ...... n twee positieve derdemachten.
@nl
In der Mathematik ist die -te ...... ufwand gefunden werden können.
@de
In matematica, l'n-esimo numer ...... jan. Questa proprietà del nume
@it
In mathematics, the nth taxica ...... a Ramanujan. As told by Hardy:
@en
Inom talteorin är det n-te tax ...... v två kuber på två olika sätt.
@sv
Liczba taksówkowa – najmniejsz ...... w 1919 roku. Według Hardy'ego:
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O chamado Número taxicab, tamb ...... a os cubos nulos ou negativos.
@pt
Se dice que un número es el en ...... conocidos son los siguientes:
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label
Liczba taksówkowa
@pl
Nombre taxicab
@fr
Numero taxicab
@it
Número taxicab
@ca
Número taxicab
@es
Número taxicab
@pt
Taxicab number
@en
Taxicab zenbakia
@eu
Taxicab-Zahl
@de
Taxicab-getal
@nl