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・ Fermín Abella y Blave
・ Fermín Alvarado Arroyo
・ Fermín Balbuena
・ Fermín Barva
・ Fermín Cacho
・ Fermín Chávez
・ Fermín Delgado
・ Fermín Emilio Lafitte
・ Fermín Francisco de Carvajal-Vargas
・ Fermín Jáudenes
・ Fermín Lasuén
・ Fermín Martín Piera
・ Fermat curve
・ Fermat number
・ Fermat point
Fermat polygonal number theorem
・ Fermat primality test
・ Fermat Prize
・ Fermat pseudoprime
・ Fermat quintic threefold
・ Fermat quotient
・ FermaT Transformation System
・ Fermat's factorization method
・ Fermat's Last Theorem
・ Fermat's Last Theorem (book)
・ Fermat's Last Theorem in fiction
・ Fermat's little theorem
・ Fermat's principle
・ Fermat's right triangle theorem
・ Fermat's Room


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Fermat polygonal number theorem : ウィキペディア英語版
Fermat polygonal number theorem
In additive number theory, the Fermat polygonal number theorem states that every positive integer is a sum of at most -gonal numbers. That is, every positive integer can be written as the sum of three or fewer triangular numbers, and as the sum of four or fewer square numbers, and as the sum of five or fewer pentagonal numbers, and so on.
==Examples==
Three such representations of the number 17, for example, are shown below:
:17 = 10 + 6 + 1 (''triangular numbers'')
:17 = 16 + 1 (''square numbers'')
:17 = 12 + 5 (''pentagonal numbers'').

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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