Grandi's series
In mathematics, the infinite series , also written is sometimes called Grandi's series, after Italian mathematician, philosopher, and priest Guido Grandi, who gave a memorable treatment of the series in 1703. It is a divergent series, meaning that it lacks a sum in the usual sense. On the other hand, its Cesàro sum is 1/2.
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Grandi's series
In mathematics, the infinite series , also written is sometimes called Grandi's series, after Italian mathematician, philosopher, and priest Guido Grandi, who gave a memorable treatment of the series in 1703. It is a divergent series, meaning that it lacks a sum in the usual sense. On the other hand, its Cesàro sum is 1/2.
has abstract
A série infinita 1 − 1 + 1 − 1 ...... o, a sua soma de Cesàro é ¹⁄2.
@pt
En analyse mathématique, la sé ...... ême suite, existe et vaut 1/2.
@fr
In de wiskunde is de Grandi-re ...... eenvoudig laat oplossen naar .
@nl
In mathematics, the infinite s ...... r hand, its Cesàro sum is 1/2.
@en
La serie infinita 1 − 1 + 1 − ...... es 1⁄2. Su notación sigma es:
@es
La somma infinita 1 − 1 + 1 − ...... do lo sviluppo binomiale con .
@it
Szereg Grandiego – szereg nies ...... metodą Cesàro daje wynik 1/2.
@pl
Бесконечный ряд 1 − 1 + 1 − 1 ...... его сумма по Чезаро равна 1/2.
@ru
في الرياضيات، المتسلسلة 1 − 1 ...... لذي درس المتسلسلة في عام 1703.
@ar
格蘭迪級數(Grandi's series)，即1 − 1 ...... 就會有特定的“和”出現。格蘭迪級數的歐拉和和切薩羅和均為 。
@zh
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comment
A série infinita 1 − 1 + 1 − 1 ...... o, a sua soma de Cesàro é ¹⁄2.
@pt
En analyse mathématique, la sé ...... ême suite, existe et vaut 1/2.
@fr
In de wiskunde is de Grandi-re ...... dt Dit geeft de vergelijking .
@nl
In mathematics, the infinite s ...... r hand, its Cesàro sum is 1/2.
@en
La serie infinita 1 − 1 + 1 − ...... es 1⁄2. Su notación sigma es:
@es
La somma infinita 1 − 1 + 1 − ...... ui risulta evidente che: con .
@it
Szereg Grandiego – szereg nies ...... metodą Cesàro daje wynik 1/2.
@pl
Бесконечный ряд 1 − 1 + 1 − 1 ...... его сумма по Чезаро равна 1/2.
@ru
في الرياضيات، المتسلسلة 1 − 1 ...... لذي درس المتسلسلة في عام 1703.
@ar
格蘭迪級數(Grandi's series)，即1 − 1 ...... 就會有特定的“和”出現。格蘭迪級數的歐拉和和切薩羅和均為 。
@zh
label
Grandi's series
@en
Grandi-reeks
@nl
Serie de Grandi
@es
Serie di Grandi
@it
Szereg Grandiego
@pl
Série de Grandi
@fr
Série de Grandi
@pt
Ряд Гранди
@ru
متسلسلة غراندي
@ar
グランディ級数
@ja