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Wallis product
Known as:
Wallis's product
, Proof of Wallis product
, Wallis' product
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In mathematics, Wallis' product for π, written down in 1655 by John Wallis, states that
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Related topics
Related topics
5 relations
Leibniz formula for π
List of formulae involving π
List of numerical analysis topics
Sierpinski carpet
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
Prueba Kruskall-Wallis
Vargas Sánchez
,
Juán Roberto
2019
Corpus ID: 132483678
Review
2018
Review
2018
Expansion of lymphatic filariasis transmission assessment surveys (TAS) in Oceania as a pragmatic platform for key insights into the epidemiology of communicable diseases including intestinal…
Sung Hye Kim
2018
Corpus ID: 190919984
Introduction: Lymphatic filariasis (LF) and intestinal parasite infections are most prevalent neglected tropical diseases (NTDs…
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2012
2012
A Wallis Product on Clovers
Trevor Hyde
The American mathematical monthly
2012
Corpus ID: 34819500
Abstract The m-clover is the plane curve defined by the polar equation . In this article we extend a well-known derivation of the…
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2011
2011
A Note on Disjoint Covering Systems—Variations on a 2002 AIME Problem
John W. Hoffman
,
W. R. Livingston
,
J. Ruiz
2011
Corpus ID: 17667166
Summary A covering system is a system of k arithmetic progressions whose union includes all integers. It is a disjoint covering…
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2010
2010
HEMODİYALİZ HASTALARINDA SOSYAL DESTEK VE UMUTSUZLUK ARASINDAKİ İLİŞKİNİN DEĞERLENDİRİLMESİ
Mehtap Tan
,
Ayşe Okanli
,
Elanur Yilmaz Karabulutlu
,
Neşe Erdem
2010
Corpus ID: 142882082
Bu calisma hemodiyaliz hastalarinin algiladiklari sosyal destek ile umutsuzluklari arasindaki iliskiyi belirlemek amaciyla…
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2007
2007
An Elementary Proof of the Wallis Product Formula for pi
Johan Wästlund
The American mathematical monthly
2007
Corpus ID: 33367236
We give an elementary proof of the Wallis product formula for pi. The proof does not require any integration or trigonometric…
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2006
2006
The Relation Between Stirling's Formula and Wallis's Formula
Xia Ri-guang
2006
Corpus ID: 124888698
Stirling's formula is that n,n!=2nπne~n·e~(θ12n)=(0θ1) for any n∈N and Wallis's formula is that(lim)n→∞12n+1(2n)!!(2n-1)!!~2=π2…
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2004
2004
On a Two-sided Inequality Involving Wallis′s Formula
Zhao De-jun
2004
Corpus ID: 124986512
1985
1985
Votes and a half-binomial
J. S. Frame
,
D. Gilliland
Discrete Applied Mathematics
1985
Corpus ID: 28443181
1970
1970
Przyszłość przestrzeni społecznych a doświadczenia przeszłości = The future of civic spaces and the experiences of the past = L'avenir des espaces sociaux et les experiences du passe / Aleksander…
Aleksander Wallis
1970
Corpus ID: 193518506
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