圆周率近似值 (Chinese Wikipedia)

Analysis of information sources in references of the Wikipedia article "圆周率近似值" in Chinese language version.

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24web.archive.org

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8doi.org

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3harvard.edu

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2demon.co.uk

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2wikipedia.org

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1jstor.org

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1st-and.ac.uk

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1comune.palermo.it

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1independent.co.uk

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1semanticscholar.org

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1numberworld.org

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1plouffe.fr

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1ox.ac.uk

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1mschneider.cc

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1bellard.org

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163.com (Global: 372^nd place; Chinese: 16^th place)

62.8万亿个数字：瑞士大学创造了新的圆周率计算记录. [2021-08-20]. （原始内容存档于2021-08-26）（中文）.

archive.org (Global: 6^th place; Chinese: 4^th place)

George E. Andrews, Richard Askey, Ranjan Roy. Special Functions. Cambridge University Press. 1999: 58. ISBN 0-521-78988-5.
"We can conclude that although the ancient Egyptians could not precisely define the value of $π$ , in practice they used it". Verner, M. The Pyramids: Their Archaeology and History. 2003. ，第70页。
Petrie. Wisdom of the Egyptians. 1940. ，第30页。
参见Legon, J. A. R. On Pyramid Dimensions and Proportions. Discussions in Egyptology. 1991, 20: 第25–34页 [2016-09-13]. （原始内容存档于2011-07-18）. .
参见Petrie, W. M. F. Surveys of the Great Pyramids. Nature. 1925, 116 (2930期): 第942页. Bibcode:1925Natur.116..942P. doi:10.1038/116942a0.
Borwein, J. M.; Borwein, P. B.; Dilcher, K. Pi, Euler Numbers, and Asymptotic Expansions. American Mathematical Monthly. 1989, 96 (8): 681–687. doi:10.2307/2324715.
Arndt & Haenel 2006，第223頁, (formula 16.10). Note that (n − 1)n(n + 1) = n³ − n.
Wells, David. The Penguin Dictionary of Curious and Interesting Numbers revised. Penguin. 1997: 35. ISBN 978-0-140-26149-3.
Rabinowitz, Stanley; Wagon, Stan. A spigot algorithm for the digits of Pi. American Mathematical Monthly. 1995-03, 102 (3): 195–203. doi:10.2307/2975006. A computer program has been created that implements Wagon's spigot algorithm in only 120 characters of software.
Gardner, Martin. New Mathematical Diversions. Mathematical Association of America: 92. 1995. .

bbc.co.uk (Global: 8^th place; Chinese: 32^nd place)

Palmer, Jason. Pi record smashed as team finds two-quadrillionth digit. BBC News. 2010-09-16 [2011-03-26]. （原始内容存档于2011-03-17）.

bellard.org (Global: low place; Chinese: low place)

Bellard's Website:Bellard.org （页面存档备份，存于互联网档案馆）

books.google.com (Global: 3^rd place; Chinese: 8^th place)

Kennedy, E. S., Abu-r-Raihan al-Biruni, 973-1048, Journal for the History of Astronomy: 65, Bibcode:1978JHA.....9...65K, doi:10.1177/002182867800900106 。克劳狄乌斯·托勒密使用了60进制下的三位小数去近似，随后卡西将其扩展到了九位小数。参见Aaboe, Asger, Episodes from the Early History of Mathematics, New Mathematical Library 13, 纽约: Random House: 125, 1964 [2017-12-08], （原始内容存档于2017-02-01）
Egyptologist: Rossi, Corinna, Architecture and Mathematics in Ancient Egypt, Cambridge University Press, 2004, 第60-70页，200, ISBN 9780521829540.
对此的怀疑：Shermer, Michael（英语：Michael Shermer）, The Skeptic Encyclopedia of Pseudoscience, ABC-CLIO, 2002, 第407-408页, ISBN 9781576076538.
参见Fagan, Garrett G., Archaeological Fantasies: How Pseudoarchaeology Misrepresents The Past and Misleads the Public, Routledge, 2006, ISBN 9780415305938.
若需要一个没有 $π$ 参与的解释的列表，请见Roger Herz-Fischler. The Shape of the Great Pyramid. Wilfrid Laurier University Press. 2000: 第67–77页，第165–166页 [2013-06-05]. ISBN 9780889203242. （原始内容存档于2016-11-29）.
Chaitanya, Krishna. A profile of Indian culture. （页面存档备份，存于互联网档案馆） Indian Book Company (1975). 第133页。
此零非彼O. 臺灣商務印書館. 2006: 286. ISBN 978-957-05-2072-9.

comune.palermo.it (Global: low place; Chinese: low place)

librarsi.comune.palermo.it

Grienbergerus, Christophorus. Elementa Trigonometrica (PDF). 1630 [2016-09-13]. （原始内容 (PDF)存档于2014-02-01）（拉丁语）. 。其計算結果是3.14159 26535 89793 23846 26433 83279 50288 4196 < $π$ < 3.14159 26535 89793 23846 26433 83279 50288 4199

demon.co.uk (Global: 3,292^nd place; Chinese: 3,188^th place)

legon.demon.co.uk

Legon, J. A. R. On Pyramid Dimensions and Proportions (1991) Discussions in Egyptology (20) 第25-34页 [1] （页面存档备份，存于互联网档案馆）
"We can conclude that although the ancient Egyptians could not precisely define the value of $π$ , in practice they used it". Verner, M. The Pyramids: Their Archaeology and History. 2003. ，第70页。
Petrie. Wisdom of the Egyptians. 1940. ，第30页。
参见Legon, J. A. R. On Pyramid Dimensions and Proportions. Discussions in Egyptology. 1991, 20: 第25–34页 [2016-09-13]. （原始内容存档于2011-07-18）. .
参见Petrie, W. M. F. Surveys of the Great Pyramids. Nature. 1925, 116 (2930期): 第942页. Bibcode:1925Natur.116..942P. doi:10.1038/116942a0.

doi.org (Global: 2^nd place; Chinese: 23^rd place)

David Bailey; Jonathan Borwein; Peter Borwein; Simon Plouffe, The Quest for Pi, The Mathematical Intelligencer, 1997, 19 (1): 50–56, doi:10.1007/bf03024340
Kennedy, E. S., Abu-r-Raihan al-Biruni, 973-1048, Journal for the History of Astronomy: 65, Bibcode:1978JHA.....9...65K, doi:10.1177/002182867800900106 。克劳狄乌斯·托勒密使用了60进制下的三位小数去近似，随后卡西将其扩展到了九位小数。参见Aaboe, Asger, Episodes from the Early History of Mathematics, New Mathematical Library 13, 纽约: Random House: 125, 1964 [2017-12-08], （原始内容存档于2017-02-01）
Lange, L. J. An Elegant Continued Fraction for π. The American Mathematical Monthly. 1999-05, 106 (5): 456–458. JSTOR 2589152. doi:10.2307/2589152.
"We can conclude that although the ancient Egyptians could not precisely define the value of $π$ , in practice they used it". Verner, M. The Pyramids: Their Archaeology and History. 2003. ，第70页。
Petrie. Wisdom of the Egyptians. 1940. ，第30页。
参见Legon, J. A. R. On Pyramid Dimensions and Proportions. Discussions in Egyptology. 1991, 20: 第25–34页 [2016-09-13]. （原始内容存档于2011-07-18）. .
参见Petrie, W. M. F. Surveys of the Great Pyramids. Nature. 1925, 116 (2930期): 第942页. Bibcode:1925Natur.116..942P. doi:10.1038/116942a0.
Borwein, J. M.; Borwein, P. B. Ramanujan and Pi. Scientific American. 1988, 256 (2): 112–117. Bibcode:1988SciAm.258b.112B. doi:10.1038/scientificamerican0288-112.
Borwein, J. M.; Borwein, P. B.; Dilcher, K. Pi, Euler Numbers, and Asymptotic Expansions. American Mathematical Monthly. 1989, 96 (8): 681–687. doi:10.2307/2324715.
Rabinowitz, Stanley; Wagon, Stan. A spigot algorithm for the digits of Pi. American Mathematical Monthly. 1995-03, 102 (3): 195–203. doi:10.2307/2975006. A computer program has been created that implements Wagon's spigot algorithm in only 120 characters of software.
Bailey, David H; Borwein, Peter B; and Plouffe, Simon. On the Rapid Computation of Various Polylogarithmic Constants (PDF). Mathematics of Computation. 1997-04, 66 (218): 903–913 [2016-09-13]. doi:10.1090/S0025-5718-97-00856-9. （原始内容存档 (PDF)于2012-07-22）.

free.fr (Global: 321^st place; Chinese: 1,231^st place)

fabrice.bellard.free.fr

Bellards formula in: Bellard, Fabrice. A new formula to compute the n^th binary digit of pi. [2007-10-27]. （原始内容存档于2007-09-12）.

harvard.edu (Global: 18^th place; Chinese: 57^th place)

ui.adsabs.harvard.edu

Kennedy, E. S., Abu-r-Raihan al-Biruni, 973-1048, Journal for the History of Astronomy: 65, Bibcode:1978JHA.....9...65K, doi:10.1177/002182867800900106 。克劳狄乌斯·托勒密使用了60进制下的三位小数去近似，随后卡西将其扩展到了九位小数。参见Aaboe, Asger, Episodes from the Early History of Mathematics, New Mathematical Library 13, 纽约: Random House: 125, 1964 [2017-12-08], （原始内容存档于2017-02-01）
"We can conclude that although the ancient Egyptians could not precisely define the value of $π$ , in practice they used it". Verner, M. The Pyramids: Their Archaeology and History. 2003. ，第70页。
Petrie. Wisdom of the Egyptians. 1940. ，第30页。
参见Legon, J. A. R. On Pyramid Dimensions and Proportions. Discussions in Egyptology. 1991, 20: 第25–34页 [2016-09-13]. （原始内容存档于2011-07-18）. .
参见Petrie, W. M. F. Surveys of the Great Pyramids. Nature. 1925, 116 (2930期): 第942页. Bibcode:1925Natur.116..942P. doi:10.1038/116942a0.
Borwein, J. M.; Borwein, P. B. Ramanujan and Pi. Scientific American. 1988, 256 (2): 112–117. Bibcode:1988SciAm.258b.112B. doi:10.1038/scientificamerican0288-112.

iamned.com (Global: low place; Chinese: low place)

CetinHakimoglu–Brown. [2013-02-18]. （原始内容存档于2009-03-29）.

independent.co.uk (Global: 36^th place; Chinese: 153^rd place)

Connor, Steve. The Big Question: How close have we come to knowing the precise value of pi?. The Independent (London). 2010-01-08 [2012-04-14]. （原始内容存档于2012-04-02）.

jstor.org (Global: 26^th place; Chinese: 113^th place)

Lange, L. J. An Elegant Continued Fraction for π. The American Mathematical Monthly. 1999-05, 106 (5): 456–458. JSTOR 2589152. doi:10.2307/2589152.

lbl.gov (Global: 2,509^th place; Chinese: 1,602^nd place)

crd-legacy.lbl.gov

Bailey, David H. Some Background on Kanada’s Recent Pi Calculation (PDF). 2003-05-16 [2012-04-12]. （原始内容存档 (PDF)于2012-04-15）.
Bailey, David H; Borwein, Peter B; and Plouffe, Simon. On the Rapid Computation of Various Polylogarithmic Constants (PDF). Mathematics of Computation. 1997-04, 66 (218): 903–913 [2016-09-13]. doi:10.1090/S0025-5718-97-00856-9. （原始内容存档 (PDF)于2012-07-22）.

mathworks.com (Global: 6,214^th place; Chinese: 3,185^th place)

The Computation of Pi by Archimedes: The Computation of Pi by Archimedes – File Exchange – MATLAB Central. Mathworks.com. [2013-03-12]. （原始内容存档于2013-02-25）.

mschneider.cc (Global: low place; Chinese: low place)

A nested radical approximation for pi (PDF). [2013-02-18]. （原始内容 (PDF)存档于2011-07-06）.

numberworld.org (Global: low place; Chinese: low place)

Pi - 12.1 Trillion Digits. www.numberworld.org. [2012-05-30]. （原始内容存档于2014-01-01）.

oeis.org (Global: 742^nd place; Chinese: 1,026^th place)

Sloane, N.J.A. (编). Sequence A001203 (Continued fraction for Pi). The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 12 April 2012.
A060294

ox.ac.uk (Global: 613^th place; Chinese: 708^th place)

cs.ox.ac.uk

Gibbons, Jeremy, "Unbounded Spigot Algorithms for the Digits of Pi" （页面存档备份，存于互联网档案馆）, 2005. Gibbons produced an improved version of Wagon's algorithm.

plouffe.fr (Global: low place; Chinese: low place)

Plouffe, Simon. Identities inspired by Ramanujan's Notebooks (part 2) (PDF). 2006-04 [2009-04-10]. （原始内容存档 (PDF)于2012-01-14）.

projecteuclid.org (Global: 3,707^th place; Chinese: 5,418^th place)

Azarian, Mohammad K. al-Risāla al-muhītīyya: A Summary. Missouri Journal of Mathematical Sciences. 2010, 22 (2): 64–85 [2016-09-13]. （原始内容存档于2015-01-14）.

semanticscholar.org (Global: 11^th place; Chinese: 332^nd place)

Fabrice Bellard. Computation of 2700 billion decimal digits of Pi using a Desktop Computer - Semantic Scholar. www.semanticscholar.org. 2010-02-11 [2017-04-10].

st-and.ac.uk (Global: 3,503^rd place; Chinese: 2,468^th place)

www-history.mcs.st-and.ac.uk

O'Connor, John J.; Robertson, Edmund F. Ghiyath al-Din Jamshid Mas'ud al-Kashi. MacTutor History of Mathematics archive. 1999 [2012-08-11]. （原始内容存档于2011-04-12）.

uz.ac.zw (Global: low place; Chinese: low place)

uzweb.uz.ac.zw

Lazarus Mudehwe. The story of pi. Zimaths. Feb 1997. （原始内容存档于8 January 2013）.

web.archive.org (Global: 1^st place; Chinese: 1^st place)

62.8万亿个数字：瑞士大学创造了新的圆周率计算记录. [2021-08-20]. （原始内容存档于2021-08-26）（中文）.
Kennedy, E. S., Abu-r-Raihan al-Biruni, 973-1048, Journal for the History of Astronomy: 65, Bibcode:1978JHA.....9...65K, doi:10.1177/002182867800900106 。克劳狄乌斯·托勒密使用了60进制下的三位小数去近似，随后卡西将其扩展到了九位小数。参见Aaboe, Asger, Episodes from the Early History of Mathematics, New Mathematical Library 13, 纽约: Random House: 125, 1964 [2017-12-08], （原始内容存档于2017-02-01）
Legon, J. A. R. On Pyramid Dimensions and Proportions (1991) Discussions in Egyptology (20) 第25-34页 [1] （页面存档备份，存于互联网档案馆）
"We can conclude that although the ancient Egyptians could not precisely define the value of $π$ , in practice they used it". Verner, M. The Pyramids: Their Archaeology and History. 2003. ，第70页。
Petrie. Wisdom of the Egyptians. 1940. ，第30页。
参见Legon, J. A. R. On Pyramid Dimensions and Proportions. Discussions in Egyptology. 1991, 20: 第25–34页 [2016-09-13]. （原始内容存档于2011-07-18）. .
参见Petrie, W. M. F. Surveys of the Great Pyramids. Nature. 1925, 116 (2930期): 第942页. Bibcode:1925Natur.116..942P. doi:10.1038/116942a0.
Egyptologist: Rossi, Corinna, Architecture and Mathematics in Ancient Egypt, Cambridge University Press, 2004, 第60-70页，200, ISBN 9780521829540.
对此的怀疑：Shermer, Michael（英语：Michael Shermer）, The Skeptic Encyclopedia of Pseudoscience, ABC-CLIO, 2002, 第407-408页, ISBN 9781576076538.
参见Fagan, Garrett G., Archaeological Fantasies: How Pseudoarchaeology Misrepresents The Past and Misleads the Public, Routledge, 2006, ISBN 9780415305938.
若需要一个没有 $π$ 参与的解释的列表，请见Roger Herz-Fischler. The Shape of the Great Pyramid. Wilfrid Laurier University Press. 2000: 第67–77页，第165–166页 [2013-06-05]. ISBN 9780889203242. （原始内容存档于2016-11-29）.
Chaitanya, Krishna. A profile of Indian culture. （页面存档备份，存于互联网档案馆） Indian Book Company (1975). 第133页。
The Computation of Pi by Archimedes: The Computation of Pi by Archimedes – File Exchange – MATLAB Central. Mathworks.com. [2013-03-12]. （原始内容存档于2013-02-25）.
Lazarus Mudehwe. The story of pi. Zimaths. Feb 1997. （原始内容存档于8 January 2013）.
Azarian, Mohammad K. al-Risāla al-muhītīyya: A Summary. Missouri Journal of Mathematical Sciences. 2010, 22 (2): 64–85 [2016-09-13]. （原始内容存档于2015-01-14）.
O'Connor, John J.; Robertson, Edmund F. Ghiyath al-Din Jamshid Mas'ud al-Kashi. MacTutor History of Mathematics archive. 1999 [2012-08-11]. （原始内容存档于2011-04-12）.
Grienbergerus, Christophorus. Elementa Trigonometrica (PDF). 1630 [2016-09-13]. （原始内容 (PDF)存档于2014-02-01）（拉丁语）. 。其計算結果是3.14159 26535 89793 23846 26433 83279 50288 4196 < $π$ < 3.14159 26535 89793 23846 26433 83279 50288 4199
Bailey, David H. Some Background on Kanada’s Recent Pi Calculation (PDF). 2003-05-16 [2012-04-12]. （原始内容存档 (PDF)于2012-04-15）.
Connor, Steve. The Big Question: How close have we come to knowing the precise value of pi?. The Independent (London). 2010-01-08 [2012-04-14]. （原始内容存档于2012-04-02）.
Pi - 12.1 Trillion Digits. www.numberworld.org. [2012-05-30]. （原始内容存档于2014-01-01）.
Plouffe, Simon. Identities inspired by Ramanujan's Notebooks (part 2) (PDF). 2006-04 [2009-04-10]. （原始内容存档 (PDF)于2012-01-14）.
Weisstein, Eric W. (编). Random Walk--1-Dimensiona. at MathWorld--A Wolfram Web Resource. Wolfram Research, Inc. [2016-09-18]. （原始内容存档于2016-11-18）（英语）.
Gibbons, Jeremy, "Unbounded Spigot Algorithms for the Digits of Pi" （页面存档备份，存于互联网档案馆）, 2005. Gibbons produced an improved version of Wagon's algorithm.
Bailey, David H; Borwein, Peter B; and Plouffe, Simon. On the Rapid Computation of Various Polylogarithmic Constants (PDF). Mathematics of Computation. 1997-04, 66 (218): 903–913 [2016-09-13]. doi:10.1090/S0025-5718-97-00856-9. （原始内容存档 (PDF)于2012-07-22）.
Bellards formula in: Bellard, Fabrice. A new formula to compute the n^th binary digit of pi. [2007-10-27]. （原始内容存档于2007-09-12）.
Palmer, Jason. Pi record smashed as team finds two-quadrillionth digit. BBC News. 2010-09-16 [2011-03-26]. （原始内容存档于2011-03-17）.
A nested radical approximation for pi (PDF). [2013-02-18]. （原始内容 (PDF)存档于2011-07-06）.
CetinHakimoglu–Brown. [2013-02-18]. （原始内容存档于2009-03-29）.
Weisstein, Eric W. (编). BBP Formula. at MathWorld--A Wolfram Web Resource. Wolfram Research, Inc. （原始内容存档于2010-02-25）（英语）.
Bellard's Website:Bellard.org （页面存档备份，存于互联网档案馆）

wikipedia.org (Global: low place; Chinese: low place)

en.wikipedia.org

Egyptologist: Rossi, Corinna, Architecture and Mathematics in Ancient Egypt, Cambridge University Press, 2004, 第60-70页，200, ISBN 9780521829540.
对此的怀疑：Shermer, Michael（英语：Michael Shermer）, The Skeptic Encyclopedia of Pseudoscience, ABC-CLIO, 2002, 第407-408页, ISBN 9781576076538.
参见Fagan, Garrett G., Archaeological Fantasies: How Pseudoarchaeology Misrepresents The Past and Misleads the Public, Routledge, 2006, ISBN 9780415305938.
若需要一个没有 $π$ 参与的解释的列表，请见Roger Herz-Fischler. The Shape of the Great Pyramid. Wilfrid Laurier University Press. 2000: 第67–77页，第165–166页 [2013-06-05]. ISBN 9780889203242. （原始内容存档于2016-11-29）.
Grünbaum, B., Projection Constants, Trans. Amer. Math. Soc., 1960, 95: 451–465

wikisource.org (Global: 27^th place; Chinese: 30^th place)

zh.wikisource.org

隋書/卷16

wolfram.com (Global: 513^th place; Chinese: 358^th place)

mathworld.wolfram.com

Weisstein, Eric W. (编). Random Walk--1-Dimensiona. at MathWorld--A Wolfram Web Resource. Wolfram Research, Inc. [2016-09-18]. （原始内容存档于2016-11-18）（英语）.
Weisstein, Eric W. (编). BBP Formula. at MathWorld--A Wolfram Web Resource. Wolfram Research, Inc. （原始内容存档于2010-02-25）（英语）.

圆周率近似值 (Chinese Wikipedia)

163.com (Global: 372nd place; Chinese: 16th place)

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bbc.co.uk (Global: 8th place; Chinese: 32nd place)

bellard.org (Global: low place; Chinese: low place)

books.google.com (Global: 3rd place; Chinese: 8th place)

comune.palermo.it (Global: low place; Chinese: low place)

librarsi.comune.palermo.it

demon.co.uk (Global: 3,292nd place; Chinese: 3,188th place)

legon.demon.co.uk

doi.org (Global: 2nd place; Chinese: 23rd place)

free.fr (Global: 321st place; Chinese: 1,231st place)

fabrice.bellard.free.fr

harvard.edu (Global: 18th place; Chinese: 57th place)

ui.adsabs.harvard.edu

iamned.com (Global: low place; Chinese: low place)

independent.co.uk (Global: 36th place; Chinese: 153rd place)

jstor.org (Global: 26th place; Chinese: 113th place)

lbl.gov (Global: 2,509th place; Chinese: 1,602nd place)

crd-legacy.lbl.gov

mathworks.com (Global: 6,214th place; Chinese: 3,185th place)

mschneider.cc (Global: low place; Chinese: low place)

numberworld.org (Global: low place; Chinese: low place)

oeis.org (Global: 742nd place; Chinese: 1,026th place)

ox.ac.uk (Global: 613th place; Chinese: 708th place)

cs.ox.ac.uk

plouffe.fr (Global: low place; Chinese: low place)

projecteuclid.org (Global: 3,707th place; Chinese: 5,418th place)

semanticscholar.org (Global: 11th place; Chinese: 332nd place)

st-and.ac.uk (Global: 3,503rd place; Chinese: 2,468th place)

www-history.mcs.st-and.ac.uk

uz.ac.zw (Global: low place; Chinese: low place)

uzweb.uz.ac.zw

web.archive.org (Global: 1st place; Chinese: 1st place)

wikipedia.org (Global: low place; Chinese: low place)

en.wikipedia.org

wikisource.org (Global: 27th place; Chinese: 30th place)

zh.wikisource.org

wolfram.com (Global: 513th place; Chinese: 358th place)

mathworld.wolfram.com

163.com (Global: 372^nd place; Chinese: 16^th place)

archive.org (Global: 6^th place; Chinese: 4^th place)

bbc.co.uk (Global: 8^th place; Chinese: 32^nd place)

books.google.com (Global: 3^rd place; Chinese: 8^th place)

demon.co.uk (Global: 3,292^nd place; Chinese: 3,188^th place)

doi.org (Global: 2^nd place; Chinese: 23^rd place)

free.fr (Global: 321^st place; Chinese: 1,231^st place)

harvard.edu (Global: 18^th place; Chinese: 57^th place)

independent.co.uk (Global: 36^th place; Chinese: 153^rd place)

jstor.org (Global: 26^th place; Chinese: 113^th place)

lbl.gov (Global: 2,509^th place; Chinese: 1,602^nd place)

mathworks.com (Global: 6,214^th place; Chinese: 3,185^th place)

oeis.org (Global: 742^nd place; Chinese: 1,026^th place)

ox.ac.uk (Global: 613^th place; Chinese: 708^th place)

projecteuclid.org (Global: 3,707^th place; Chinese: 5,418^th place)

semanticscholar.org (Global: 11^th place; Chinese: 332^nd place)

st-and.ac.uk (Global: 3,503^rd place; Chinese: 2,468^th place)

web.archive.org (Global: 1^st place; Chinese: 1^st place)

wikisource.org (Global: 27^th place; Chinese: 30^th place)

wolfram.com (Global: 513^th place; Chinese: 358^th place)