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         Ch'in Chiu-shao:     more detail
  1. Ch'in Chiu-shao: An entry from Gale's <i>Science and Its Times</i> by Judson Knight, 2001
  2. Chinese Mathematics in the Thirteenth Century: The Shu-shu chui-chang of Ch'in Chui-shao (East Asian Science) by Ulrich Libbrect, 1973-04-15

61. Le Novità In Edicola
Translate this page NdR lo stesso meteodo, del 1939, di Gioacchino Giovarosi, per la soluzione di equazioninumeriche, fu scoperto dal matematico cinese ch'in Chiu - Shao nel 1247
http://www.castfvg.it/edicola2.htm
Aggiornato al 13 giugno 2001
N.B.: Le date si riferiscono all'edicola di Palmanova (Ud). Vai alle pubblicazioni dell'anno 2001 (luglio-dicembre)
Vai alle pubblicazioni dell'anno 2000
Tuttoscienze - Inserto de La Stampa (n° 978 - 13 giugno 2001)
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(a pagina 2) "La paternità del gel piastrinico"; (NdR: precisazione)

62. CHIN CHIU SHAO (in MARION)
Record 1 of 1. Libbrecht, Ulrich. Chinese mathematics in the thirteenth centurythe Shushu chiu-chang of Ch`in, chiu-shao. Cambridge, MIT Press 1973.
http://lib.nwmissouri.edu/MARION?S=CHIN CHIU SHAO

63. Chinese Mathematics In The Thirteenth Century (in MARION)
Chinese mathematics in the thirteenth century. Title Chinese mathematicsin the thirteenth century the Shushu chiu-chang of Ch`in, chiu-shao.
http://lib.nwmissouri.edu/MARION/AAI-2154
Chinese mathematics in the thirteenth century
Title:
Author:
Published:
  • Cambridge, MIT Press [1973]
Subject:
Series:
Material:
  • xxxi, 555 p. illus. 24 cm.
Note:
  • Bibliography: p. [495]-539.
ISBN:
  • System ID no:
    • AAI-2154
    Holdings:
    3RD FLR
    • CALL NUMBER: 510.951 L69c BOOK Available
  • Author Search Title Search Subject Search Keyword Search ... FAQs Send comments or questions to: baudino@mail.nwmissouri.edu New Search Owens Library Home Page Northwest Home Page ... Search Other Library Catalogs

    64. Scientists: Math
    Georg; Cardano, Geronimo; Cartan, Élie Joseph; Cayley, Arthur; Ch'inChiushao; Chu Shih-chieh; Chuquet, Nicolas; Dedekind, Julius Wilhelm
    http://www.factmonster.com/spot/scibio5.html
    Notable Scientists: Math Mathematicians and statisticians Jump to a category: Mathematicians Statisticians
    Mathematicians
    RELATED LINKS Numbers and Formulas
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    Statisticians

    65. Chinchilla
    Back to Fact Monster, this page was printed from Factmonster.com www.factmonster.com/ce6/sci/A0811902.html.encyclopediaEncyclopedia
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    Encyclopedia

    chinchilla u
    Pronunciation Key
    chinchilla , small burrowing rodent of South America. It lives in colonies at high altitudes (up to 15,000 ft/4,270 m) in the Andes of Bolivia, Chile, and Peru. One of the costliest of all furs, its soft gray pelt has been valued since the days of the Inca. The wild chinchilla was nearly exterminated before protective laws were passed. At one time over 200,000 pelts were exported from Chile. Wild chinchilla coats have cost as much as $100,000. Chinchillas are now raised on farms in South America and the United States, and this has resulted in lower prices for the skins, which are still considered among the most valuable. Chinchillas are classified in the phylum Chordata, subphylum Vertebrata, class Mammalia, order Rodentia, family Chinchillidae.
    chinch bug
    Ch'in Chiu-shao

    66. ¦³Ãö¯³¤E»à»P¡m¼Æ®Ñ¤E³¹¡nªº½×¤å¥Ø¿ý(1960-1990)
    The summary for this Chinese (Traditional) page contains characters that cannot be correctly displayed in this language/character set.
    http://www.edp.ust.hk/math/history/10/10_4/10_4_3.htm
    ¦³ö¯³¤E»à»P¡m¼Æ®Ñ¤E³¹¡nªº½×¤å¥Ø¿ý ½sªÌ¡G¡i§º¡j¯³¤E»à¡B¤ý¦u¸q¿òµÛ§õÅk¼f®Õ ¥Xª©¦~¥÷¡G ¤ë²Ä¤@¦¸¦L¨ê ¥Xª©ªÀ¡G¦wÀ²¬ì¾Ç§Þ³N¥Xª©ªÀ ¦³ö¯³¤E»à»P¡m¼Æ®Ñ¤E³¹¡nªº½×µÛ¥Ø¿ý ¤ý¦u¸q¥ý¥Íªº¤u§@³Ìªì§¹¦¨©ó ¦~¥N¤¤´Á¡A­×§ï©ó ¦~¥Nªì´Á¡A¦]¦¹¥»¥Ø¿ýÀÀ±q ¦~½s°_¡A¦ý ©M ¨â¦~¡§½üªÅ¡¨¡A¹ê»Ú¬O±q
  • ¦ó¤þ­§¡G¯³¤E»à»P¥d¤¦¡A¡m«n¬v°Ó³ø¡n¯S¥Z¡A1963¦~1¤ë1¤é¡C ¿úÄ_Úz¡G¯³¤E»à¡m¼Æ®Ñ¤E³¹¡n¬ã¨s¡A¡m§º¤¸¼Æ¾Ç¥v½×¤å¶°¡n¡A1966¡A¬ì¾Ç¥Xª©ªÀ¡A²Ä60-103­¶¡C ÄY´°ªN¡G§ºª÷¤¸¾úªk¤¤ªº¼Æ¾Çª¾Ñ¡A¦P¤W¡A²Ä210-224­¶¡C ¿úÄ_Úz¡G§º¤¸®É´Á¼Æ¾Ç»P¹D¾Çªºö¨t¡A¦P¤W¡A²Ä225-240­¶¡C
  • 8.Ho Peng-Yoke, Ch¡¦in Chiu-shao. Thirteenth-Century Chinese Mathematician, Dictionary of Scientific Biography, vol. 3, 1971, American Council of Learned Societies, pp.249-256. 9.U. Libbrecht, Chinese Mathematics in the Thirteenth Century. The Shu-shu chiu-chang of Ch¡¦in Chiu-shao, Cambridge(Mass), 1973, London, MIT Press.
  • §õ¤åªL¡B°K¦VªF¡G¤¤°ê³Ñ¾l©w²z¡A¡m¤¤°ê¥j¥N¬ì§Þ¦¨´N¡n¡A1973¡A¤¤°ê«C¦~¥Xª©ªÀ¡A²Ä110-121­¶¡C
  • 11.¨H±d¨­¡G§ó¬Û´î·l³N·½¬y¡A¡m¦ÛµM¬ì¾Ç¥v¬ã¨s¡n²Ä1¨÷²Ä3´Á(1982)¡A²Ä193-207­¶¡F¡m¡q¤E³¹ºâ³N¡r»P¼BÀ²¡n(1982¡A¥_¨Ê®v½d¤j¾Ç¥Xª©ªÀ)¡A²Ä210-227­¶¡C 12.§õ¤åªL¡B°K¦VªF¡G¤¤°ê¥j¥N¤£©w¤ÀªR­Y¤z°ÝD±´°Q¡A¡m¬ì§Þ¥v¤å¶°¡n²Ä8¿è¡§¼Æ¾Ç¥v±M¿è¡¨¡A1982¡A¤W®ü¬ì¾Ç§Þ³N¥Xª©ªÀ¡A²Ä106-122­¶¡C

    67. Liu Hui On The Volume Of A Pyramid - References
    Mathematics in the Thirteenth Century. The Shushu Chiu-chang of Ch'inChiu-shao Cambridge, Mass. (MIT Press) Mikami, Yoshio 1913
    http://www.staff.hum.ku.dk/dbwagner/Pyramid/Pyramid-Referenc.html
    Previous page First page
    References
    Qian Baocong , ed. 1963
    Suanjing shi shu [Ten mathematical classics] Beijing
    Qian Baocong
    Zhongguo shuxue shi [The history of mathematics in China] Beijing
    Jin shu
    [Official history of the Jin dynasty, 7th century A.D.], punct. ed. Beijing
    Jiuzhang suanshu
    [Arithmetic in nine chapters, 1st century A.D.] (ed. Qian 1963, 81-258)
    Dehn, M 1900
    Ueber raumgleiche Polyeder Nachrichten von der Klasse
    Dehn, M 1902
    Ueber den Rauminhalt Math. Ann.
    Erkes, Eduard 1958
    Ho-shang- kung's commentary on Lao-tse Ascona
    Gauss, Carl Friedrich 1900
    Werke Leipzig ~
    Hilbert, David 1900
    Mathematische Probleme (Vortrag, gehalten auf dem Internationalen Mathematikerkongress zu Paris, 1900) Gesammelten Abhandlungen
    Heshang Gong , ed.
    Daode jing [The Way and its Power] ( Sibu congkan ed.)
    Om Polyedres Rumfang (Foredrag holdt i Parentesen den 20/11 1936) Mat. Tidsskrift, A Aarg. 1939, 35-44
    Juschkewitsch, A P 1964
    Geschichte der Mathematik im Mittelalter translated from Russian by Viktor Ziegler Leipzig
    Karlgren, Bernhard 1975
    Notes on Lao-tse Bulletin of the Museum of Far Eastern Antiguities

    68. Nuova Pagina 4
    Translate this page Storia MatematicaCH'IN CHIU SHAO CHU SHIH CHIEH GIOVAROSI Stocchi Sandro. HistoryMathematicsCH'INCHIU SHAO CHU SHIH CHIEH GIOVAROSI Stocchi Sandro. SCUOLA.
    http://www.edeamicis.com/Web1/SCICULT.htm
    I NOSTRI SERVIZI SPAZIO LIBERO PER PUBBLICAZIONI SCIENTIFICHE E CULTURALI LA RAI CON MEDIAMENTE AL DE AMICIS (SERGIO TOSTI) LA STORIA QUESTA MISTERIOSA SCONOSCIUTA (RENATA MANZINI) LA VIA CINESE ALLA RISOLUZIONE DELLE EQUAZIONI (SANDRO STOCCHI) S ... HistoryMathematicsCH'IN CHIU SHAO CHU SHIH CHIEH GIOVAROSI Stocchi Sandro SCUOLA CLICCA SUL NOME CORRISPONDENTE ALLA PUBBLICAZIONE CHE VUOI VISUALIZZARE

    69. Chinese And China Resources. China And Mathamatics
    China Includes information about Chung Ch'i, Yang Hui, Shen Kua, Ch'inChiu Shao, Zhang Heng, Hsien Chung Wang and Chu ShihChien.
    http://www.thegalleryofchina.com/chinesemath.html
    The Gallery
    of China The Galleries
    Link to
    this page
    The Gallery of China
    First-time Visitor? - Visit our Homepage
    Chinese Mathematics
    Add
    your site
    Zhou Bi Suan Jing Chinese astronomy and mathematics in the first century A.D. was recorded in the zhou bi suan jing. Site contains an English translation and study. The book itself is also for sale
    Tsinghua University, Applied Mathematics Department Information about the department and courses, plus links. In Chinese and English
    History of Chinese Mathematics An outline of the history of Chinese mathematics, including a chronology of mathematicians and mathematical works
    The Chinese Academy of Sciences The official journal of the Chinese Academy of Sciences, including subscription information and instructions for authors. A comprehensive academic journal of natural sciences covering mathematics, physics and astronomy. In English
    Development of Mathematics in Ancient China Shang numerals, Chinese mathematics texts, the discovery of zero. The art of calculation (suan chu) was both a practical and spiritual one, and covered a wide range of subjects from religion and astronomy to water control and administration
    Chinese Committees and Societies of Mathematics Includes the National Cheng Kung University, Tainan, Taiwan; Academia Sinica, Institute of Mathematics, Beijing, People's Republic of China; Department of Mathematics, National Tsing Hua University, Hsinchu, Taiwan

    70. Cultural History Of East Asian Science, Technology, And Medicine

    http://uts.cc.utexas.edu/~rhart/courses-chicago/easci/
    An Introduction to Sources in the History of East Asian Science, Technology, and Medicine
    HIST 150 / EALC 150 / HIPSS 292 / CHSS 390
    Winter 2001
    Tuesday, Thursday 1:30-2:50 p.m.
    Henry Hinds Laboratory for the Geophysical Sciences, Room 180 Roger Hart
    office: Social Sciences Research Building, Room 206
    office hours: Tuesdays 3-6 p.m.
    Introduction
    Course Requirements
    Class attendance is mandatory. Students may choose one of the following two options: (1) Before the first class of each week write a brief summary of the primary and required secondary readings assigned for that week (but not the supplementary readings), to be sent to me by email by 10 p.m. Monday evening. Students should complete reading notes for nine of the ten weeks. Notes on the primary sources should summarize the material, usually in one paragraph. Notes on the secondary readings should usually be two short paragraphs one summarizing the central argument and one offering critical analysis. The reading notes should total 2 to 3 pages per week. These will be graded and will serve as the basis for class discussions. Grading: reading assignments 70%; class participation 30%. (2) Students interested in a particular topic should complete a final paper of 10 pp. for undergraduates and 20 pp. for graduate students. Students should consult me as early as possible on possible topics. An outline and bibliography are due by February 13; a first draft must be turned in by February 27; and the final draft is due March 8. Grading: final paper 70%; class participation 30%.

    71. Hart, "Quantifying Ritual"

    http://uts.cc.utexas.edu/~rhart/papers/quantifying.html
    This is a preliminary draft of a paper to be presented at the conference " The Disunity of Chinese Science " at the University of Chicago, May 10-12. Versions of this paper have been presented at the following forums: Program in History and Philosophy of Science, University of Texas at Austin; Seminars and Colloquia on Late Imperial Chinese Culture and Science, School of Historical Studies, Institute for Advanced Study, Princeton; Annual Meeting of the History of Science Society; and the conference" Intersecting Areas and Disciplines: Cultural Studies of Chinese Science, Technology and Medicine " at the University of California, Berkeley. Please do not circulate beyond this conference or cite without the permission of the author. Quantifying Ritual: Political Cosmology, Courtly Music, and Precision Mathematics in Seventeenth-Century China Roger Hart Departments of History and Asian Studies , University of Texas, Austin rhart@mail.utexas.edu
      Imagine the geometry of four-dimensional space done with a view to learning about the living conditions of spirits. Does this mean that it is not mathematics? ... If someone believes in mathematical objects and their queer propertiescan't he nevertheless do mathematics? Orisn't he also doing mathematics?

    72. Citations: A New Method Of Solving Numerical Equations Of All Orders By Continuo
    A generalization to polynomials of mbitra degrees was deribed flint by Qin Jifisho 11 12 also written as Ch in Chiu shao 229 in his book Shxh Jizhng
    http://citeseer.nj.nec.com/context/1953451/0
    2 citations found. Retrieving documents...
    W.G. Horner, " A new method of solving numerical equations of all orders by continuous approximation ," Philos. Trans. R. Soc. London, vol. 109, pp. 308 335, 1819.
    Home/Search
    Document Not in Database Summary Related Articles Check
    This paper is cited in the following contexts: A Chronology of Interpolation: From Ancient Astronomy to Modern.. - Meijering (Correct) ....apms to have used it for solving cubic uations. A generalization to polynomials of mbitra degrees was deribed flint by Qin Jifisho [ 11] 12] also written as Ch in Chiu shao [229] in his book Shxh Jizhng ( Mathematical Treatise in Nine Stions, 1247 AD) In the West, it was reovered by Homer in 1819 and it can be found under his name in many books on numerical analysis [31] 33] 34] 231] 233] Fifteen yems eralief, however, it had also been proposed by Ruffini [234] see also Cajori [235] And even emlier, around 1669, it was used by Newton [236] infinity, converges to .
    W.G. Horner, " A new method of solving numerical equations of all orders by continuous approximation ," Philos. Trans. R. Soc. London, vol. 109, pp. 308 335, 1819.

    73. Chinchilla
    Family Education Network Explore Our Sites
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    Newsletter You've got info! Help Site Map Visit related sites from: Family Education Network Encyclopedia chinchilla u Pronunciation Key chinchilla , small burrowing rodent of South America. It lives in colonies at high altitudes (up to 15,000 ft/4,270 m) in the Andes of Bolivia, Chile, and Peru. One of the costliest of all furs, its soft gray pelt has been valued since the days of the Inca. The wild chinchilla was nearly exterminated before protective laws were passed. At one time over 200,000 pelts were exported from Chile. Wild chinchilla coats have cost as much as $100,000. Chinchillas are now raised on farms in South America and the United States, and this has resulted in lower prices for the skins, which are still considered among the most valuable. Chinchillas are classified in the phylum Chordata, subphylum Vertebrata, class Mammalia, order Rodentia, family Chinchillidae. chinch bug Ch'in Chiu-shao Search Infoplease Info search tips Search Biographies Bio search tips About Us Contact Us Link to Infoplease ... Privacy

    74. Texte
    Calculus to Analysis Write an essay on ONE of the following two subjects
    http://www.mathematik.uni-trier.de:8080/studierende/vordiplom2000/texte.html
    Texte
    Erfahrungsbericht Lille Essays
    Was man alles so beim Auslandsjahr beachten muss! (Lille, Frankreich)
    (von Thorsten Konrads)
    Erstmal im voraus und was wohl auch recht interessiert:
    Die Anerkennung:
    Die Sache der Anerkennung der Mathevorlesungen entscheidet sich erst nach der Rueckkehr!
    Erst nach dem Einreichen aller Unterlagen, Mitschriften der Veranstaltungen, die man besucht hat, wird Hr. Dierolf entscheiden, ob etwas anerkannt werden kann!
    Es sollte also klar sein, dass man im eigentlichen Studium wohl ein Jahr verliert!
    Dafuer braucht man einen ganzen Reigen von Bestaetigungen und Passfotos......wer will, kann von mir eine Kopie der Liste der benoetigten Unterlagen, die ich beim hiesigen Auslaendersamt erhalten habe, bekommen.
    Wer nur ein halbes Jahr macht, braucht keine! I.a. ist frz. Buerokratie recht langsam und verdammt umstaendlich!
    Studium:
    Mathevorlesungen sind hier 4+6!!!!
    Man muss keine Uebungsblaetter abgeben, dafuer werden dann in den Uebungen so um die 15 Aufgaben jede Woche durchgepowert! Das ist schon verdammt anstrengend! In welches Jahr ihr geht, bleibt euch selbst ueberlassen und eigentlich hilft euch bei der Entscheidung keiner!

    75. Untitled Document

    http://www.itcgbassi.lodi.it/pubblicazioni/Matematica/indiana/india.htm.htm
    Storia della matematica: indiana Egiziana Origini Ellenica Araba ... Occidentale ASPETTO GEOGRAFICO: L'India è una repubblica federale dell'Asia centro-meridionale, la sua capitale è Nuova Delhi. La posizione astronomica, la notevole estensione e la complessità dei rilievi comportano la varietà di vegetazione e di possibilità culturali. LA STORIA DELLA MATEMATICA IN INDIA: Lo sviluppo della matematica in India è compreso fra il 1200 e il 200 a.C. In questo periodo, l'India fu invasa inizialmente da popolazioni ariane e in seguito dai persiani, Alessandro Magno, poi seguì il regno della dinastia Maurya e raggiunse il massimo splendore con Asoka. La geometria degli Indiani era mutuata da quella Greca, mentre l'algebra è stata influenzata da Alessandria e Babilonia. Dall'albero genealogico delle cifre di Karl Menninger si può estrapolare: LA MOLTIPLICAZIONE FULMINEA: I documenti più antichi che testimoniano la conoscenza di un sistema di numerazione risalgono al III - II secolo a.C. e ci presentano in buon livello di conoscenze raggiunto un astronomia e in matematica. Si presume che gli indiani siano stati fra i primi popoli ad usare solo nove simboli per scrivere tutti i numeri e successivamente ad utilizzare il sistema posizionale e un simbolo per lo zero, che fu diffusa dagli arabi in oriente e poi in occidente. La conoscenza delle nove cifre fu diffusa in Italia nel 1200 d.C.

    76. SELECTED, ANNOTATED BIBLIOGRAPHY OF
    1973. Chinese Mathematics in the Thirteenth Century. The Shushu chiu-chang of Ch'inChiu-shao (MIT East Asian Science Series, 1). Cambridge, MA MIT Press.
    http://ccat.sas.upenn.edu/~nsivin/nakbib.html
    SELECTED, ANNOTATED BIBLIOGRAPHY OF THE HISTORY OF CHINESE SCIENCE AND MEDICINE SOURCES IN WESTERN LANGUAGES N. Sivin This annotated bibliography covers science and medicine in traditional and modern China. It is organized as follows: HISTORY OF SCIENCE IN IMPERIAL CHINA............................................................... Reference Works.................................................................................................................. General................................................................................................................................. Science and Society............................................................................................................... Science and Philosophy......................................................................................................... Science and Religion.............................................................................................................. The Early Encounter With Europe.......................................................................................... Mathematics and Divination.................................................................................................

    77. ÖлùÍø-Êýѧ-¿Î³Ì×ÊÔ´-±³¾°ÖªÊ¶
    The summary for this Chinese (Simplified) page contains characters that cannot be correctly displayed in this language/character set.
    http://www.cbe21.com/subject/maths/article.php?article_id=2060

    78. Britannica Premium Service
    Need more? Full Britannica articles are available to subscribers andFree Trial participants. To view the complete article, register
    http://www.britannica.com/needmore/
    Need more? Full Britannica articles are available to subscribers and Free Trial participants. To view the complete article, register for 72 hours of free access . Keep reading to learn more about our premium service, or contact us at 1-800-323-1229, Monday-Friday, 8:00am-6:00pm US Central Time. For site license information on our educational subscription service, e-mail us Britannica.com subscribers, go to www.britannica.com to log in.
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    79. Adeydas.hypermart.net/my_messages/science_articles_storage.txt
    Here are a few of my science articles
    http://adeydas.hypermart.net/my_messages/science_articles_storage.txt

    80. Historische Persoenlichkeiten Der Biologie, Chemie, Physik Medizin Und Mathemati

    http://home.t-online.de/home/Dr.Ursin.Bernd/site08_d.htm
    Historische Persoenlichkeiten der
    Biologie, Chemie, Physik, Medizin und Mathematik
    A
    Abel, Niels Henrik

    norweg.Mathematiker (1802-1829), Beweis der Unmoeglichkeit der Aufloesung von Gleichungen hoeheren als 4.Grades, Theorie der algebraischen Funktionen, Theorie der elliptischen Funktionen, Abelsche Gruppen.
    Adams, John Couch

    brit. Mathematiker (1819-1892), 1845 Entdeckung des Planeten Neptun, ab 1861 Leiter der Sternwarte Cambridge, Adams-, Adams-Bashforth-, Adams-Moulton-Verfahren zur numerischen Loesung von Differentialgleichungen.
    Ahmes (auch Ahmose)

    aegypt.Mathematiker (um 17.Jahrh. v.Chr.), Verfasser des Papyrus Rhind, aeltestes Dokument aegypt.Mathematik.
    Alembert, Jean le Rond d´

    frz. Mathematiker (1717-1783), d´Alembertsches Prinzip in der Mechanik, Theorie der analytischen Funktionen, partielle Differentialgleichungen, Grundlagen der Algebra. Alexandrow, Pawel Sergejewitsch russ. Mathematiker (1896-?), kombinatorische Topologie u. kompakte Raeume. Anaxagoras griech. Philosoph (499-428 v.Chr.), Arbeiten zur Geometrie u. zur Zentrifugalkraft, 450 in Athen inhaftiert, wegen der Behauptung, die Sonne sei keine Gottheit u. der Mond reflektiere das Sonnenlicht. Anaximander Anaximenes Apastamba ind. Mathematiker (um 600 v.Chr.), sehr genaue Naeherung fuer 2^(1/2).

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