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Ch'in Chiu-shao: more detail | ||||
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21. 1Up Info > Mathematics, Biographies - Encyclopedia Cartan, Élie Joseph Cauchy, Augustin Louis, Baron Cavalieri, Francesco Bonaventura Cayley, Arthur ch'in chiushao Chuquet, Nicolas Chu http://www.1upinfo.com/encyclopedia/categories/mathbio.html | |
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22. HISTORIA MATHEMATICA VOLUME 2, PAGES 253424, AUGUST 1975 350353 Chinese Mathematics in the Thirteenth Century The ShuShuChiu-Chang of ch'in chiu-shao by Ulrich Libbrecht (Lam Lay Yong http://www.chass.utoronto.ca/hm/table/02253424.html | |
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24. Full Alphabetical Index Translate this page Cayley, Arthur (1158*) Cech, Eduard (1364*) Cesàro, Ernesto (186*) Ceulen, Ludolphvan (223*), Ceva, Giovanni (296) Ceva, Tommaso (172) ch'in chiu-shao (62) Ch http://www.maththinking.com/boat/mathematicians.html | |
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25. Bette Veteto's Homepage History of Mathematics, very strong on geometry.Category Science Math Geometry...... BC; Arithmetic in Nine Sections, Math Book about 100 BC with SampleProblems; Horner's Method, ch'in chiushao 1247 AD; Early Pascal's http://www.people.memphis.edu/~brveteto/ | |
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26. Milestones In MathematicsHistory 1, 1, 2, 3, 5, 8, 13 . . . 1247. ch'in chiushao (Chinese) gives numerical methodof solving equations. 1427. al-Kahi (Arabic) first uses decimal fractions. 1515. http://www.cs.wustl.edu/~qingfeng/misc/mathhist.html | |
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27. Encyclopædia Britannica Indeterminate analysis from mathematics, history of ch'in chiushao's book also containsalgorithms for the general congruence problem, some examples of which http://search.britannica.com/search?query=mathematics&ct=eb&fuzzy=N&show=10&star |
28. A Bibliographt Of Source Materials The Shushu chiu-chang of ch'in chiu-shao, Cambridge, MA MIT Press, 1973;Lebesque, H., Lecons sur l'integration, Chelsea Publishing Company, 1974; http://www66.homepage.villanova.edu/thomas.bartlow/history/sourcebib.htm | |
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29. MATH 25 - HW: Week 6 Homework Do Section 3.1 1317, 19, 22, 24, 25, 33, 34; Do Section 3.2 1abc,6; Read Section 3.3; Read a (very brief) biography of ch'in chiu-shao. http://hilbert.dartmouth.edu/~m25f98/week_6.html | |
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30. Number Theory And Cryptography market. ch'in chiushao, 13th century. Fix points lying equidistanton a circle, and consider all symmetric stars on these points. http://www.math.columbia.edu/~achter/f02nt/hw/hw5/ | |
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31. HPS 297 Syllabus Winter 97 Urlich Libbrecht, Chinese Mathematics in the Thirteenth Century, the ShuShuChiu-Chang of ch'in chiu-shao (Cambridge MIT Press, 1973), chaps. 1-2. http://www.stanford.edu/dept/HPS/297_syl97.html | |
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32. Confucius: Confucian Curriculum And Ancient Chinese Mathematics (referen 1202 1261) chinese remainder theorem (Ta-Yen) Yang Hui - (1270 - ?) first tostudy magic squares Laws of signs - (+1299) ch'in chiu-shao - solution of http://lists.gnacademy.org/gna/webarchive/lists/confucius/msg00678.html | |
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33. Virtual Encyclopedia Of Mathematics augustin louis cavalieri boneventura francesco cayley arthur cech eduard cesàroernesto ceva giovanni ceva tommaso ch'in chiushao chandrasekhar subrahmanyan http://www.lacim.uqam.ca/~plouffe/Simon/supermath.html | |
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34. História Do Pi Translate this page 183. 16.12 ch'in chiu-shao ..185. http://www.alunos.utad.pt/~al12940/PiIndice.htm | |
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35. Some Number Theory This theorem may have been known to the eightcentury Buddhist monk I-Hsing, andcertainly appears in ch'in chiu-shao's Mathematical Treatise in Nine Sections http://www.math.sunysb.edu/~scott/Book331/Some_Number_Theory.html | |
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36. OPE-MAT - Historique Translate this page Cardan, Girolamo Chern, Shiing-shen Copson, Edward Carlyle, Thomas Chebyshev, PafnutyCoriolis, Gustave Carnot, Lazare ch'in chiu-shao Cosserat, Eugène Carnot http://www.gci.ulaval.ca/PIIP/math-app/Historique/mat.htm | |
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37. Math A Few Primary Sources Horner's Method, ch'in chiushao 1247 AD. Early Pascal's Triangle Idea,Binomial Theorem. Pythagorean Theorem in China. Chu Shin-Chieh 1303 AD. http://www.arps.org/~dubockd/math_a_few_primary_sources.htm | |
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38. N. Sivin: Curriculum Vitae Kyoto, August 1974), XVIth Congress (Bucarest, August 1981), XVIIIth Congress (Berkeley,August 1985), International Conference on ch'in chiushao (history of http://ccat.sas.upenn.edu/~nsivin/curr.html | |
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39. Historia Matematica Mailing List Archive: Re: [HM] Mayan Mathematics 1966. Earlier during the 13th Century, ch'in chiushao, inventedwhat is currently called the Chinese Remainder Theorem . http://sunsite.utk.edu/math_archives/.http/hypermail/historia/mar99/0048.html | |
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40. Full Alphabetical Index Translate this page Chebotaryov, Nikolai (409*) Chebyshev, Pafnuty (255*) Chern, Shiing-shen (627*)Chevalley, Claude (369*) Chi Tsu Ch'ung (127*) ch'in chiu-shao (62) Chisholm http://www.geocities.com/Heartland/Plains/4142/matematici.html | |
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