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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

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

Volume Index

Previous
VOLUME 2, PAGES 253424, AUGUST 1975
REVIEWS `Boethius' Geometrie II by Menso Folkerts (G. P. Matvievskaya) ............................................ 339341 Diderot by Arthur M. Wilson (Charles C. Gillispie) .......................................... 342344 Einstein. Zhizn, Smert, Bessmertie by B. G. Kuznetsov (Martin Dyck) ................................................... 344347 Women in Mathematics by Lynn M. Osen (Mary E. Williams) .............................................. 348349 Georgii Nikolaevich Nikoladze by A. N. Bogolyubov (Esther Portnoy) ..................................................... 349 Babbage, La Macchina Analitica by Mario G. Losano (Umberto Forti) ................................................. 350353 Chinese Mathematics in the Thirteenth Century: The Shu-Shu Chiu-Chang of Ch'in Chiu-Shao by Ulrich Libbrecht (Lam Lay Yong) .................................................. 353355 English-Greek Mathematical Dictionary by C. P. Tzelekis (S. P. Zervos) ....................................................... 355

23. Jingde Cheng's Home Page
AJPO) FAQ. Great Scientists Aristotle; Euclid of Alexandria; Tsu Ch'ungChi; ch'in chiushao; Yang Hui; Sir Isaac Newton; Gottfried Wilhelm
http://www.aise.ics.saitama-u.ac.jp/~cheng/links-j.html
Welcome to Jingde Cheng's home page
Links
Go - A 4000 Years Old Chinese Board Game of Territorial Possession:
Ada - The Language For a Complex World:
Great Scientists :
Associations :
Journals :
Publishers :
References :

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
Full Alphabetical Index
Click below to go to one of the separate alphabetical indexes A B C D ... XYZ The number of words in the biography is given in brackets. A * indicates that there is a portrait.
A
Abbe , Ernst (602*)
Abel
, Niels Henrik (2899*)
Abraham
bar Hiyya (641)
Abraham, Max

Abu Kamil
Shuja (1012)
Abu Jafar

Abu'l-Wafa
al-Buzjani (1115)
Ackermann
, Wilhelm (205)
Adams, John Couch

Adams, J Frank

Adelard
of Bath (1008) Adler , August (114) Adrain , Robert (79*) Adrianus , Romanus (419) Aepinus , Franz (124) Agnesi , Maria (2018*) Ahlfors , Lars (725*) Ahmed ibn Yusuf (660) Ahmes Aida Yasuaki (696) Aiken , Howard (665*) Airy , George (313*) Aitken , Alec (825*) Ajima , Naonobu (144) Akhiezer , Naum Il'ich (248*) al-Baghdadi , Abu (947) al-Banna , al-Marrakushi (861) al-Battani , Abu Allah (1333*) al-Biruni , Abu Arrayhan (3002*) al-Farisi , Kamal (1102) al-Haitam , Abu Ali (2490*) al-Hasib Abu Kamil (1012) al-Haytham , Abu Ali (2490*) al-Jawhari , al-Abbas (627) al-Jayyani , Abu (892) al-Karaji , Abu (1789) al-Karkhi al-Kashi , Ghiyath (1725*) al-Khazin , Abu (1148) al-Khalili , Shams (677) al-Khayyami , Omar (2140*) al-Khwarizmi , Abu (2847*) al-Khujandi , Abu (713) al-Kindi , Abu (1151) al-Kuhi , Abu (1146) al-Maghribi , Muhyi (602) al-Mahani , Abu (507) al-Marrakushi , ibn al-Banna (861) al-Nasawi , Abu (681) al-Nayrizi , Abu'l (621) al-Qalasadi , Abu'l (1247) al-Quhi , Abu (1146) al-Samarqandi , Shams (202) al-Samawal , Ibn (1569) al-Sijzi , Abu (708) al-Tusi , Nasir (1912) al-Tusi , Sharaf (1138) al-Umawi , Abu (1014) al-Uqlidisi , Abu'l (1028) Albanese , Giacomo (282) Albategnius (al-Battani) (1333*)

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/
Bette Veteto's
Math Is Marvelous Web Page
The purpose of this site is to add a reading and writing component to my math classes.
Students, "Choose a topic, read about it, and write a short report".
The University of Memphis
Memphis, TN
Chambered Nautilus Fibonacci Sequence
Table of Contents and Links
History of Math Outline

Type your report into this box.

Class Schedule/Office Hours

Favorite Math History Links
... Modern Period II
History of Math Outline
Egyptian and Babylonian Periods (3000 B.C. to 260 A.D.) Babylonian Map
Eqyptian Map

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
Milestones in Mathematics History
20,000 BC
Carved notches in wood represent numbers.
3500 BC
Numbers based on place value
(base 60) used in Sumeria. The Sumerians had no symbol for zero. They used an empty space to represent a zero in the middle of a number but had no way to represent zero on the end of a number. Thus they could distinguish 15 from 105 but could not tell 15 from 150.
2000 BC
Mesopotamians solve quadratic equations.
1900 BC
Egyptians apply basic geometry to solve practical problems.
1900 BC Pythagorean Theorem a + b = c discovered by Babylonians 1700 BC Babylonians find approximate value of r(2). But don't tell how they did it. 1700 BC A'hmosé (Egyptian) describes methods of mathematical problem solving. One of the earliest "textbooks." 547 BC Thales (Greek) introduces deductive proofs. 520 BC Pythagoras (Greek) founds brotherhood based on mathematics. 500 BC Greeks use abacus, the first mechanical calculating device (probably invented by Babylonians). 460 BC Zeno (Greek) devises paradoxes such as "Achilles and the Tortoise." Achilles and the Tortoise Achilles races a tortoise that has a head start. First, Achilles must run to the point where the tortoise started the race. While he does that, the tortoise moves a little farther. So Achilles must run to where the tortoise is now but again the tortoise moves a little farther. Since this can be repeated indefinitely, Achilles can never catch up to the tortoise.

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
History of Mathematics
Bibliography of Source Materials
  • Anthologies
Baum, Robert J., Philosophy and Mathematics : From Plato to the Present , Freeman Cooper, 1973 Berrgren, Lennart, Borwein, Jonathan, and Borwein, Peter, Pi: A Source Book, Springer, 1997 Birkhoff, Garrett, ed., A Soucrebook in Classical Analysis , Cambridge: Harvard University Press, 1973 Calinger, Ronald, Classics in Mathematics , Englewood Cliffs, NJ: Prentice-Hall, Inc., 1995 Cohen, M. R. and I. E. Drabkin, A Source Book in Greek Science , New York: McGraw-Hill, 1948 Fauvel, John and Jeremy Gray, ed., The History of Mathematics: A Reader , London: Macmillan Press, 1987 Grant, Edward, A Source Book in Medieval Science , Cambridge, MA: Harvard U. Press Smith, David Eugene, ed., A Source Book in Mathematics , 2 vols., New York: Dover Publications, 1959 Struik, Dirk J., A Source Book in Mathematics, 12001800 , Princeton: Princeton University Press,1986 van Heijenoort, Jean, Frege and Godel: two fundamental texts in mathematical logic , Cambridge, MA: Harvard U. Press, 1970

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

Course Information

Syllabus

Homework Assignments

FAQ
...
Quiz Solutions

MATH 25 - FALL 1998 HOMEWORK ASSIGNMENTS - WEEK 6
Week 6: Due Friday, 6 November 1998
  • 30 October 1998
  • Lecture: Solutions of Linear Congruences
  • The quote of the day is: "I confess that Fermat's Theorem as an isolated proposition has very little interest for me, because I could easily lay down a multitude of such propositions, which one could neither prove nor dispose of." Karl Friedrich Gauss (1777-1855)
  • Homework:
  • Do Section 3.1 #13-17, 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
  • 2 November 1998
  • Lecture: The Chinese Remainder Theorem
  • The quote of the day is: "I admit that mathematical science is a good thing. But excessive devotion to it is a bad thing." Aldous Huxley (1894-1963)
  • Homework:
  • Do Section 3.2 #9, 10
  • Do Section 3.3 #1, 2, 7, 12
  • Read Section 4.1
  • 4 November 1998
  • Lecture: Divisibility Tests
  • The quote of the day is: "...She knew only that if she did or said thus-and-so, men would unerringly respond with the complimentary thus-and-so. It was like a mathematical formula and no more difficult, for mathematics was the one subject that had come easy to Scarlett in her schooldays." from Gone With the Wind by Margaret Mitchell
  • Homework:
  • Do Section 4.1 #1b, 2b, 3, 4, 17

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/
Homework 5
Due: Friday, October 11
  • [S]9.1. [S]10.3. [S] 11.2. [S] 11.11. Three farmers divide equally the rice that they have grown. One goes to a market where an 83-pound weight is used, another to a market that uses a 110-pound weight, and the third to a market using a 135-pound weight. Each farmer sells as many full measures as possible, and when the three return home, the first has 32 pounds of ric eleft, the second 70 pounds, and the third 30 pounds. Find the total amount of rice they took to the market. [Ch'in Chiu-Shao, 13th century] Fix points lying equidistant on a circle, and consider all symmetric stars on these points. Such a star is made up of lines connecting the points so that neighboring points have no line between them, and the angle between the two lines meeting at each point is the same for every point. Show that there are such stars. You should read both of the following questions, but only do one of them.
    • You are asked to design a system for numbering TV programs to facilitate the programming of VCRs. Each program should be assigned a single number so that a VCR can determine the day of the week, the starting time, ending time, and the channel of the program. The system should be efficient, that is, use as few numbers as possible, and also be relatively easy to implement on a computer. Assume that there are a maximum of 100 channels, and that programs begin and end in time units that are multiples of 15 minutes.
  • 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
    A CULTURAL HISTORY OF CHINESE SCIENCE, TECHNOLOGY, AND MEDICINE
    History 297A / History 397A / HPS 297
    Winter 1997
    Undergraduate / Graduate Colloquium
    Wednesday 3:15-5:05
    History Corner (Building 200), Room 230
    Roger Hart

    Office: History Corner, Room 27
    Office hours: T Th 2:00-3:00, and by appt.
    Office phone: 723-2760
    Home phone: 497-1735
    Email: rhart@stanford.edu
    INTRODUCTION
    This course adopts an interdisciplinary approachdrawing on cultural history, anthropology, gender studies, and philosophyto the study of Chinese science, technology, and medicine analyzed in its intellectual, social, and cultural context. The course is designed for students interested in i) the history, philosophy and anthropology of science, technology, and medicine; ii) East Asian studies; iii) studies of 'non-Western' cultures. We will also critically assess the conclusions on 'culture' derived from the received historiography on Chinese science, and examine emerging trends in current research. Knowledge of Chinese is not required for the course.
    COURSE REQUIREMENTS
    i) Class attendance is mandatory.

    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
    Date Prev Date Next Thread Prev Thread Next ... Thread Index
    Confucius: Confucian curriculum and ancient Chinese mathematics (references)
    Hello- I recently found this list at http://trevor.butler.edu/~wclark/curricul.html and the sixth item caught my eye. 6 TRADITIONAL AREAS OF (CONFUCIAN) CURRICULUM 1. LI (PROPRIETY) 2. MUSIC 3. ARCHERY 4. CHARIOTEERING 5. WRITING, LITERATURE 6. MATHEMATICS In searching more on this, I found the following excellent page: http://www.roma.unisa.edu.au/07305/chinese.htm an example: Time Line of Ancient Chinese Mathematics http://www.roma.unisa.edu.au/07305/timeline.htm http://www.gnacademy.org ) Web archive ( http://lists.gnacademy.org/gna/webarchive/lists/confucius ) If you would like to unsubscribe from the mailing list send the following command to majordomo@lists.gnacademy.org unsubscribe confucius

    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
    Super-Index of Biographies of Mathematicians
    abel niels henrik abraham bar hiyya ha-nasi abraham max abu kamil shuja ibn aslam ibn muhammad ... zygmund antoni
    This index was automatically generated using a new tagging program written by Simon Plouffe at LaCIM

    34. História Do Pi
    Translate this page 183. 16.12 ch'in chiu-shao ..185.
    http://www.alunos.utad.pt/~al12940/PiIndice.htm
    História do Pi Aline de Sousa Alves p Pedro Barroso Magalhães Índice Pág. Introdução Evolução Cronológica do Pi Egipto (~2000 a.C.) Babilónia (~2000 a.C.) China (~1200 a.C.) Bíblia (~550 a.C.) Arquimedes (~250 a.C.) Apollonius de Pérgamo (Séc. III a.C. ) Heron de Alexandria (100 a.C.) Ptolomeu (150 a.C.) Liu Hui (263 d.C.) Tsu Ch’ung-chih (~480) Aryabhata (499) Men (575) Brahmagupta (~640) Mahavira (Séc. IX) Al-Khowarizmi (800) Bhaskara (1150) Fibonacci (1220) Ch'in Kiu-shao (Séc. XIII) Albertus da Saxónia (Séc. XIV) Al-Kashi (1429) Viète (1593) Tycho Brahe (1580) Simon Duchesne (1583) Adriaen Anthoniszoon (~1590) Adriaen van Roomen (1593) Ludolph van Ceulen (1610) Snell (1621) Grienberger (1630) William Oughtred (Séc. XVII) John Wallis (1655) Lorde Brouncker (1658) Isaac Newton (1665) James Gregory (1672) Abraham Sharp (1699) William Jones (1706) John Machin (1706) De Lagny (1719) Matsunaga (1720) Arima Raido (1769) Lambert (1770) Conde de Buffon (1777) Leonhard Euler (1779) Legendre (1794) Georg Vega (1789) William Rutherford (1841) Zacharias Dase (1844) Thomas Clausen (1847) William Rutherford (1853) Richter (1855) Gauss William Shanks (1873) Lindemann (1882) Srinivasa Ramanujan (1914) D. F. Fergunson (1946)

    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
    Next: The RSA Public key Up: fsqFsHn sGGousG Previous: Modern cryptography
    Subsections

    Some Number Theory
    Most public key systems rely on number-theoretic results. Before we can discuss the implementation of one, we need to quickly go over the necessary background. We have already used a tiny amount of number theory (in our discussion of computing mod p and of the greatest common divisor). Of course, this must be done briefly, and we will only touch on a small part of a large and ancient field the interested reader would do well to consult a text on number theory (e.g. [ NZM Ros ]) for more information.
    The greatest common divisor and the Euclidean algorithm
    We have already met the greatest common divisor, or gcd, which is the largest integer which divides both of a pair of numbers. Two numbers are said to be relatively prime if their greatest common divisor is 1. As we have already seen, finding two relatively prime numbers has important applications in many cryptosystems. How can we determine the gcd of two numbers? If the numbers are not too large, just looking at their factors does the trick. For example

    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
    A
    Abel
    , Niels Akhiezer , Naum Anthemius of Tralles Abraham bar Hiyya al'Battani , Abu Allah Antiphon the Sophist Abraham, Max al'Biruni , Abu Arrayhan Apollonius of Perga Abu Kamil Shuja al'Haitam , Abu Ali Appell , Paul Abu'l-Wafa al'Buzjani al'Kashi , Ghiyath Arago , Francois Ackermann , Wilhelm al'Khwarizmi , Abu Arbogast , Louis Adams , John Couch Albert of Saxony Arbuthnot , John Adelard of Bath Albert , Abraham Archimedes of Syracuse Adler , August Alberti , Leone Battista Archytas of Tarentum Adrain , Robert Albertus Magnus, Saint Argand , Jean Aepinus , Franz Alcuin of York Aristaeus the Elder Agnesi , Maria Alekandrov , Pavel Aristarchus of Samos Ahmed ibn Yusuf Alexander , James Aristotle Ahmes Arnauld , Antoine Aida Yasuaki Amsler , Jacob Aronhold , Siegfried Aiken , Howard Anaxagoras of Clazomenae Artin , Emil Airy , George Anderson , Oskar Aryabhata the Elder Aitken , Alexander Angeli , Stefano degli Atwood , George Ajima , Chokuyen Anstice , Robert Richard Avicenna , Abu Ali
    B
    Babbage
    , Charles Betti , Enrico Bossut , Charles Bachet Beurling , Arne Bouguer , Pierre Bachmann , Paul Boulliau , Ismael Bacon , Roger Bhaskara Bouquet , Jean Backus , John Bianchi , Luigi Bour , Edmond Baer , Reinhold Bieberbach , Ludwig Bourgainville , Louis Baire Billy , Jacques de Boutroux , Pierre Baker , Henry Binet , Jacques Bowditch , Nathaniel Ball , W W Rouse Biot , Jean-Baptiste Bowen , Rufus Balmer , Johann Birkhoff , George Boyle , Robert Banach , Stefan Bjerknes, Carl

    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
    Math A Few Primary Sources The Library at Alexandria, Egypt http://www.perseus.tufts.edu/GreekScience/Students/Ellen/Museum.html#RTFToC10 Moscow Papyrus (1850 B.C.) http://www-groups.dcs.st-and.ac.uk/%7Ehistory/Diagrams/Moscow_papyrus.jpeg Rhind-Ahmes Papyrus(1650 B.C.) http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Ahmes.html Picture of Rhind Papyrus http://www-groups.dcs.st-and.ac.uk/~history/Diagrams/Rhind_papyrus.jpeg Ahmes first presented the problem of trying to "Square a Circle" http://www.perseus.tufts.edu/GreekScience/Students/Tim/SquaringCircle.html Plimpton Tablet http://www.swan.ac.uk/compsci/ResearchGroups/TheoryGroups/AlgMethFolder/DSTFolder/HistoryOfTables/Plimpton/Plimpton.html Actual Problems From Several Ancient Papyri http://www.math.buffalo.edu/mad/Ancient-Africa/mad_ancient_egyptpapyrus.html Rollin Papyrus, accounts using large numbers from 1350 B.C. Harris Papyrus, temple accounts from 1176 B.C. Cairo Papryus, concerning right triangles 300 B.C. Rosetta Stone 196 B.C., Contained the key to reading ancient Egyptian tablets http://www.cimmerii.demon.co.uk/therosettastone/index.html

    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
    Curriculum Vitae
    NOTE: Some browsers read the code for u with umlaut
    incorrectly as a combination of A and E.
    Contents
    Nathan Sivin
    • Professor of Chinese Culture and of the History of Science
      Room 364, Logan Hall, University of Pennsylvania
      Philadelphia, Pennsylvania 19104-6304
      U.S.A.
      (215) 898-7454 or 898-8400 Internet NSIVIN @ MAIL.SAS.UPENN.EDU Web site CCAT.SAS.UPENN.EDU/~NSIVIN/INDEX.HTML For additional personal information see Who's Who in America
    EDUCATION
    • Experimental 18-month course in Chinese, U. S. Army Language School, 1954-1956. S.B. in Humanities and Science (Chemistry minor), M.I.T., June 1958. M.A. in History of Science, Harvard University, June 1960. Ph. D. in History of Science, Harvard University, January 1966. M. A. (Hon.), University of Pennsylvania, October 1978.
    STUDY ABROAD
    • Taipei, Taiwan (Chinese language and philosophy), October 1961 - August 1962, December 1974. Singapore (Visiting Lecturer, History of Chinese alchemy), August 1962 - March 1963.

    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
    Re: [HM] Mayan Mathematics
    Barron, Alfred [PRI] ABARRON@prius.jnj.com
    Thu, 11 Mar 1999 13:46:43 -0500
    I have been looking into this area for some time. My
    personal list is attached below. It was generated, in part,
    from earlier inquiries which I made to this list a year ago.
    Generally, there is a handful of quality printed material.
    However, more recently, a lot has begun to appear on
    websites. In fact, there are now site with excellent glyph
    graphics which are inconceivable in the printed medium,
    simply because we're trying to communicate the funda-
    mentals of a new language.
    As for kids, this may be limited. Certainly one can share the Mayan dot and bar arthemetic. Simple. But the calendrics is where their genius flows. This, however, reqires some understanding of their language, but only

    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
    Completo Indice Alfabetico
    Cliccare su una lettera sottostante per andare a quel file. A B C D ... XYZ Cliccare sotto per andare agli indici alfabetici separati A B C D ... XYZ Il numero di parole nella biografia e' dato in parentesi. Un * indica che c'e' un ritratto.
    A
    Abbe , Ernst (602*)
    Abel
    , Niels Henrik (286*)
    Abraham
    bar Hiyya (240)
    Abraham, Max

    Abu Kamil
    Shuja (59)
    Abu'l-Wafa
    al'Buzjani (243)
    Ackermann
    , Wilhelm (196)
    Adams, John Couch

    Adams, Frank

    Adelard
    of Bath (89)
    Adler
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