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         Indian Mathematicians:     more detail
  1. Ancient Indian Scientists: Ancient Indian Mathematicians, Ancient Indian Physicians, Nagarjuna, Brahmagupta, Aryabhata, Sushruta Samhita
  2. Ancient Indian Mathematicians: Brahmagupta
  3. Indian Mathematicians: Srinivasa Ramanujan, Satyendra Nath Bose, Patañjali, Subrahmanyan Chandrasekhar, Sarvadaman Chowla, Paini
  4. A critical study of Brahmagupta and his works: A most distinguished Indian astronomer and mathematician of the sixth century A.D by Satya Prakash, 1968
  5. SOME EMINENT INDIAN MATHEMATICIANS OF THE TWENTIETH CENTURY VOLUME V by J.N. KAPUR(EDITOR), 1993
  6. The Indian Clerk: A Novel by David Leavitt, 2007-09-04
  7. Mathematics in Medieval India: An entry from Gale's <i>Science and Its Times</i> by Sherri Chasin Calvo, 2001

81. Ward Melville HS - Ramanujan
He was also a founding member of the indian Mathematical Society. K Was heimpressed by your work? R I believe so. He tried to arrange a scholarship for
http://www.3villagecsd.k12.ny.us/wmhs/Departments/Math/OBrien/ramanujan2.html
Ramanujan
K: Congratulations Mr. Ramanujan on your election! Did the news come as a surprise to you?
R: (chuckles) That seems like a most fitting place.
K: When is your birthday?
R: December 22, 1887.
K: What are your earliest childhood memories?
K: Seeing as your father was a clerk, was he a major influence in your pursuits in mathematics?
R: Surprisingly not. My fascination, and education on, mathematics began in primary school like all the other children. But I think I questioned the mathematical concepts being taught more than my peers.
R: For example, I can distinctly remember an instance in fourth grade, while being taught the rules of division. My teacher told the class that a number divided by itself was one. The analogy was that if there were four children and four mangos, each child would get one mango. While the other students accepted this, I could not. What if there were zero mangos and zero people? Certainly they could not each get one then.
K: To skip ahead slightly, did you still have this interest when you entered high school?
R: (nodding) I started high school in 1898 and maintained my curiosity in the subject, but I was an all around scholar back then, a modern Renaissance man if you will.

82. Nyheter
Ramanujan Prize named after indian mathematician. Srinivasa Ramanujan (18871920),the indian mathematician who got a new prize
http://www.abelprisen.no/en/nyheter/nyhet.html?id=74

83. Nyheter
Ramanujan Prize named after indian mathematician 21.03.2005 1409. The AbelSymposium 2005 20.03.2005 1536. A popularised presentation of Lax work
http://www.abelprisen.no/en/nyheter/
Norsk Niels Henrik Abel
The Abel Prize

Laureate 2005
...
Multimedia 2005
News archive 2005
Abel Symposium in honour of Kiyosi Itô A collector's item Abel Lectures 2005 on the web Peter D. Lax' speech in the University Aula ... What is the index theorem?
LATEST NEWS
A collector's item
To commemorate the 200th anniversary of Abel's birth the 1881 edition of his comlete works was leather-bound and numbered in 2002. With only 200 copies this is a collector's item. Read more
Abel Lectures 2005 on the web
Peter D. Lax gave his Abel Lecture at the University of Oslo on 25 May. Three other prominent mathematicians gave honourary lectures. The lectures were filmed and can now be viewed on the Abel Prize webpage, see link below. Read more
Peter D. Lax' speech in the University Aula
- Norway is a small country but a giant in mathematics. I thank the Norwegian people for creating the Abel Prize, which gives visibility to mathematics that the subject sorely needs, said Peter D. Lax in his acceptance speech to the Norwegian Academy of Science and Letters. Read more
Royal applause for Abel Laureate
Peter D. Lax received the Abel Prize 2005 from HRH the Crown Prince Regent of Norway at a ceremony in the University Aula in Oslo 24 May. HM the Queen was also present at the award ceremony.

84. The Hindu : A Little Known Museum
In 1907, Aiyar was a founding member of the indian Mathematical Club, which grewinto the indian Mathematical Society, of which he became an officebearer.
http://www.hindu.com/thehindu/mp/2003/02/05/stories/2003020500220300.htm
Online edition of India's National Newspaper
Wednesday, Feb 05, 2003 Group Publications Business Line The Sportstar Frontline The Hindu
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A little known museum S. MUTHIAH The Ramanujan Museum is a small, one-room museum visited mainly by school children. Few adults even know about it and it is on no tourist map of the city, not even in guides meant for more scholarly visitors to Madras. But in this little-known museum, there's a treasure of pictures, letters and documents focussing on one of the greatest mathematicians of the 20th Century.
I TAKE another detour this fortnight, this one necessitated by a rather stern admonition from Dr. K. Srinivasa Rao of the Institute of Mathematical Sciences who pointed out to me the dangers of relying on secondary and tertiary sources and repeating the errors in them. He was referring to my piece on Sir Francis Spring on January 15th and my reference to an Englishman named AIGAR who had helped Ramanujan in the Port Trust. Dr. Rao and several others have pointed out that the benefactor was, in fact, S.N. (Narayana) Aiyar. I had apparently been perpetuating a printer's mistake, though I must say that in the three or four articles I had seen `Aigar' used, it was repeated that he was the Port Manager and I had accepted the name as being correct, as an Indian was unlikely to have held the No.2 position at the time. That mystery too has now been solved.

85. The Aryabhatiya: Foundations Of Indian Mathematics | Gongol.com
Aryabhata is the earliest indian mathematician whom historians know by name. Aryabhata was not the first indian mathematician to display that he could
http://www.gongol.com/research/math/aryabhatiya/
Gongol.com Research Math The Aryabhatiya
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The Aryabhatiya: Foundations of Indian Mathematics
William J. Gongol

University of Northern Iowa

December 14, 2003
Aryabhata is the earliest Indian mathematician whom historians know by name. He lived from 476 to 550 C.E. Little else is known about him. There has long been confusion regarding his identity; there was another notable Indian mathematician named Aryabhata who flourished sometime between 950 and 1100 C.E. Often, the latter is referred to as Aryabhata II. Also, the Persian historian al-Biruni believed that there were two famous Indian mathematicians named Aryabhata who lived around 500 C.E. The subsequent confusion from this blunder ensued until it was disproved in 1926 (Suzuki 219-220).
Prior to Aryabhata, Vedic sutras (early Hindu scriptures) had expounded on geometric relationships for religious purposes such as altar construction and keeping track of calendars. Jain mathematicians also excelled at mathematics prior to Aryabhata. In light of this, some scholars suggest that Aryabhata intended for his Aryabhatiya to be a commentary on previous mathematicians and astronomers or possibly a skeletal outline of his small contributions to the canon of knowledge (Srinivasiengar 42). It is written in the Sanskrit language, the language of the Aryans - the people from Europe who migrated to India around 1500 B.C.E. and melded with the indigenous Indian culture to form Hindu culture (Watson 30). The style of the Aryabhatiya is difficult to describe. It does not read like a practical manual as does the Chinese Nine Chapters nor does it read like a basic set of theoretical proofs like Euclid's Elements. The Aryabhatiya is written in poetic verse - typical of Sanskrit works - and seems to be more like a collection of anecdotes and mnemonic devices to aid in teaching mathematical and astronomical ideas than a traditional text. It is highly likely that the study of the Aryabhatiya would be accompanied by the teachings of a well-versed tutor.

86. Why Indian Science Scores - The Hindu
indian mathematical innovations, writes Teresi, had a profound effect onneighbouring cultures. The greatest impact was on Islamic culture,
http://www.shashitharoor.com/articles/hindu/science.shtml
Why Indian science scores
By Shashi Tharoor
"The Hindu", Online edition of India's National Newspaper
June 08, 2003
And yet the roots of Indian science and technology go far deeper than Nehru. I was reminded of this yet again by a remarkable new book, Lost Discoveries , by the American writer Dick Teresi. Teresi's book studies the ancient non-Western foundations of modern science, and while he ranges from the Babylonians and Mayans to Egyptians and other Africans, it is his references to India that caught my eye. And how astonishing those are! The Rig Veda asserted that gravitation held the universe together 24 centuries before the apple fell on Newton's head. The Vedic civilisation subscribed to the idea of a spherical earth at a time when everyone else, even the Greeks, assumed the earth was flat. By the Fifth Century A.D. Indians had calculated that the age of the earth was 4.3 billion years; as late as the 19th Century, English scientists believed the earth was a hundred million years old, and it is only in the late 20th Century that Western scientists have come to estimate the earth to be about 4.6 billion years old. If I were to focus on just one field in this column, it would be that of mathematics. India invented modern numerals (known to the world as "Arabic" numerals because the West got them from the Arabs, who learned them from us!). It was an Indian who first conceived of the zero

87. Ancient Indian Science
All these quotes show that the role of the ancient indian mathematician was verygreat and profound. Ancient indian astronomy
http://www.termpapergenie.com/AncientIndianScience.html
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It would seem surprising that India, which was repeatedly attacked and colonized by foreigners maintained her rich cultural traditions intact for thousands of years. All the scientific knowledge that India possessed were part and parcel of this culture, and hence they too remained intact with their respective custodians. Perhaps it is the immense bonding between culture, religion and scientific spirit of the Hindus that has helped them to keep the treasures of their scientific knowledge intact. Enter Your Term Paper Topic Here:
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88. Conference / Workshop Participation
The 56th Annual Conference of the indian Mathematical Society, South GujaratUniversity, Surat, December 1990. IndoUSSR Conference on Geometry,
http://www.math.iitb.ac.in/~srg/Conference.html
Conference / Workshop participation
Participated in the following conferences and workshops. An organizer in the case of conferences listed in items 10, 20, 37, 47 and 69. Chaired a session during the conferences listed in items 21, 35, 37, 41, 42, 45, 47, 49, 52 54, 62, 64 and 69.
  • Summer Course on Mathematical Analysis and Probability, conducted by the Indian Statistical Institute, Mysore, June-July 1983.
  • Symposium on the Occasion of the Proof of Bieberbach Conjecture, Purdue University, West Lafayette, USA, March 1985.
  • The 1986 John H. Barrett Memorial Lectures on Enumerative Combinatorics and Invariant Theory, University of Tennessee, Knoxville, USA, April 1986.
  • AMS-MAA Joint Annual Meeting, Atlanta, USA, January 1988.
  • AMS Meeting, Lawrence, Kansas, USA, October 1988
  • Regional Conference on Combinatorics and Algebra, University of Michigan, Ann Arbor, USA, June 1989.
  • MAA Short Course on Additive Number Theory, by G. Andrews, Findlay, Ohio, USA, July 1989.
  • Workshop on Group Theory from a Geometrical Viewpoint, directed by A. Haefliger and E. Ghys, International Centre for Theoretical Physics, Trieste, Italy, March-April 1989.
  • Conference on Algebraic Geometry and Applications, in honour of Shreeram Abhyankar's sixtieth birthday, Purdue University, West Lafayette, USA, June 1990.
  • 89. Invited Talks And Conference Presentations By Sudhir Ghorpade
    56th Annual Conference of the indian Mathematical Society, South Gujarat Mathematical Colloquium Popular Lecture Series, indian Institute of
    http://www.math.iitb.ac.in/~srg/talks.html
    Invited Talks and Conference Presentations
  • "Ideas in integration'', Mathematics Association Seminar Series, Indian Institute of Technology, Bombay, January 1984.
  • "Generalized Young tableaux and higher dimensional determinants'' John H. Barrett Memorial Lectures, University of Tennessee, Knoxville, USA, April, 1986.
  • "The Jacobian problem'', C.H.M. College, Ulhasnagar, December 1986.
  • "Applications of higher dimensional determinants to enumeration of Young tableaux'' AMS-MAA Joint Annual Meeting, Atlanta, USA, January 1988.
  • "Galois groups of algebraic and arithmetic curves'', Indian Institute of Technology, Bombay, April 1989.
  • "Young tableaux and determinantal loci'', Louisiana State University, Baton Rouge, USA, November 1989.
  • "Hilbert functions of determinantal varieties'', University of Kentucky, Lexington, USA, May 1990.
  • "Abhyankar's work on Young tableaux and some recent developments'', Conference on Algebraic Geometry and Applications, in honor of Prof. Shreeram Abhyankar's 60-th birthday, Purdue University, West Lafayette, USA, June 1990.
  • "Some problems about standard monomials'', SPIC Science Foundation, Madras, July 1990.
  • 90. NUMBERS: THEIR HISTORY AND MEANING
    In 1907, the indian Mathematical Society was founded, and two years later theJournal of the indian Mathematical Society started in Madres.
    http://home.c2i.net/greaker/comenius/9899/indiannumerals/india.html
    Project: The history of Indian numerals
    Written by: Berat Jusufi, Jon-Fredrik Stryker, Vegard Larsen NUMBERS: THEIR HISTORY AND MEANING History of numerals coming from India: It is now universally accepted that our decimal numbers derive from forms, which were invented in India and transmitted via Arab culture to Europe, undergoing a number of changes on the way. We also know that several different ways of writing numbers evolved in India before it became possible for existing decimal numerals to be marred with the place-value principle of the Babylonians to give birth to the system which eventually became the one which we use today. Because of lack of authentic records, very little is known of the development of ancient Hindu mathematics. The earliest history is preserved in the 5000-year-old ruins of a city at Mohenjo Daro, located Northeast of present-day Karachi in Pakistan. Evidence of wide streets, brick dwellings an apartment houses with tiled bathrooms, covered city drains, and community swimming pools indicates a civilisation as advanced as that found anywhere else in the ancient Orient. These early peoples had systems of writing, counting, weighing, and measuring, and they dug canals for irrigation. All this required basic mathematics and engineering.

    91. Science, Civilization And Society
    In the same way an indian mathematician did not consciously think indianmathematicians used their revolutionary number system to advance human
    http://www.es.flinders.edu.au/~mattom/science society/lectures/lecture6.html

    92. Srinivasa Ramanujan
    V. Ramaswamy Iyer (Founder of indian Mathematical Society), the Cambridgemathematician who `discovered the great indian mathematician Ramanujan.
    http://www.meta-religion.com/Mathematics/Biography/srinivasa_ramanujan.htm
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    Srinivasa Ramanujan
    (Dec. 22, 1887 April 26, 1920) K. Srinivasa Rao The Institute of Mathematical Sciences, Madras-600 113. Srinivasa Ramanujan (1887-1920) hailed as an all-time great mathematician, like Euler, Gauss or Jacobi, for his natural genius Ramanujan's Notebooks References:
  • Dictionary of Scientific Biography Biography in Encyclopaedia Britannica G H Hardy, Ramanujan (Cambridge, 1940). R A Rankin, Ramanujan's manuscripts and notebooks, Bull. London Math. Soc.
  • 93. Ramanujan
    indian individuals and published several papers in indian mathematical initial unsolicited missive by an unknown and untrained indian mathematician,
    http://www.algebra.com/algebra/about/history/Ramanujan.wikipedia
    Ramanujan
    Regular View Dictionary View (all words explained) Algebra Help my dictionary with pronunciation , wikipedia etc
    Srinivasa Ramanujan
    (Redirected from Ramanujan Ramanujan Srinivasa Aiyangar Ramanujan Tamil December 22 April 26 ) was a groundbreaking Indian mathematician . A child prodigy , he was largely self-taught in mathematics. Ramanujan mainly worked in analytical number theory and is famous for many summation formulas involving constants such as prime numbers and the partition function . Often, his formulae were stated without proof and were only later proven to be true. His results inspired a large amount of later research and mathematical papers. In the Ramanujan Journal was launched to publish work "in areas of mathematics influenced by Ramanujan".
    Contents
    • Life
      Life
      Childhood and early life
      Ramanujan was born in in Erode Tamil Nadu India . In at age 10, he entered the Town High School in Kumbakonam , where he appears to have first encountered formal mathematics. At 11 he had mastered the mathematical knowledge of the lodgers at his home, both students at the Government College, and was loaned books on advanced trigonometry, which he mastered by 13. His biographer reports that by 14 his genius was beginning to show. Not only did he achieve merit certificates and academic awards throughout his school years, he was assisting the school in the logistics of assigning its 1200 students (each with their own needs) to its 35-odd teachers, completing exams in half the allotted time, was already showing his familiarity with infinite series; his peers at the time later commented "We, including teachers, rarely understood him," and "stood in respectful awe" of him. However, Ramanujan could not concentrate on other subjects and failed his high school exams. At this time in his life, he was also quite poor and was often pushed to the point of starvation.

    94. Ablog: The Apress Weblog
    The indian mathematician was Srinivasa Ramanujan (see http//www.usna.edu/Users/math/meh/ramanujan.html for example). He died tragically, probably of
    http://blogs.apress.com/archives/000206.html
    Ablog: the Apress Weblog
    September 13, 2005
    Are mathematicians more prone to mental illness
    Posted by Gary Cornell, July 24. John Montgomery gave prominent mention to a comment of one Ted Hu in his otherwise very interesting blog . Why, I don't know. John usually has better sense.
    Anyway, I don't' know who Ted Hu is, but he is, how shall I put it, full of it. More precisely, Mr. Hu makes a throwaway comment that "Many great mathematicians had mental problems." This kind of bul*sh*t must not go unchallenged.
    Let's see: I was a mathematician for more than 20 years. Heck, I was the prototype mathlete. Actually went directly to my PH.D without a bachelors degree. Got my Ph.D at a ridiculously young age. And yes I was undersocialized and difficult when I was in my prime of "minding mathematics." But hey, most hyperspecialists are somewhat undersocialized. Only so much time in a day you know.
    But what about the facts? Well, I know hundreds, if not thousands of mathematicians and am familiar with most of the literature about what makes mathematicians "tick." I have neither seen, nor heard nor read anything that would indicate that mathematicians are more prone to mental illness than any other group of people and I challenge Mr. Hu to give us some evidence for his absurd claim.

    95. Sciforums.com - INDIA's Contributions To The World
    7 The great indian mathematician Bhaskaracharya (1150 CE) produced extensivetreatises on both plane and spherical trigonometry and algebra, and his works
    http://www.sciforums.com/archive/index.php/t-4567.html
    sciforums.com Life Free Thoughts PDA View Full Version : INDIA's contributions to the world HighlyFanatic 11-13-01, 11:02 PM I found this interesting...its long
    WHAT SOME PEOPLE HAD TO SAY:
    A . Albert Einstein said: We owe a lot to the Indians, who taught us how to count, without which no worthwhile scientific discovery could have been made.
    B . Mark Twain said: India is the cradle of the human race, the birthplace of human speech, the mother of history,the grandmother of legend, and the great grand mother of tradition. Our most valuable and most constructive materials in the history of man are treasured up in India only.
    C . French scholar Romain Rolland said: If there is one place on the face of earth where all the dreams of living men have found a home from the very earliest days when man began the dream of existence, it is India.
    D . Hu Shih, former Ambassador of China to USA said:India conquered and dominated China culturally for 20 centuries without ever having to send a single soldier across her border.
    "Many of the advances in the sciences

    96. Academic Achievements Work/Thesis/Patent/Field Work
    The Bakhshali Manuscript An Ancient indian Mathematical Treatise Collection ofAstronomical and Mathematical Works in India, Asahi Press,
    http://kenkyudb.doshisha.ac.jp/rd/search/researcher/186003/achievements-e.html
    Academic Achievements Work/Thesis/Patent/Field Work
    Publications
    Patent Field Work Awards œPublications The Bakhshali Manuscript: An Ancient Indian Mathematical Treatise
    Egbert Forsten (Groningen). 1995 Book(1)
    Studies in Indian Mathematics: Series, Pi and Trigonometry (jointly worked) [jointly worked(2)]
    1997 Book(1) Indian Mathematics
    1993 Book(1) Indian Values for Pi Derived from Aaryabha.ta's Value (jointly worked) [jointly worked(2)]
    Historia Scientiarum . 1989 Academic Journal(3) The Correction of the Maadhava Series for the Circumference of a Circle (jointly worked) [jointly worked(2)]
    Centaurus . 1990 Academic Journal(3) Ritual Application of Mensuration Rules in India: An Edition of Ga.ne"sa's Ku.n.dasiddhyudaah.rti with Mathematical Commentary
    Bulletin of the National Museum of Ethnology, Osaka 1987 Bulletin of University, Institute, etc(2) Varaahamihira's Pan-diagonal Magic Square of Order Four.
    Historia Mathematica . 1987 Academic Journal(3) Quiver Problem: A New Interpretation of Ga.nitasaarasa.mgraha

    97. ../flag ../Articles,%20Editorials%20and%20Interviews ../Feedback
    Although she only mentioned that it was about an indian mathematician, He was a genius, a born mathematician, the like of which India has not produced
    http://www.bjp.org/today/june_0203/june_2_p_29.htm
    BJP TODAY
    June 1630, 2003 - Vol. 12, No. 12
    Ramanujam: The Indian Formula Man Who Took Cambridge By Storm
    Bhupendra M. Gandhi It was a simple request, expressed in a letter to AV, by Ms. Jyoti Shah, whose curiosity was aroused after watching a documentary on Channel four. Although she only mentioned that it was about an Indian mathematician, who was a genius in his chosen field, the alert and knowledgable readers were soon on the right track and I was inundated with information, by phone, fax and email. Srinivas Ramanujam Aiyangar was born on 22nd December 1887, in a poor Brahmin family, in a small village in the State of Tamil Nadu. He suffered from poor health all his life and died on 26th April 1920, at a very young age of 32. He was a natural-born mathematician, at least 50 years ahead of his time, in his research and his working method. He was not always right or even on right track. In fact he made many mistakes but he dared to explore and write formulas which no one would dare to enter into. He crossed the frontier of science that others would only dream about. Although Ramanujam was a genius in pure mathematics, he was, equally very poor in other subjects, perhaps he concentrated all his energies on mathematics. His scholarship to Government College in Kumbakonam was terminated after only one year, as he did so badly in all his subjects except pure mathematics.

    98. KeepMedia | Esquire: In Praise Of Nothing
    The indian mathematician Mahavira demonstrates that zero has numerical value . The indian mathematician Sridhara recognizes the importance of zero;
    http://www.keepmedia.com/pubs/Esquire/1999/08/01/171476?extID=10026

    99. The Magic Of Vedic Maths - What's This?
    Related Resources. • Vedic Maths Formulae • Vedic Maths on the Web • IndianMathematicians • Vedas Vedanta • About Maths GuideSite
    http://hinduism.about.com/library/weekly/aa062901a.htm
    zJs=10 zJs=11 zJs=12 zJs=13 zc(5,'jsc',zJs,9999999,'') About Hinduism Vedic Maths The Magic of Vedic Maths - What's This? Hinduism Essentials Submit an Article Indian Baby Names ... Help zau(256,140,140,'el','http://z.about.com/0/ip/417/C.htm','');w(xb+xb+' ');zau(256,140,140,'von','http://z.about.com/0/ip/496/7.htm','');w(xb+xb);
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    Join the Discussion "In Vedic times, it is believed, math formulae were often taught within the context of spiritual expression (mantra). Thus while learning spiritual lessons, one could also learn maths. How is that possible?": OPENHINDU Related Resources Vedic Maths Formulae
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    Indian Mathematicians

    About Maths GuideSite

    What does mathematics have to do with Hinduism? Well, just as the basic principles of Hinduism lie in the Vedas, so do the roots of mathematics. The Vedas , written around 1500-900 BCE, are ancient Indian texts containing a record of human experience and knowledge. Thousands of years ago, Vedic mathematicians authored various theses and dissertations on mathematics. It is now commonly believed and widely accepted that these treatises laid down the foundations of algebra, algorithm, square roots, cube roots, various methods of calculation, and the concept of zero.

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