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         Baudhayana:     more books (41)
  1. The Sacred Laws Of The Aryas As Taught In The Schools Of Apastamba, Gautama, Vasishtha And Baudhayana
  2. The sacred laws of the Aryas: as taught in the schools of Apastamba, Gautama, Vasishtha and Baudhayana by Georg Bühler, 2010-08-06
  3. Baudhayana Srautasutra. Volumes I; II; III; IV. FOUR VOLUME SET
  4. The Sacred Books Of The Aryas, Part 1, Apastamba And Gautama: As Taught In The Schools Of Apastamba, Gautama, Vasishtha, And Baudhayana (1879)
  5. The Baudhayanadharmasastra; The Pitrmedhasutras Of Baudhayana, Hiranyakesin, Gautama; Uber Das Rituelle Sutra Des Baudhayana (1884)
  6. The Sacred Books of the East: Volume 2. The Sacred Laws of the Âryas as Taught in the Schools of Âpastamba, Gautama, Vâsishtha, and Baudhâyana. Part 1 by Friedrich Max Müller, 2000-11-29
  7. The Sacred Laws of the Âryas As Taught in the Schools of Âpastamba, Guatama, Visishtha, and Baudhâyana: Vâsishtha and Baudhâyana by Georg Bühler, Apastamba Apastamba, 2010-04-20
  8. The Sacred Books of the East: Volume 14. The Sacred Laws of the âryas as Taught in the Schools of âpastamba, Gautama, Vâsishtha, and Baudhâyana. Part 2 by Friedrich Max Müller, 2001-02-22
  9. Dharmasutras: The Law Codes of Apastamba, Gautama, Baudhayana, and Vasistha (Sources on ancient Hindu law)
  10. The Sacred Books of the East. Volume 2. The Sacred Laws of the åryas as Taught in the Schools of åpastamba, Gautama, Vâsishtha, and Baudhâyana. Part 1 by Friedrich Max Müller, 1879-01-01
  11. Baudhayana
  12. The Sacred Laws Of The Aryas As Taught In The Schools Of Apastamba, Gautama, Vasishtha And Baudhayana
  13. The Sacred Laws of the Aryas as Taught in the Schools of Apastamba, Gautama, Vasishtha, and Baudhayana. Part 1. Apastamba and Gautama. Part 2. Vasishtha and Baudhayana. by Georg, tr. Buhler, 1898-01-01
  14. The Sacred Laws Of The Aryas As Taught In The Schools Of Apastamba, Gautama, Vasishtha And Baudhayana

81. INDIA :: Achivements By India - Innovations, Discovery, Inventions, Research
baudhayana (800 BC) gave the Pythagoras theorem centuries before the Greek.Panini (400 century BC) has been called the greatest genius who ever lived
http://www.kuttyjapan.com/india/india-achivements.asp

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iNDIA - Achivements, Innovations, Discovery, Inventions, Research August 14, 2004
Living as we do in the multicultural age, it is not fashionable to speak of the soul of a nation. But by examining a nation's achievements, one can form an idea of the moving spirit behind its history.
A strong ideological position or cultural prejudice may make a person denigrate achievements in the fields of art or philosophy. Thus early nineteenth century English historians, unable to judge Indian sculpture using Western canon with its notion of progress, dismissed Indian art. India's contributions to science, technology and crafts are well documented, if not widely known. For example, before the British arrived, Indians had a system of inoculation against smallpox; year-old live smallpox matter was used, and it was very effective. Tikadars would fan out into the country before the smallpox season in the winter. The British doctor J Z Holwell wrote a book in 1767 describing the system and how it was safe. European medicine did not have any treatment against this disease at that time.
Inoculation against smallpox using cowpox was demonstrated by Edward Jenner in 1798 and it became a part of Western medicine by 1840. No sooner did that happen that the British in India banned the older method of vaccination, without making certain that sufficient number of inoculators in the new technique existed. Smallpox in India became a greater scourge than before.

82. With A Grain Of Salt!: 08/01/2003 - 08/31/2003
there was no place for Panini, baudhayana, Brahmagupta, Bhaskara (my namesake, baudhayana in Geometry (around 800BC); Brahmagupta in astronomy and
http://piquancy.blogspot.com/2003_08_01_piquancy_archive.html
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With A Grain of Salt!
A weekly take on odd sod topics, trying to see both ends of a story, argued between a brother and his sister, and having the characteristics of a cactus. - PIQUANCY: 1. Pleasantly pungent or tart in taste; spicy. 2. Appealingly provocative: a piquant wit. 3. Charming, interesting, or attractive: a piquant face. 4. The quality or state of being piquant. (from Old French, present participle of piquer, to prick.)
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100 Greatest Indians
Sometime back, I wrote about the greatest Britons and Germans. I was pottering around the net and figured, why don’t I check out the greatest Indians? Well, there are some lists which are knocking around on the internet. The ones which are across several categories are rather limited, while the lists of the Arjun Award, Bharat Ratna, Param Vir Chakra and other are premier military and civilian award winners. Ideally speaking, the Bharat Ratna award should give a list of the greatest Indians, but I was rather disappointed with it, it doesn’t fit into my definition of greatness. In any case, it comprises of people from the past 50 odd years only. So I decided to go ahead and come up with my own evaluation of who is the greatest Indian of all times.

83. Forum.Cari.Com.My : Cari Forum - Hinduism - HINDU VIEW ON KNOWLEDGE
Other sages of mathematics include baudhayana, Katyayana, and Apastamba. http//wwwgroups.dcs.st-and.ac. ans/baudhayana.html
http://forum.cari.com.my/viewthread.php?tid=163778&sid=9qkUHX

84. J. Patrick Olivelle CV
1999a The Dharmastras of Apastamba, Gautama, baudhayana, and Vasistha. Sanskriteditions and annotated translations. In Sources of Indian Law, ed.
http://asnic.utexas.edu/asnic/pages/facultyCVs/JPO/jpocv.html

85. Baudhayana - Education - Information - Educational Resources - Encyclopedia - Mu
Adhyatma patala arthasastra of Kaulitya (Chanakya) but after the oldest of all dharma suutras,baudhayana. Some argue that apastamba and baudhayana were contemporaries.
http://www.music.us/education/B/Baudhayana.htm
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Baudhayana
Baudhayana , estimated to belong to 8th century BC, is the author of the Sulba Sutra known by his name. This presents much geometry, including the Pythagoras theorem
See also

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86. Question
Also baudhayana. Like me for instance ) This is a rare dharma shAstra with Georg Buhler says that Apastamba came after baudhayana and disagreed with
http://lists.advaita-vedanta.org/archives/advaita-l/2000-January/000033.html
Question
Sankaran Jayanarayanan kartik at ECE.UTEXAS.EDU
Tue Jan 11 18:01:19 EST 2000 >From: "Jaldhar H. Vyas" < jaldhar at braincells.com I believe I read in the book Hindu Dharma that the Dharmashastras for the Krishna Yajur Vedins is by Manu, Apastamba and Hiranyakesin. I thought Yajnavalkya wrote a Dharmasutra. Which Shakha was it for? Georg Bu(e)hler says in his book on Apastamba and Gautama dharma suutras, "...YAGYavalkya, the promulgator of the white yajur veda..." -Kartik bhava shankara deshikame sharaNam Archives : http://lists.advaita-vedanta.org/archives/advaita-l.html Help : Email to listmaster at lists.advaita-vedanta.org Options : To leave the list send a mail to listserv at lists.advaita-vedanta.org with SIGNOFF ADVAITA-L in the body. More information about the Advaita-l mailing list

87. Untitled Document
and was proved in baudhayana s Shulva Sutra, which was composed several Shulva Sutra of baudhayana, which proved the Pythagorean theorem several
http://www.infinityfoundation.com/ECIT819talk.htm
Bringing to Light India's Contributions
to World CivilizationS
Dr. David Gray's 8/19/00 speech at the Arya Samaj Mahasammelan in Hempstead, NY. I was asked to come and give a brief talk concerning Indian contributions to world civilization, and I was asked to do so not because of any particular qualification on my part, for indeed my knowledge of India is far outweighed by my ignorance. Rather, I was asked to speak on account of my position, which is the director of a newly established foundation called the Educational Council on Indic traditions. The mission of our foundation is to improve the quality of education concerning India. Since this involves bringing greater attention to India's numerous contributions in science, technology and the cultural arts, I may perhaps be qualified to say a few words on this topic. I realize that in discussing the contributions of India here I'm preaching to the converted, since the importance of India's cultural heritage was an a central message that, I believe, Dayananda Sarasvatiji himself taught in founding the Arya Samaj over one hundred years ago. Therefore, in order to avoid boring my audience with knowledge already well-known to them, I will keep the address brief, which is quite a challenge given India's vast and venerable cultural history. An important point that must be made is that India's cultural heritage is not a dead relic, a curiosity of interest only to scholars and eccentrics. Rather, it is a complex of living traditions that continues to have important ramifications to this day and age. And while India is blessed with a very ancient cultural history, and is fortunate to have preserved what is now known to be the oldest uninterrupted transmission of essential knowledge, encapsulated in the Vedas, it continues to have an influence and importance in the world befitting its current position in the global economy.

88. Science In India: History Of Mathematics: Indian Mathematicians And Astronomers,
Describes Indian mathematicians such as Aryabhatta who modelled the solarsystem, Bhaskar, Varahamira, and others who made important contributions in the
http://members.tripod.com/~INDIA_RESOURCE/mathematics.htm
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SOUTH ASIAN HISTORY Pages from the history of the Indian sub-continent: Science and Mathematics in India History of Mathematics in India In all early civilizations, the first expression of mathematical understanding appears in the form of counting systems. Numbers in very early societies were typically represented by groups of lines, though later different numbers came to be assigned specific numeral names and symbols (as in India) or were designated by alphabetic letters (such as in Rome). Although today, we take our decimal system for granted, not all ancient civilizations based their numbers on a ten-base system. In ancient Babylon, a sexagesimal (base 60) system was in use. The Decimal System in Harappa In India a decimal system was already in place during the Harappan period, as indicated by an analysis of Harappan weights and measures. Weights corresponding to ratios of 0.05, 0.1, 0.2, 0.5, 1, 2, 5, 10, 20, 50, 100, 200, and 500 have been identified, as have scales with decimal divisions. A particularly notable characteristic of Harappan weights and measures is their remarkable accuracy. A bronze rod marked in units of 0.367 inches points to the degree of precision demanded in those times. Such scales were particularly important in ensuring proper implementation of town planning rules that required roads of fixed widths to run at right angles to each other, for drains to be constructed of precise measurements, and for homes to be constructed according to specified guidelines. The existence of a gradated system of accurately marked weights points to the development of trade and commerce in Harappan society.

89. Bharat

http://pages.intnet.mu/ramsurat/Bharatmata/meremathematiques.html
* BAUDHAYANA et APASTAMBA ont donné comme valeur de Ö2 : 1 + 1/3 + 1(3x4)-1(3x4x34) qui, lorsqu'on la développe, est correcte jusqu'à la cinquième décimale. Ils ont aussi établi que c'était une valeur approximative en utilisant le mot "savisheshah". Comment ont-ils pu arriver à cette expression très spéciale ? Non pas par intuition, mais en utilisant la méthode d'approximation qui porte graduellement la réponse à de plus grands degrés de précision. Comme cela est simple et parfait ! * Aryabatta donne une magnifique méthode pour résoudre les problèmes, appelée Viloma Vidhi (méthode de l'inversion). Il dit : "Multiplication signifie division, la division devient multiplication; ce qui est gain devient perte, ce qui est perte devient gain". L'énoncé est si bref qu'il semble ne pas avoir de sens. Bhaskaracharya donne un exemple de cette Viloma Vidhi dans sa "Lilavati Ganita" : "Dis-moi, ô fille aux yeux radieux, comment tu comprends la bonne méthode de l'inversion; quel est le nombre qui, multiplié par 3, puis augmenté des 3/4 du produit, divisé par 7, diminué d'un tiers, porté au carré, diminué de 52, dont on extrait la racine carrée, ajouté de 8 et divisé par 10 donne le nombre 2 ?"

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