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Vedic Mathematics is a book written by Indian Shankaracharya Bharati Krishna Tirtha and first published in 1965. It contains a list of mathematical techniques which were falsely claimed to contain advanced mathematical knowledge. [ 1 ]
Mathematics and Medicine in Sanskrit. pp. 37– 62. Bryant, Edwin (2001). The Quest for the Origins of Vedic Culture: The Indo-Aryan Migration Debate. Oxford University Press. ISBN 9780195137774. Cooke, Roger (2005) [First published 1997]. The History of Mathematics: A Brief Course. Wiley-Interscience. ISBN 0-471-44459-6. Datta, Bibhutibhushan ...
Olivelle states that Book One and the first sixteen chapters of Book Two are the 'Proto-Baudhayana' [4] even though this section has undergone alteration. Scholars like Bühler and Kane agree that the last two books of the Dharmasūtra are later additions. Chapter 17 and 18 in Book Two lays emphasis on various types of ascetics and acetic ...
Bharatikrishna's book, Vedic Mathematics, is a list of sixteen terse sūtras, or "aphorisms", discussing strategies for mental calculation. Bharatikrishna claimed that he found the sūtras after years of studying the Vedas, a set of sacred ancient Hindu scriptures. [14] [15] [16]
The book contains thirteen chapters, mainly definitions, arithmetical terms, interest computation, arithmetical and geometrical progressions, plane geometry, solid geometry, the shadow of the gnomon, the Kuṭṭaka - a method to solve indeterminate equations, and combinations. Bhaskara II gives the value of pi as 22/7 in the book but suggest a ...
The Apastamba Dharmasutra is the 28th and 29th prashna of this compilation, [16] while the first 24 prashnas are about Shrautasutras (vedic rituals), 25th is an ancillary mantra section, 26th and 27th are Grihyasutras (householder rites of passage), and the last or the 30th prashna is a Shulbasutra (mathematics for altar building).
Mahāvīra's eminence spread throughout southern India and his books proved inspirational to other mathematicians in Southern India. [8] It was translated into the Telugu language by Pavuluri Mallana as Saara Sangraha Ganitamu. [9] He discovered algebraic identities like a 3 = a (a + b) (a − b) + b 2 (a − b) + b 3. [3] He also found out the ...
Sources and Studies in the History of Mathematics and Physical Sciences. Springer jointly with Hindustan Book Agency, New Delhi, India. ISBN 978-1-84882-072-2 . {{ cite book }} : CS1 maint: multiple names: authors list ( link ) (This is a critical translation of the original Malayalam text by K.V. Sarma with explanatory notes by K ...