Science, Philosophy, and Culture

Science, Philosophy, and Culture

Author: Debi Prasad Chattopadhyaya

Publisher:

Published: 1996

Total Pages: 578

ISBN-13:

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This Volume Is Being Published By The Project Of History Of Indian Science Philosophy And Culture. The Main Idea Underlying This Project Is To Study The Interconnection Between Philosophy, Science And Technology As Elements Of The Culture Of India. The Hallmark Of The Project Is Its Interdisciplinarity.


Mathematics, Astronomy, and Biology in Indian Tradition

Mathematics, Astronomy, and Biology in Indian Tradition

Author: Debi Prasad Chattopadhyaya

Publisher:

Published: 1995

Total Pages: 148

ISBN-13:

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This Book Is A Critical Exercise In Rediscovering, Recapturing And Reinterpreting The Heritage Of India From A Contemporary Point Of View. This Monograph Is A Collection Of Five Research Papers By Eminent Scholars In The Fields Of Philosophy, Science, History And Culture And The Like Any Other Truly Historical Project It Has An Any Other Truly Historical Project It Has An Implict Futural Orientation.


Geometry in Ancient and Medieval India

Geometry in Ancient and Medieval India

Author: T. A. Sarasvati Amma

Publisher: Motilal Banarsidass Publ.

Published: 1999

Total Pages: 304

ISBN-13: 9788120813441

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This book is a geometrical survey of the Sanskrit and Prakrt scientific and quasi-scientific literature of India, beginning with the Vedic literature and ending with the early part of the 17th century. It deals in detail with the Sulbasutras in the Vedic literature, with the mathematical parts of Jaina Canonical works and of the Hindu Siddhantas and with the contributions to geometry made by the astronomer mathematicians Aryabhata I & II, Sripati, Bhaskara I & II, Sangamagrama Madhava, Paramesvara, Nilakantha, his disciples and a host of others. The works of the mathematicians Mahavira, Sridhara and Narayana Pandita and the Bakshali Manuscript have also been studied. The work seeks to explode the theory that the Indian mathematical genius was predominantly algebraic and computational and that it eschewed proofs and rationales. There was a school in India which delighted to demonstrate even algebraical results geometrically. In their search for a sufficiently good approximation for the value of pie Indian mathematicians had discovered the tool of integration. Which they used equally effectively for finding the surface area and volume of a sphere and in other fields. This discovery of integration was the sequel of the inextricable blending of geometry and series mathematics.