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Fwd: Why Indian science scores

Wed, 18 Jun 2003 17:27:55 +0000

>"Ashok Chowgule" <ashokvc

>"Ashok Chowgule" <ashokvc

><Undisclosed-Recipient:@goatelecom.com;>

>Why Indian science scores

>Thu, 12 Jun 2003 09:55:50 +0530

>

>

>Why Indian science scores

>Author: Shashi Tharoor

>Publication: The Hindu

>June 8, 2003

>URL: http://www.hinduonnet.com/thehindu/mag/stories/2003060800310300.htm

>

>Working, as I have been for the last couple of years, on a short

>biography of Jawaharlal Nehru, I became conscious of the extent to which

>we have taken for granted one vital legacy of his: the creation of an

>infrastructure for excellence in science and technology, which has

>become a source of great self-confidence and competitive advantage for

>the country today. Nehru was always fascinated by science and

>scientists. He made it a point to attend the annual Indian Science

>Congress every year, and he gave free rein (and taxpayers' money) to

>scientists in whom he had confidence to build high-quality institutions.

>Men like Homi Bhabha and Vikram Sarabhai constructed the platform for

>Indian accomplishments in the fields of atomic energy and space

>research; they and their successors have given the country a scientific

>establishment without peer in the developing world. Jawaharlal's

>establishment of the Indian Institutes of Technology (and the spur they

>provided to other lesser institutions) have produced many of the finest

>minds in America's Silicon Valley. Today, an IIT degree is held in the

>same reverence in the U.S. as one from MIT or Caltech, and India's

>extraordinary leadership in the software industry is the indirect result

>of Jawaharlal Nehru's faith in scientific education. Nehru left India

>with the world's second-largest pool of trained scientists and

>engineers, integrated into the global intellectual system, to a degree

>without parallel outside the developed West.

>

>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 d 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,

>shunya; the concept of nothingness, shunyata, integral to Hindu and

>Buddhist thinking, simply did not exist in the West. ("In the history of

>culture," wrote Tobias Dantzig in 1930, "the invention of zero will

>always stand out as one of the greatest single achievements of the human

>race.") The concept of infinite sets of rational numbers was understood

>by Jain thinkers in the Sixth Century B.C. Our forefathers can take

>credit for geometry, trigonometry, and calculus; the "Bakhshali

>manuscript", 70 leaves of bark dating back to the early centuries of the

>Christian era, reveals fractions, simultaneous equations, quadratic

>equations, geometric progressions and even calculations of profit and

>loss, with interest.

>

>Indian mathematicians invented negative numbers: the British

>mathematician Lancelot Hogben, grudgingly acknowledging this, suggested

>ungraciously that "perhaps because the Hindus were in debt more often

>than not, it occurred to them that it would also be useful to have a

>number which represent the amount of money one owes". (That theory would

>no doubt also explain why Indians were the first to understand how to

>add, multiply and subtract from zero - because zero was all, in Western

>eyes, we ever had.)

>

>The Sulba Sutras, composed between 800 and 500 B.C., demonstrate that

>India had Pythagoras' theorem before the great Greek was born, and a way

>of getting the square root of 2 correct to five decimal places. (Vedic

>Indians solved square roots in order to build sacrificial altars of the

>proper size.) The Kerala mathematician Nilakantha wrote sophisticated

>explanations of the irrationality of "pi" before the West had heard of

>the concept. The Vedanga Jyotisha, written around 500 B.C., declares:

>"Like the crest of a peacock, like the gem on the head of a snake, so is

>mathematics at the head of all knowledge." Our mathematicians were poets

>too! But one could go back even earlier, to the Harappan civilisation,

>for evidence of a highly sophisticated system of weights and measures in

>use around 3000 B.C.

>

>Archaeologists also found a "ruler" made with lines drawn precisely 6.7

>millimeters apart with an astonishing level of accuracy. The "Indus

>inch" was a measure in consistent use throughout the area. The Harappans

>also invented kiln-fired bricks, less permeable to rain and floodwater

>than the mud bricks used by other civilisations of the time. The bricks

>contained no straw or other binding material and so turned out to be

>usable 5, 000 years later when a British contractor dug them up to

>construct a railway line between Multan and Lahore. And while they were

>made in 15 different sizes, the Harappan bricks were amazingly

>consistent: their length, width and thickness were invariably in the

>ratio of 4:2:1.

>

>"Indian mathematical innovations," writes Teresi, "had a profound effect

>on neighbouring cultures." The greatest impact was on Islamic culture,

>which borrowed heavily from Indian numerals, trigonometry and analemma.

>Indian numbers probably arrived in the Arab world in 773 A.D. with the

>diplomatic mission sent by the Hindu ruler of Sind to the court of the

>Caliph al-Mansur. This gave rise to the famous arithmetical text of

>al-Khwarizmi, written around 820 A.D., which contains a detailed

>exposition of Indian mathematics, in particular the usefulness of the

>zero. With Islamic civilisation'c rise and spread, knowledge of Indian

>mathematics reached as far afield as Central Asia, North Africa and

>Spain. "In serving as a conduit for incoming ideas and a catalyst for

>influencing others," Teresi adds, "India played a pivotal role." His

>research is such a rich lode that I intend to return to ancient Indian

>science in a future column.

>

>Shashi Tharoor is the United Nations Under Secretary-General for

>Communications and Public Information and the author of seven books,

>most recently Riot and (with M.F. Husain) Kerala: God's Own Country.

>

>

 

_______________

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