Tuesday, February 17, 2009

A GENIUS WELL AHEAD OF TIME:FAILURE DID NOT DETER HIM


Ramanujan, born and raised in Erode, Tamil Nadu, first encountered formal mathematics at the age of ten. He demonstrated a natural ability at mathematics, and was given books on advanced trigonometry by S. L. Loney. He mastered this book by age thirteen, and even discovered theorems of his own. He demonstrated unusual mathematical skills at school, winning many awards. By the age of seventeen, Ramanujan was conducting his own mathematical research on Bernoulli numbers and the Euler–Mascheroni constant. He received a scholarship to study at Government College in Kumbakonam. He failed his non-mathematical coursework, and lost his scholarship. Srinivasa Ramanujan lived only for 33 years and did not have formal higher education or means of living. Yet, his inexhaustible spirit and love for his subject made him contribute to the treasure houses of mathematical research – some of which are still under serious study and engaging all-available world mathematicians’ efforts to establish formal proofs. Ramanujan was a unique Indian genius who could melt the heart of the most hardened and outstanding Cambridge mathematician Prof G H Hardy. In fact, it is not an exaggeration to say that it was Prof. Hardy who discovered Ramanujan for the world. Professor Hardy rated various geniuses on a scale of 100. While most of the mathematicians got a rating of around 30 with rare exceptions reaching to 60, Ramanujan got a rating of 100. There cannot be any better tribute to either Ramanujan or to Indian heritage. His works cover vast areas including Prime Numbers, Hyper geometric Series, Modular Functions, Elliptic Functions, Mock Theta Functions, even magic squares, apart from serious side works on geometry of ellipses, squaring the circle etc. One of the tributes to Ramanujan says that, ‘every Integer is a personal friend of Ramanujan’. He was elected a Fellow of The Royal Society (F R S) in 1918.



So friends you saw, how great creative minds, gave problem to the problems to succeed through the instrument of knowledge.

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