A Short Essay On Srinivasa Ramanujan

Srinivasa Ramanujan was an Indian mathematician who made significant contributions to mathematical analysis, number theory, and continued fractions.Check out this biography to know about his childhood, life, achievements, works & timeline. Town Higher Secondary School, 1906 - Government Arts College, Kumbakonam, Pachaiyappa's College, 1920 - Trinity College, Cambridge, 1919 - University of Cambridge, 1916 - University of Cambridge, University of Madras Srinivasa Ramanujan was an Indian mathematician who made significant contributions to mathematical analysis, number theory, and continued fractions.

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With his scores, he finished first in the district.

He completely mastered this book by the age of 13 and he discovered sophisticated theorems on his own. Carr’s book contained no proofs, and this, in turn, inspired Ramanujan’s young mind to greatness.

When he graduated from Town High in 1904, Ramanujan was awarded the K.

Ranganatha Rao prize for mathematics by the school's headmaster, Krishnaswami Iyer.

The Ramanujan Journal, an international publication, was launched to publish work in all the areas of mathematics that were influenced by Ramanujan.

His mother, Komalatammal, was a housewife and a singer at a local temple.

After years of struggling, he was able to publish his first paper in the ‘Journal of the Indian Mathematical Society’ which helped him gain recognition. Their partnership, though productive, was short-lived as Ramanujan died of an illness at the age of just 32.

He moved to England and began working with the renowned mathematician G.

By 14, his true genius was evident; he achieved merit certificates and academic awards throughout his school career and also assisted the school in the logistics of assigning its 1,200 students (each with their own needs) to its 35 teachers. Taking the lack of proofs for the formulas as a challenge, he started working out every one of them, and eventually made his way into higher mathematics.

This book was a collection of over 6,000 theorems and formulas in Algebra, Trigonometry, Geometry, and Calculus. The next year, he had independently developed and investigated the Bernoulli numbers and had calculated Euler's constant up to 15 decimal places.