Srinivasa ramanujan biography

This article may be Please help ( December 2020) ( Ramanujan summation is a technique invented by the mathematician Summation [ ] Since there are no properties of an entire sum, the Ramanujan summation functions as a property of partial sums. If we take the [ clarification needed] [ further explanation needed] 1 2 f ( 0 ) + f ( 1 ) + ⋯ + f ( n − 1 ) + 1 2 f ( n ) = f ( 0 ) + f ( n ) 2 + ∑ k = 1 n − 1 f ( k ) = ∑ k = 0 n f ( k ) − f ( 0 ) + f ( n ) 2 = ∫ 0 n f ( x ) d x + ∑ k = 1 p B 2 k ( 2 k ) ! [ f ( 2 k − 1 ) ( n ) − f ( 2 k − 1 ) ( 0 ) ] + R p , the application of this Ramanujan resummation lends to finite results in the See also [ ] • • • • References [ ]

Oberwolfach Photo Collection Srinivasa Ramanujan was one of the world’s greatest mathematicians. His life story, with its humble and sometimes difficult beginnings, is as interesting in its own right as his astonishing work was. • The book that started it all A Synopsis of Elementary Results in Pure and Applied Mathematics (1880, revised in 1886), by George Shoobridge Carr. The book consists solely of thousands of • Early failures Despite being a prodigy in mathematics, Ramanujan did not have an auspicious start to his career. He obtained a scholarship to college in 1904, but he quickly lost it by failing in nonmathematical subjects. Another try at college in • Go west, young man Ramanujan rose in prominence among Indian mathematicians, but his colleagues felt that he needed to go to the West to come into contact with the forefront of mathematical research. Ramanujan started writing letters of introduction to professors at the • Get pi fast In his notebooks, Ramanujan wrote down 17 ways to represent 1/ • Taxicab numbers In a famous anecdote, Hardy took a cab to visit Ramanujan. When he got there, he told Ramanujan that the cab’s number, 1729, was “rather a dull one.” Ramanujan said, “No, it is a very interesting number. It is the smallest number expressible as a sum of two cubes in two different ways. That is, 1729 = 1^3 + 12^3 = 9^3 + 10^3. This number is now called the Hardy-Ramanujan number, and the smallest numbers that can be expressed as the sum of two cubes in n dif...

Share on Twitter Share on Facebook Share on Email Srinivasan Ramanujan – Srinivasan Ramanujan FRS was the Indian Mathematician, and he also had the highest knowledge of Mathematics. He lived in the British rules in India. Bedsides also had no formal training in pure mathematics, and he also made substantial contributions towards mathematics. Srinivasan Ramanujan was born on the 22nd of December in the year of 1887 and died on the 26th of April 1920. Srinivasan Ramanujan also wins awards, such as Fellow of the Royal Society. He belongs to the Brahman Family. Table of Contents • • • • In the British colonial rulers of India has very structured and consecutive systems of the schools, and at the age of 10 years, Srinivasan Ramanujan stood out the scoring top in his stranded subjects. In 1909 when he was 21 years old when his mother arranged for him to marry a 10 years old girl. The name of the girl was Janaki. Janaki started to living with Srinivasan Ramanujan a few years later. Real Name Srinivasa Ramanujan Nickname N/A Field Mathematics Known for Highly Composite Numbers Date Of Birth 22 December 1887 Birthplace 18 Alhiri Street, Erode,Madras,(Tamil Nadu)India Education B.Sc Trinity College Cambridge, England Awards Fellow of the Royal Society Books Died 26 April 1920 Educational details: He also was known as having a very informative and amazing memory. Srinivasan Ramanujan’s memory is very sharp as he remembered all the recite numbers and the pi values also the other thing...

Recently, CalTech His legacy is all the more remarkable considering the circumstances in which he grew up. Born to a poor family in India, he was mostly self-taught in mathematics. While working as a clerk for 30 rupees a month, he wrote to G. H. Hardy, a superstar mathematician at the University of Cambridge. Hardy was so astonished by Ramanujan’s theories that he invited him to Cambridge to study and collaborate. Ramanujan fought against the odds because of his poverty, location, and lack of formal education. Yet with his genius, his dreams, and the support of the mathematical community, he defied those odds. After his talent was discovered, he transformed the future of the field. With this initiative, we’re providing similar opportunities for today’s “Ramanujans.”