Today, we present the biography of Ramanujan in English. This post is very helpful for those looking for information about Ramanujan in English. Ramanujan’s biography is straightforward, and specific words are used in this article. The biography of Ramanujan in English contains all information, such as Ramanujan’s date of birth, Ramanujan’s place of birth, Ramanujan’s father’s name, and Ramanujan’s mother’s name.
The early years of Ramanujan:
Srinivasa Ramanujan was one of the most well-known mathematicians who made significant contributions to the field of high mathematics. In a modest Brahmin family in the Indian village of Erode, Tamil Nadu, Srinivasa Ramanujan was born on December 22, 1887.
His father worked as a clerk in a cloth merchant’s shop, where he was raised in Kumbakonam, a town close to Chennai. He received many merit certificates and awards for his outstanding academic performance. More than any other subject, mathematics was his favorite.
He once used mathematics to determine the available length of the equator while still only in middle school. He was also blatantly aware of the values of pi and the square root of two!
Education and employment in Srinivasa Ramanujan:
He received a scholarship at 16 to attend the Government College in his hometown for his first year. His intense interest in mathematics caused him to overlook other courses, which prevented him from passing his exams and forced him to give up his scholarship. He struggled a lot to make a living after dropping out of college.
However, Ramanujan was unfazed, and he worked on issues and theorems. He purchased a G. S. Carr book with almost 5000 problems in it. He worked on all the issues and theorems again and found new findings. He also obtained employment as an accounting clerk in the department of the Madras Port Trust.
Following that, he contacted V. Ramaswamy Aiyer, the father of the Indian Mathematical Society. In 1911, he assisted Ramanujan in getting his article on Bernoulli numbers published in the “Journal of the Indian Mathematical Society.” He quickly rose to prominence in Chennai due to his aptitude for mathematics.
In an informal letter to renowned Cambridge mathematician G. H. Hardy, he mentioned his research in 1913. Hardy helped Ramanujan obtain a grant from Trinity College, Cambridge, after being highly impressed by his writings.
Ramanujan relocated overseas and began working with Hardy, but his health soon deteriorated. Despite being in terrible health, he investigated and studied more recent mathematical horizons. He earned his Bachelor of Science in Research in 1916 from Cambridge. He returned to India and went to his heavenly home in 1920.
For what is Srinivasa Ramanujan renowned?
Ramanujan has astonishing mastery of mathematics despite receiving nearly no formal education in the field. He had produced significant advances in mathematical analysis, number theory, game theory, infinite series, and continuing fractions and had yet to be aware of recent breakthroughs in the field.
He was a famous person who overcame a low upbringing to achieve great heights and went after his heart despite all the obstacles in his path. For contemporary mathematicians, his original thoughts and vision are invaluable resources.
The Man Who Knew Infinity:
December 22 is celebrated National Mathematics Day in India in Ramanujan’s honor. In addition to a 2015 Toronto Film Festival screening of a biopic on him starring Dev Patel, his biography, “The Man Who Knew Infinity,” was published in 1991.
Famous quotes from Srinivasa Ramanujan:
Unless an equation conveys a divine concept, it has no meaning. I have yet to complete a typical university course, but I’m forging a new route. The findings I obtain from my unique examination of divergent series, in general, are described as “startling” by the local mathematicians.
The Illness and Death of Srinivasa Ramanujan
In 1917, he developed TB. His health improved, allowing him to travel back to India in 1919. The following year, he passed away. He left behind three notebooks, a few pages, and what is referred to as the “lost notebook,” which contained several unpublished findings. After his passing, mathematicians carried on to confirm these findings.
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