## Why is 1729 a magic number?

It is 1729. Discovered by mathemagician Srinivas Ramanujan, 1729 is said to be the magic number because it is the sole number which can be expressed as the sum of the cubes of two different sets of numbers. Ramanujanâ€™s conclusions are summed up as under: 1) 10 3 + 9 3 = 1729 and 2) 12 3 + 1 3 = 1729.

### What is Ramanujan theory?

For those of you who are unfamiliar with this series, which has come to be known as the Ramanujan Summation after a famous Indian mathematician named Srinivasa Ramanujan, it states that if you add all the natural numbers, that is 1, 2, 3, 4, and so on, all the way to infinity, you will find that it is equal to -1/12.

#### Was Ramanujan a genius?

Described as a raw genius, he independently rediscovered many existing results, as well as making his own unique contributions, believing his inspiration came from the Hindu goddess Namagiri.

**How many hours did Ramanujan sleep?**

The war had deprived him of full access to customary Indian comestibles to adequately meet his customary vegetarian food intake. This was made worse by self-catering his food needs only erratically while following his research obsessively: he could work continually for 30 hours and sleep for 20 hours.

**Was Srinivasa Ramanujan married?**

JanakiammalSrinivasa Ramanujan / Spouse (m. 1909–1920)

## Is the Ramanujan summation true?

Although the Ramanujan summation of a divergent series is not a sum in the traditional sense, it has properties that make it mathematically useful in the study of divergent infinite series, for which conventional summation is undefined.

### Who wrote book on Ramanujan?

Robert Kanigel

The Man Who Knew Infinity (book)

First hardcover edition (1991) | |
---|---|

Author | Robert Kanigel |

Language | English |

Subject | Biography, Mathematics |

Publisher | C. Scribner’s |

#### Who is the genius in math?

Srinivasa Ramanujan epitomized the term “genius.” For mathematicians, his is a true rags-to-riches story. Born and raised in rural India in the late nineteenth century, Ramanujan had scarce few opportunities to develop his raw mathematical skills.