Which formula of Ramanujan is used for the behavior of black holes

Ramanujan Black Hole Formula:

Ramanujan speculated that when entering special values, a modular function might be described in such a way that it is not at all like a modular form, but has similar properties, such special values are called singularities, and when approached near these points, the value of the function tends to infinity.

For example, the function f(x)=1 x, it has a singularity x=0. As x approaches infinitely close to 0, the value of the function f(x) gradually increases to infinity.

Ramanujan believed that for each of these functions, there was a modular function that made them not only the same singularity, but also the value of the singularity approaching infinity at almost the same rate. And the center of the black hole is actually a singularity. At this singularity, the Schwarzschild radius.

Almost 0, space-time curvature.

and the density of matter tends to infinity, the manifold of space-time reaches its end, and gravity bends into a "trap", becoming a bottomless pit that swallows matter infinitely.

If you're talking about the mathematician——— he didn't have a formal higher education in mathematics and was obsessed with number theory, especially the summation formulas of mathematical constants such as primes, and integer splitting. He is accustomed to deriving formulas based on intuition (or skipping steps), and does not like to prove it (which often turns out to be right after the fact). The formulas he left behind that were not proven sparked a great deal of research later.

In 1997, the Ramanujan Journal was launched to publish research on "areas of mathematics influenced by Ramanujan"**.

Note that when he wrote this, humans didn't know there were black holes.

The Ramanujan black hole formula is shown below:

Srinivasseh Ramanujan.

Tamil: Transliteration: Srī Ivāsa Rāmā Ujan Aiya Kār, also translated as Ramanujan, 22 December 1887 – 26 April 1920) was one of the most famous mathematicians in Indian history.

Ramanujan was born in Elod in the southeastern Indian state of Tamil Nadu. In 1898, at the age of ten, he entered a secondary school in Gonbergonam, where he seemed to have been exposed to formal mathematics for the first time. By the age of 11, he had already mastered the mathematics of the tenants who lived in his house, who were students at ** university.

At the age of 13, he mastered the knowledge borrowed from a book on higher trigonometry. His biographers say that his alteration began to be revealed at the age of 14. Not only did he continue to receive honorary certificates and scholarships during his student years, he also helped the school with the logistics of assigning 1,200 students (each with different needs) to 35 teachers, and he even completed the quiz in half the allotted time, which has shown his commitment to infinite progression.

Proficiency in mastery.

His classmates at the time later recalled: "We, including the teachers, were very few able to understand him and 'respect him and stay away.'" However, Ramanujan was unable to concentrate in other subjects and failed in his high school exams.

At this time of his life, he was also quite poor, often to the point of starvation.

RamanujanThe black hole formula is as follows:

Ramanujan speculated that when entering a special value for a lingma, a modular function might be described in the following way: it is not at all like a modular form, but has similar properties, such special values are called singularities, and when approached these points, the value of the function tends to infinity.

For example, the function f(x)=1 x, it has a singularity x=0. As x approaches infinitely close to 0, the value of the function f(x) gradually increases to infinity.

Singularity at the center of a black hole

This genius with a beastly intuition of mathematics believed that for every such function, the existence of a modular function made them not only the same singularity, but also the value of the singularity approaching infinity at almost the same rate.

And the center of the black hole is actually a singularity, and at this singularity, the Schwarzschild radius.

Almost 0, space-time curvature.

The density of matter tends to infinity, the space-time manifold reaches its end, and gravity bends into a "trap", a bottomless pit that infinitely swallows up the buried matter.