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The Mathematical Theory of Black Holes S. Chandrasekhar
Publisher: Oxford University Press

If a new hypothesis about black hole firewalls proves correct, at least one of three cherished notions in theoretical physics must be wrong. So, mathematically you can say that one particle is +1 the other -1. I think this is what cesiumfrog means. Chandrashekhar is the author of the book "The Mathematical Theory of Black Holes". Chandrasekhar in “Mathematical Theory of Black Holes” (1983) proves in gory detail that black holes cannot swallow anything substantially larger than their Schwarzschild radii. They report that the telltale signs of these black What they will agree on is that String Theory research has made great advancements in mathematics whose usefulness as mathematical tools promise to be quite significant. And that's how we can see black holes: practically through their gravity and their X-rays, and in theory through light from all parts of the spectrum from their accretion disks and super-low-energy light from Hawking radiation! This motivated Chandrasekhar to write the following in the prologue to his book The Mathematical Theory of Black Holes. If you spend years working on the mathematics of black holes, string theory, quantum particles and multiple dimensions just how can you distill that down so that the general public can understand? One for which the stress-energy tensor is zero everywhere. Researchers working on the Compact Muon Solenoid team have been crunching numbers to test a form of string theory that calls for the creation and instant evaporation of miniature black holes. Cuprates are what's called a "many-body system", which basically means they're made up of huge groups of electrons that interact with each other in ways that are difficult to model mathematically. But, as a theory of nature -- it doesn't look good. A leading candidate for room temperature superconductors is the copper compound cuprate, but no one knew how cuprates facilitated superconductivityuntil some brave souls looked inside a black hole and broke out the string theory to explain how they work. Have virtual pair production, you need to have 0 again when they “pop-out” of existance. British scientists have noticed an eerie similarity between the mathematics of the quantum entanglement utilised by quantum computers, and that of black holes as explained by string theory. The Friedmann-Robertson-Walker and de Sitter cosmological solutions, as well as the Schwarzschild, Reissner-Nordstron, Kerr and Kerr-Newman black hole solution are all solutions of the full non-linear Einstein equations. Maybe someday, we'll even be sophisticated enough to detect it. For several years now, far from the spotlight of mainstream media, a controversy has been brewing over the mathematical foundations of black hole theory and other widely accepted cosmological theories.