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Math Proof Draws New Boundaries Around Black Hole Formation

For a half century, mathematicians have tried to define the exact circumstances under which a black hole is destined to exist. The post Math Proof Draws New Boundaries Around Black Hole Formation appeared first on Nautilus.

The modern notion of a black hole has been with us since February 1916, three months after Albert Einstein unveiled his theory of gravity. That’s when the physicist Karl Schwarzschild, in the midst of fighting in the German army during World War I, published a paper with astonishing implications: If enough mass is confined within a perfectly spherical region (bounded by the “Schwarzschild radius”), nothing can escape such an object’s intense gravitational pull, not even light itself. At the center of this sphere lies a singularity where density approaches infinity and known physics goes off the rails.

In the 100-plus years since, physicists and mathematicians have explored the properties of these enigmatic objects from the perspective of both theory and experiment. So it may, a mathematician at Stony Brook University.

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