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    At the center of a Schwarzschild black hole, curvature is... — Carmelics
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    Supports→The point at the center of a Schwarzschild black hole arguably does not exist as part of space-time

    At the center of a Schwarzschild black hole, curvature is undefined

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    Near the center of a Schwarzschild black hole, curvature increases without boundPoints where Einstein's equations do not hold arguably do not exist as parts of ...The point at the center of a Schwarzschild black hole arguably does not exist as...Where curvature is undefined, Einstein's field equations cannot be said to hold

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    Near the center of a Schwarzschild black hole, curvature increases wit...88%The point at the center of a Schwarzschild black hole arguably does no...79%Where curvature is undefined, Einstein's field equations cannot be sai...71%The hole indeterminism is empirically undetectable57%

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    SEP: determinism-causal
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    The separation of space-time structures into manifold and metric (or connection) facilitates mathematical clarity in many ways, but also opens up Pandora’s box when it comes to determinism. The indeterminism of the Earman and Norton hole argument is only the tip of the iceberg; singularities make up much of the rest of the berg. In general terms, a singularity can be thought of as a “place where things go bad” in one way or another in the space-time model. For example, near the center of a Schwa

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