Are fundamental particles singularities in the general relativistic sense?

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SUMMARY

Fundamental particles, such as electrons, are not singularities in the general relativistic sense. While point particles are dimensionless and theoretically infinitely dense, they do not exist in reality and serve merely as abstractions for simplification in calculations. Real particles are quantically "smeared" across a volume, resulting in finite density. Unlike microscopic black holes, which evaporate into photons, fundamental particles have masses significantly lower than the Planck mass, preventing them from exhibiting black hole-like lifetimes.

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Point particles have mass.
Point particles are dimensionless.
Would it stand to reason that point particles are infinitely dense and, thus, singularities?
 
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It would, which is why point particles don't exist in reality, but are simply abstractions so we can simplify our calculations.

Real particles are quantically "smeared" across a given volume of space, which makes their density finite, but you're better off asking about it in the quantum mechanics forum.
 
FAQ: Is a fundamental particle a singularity in the general relativistic sense?
No. If it was, it would be a black-hole singularity. But it is believed that microscopic black holes would evaporate into photons, whereas electrons, for example, do not seem to. The time a black hole takes to evaporate becomes shorter as the black hole gets smaller. When the black hole has a mass equal to the Planck mass, which is about 22 micrograms, the lifetime becomes on the order of the Planck time (or a few thousand times greater). All known fundamental particles have masses many orders of magnitude less than the Planck mass, so there is no way they could have long lifetimes if they were black holes.
 

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