Loren Booda
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Is there a fundamental particle (like a Planck black hole) that has a finite radius?
The discussion centers on the nature of fundamental particles, specifically questioning whether any, like Planck black holes, possess a finite radius. Participants assert that, aside from the "fat graviton" theory, no evidence supports the existence of such particles. They emphasize that quarks and electrons are treated as point-like entities in quantum theory, lacking internal structure. The conversation also touches on the implications of quantum theory (QT) being probabilistic, which precludes the existence of discrete, finite particles.
PREREQUISITESPhysicists, students of particle physics, and anyone interested in the foundational aspects of quantum theory and the nature of fundamental particles.
I'm not exactly sure what you mean by a fundamental particle
jhmar said:Particles without any apparent internal structure. Quarks, electrons, etc
This the QT view, particle physics give figures for the electron radius and atomic nuclei radii. Therefore they must have internal structure, its the old take your choice atitude.
Loren Booda said:Is there a fundamental particle (like a Planck black hole) that has a finite radius?
kublai said:QT treats particles as wavy perturbations in a field of said particles, therefore no finite bounds, think fuzzy. Since QT is a nondeterministic, probablistic theory it could not allow for discrete, finite particles. The days are gone where particles were little round, hard balls. sigh