Philipsmett
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How is the contact, or the interaction of electrons, if, according to Zeno's paradox, the distance between objects is divided into infinite points?
The discussion revolves around the relationship between quantum field theory (QFT) and Zeno's paradox, specifically addressing how the interaction of electrons can be understood in the context of infinite divisions of distance. The scope includes conceptual clarifications and technical explanations related to the nature of spacetime and particle interactions.
Participants express differing views on the implications of Zeno's paradox for QFT, with some asserting that the continuum model is sufficient while others seek further clarification on the nature of electron interactions. The discussion remains unresolved regarding the specific implications of QFT on Zeno's paradox.
The discussion highlights limitations in understanding the application of QFT to philosophical paradoxes, as well as the need for a more detailed exploration of QFT principles to address the posed questions adequately.
Do you want to say that electrons come into contact and do not need any discrete space?PeterDonis said:I don't understand what problem you think there is with treating spacetime as a continuum, which is basically what you are referring to. Quantum field theory, which is our best current theory describing the interactions of electrons and other particles, works perfectly fine with spacetime as a continuum.
Zeno didn't understand how a continuum works. We have learned a lot in the 2500 years since.
Philipsmett said:Do you want to say that electrons come into contact and do not need any discrete space?
But what QFT says about that?PeterDonis said:No, since that's not what quantum field theory says.
Philipsmett said:what QFT says about that?