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    Quantum field theory successfully represents particles as... — Carmelics
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    Challenges→Matter must be regarded as a real singularity of the field rather than merely a high concentration of field energy.

    Quantum field theory successfully represents particles as excitations of continuous fields without positing real singularities, undermining the classical dichotomy Weyl presupposes.

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    Key Terms

    Continuous fields(as used in physics)
    Energy fields that exist smoothly throughout space without any gaps or breaks in them.
    Excitations(as used in quantum physics)
    Disturbances or vibrations in a field—like ripples on a pond surface—that show up to us as particles.
    Hermann Weyl(history of philosophy)
    A 20th-century mathematician and philosopher who thought deeply about how we measure things and what measurement means in physics.
    Presupposes(as describing what Plantinga's argument takes for granted)
    Assumes something to be true without proving it—like how an argument might presuppose that logic works, without first arguing that logic is valid.
    Quantum field theory(as used in physics and philosophy of science)

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    A modern physics framework that describes how tiny particles and forces work at the smallest scales, combining quantum mechanics (the weird rules of tiny things) with Einstein's relativity.
    Singularities(as used in physics and mathematics)
    Points in space where mathematical equations break down or become infinite, like the center of a black hole where normal physics stops working.
    dichotomy(Refers to one of Zeno's paradoxes of motion)
    A paradox so named because it involves repeated division into two

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    Truth & Knowledge1 linkedCausation1 linked

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    Matter must be regarded as a real singularity of the field rather than merely a ...

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