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    Fine (1982) demonstrated that non-factorizability can be ... — Carmelics
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    Supports→Non-factorizability does not imply non-locality

    Fine (1982) demonstrated that non-factorizability can be reproduced by local deterministic hidden variable models when the marginal distributions are not assumed to be independent.

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    Key Terms

    Fine, Kit(The statement references Fine's framework as the basis for the argument)
    A contemporary philosopher known for developing supervaluationism, a theory about how language handles vague or fuzzy concepts.
    Independent(In this argument, it describes whether physical objects exist and have properties separate from human thoughts or observations about them.)
    Existing or being true on its own, without needing anything else to make it that way.
    Local deterministic hidden variable models(alternative explanations for quantum behavior)
    Theoretical frameworks suggesting that particle behavior is completely determined by invisible underlying properties (hidden variables) that only influence things nearby (local), not from far away.
    Marginal distributions(aspect of statistical methods that can become inconsistent)
    The probability information about individual pieces of data when you're dealing with multiple unknowns—essentially, focusing on one part of a bigger picture.

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    Non-factorizability(in quantum mechanics)
    A technical way of saying that two things are so interconnected you can't separate them into independent parts—what happens to one depends on the other.

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    Non-factorizability does not imply non-locality

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