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    Forms are as many as the predicates that can be truly app... — Carmelics
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    Home/Philosophy of Language
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    Supports→Each form in the infinite hierarchy of forms of largeness is infinitely many.

    Forms are as many as the predicates that can be truly applied to them.

    Modality & PossibilityPhilosophy of Language
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    Philosophy of LanguageModality & Possibility

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    Each form in the infinite hierarchy of forms of largeness is infinitely many.

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    Each form in the infinite hierarchy of forms of largeness is infinitely many.

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    Browse more in Philosophy of Language
    Related propositions within the same area of thought.
    If a form has infinitely many parts, then the form is itself infinitely many.
    One-over-Many, Self-Predication, and Non-Identity together generate an infinite ...
    Under the Piece-of-Pie model of partaking, if a form partakes of infinitely many...

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    If predicates are general rather than fully determinate, an infinity o...80%Projectible predicates are those appropriate for use in science.80%Logic is centrally concerned with predicates and their corresponding c...77%Denominative predication does not make a predication any less real.77%

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    SEP: plato-parmenides
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    One way to make sense of this claim is by way of the following chain of reasoning. As we’ve seen, One-over-Many, Self-Predication, and Non-Identity together generate an infinite hierarchy of forms of largeness, each of which partakes of the forms above it in the hierarchy. Thus, L1 partakes of infinitely many forms, L2 partakes of infinitely many forms, L3 partakes of infinitely many forms, and so on. Now there are passages in which Plato appears to assume that forms are as many as the predicate

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