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    The theory contains '∃x x = {a, b}', asserting the existe... — Carmelics
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    Supports→A theory containing '∃x x = {a, b}' is ontologically committed to the existence of a, even though a need not be assigned as a value to the variable 'x' for the theory to be true.

    The theory contains '∃x x = {a, b}', asserting the existence of the set {a, b}.

    Philosophy of LanguageTruth & Knowledge
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    Related propositions within the same area of thought.
    A set cannot exist without its members existing.A theory containing '∃x x = {a, b}' is ontologically committed to the existence ...If entity X cannot exist without entity Y existing, then a theory asserting X's ...

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    The problem of extrinsic properties arises because there are analytic connections between one predicate holding of a thing and another predicate holding of some other thing. Similar problems arise for quantifier criteria if there are metaphysically necessary connections between non-identical things. Thus, if a set cannot exist without its members existing, then it appears that a theory that contains ‘∃x x = {a, b}’ is ontologically committed to the existence of a. But a need not be assigned as

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