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    Link's (1983) mereological framework treats 'and' as unif... — Carmelics
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    Challenges→The collective-distributive ambiguity in sentences like 'John and Jane moved a piano' is not due to an ambiguity in the conjunction 'and'

    Link's (1983) mereological framework treats 'and' as uniformly denoting sum-formation over a domain that includes both individuals and pluralities, making the collective-distributive distinction a matter of predicate type rather than conjunction type.

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    Key Terms

    Collective-distributive distinction(as the main linguistic difference being explained)
    The difference between describing something as a group acting together versus describing each member of that group separately—for example, 'the team won' (collective) versus 'the players won' (distributive).
    Conjunction type(as what does NOT determine collective-distributive meaning in this framework)
    The category of the connecting word itself (like whether 'and' is one kind of connector versus another).
    Link (David Link)(as the originator of the framework discussed)
    A philosopher who developed important work on logic and language, particularly about how words like 'and' function in sentences.
    Mereological framework(as the theoretical approach being described)
    A logical system for understanding how parts relate to wholes—basically, a way of thinking about what it means to combine things together.

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    Pluralities(as the other type of thing included in the domain)
    Groups or collections of multiple things treated as a single unit (like 'a team' or 'the audience').
    Predicate type(as what determines whether language is collective or distributive)
    The category or kind of verb or descriptor you're using in a sentence—different predicates behave differently depending on what kind of action or quality they describe.
    Sum-formation(as what the word 'and' does in this framework)
    The process of combining multiple separate things into one unified collection or total.
    domain(Both f1 and f2 have the reals as their domain)
    The set of input values over which a function is defined.
    individuals(metaphysical nihilism about objects)
    Dasgupta's term for objects, understood as the entities nihilism denies

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    Philosophy of Language1 linked

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    The collective-distributive ambiguity in sentences like 'John and Jane moved a p...

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