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    Sharing some but not all unit length universals constitut... — Carmelics
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    Home/Modality & Possibility
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    Supports→Determinate similarity and comparability among lengths is explained by Armstrong's partial identity account.

    Sharing some but not all unit length universals constitutes partial identity, which grounds similarity and comparability.

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    Related propositions within the same area of thought.
    Determinate similarity and comparability among lengths is explained by Armstrong...Different determinate lengths share some but not all unit length universals.On Armstrong's account, resemblance between determinate universals is constitute...

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    Determinate similarity and comparability among lengths is explained by...86%Armstrong's account explains determinate resemblance via partial ident...82%Different determinate lengths share some but not all unit length unive...80%Determinate lengths are constituted by sums of unit length universals.79%

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    SEP: determinate-determinables
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    One concern with anti-realist accounts has to do with the source of classification of determinates under a determinable term or concept. As above, this is usually taken to involve inexact resemblance, but if inexact resemblance is primitive, then objections of the sort leveled against resemblance nominalist treatments of inexact resemblance may arise, mutatis mutandis (see Fales [1990: 117–20] for discussion, and Rodriguez-Pereyra [2002] for a recent response). An alternative means of classifica

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