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The role of dimensions in classification under predicates predicts their status in degree constructions
Author(s) -
Galit W. Sassoon,
Julie Fadlon
Publication year - 2017
Publication title -
glossa a journal of general linguistics
Language(s) - English
Resource type - Journals
ISSN - 2397-1835
DOI - 10.5334/gjgl.155
Subject(s) - naturalness , noun , dimension (graph theory) , degree (music) , mathematics , linguistics , multiplicative function , interpretation (philosophy) , proper noun , natural language processing , computer science , pure mathematics , philosophy , mathematical analysis , physics , quantum mechanics , acoustics
This paper presents an experimental study of multidimensional gradability across categories. The study tests whether and to what extent the naturalness of multidimensional adjectives and nouns in degree constructions is predictable from their conceptual-semantic properties – the way their dimensions are typically bound to create a unified interpretation. Past research suggests that binding by counting operations is common in multidimensional adjectives, possible in certain nouns (labeled 'additive nouns'), and rare in others (dubbed 'multiplicative nouns'; Hampton et al. 2009). We hypothesize that the higher naturalness of adjectives in degree constructions (Kennedy 1999) stems from a preference for dimension-binding by counting operations. Accordingly, we predict that additive nouns would be judged more natural than multiplicative nouns in any construction whose interpretation involves dimension-counting, e.g., dimensional quantifiers (as in: 'in {some, most, every} respect}') and degree modifiers (as in 'more P {than y, than Q, than y is Q}'). The results of a naturalness survey involving 139 English speakers confirm our predictions. Moreover, our results indicate that the naturalness of a predicate in degree constructions and dimensional-quantifier constructions are tightly correlated, suggesting that dimension accessibility for counting is indeed an important predictor of morphological gradability

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