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  1. Proceedings of the Poster Session of the 29th Annual West Coast Conference on Formal Linguistics (WCCFL 29).Hiroki Nomoto - forthcoming - In Proceedings of the Poster Session of the 29th Anual West Coast Conference on Formal Linguistics (WCCFL 29). University of Arizona Linguistics Circle.
    Dayal's (2004) theory of kind terms accounts for the definiteness and number marking patterns in kind terms in many languages. Brazilian Portuguese has been claimed to be a counter-example to her theory as it seems to allow bare ``singular'' kind terms, which are predicted to be impossible according to her theory. However, the empirical status of the relevant data has not been clear so far. This paper presents a new data point from Singlish and confirms the existence of bare ``singular'' (...)
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  2. Reference to singular kinds in Germanic and Romance.Samuel Jambrović - 2023 - Proceedings of the 2023 Annual Conference of the Canadian Linguistic Association.
    The need for the definite article to express a singular kind ("the cat") in the Germanic languages is predicted by Borer's (2005) structural approach to the mass-count distinction. Chierchia's (1998) "down" operator can apply to nPs to derive mass kinds ("rice") and to DivPs to derive plural kinds ("cats"), but there is no determinerless structure that exclusively denotes properties of atomic individuals to which this same operator can apply to derive singular kinds. The only alternative is the process that Chierchia (...)
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  3. Counterfactual donkeys don't get high.Michael Deigan - 2018 - Proceedings of Sinn Und Bedeutung 22 1:367--384.
    I present data that suggest the universal entailments of counterfactual donkey sentences aren’t as universal as some have claimed. I argue that this favors the strategy of attributing these entailments to a special property of the similarity ordering on worlds provided by some contexts, rather than to a semantically encoded sensitivity to assignment.
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  4. The semantics of generic the.John Bacon - 1973 - Journal of Philosophical Logic 2 (3):323 - 339.