Quantifiers satisfying semantic universals are simpler

Publication date

2021

Authors

van de Pol, Iris
Lodder, Paul
van Maanen, LeendertORCID 0000-0001-9120-1075ISNI 0000000388786943
Steinert-Threlkeld, Shane
Szymanik, Jakub

Editors

Advisors

Supervisors

DOI

Document Type

/dk/atira/pure/researchoutput/researchoutputtypes/contributiontojournal/conferencearticle
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License

taverne

Abstract

Despite wide variation among natural languages, there are linguistic properties thought to be universal to all or almost all natural languages. Here, we consider universals at the semantic level, in the domain of quantifiers, which are given by the properties of monotonicity, quantity, and conservativity. We investigate whether these universals might be explained by differences in complexity. We generate a large collection of quantifiers, based on a simple yet expressive grammar, and compute both their complexities and whether they adhere to these universal properties. We find that quantifiers satisfying semantic universals are less complex: they have a shorter minimal description length.

Keywords

semantic universals, generalized quantifiers, logical grammar, complexity, minimal description length, Taverne

Citation

van de Pol, I, Lodder, P, van Maanen, L, Steinert-Threlkeld, S & Szymanik, J 2021, 'Quantifiers satisfying semantic universals are simpler', Proceedings of the Annual Conference of the Cognitive Science Society, vol. 43, pp. 756-762. < https://escholarship.org/uc/item/1vm445rp >