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  1. Locative and Directional Prepositions in Conceptual Spaces: The Role of Polar Convexity.Joost Zwarts & Peter Gärdenfors - 2016 - Journal of Logic, Language and Information 25 (1):109-138.
    We approach the semantics of prepositions from the perspective of conceptual spaces. Focusing on purely spatial locative and directional prepositions, we analyze both types of prepositions in terms of polar coordinates instead of Cartesian coordinates. This makes it possible to demonstrate that the property of convexity holds quite generally in the domain of prepositions of location and direction, supporting the important role that this property plays in conceptual spaces.
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  • Prepositional aspect and the algebra of paths.Joost Zwarts - 2005 - Linguistics and Philosophy 28 (6):739 - 779.
    The semantics of directional prepositions is investigated from the perspective of aspect. What distinguishes telic PPs (like to the house) from atelic PPs (like towards the house), taken as denoting sets of paths, is their algebraic structure: atelic PPs are cumulative, closed under the operation of concatenation, telic PPs are not. Not only does this allow for a natural and compositional account of how PPs contribute to the aspect of a sentence, but it also guides our understanding of the lexical (...)
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  • A linguistic ontology of space for natural language processing.John A. Bateman, Joana Hois, Robert Ross & Thora Tenbrink - 2010 - Artificial Intelligence 174 (14):1027-1071.
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  • Proceedings of Sinn und Bedeutung 9.Emar Maier, Corien Bary & Janneke Huitink (eds.) - 2005 - Nijmegen Centre for Semantics.
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  • Events in Space.Amy Rose Deal - 2009 - Proceedings of Semantics and Linguistic Theory XVIII.
    This paper presents a system of verb marking for spatial relations which is similar in various respects to tense marking. Evidence comes from the language Nez Perce.
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  • The Epistemology of Geometry I: the Problem of Exactness.Anne Newstead & Franklin James - 2010 - Proceedings of the Australasian Society for Cognitive Science 2009.
    We show how an epistemology informed by cognitive science promises to shed light on an ancient problem in the philosophy of mathematics: the problem of exactness. The problem of exactness arises because geometrical knowledge is thought to concern perfect geometrical forms, whereas the embodiment of such forms in the natural world may be imperfect. There thus arises an apparent mismatch between mathematical concepts and physical reality. We propose that the problem can be solved by emphasizing the ways in which the (...)
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