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  1. From numerical concepts to concepts of number.Lance J. Rips, Amber Bloomfield & Jennifer Asmuth - 2008 - Behavioral and Brain Sciences 31 (6):623-642.
    Many experiments with infants suggest that they possess quantitative abilities, and many experimentalists believe that these abilities set the stage for later mathematics: natural numbers and arithmetic. However, the connection between these early and later skills is far from obvious. We evaluate two possible routes to mathematics and argue that neither is sufficient: (1) We first sketch what we think is the most likely model for infant abilities in this domain, and we examine proposals for extrapolating the natural number concept (...)
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  • Is the object concept formal?Roberto Casati - 2004 - Dialectica 58 (3):383–394.
    This review article explores several senses in which it can be held that the (actual, psychological) concept of an object is a formal concept, as opposed, here, to being a sortal concept. Some recent positions both from the philosophical and psychological literature are analyzed: Object-sortalism (Xu), quasi-sortalist reductive strategies (Bloom), qualified sortalism (Wiggins), demonstrative theories (Fodor), and anti-sortalism (Ayers).
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  • Is mathematical competence innate?Robert Schwartz - 1995 - Philosophy of Science 62 (2):227-40.
    Despite a vast philosophical literature on the epistemology of mathematics and much speculation about how, in principle, knowledge of this domain is possible, little attention has been paid to the psychological findings and theories concerning the acquisition, comprehension and use of mathematical knowledge. This contrasts sharply with recent philosophical work on language where comparable issues and problems arise. One topic that is the center of debate in the study of mathematical cognition is the question of innateness. This paper critically examines (...)
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  • Exploring the conceptual universe.Charles Kemp - 2012 - Psychological Review 119 (4):685-722.
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  • Individuation of objects and events: a developmental study.Laura Wagner & Susan Carey - 2003 - Cognition 90 (2):163-191.
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  • Children's understanding of counting.Karen Wynn - 1990 - Cognition 36 (2):155-193.
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  • Varieties of numerical abilities.Stanislas Dehaene - 1992 - Cognition 44 (1-2):1-42.
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  • (1 other version)Language‐Relative Construal of Individuation Constrained by Universal Ontology: Revisiting Language Universals and Linguistic Relativity.Mutsumi Imai & Reiko Mazuka - 2007 - Cognitive Science 31 (3):385-413.
    Objects and substances bear fundamentally different ontologies. In this article, we examine the relations between language, the ontological distinction with respect to individuation, and the world. Specifically, in cross‐linguistic developmental studies that follow Imai and Gentner (1997), we examine the question of whether language influences our thought in different forms, like (1) whether the language‐specific construal of entities found in a word extension context (Imai & Gentner, 1997) is also found in a nonlinguistic classification context; (2) whether the presence of (...)
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  • Basic-level individuals.D. Geoffrey Hall - 1993 - Cognition 48 (3):199-221.
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  • (1 other version)Language-Relative Construal of Individuation Constrained by Universal Ontology: Revisiting Language Universals and Linguistic Relativity.Mutsumi Imai & Reiko Mazuka - 2007 - Cognitive Science 31 (3):385-413.
    Objects and substances bear fundamentally different ontologies. In this article, we examine the relations between language, the ontological distinction with respect to individuation, and the world. Specifically, in cross‐linguistic developmental studies that followImai and Gentner (1997), we examine the question of whether language influences our thought in different forms, like (1) whether the language‐specific construal of entities found in a word extension context (Imai & Gentner, 1997) is also found in a nonlinguistic classification context; (2) whether the presence of labelsper (...)
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  • Precursors to number: Equivalence relations, less-than and greater-than relations, and units.Catherine Sophian - 2008 - Behavioral and Brain Sciences 31 (6):670-671.
    Infants' knowledge need not have the same structure as the mature knowledge that develops from it. Fundamental to an understanding of number are concepts of equivalence and less-than and greater-than relations. These concepts, together with the concept of unit, are posited to be the starting points for the development of numerical knowledge.
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  • Evidence Against Empiricist Accounts of the Origins of Numerical Knowledge.Karen Wynn - 1992 - Mind and Language 7 (4):315-332.
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  • Polysemy does not exist, at least not in the relevant sense.Gabor Brody & Roman Feiman - 2024 - Mind and Language 39 (2):179-200.
    Based on the existence of polysemy (e.g., lunch can refer to both food and events), it is argued that central tenets of externalist semantics and Fodorian concept atomism, an externalist theory on which words lack semantic structure, are unsound. We evaluate the premise that these arguments rely on—that polysemous words have separate, finer‐grained senses. We survey the evidence across psychology and linguistics and argue that it shows that polysemy does not exist, at least not in this “sense”. The upshot is (...)
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  • The physical basis of conceptual representation – An addendum to.Sandeep Prasada - 2021 - Cognition 214 (C):104751.
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  • Portioning-Out and Individuation in Mandarin Non-interrogative wh-Pronominal Phrases: Experimental Evidence From Child Mandarin.Aijun Huang, Francesco-Alessio Ursini & Luisa Meroni - 2021 - Frontiers in Psychology 11.
    Portioning-out and individuation are two important semantic properties for the characterization of countability. In Mandarin, nouns are not marked with count-mass syntax, and it is controversial whether individuation is encoded in classifiers or in nouns. In the present study, we investigates the interpretation of a minimal pair of non-interrogative wh-pronominal phrases, including duo-shao-N and duo-shao-ge-N. Due to the presence/absence of the individual classifier ge, these two wh-pronominal phrases differ in how they encode portioning-out and individuation. In two experiments, we used (...)
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  • The what-if of counting.Elizabeth F. Shipley & Barbara Shepperson - 1990 - Cognition 36 (3):285-289.
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  • What do children know about the universal quantifiers all and each?Patricia J. Brooks & Martin D. S. Braine - 1996 - Cognition 60 (3):235-268.
    Children's comprehension of the universal quantifiers all and each was explored in a series of experiments using a picture selection task. The first experiment examined children's ability to restrict a quantifier to the noun phrase it modifies. The second and third experiments examined children's ability to associate collective, distributive, and exhaustive representations with sentences containing universal quantifiers. The collective representation corresponds to the "group" meaning (for All the flowers are in a vase all of the flowers are in the same (...)
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  • The role of historical intuitions in children's and adults' naming of artifacts.Grant Gutheil, Paul Bloom, Nohemy Valderrama & Rebecca Freedman - 2004 - Cognition 91 (1):23-42.
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  • Don't throw the baby out with the math water: Why discounting the developmental foundations of early numeracy is premature and unnecessary.Kevin Muldoon, Charlie Lewis & Norman Freeman - 2008 - Behavioral and Brain Sciences 31 (6):663-664.
    We see no grounds for insisting that, because the concept natural number is abstract, its foundations must be innate. It is possible to specify domain general learning processes that feed into more abstract concepts of numerical infinity. By neglecting the messiness of children's slow acquisition of arithmetical concepts, Rips et al. present an idealized, unnecessarily insular, view of number development.
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  • Syntactic cues in the acquisition of collective nouns.Paul Bloom & Deborah Kelemen - 1995 - Cognition 56 (1):1-30.
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