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  1. The innateness hypothesis and mathematical concepts.Helen3 De Cruz & Johan De Smedt - 2010 - Topoi 29 (1):3-13.
    In historical claims for nativism, mathematics is a paradigmatic example of innate knowledge. Claims by contemporary developmental psychologists of elementary mathematical skills in human infants are a legacy of this. However, the connection between these skills and more formal mathematical concepts and methods remains unclear. This paper assesses the current debates surrounding nativism and mathematical knowledge by teasing them apart into two distinct claims. First, in what way does the experimental evidence from infants, nonhuman animals and neuropsychology support the nativist (...)
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  • Spatial and Verbal Routes to Number Comparison in Young Children.Francesco Sella, Daniela Lucangeli & Marco Zorzi - 2018 - Frontiers in Psychology 9.
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  • How counting represents number: What children must learn and when they learn it.Barbara W. Sarnecka & Susan Carey - 2008 - Cognition 108 (3):662-674.
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  • Differential Development of Children’s Understanding of the Cardinality of Small Numbers and Zero.Silvia Pixner, Verena Dresen & Korbinian Moeller - 2018 - Frontiers in Psychology 9.
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  • The meaning of 'most': Semantics, numerosity and psychology.Paul Pietroski, Jeffrey Lidz, Tim Hunter & Justin Halberda - 2009 - Mind and Language 24 (5):554-585.
    The meaning of 'most' can be described in many ways. We offer a framework for distinguishing semantic descriptions, interpreted as psychological hypotheses that go beyond claims about sentential truth conditions, and an experiment that tells against an attractive idea: 'most' is understood in terms of one-to-one correspondence. Adults evaluated 'Most of the dots are yellow', as true or false, on many trials in which yellow dots and blue dots were displayed for 200 ms. Displays manipulated the ease of using a (...)
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  • Where the Sidewalk Ends: The Limits of Social Constructionism.David Peterson - 2012 - Journal for the Theory of Social Behaviour 42 (4):465-484.
    The sociology of knowledge is a heterogeneous set of theories which generally focuses on the social origins of meaning. Strong arguments, epitomized by Durkheim's late work, have hypothesized that the very concepts our minds use to structure experience are constructed through social processes. This view has come under attack from theorists influenced by recent work in developmental psychology that has demonstrated some awareness of these categories in pre-socialized infants. However, further studies have shown that the innate abilities infants display differ (...)
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  • Predicting Children's Reading and Mathematics Achievement from Early Quantitative Knowledge and Domain-General Cognitive Abilities.Felicia W. Chu, Kristy vanMarle & David C. Geary - 2016 - Frontiers in Psychology 7.
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  • On Learning New Primitives in the Language of Thought: Reply to Rey.Susan Carey - 2014 - Mind and Language 29 (2):133-166.
    A theory of conceptual development must provide an account of the innate representational repertoire, must characterize how these initial representations differ from the adult state, and must provide an account of the processes that transform the initial into mature representations. In Carey, 2009 (The Origin of Concepts), I defend three theses: 1) the initial state includes rich conceptual representations, 2) nonetheless, there are radical discontinuities between early and later developing conceptual systems, 3) Quinean bootstrapping is one learning mechanism that underlies (...)
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  • Predictive Relation between Early Numerical Competencies and Mathematics Achievement in First Grade Portuguese Children.Lilia Marcelino, Óscar de Sousa & António Lopes - 2017 - Frontiers in Psychology 8.
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  • The Faculty of Language Integrates the Two Core Systems of Number.Ken Hiraiwa - 2017 - Frontiers in Psychology 8.
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  • Counting and Number Line Trainings in Kindergarten: Effects on Arithmetic Performance and Number Sense.Ilona Friso-van den Bos, Evelyn H. Kroesbergen & Johannes E. H. Van Luit - 2018 - Frontiers in Psychology 9.
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