Works by De Cruz, Helen3 (exact spelling)

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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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    The cognitive basis of arithmetic.Helen3 De Cruz, Hansjörg Neth & Dirk Schlimm - 2010 - In Benedikt Löwe & Thomas Müller (eds.), PhiMSAMP: philosophy of mathematics: sociological aspsects and mathematical practice. London: College Publications. pp. 59-106.
  3.  94
    The cognitive appeal of the cosmological argument.Johan De Smedt & Helen3 De Cruz - 2011 - Method and Theory in the Study of Religion 23 (2):103–122.
    The cosmological argument has enjoyed and still enjoys substantial popularity in various traditions of natural theology. We propose that its enduring appeal is due at least in part to its concurrence with human cognitive predispositions, in particular intuitions about causality and agency. These intuitions seem to be a stable part of human cognition. We will consider implications for the justification of the cosmological argument from externalise and internalise perspectives.
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    Bridging the gap between intuitive and formal number concepts: An epidemiological perspective.Helen3 De Cruz - 2008 - Behavioral and Brain Sciences 31 (6):649-650.
    The failure of current bootstrapping accounts to explain the emergence of the concept of natural numbers does not entail that no link exists between intuitive and formal number concepts. The epidemiology of representations allows us to explain similarities between intuitive and formal number concepts without requiring that the latter are directly constructed from the former.
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