Citations of work:

Stanislas Dehaene & Elizabeth M. Brannon (2010). Space, Time, and Number: A Kantian Research Program.

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  1. Developmental Dyscalculia and Automatic Magnitudes Processing: Investigating Interference Effects Between Area and Perimeter.Hili Eidlin-Levy & Orly Rubinsten - 2017 - Frontiers in Psychology 8.
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    Comparing Parietal Quantity-Processing Mechanisms Between Humans and Macaques.Ben M. Harvey, Stefania Ferri & Guy A. Orban - 2017 - Trends in Cognitive Sciences 21 (10):779-793.
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    Neurophilosophy of Number.Hourya Benis Sinaceur - 2017 - International Studies in the Philosophy of Science 31 (1):1-25.
    Neurosciences and cognitive sciences provide us with myriad empirical findings that shed light on hypothesised primitive numerical processes in the brain and in the mind. Yet, the hypotheses on which the experiments are based, and hence the results, depend strongly on sophisticated abstract models used to describe and explain neural data or cognitive representations that supposedly are the empirical roots of primary arithmetical activity. I will question the foundational role of such models. I will even cast doubt upon the search (...)
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    Representational Structures of Arithmetical Thinking: Part I.Wojciech Krysztofiak - 2016 - Axiomathes 26 (1):1-40.
    In this paper, representational structures of arithmetical thinking, encoded in human minds, are described. On the basis of empirical research, it is possible to distinguish four types of mental number lines: the shortest mental number line, summation mental number lines, point-place mental number lines and mental lines of exact numbers. These structures may be treated as generative mechanisms of forming arithmetical representations underlying our numerical acts of reference towards cardinalities, ordinals and magnitudes. In the paper, the theoretical framework for a (...)
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  5. Turn Around to Have a Look? Spatial Referencing in Dorsal Vs. Frontal Settings in Cross-Linguistic Comparison.Sieghard Beller, Henrik Singmann, Lisa Hüther & Andrea Bender - 2015 - Frontiers in Psychology 6.
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    On What There is—Infinitesimals and the Nature of Numbers.Jens Erik Fenstad - 2015 - Inquiry : An Interdisciplinary Journal of Philosophy 58 (1):57-79.
    This essay will be divided into three parts. In the first part, we discuss the case of infintesimals seen as a bridge between the discrete and the continuous. This leads in the second part to a discussion of the nature of numbers. In the last part, we follow up with some observations on the obvious applicability of mathematics.
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    A Bayesian Perspective on Magnitude Estimation.Frederike H. Petzschner, Stefan Glasauer & Klaas E. Stephan - 2015 - Trends in Cognitive Sciences 19 (5):285-293.
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    The Tangle of Space and Time in Human Cognition.Rafael Núñez & Kensy Cooperrider - 2013 - Trends in Cognitive Sciences 17 (5):220-229.
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    Probability Theory and Perception of Randomness: Bridging “Ought” and “Is”.Yanlong Sun & Hongbin Wang - 2011 - Behavioral and Brain Sciences 34 (5):271-272.
    We argue that approaches adhering to normative systems can be as fruitful as those by descriptive systems. In measuring people's perception of randomness, discrepancies between human behavior and normative models could have resulted from unknown properties of the models, and it does not necessarily lead to the conclusion that people are irrational or that the normative system has to be abandoned.
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