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  1. Perceptual learning and the technology of expertise.Philip J. Kellman, Christine Massey, Zipora Roth, Timothy Burke, Joel Zucker, Amanda Saw, Katherine E. Aguero & Joseph A. Wise - 2008 - Pragmatics and Cognition 16 (2):356-405.
    Learning in educational settings most often emphasizes declarative and procedural knowledge. Studies of expertise, however, point to other, equally important components of learning, especially improvements produced by experience in the extraction of information: Perceptual learning. Here we describe research that combines principles of perceptual learning with computer technology to address persistent difficulties in mathematics learning. We report three experiments in which we developed and tested perceptual learning modules to address issues of structure extraction and fluency in relation to algebra and (...)
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  • (1 other version)You'll see what you mean: Students encode equations based on their knowledge of arithmetic.Nicole M. McNeil & Martha W. Alibali - 2004 - Cognitive Science 28 (3):451-466.
    This study investigated the roles of problem structure and strategy use in problem encoding. Fourth‐grade students solved and explained a set of typical addition problems (e.g., 5 + 4 + 9 + 5 = _) and mathematical equivalence problems (e.g., 4 + 3 + 6 = 4 + _ or 6 + 4 + 5 = _ + 5). Next, they completed an encoding task in which they reconstructed addition and equivalence problems after viewing each for 5 s. Equivalence problems (...)
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  • A general model framework for multisymbol number comparison.Stefan Huber, Hans-Christoph Nuerk, Klaus Willmes & Korbinian Moeller - 2016 - Psychological Review 123 (6):667-695.
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  • (1 other version)You'll see what you mean: Students encode equations based on their knowledge of arithmetic.N. McNeil - 2004 - Cognitive Science 28 (3):451-466.
    This study investigated the roles of problem structure and strategy use in problem encoding. Fourth‐grade students solved and explained a set of typical addition problems (e.g., 5 + 4 + 9 + 5 = _) and mathematical equivalence problems (e.g., 4 + 3 + 6 = 4 + _ or 6 + 4 + 5 = _ + 5). Next, they completed an encoding task in which they reconstructed addition and equivalence problems after viewing each for 5 s. Equivalence problems (...)
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  • A Computational Modeling Approach on Three‐Digit Number Processing.Stefan Huber, Korbinian Moeller, Hans-Christoph Nuerk & Klaus Willmes - 2013 - Topics in Cognitive Science 5 (2):317-334.
    Recent findings indicate that the constituting digits of multi-digit numbers are processed, decomposed into units, tens, and so on, rather than integrated into one entity. This is suggested by interfering effects of unit digit processing on two-digit number comparison. In the present study, we extended the computational model for two-digit number magnitude comparison of Moeller, Huber, Nuerk, and Willmes (2011a) to the case of three-digit number comparison (e.g., 371_826). In a second step, we evaluated how hundred-decade and hundred-unit compatibility effects (...)
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  • The surface form×problem size interaction in cognitive arithmetic: evidence against an encoding locus.Jamie I. D. Campbell - 1999 - Cognition 70 (2):B25-B33.
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  • Relating magnitudes: the brain's code for proportions.Simon N. Jacob, Daniela Vallentin & Andreas Nieder - 2012 - Trends in Cognitive Sciences 16 (3):157-166.
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