On The Impact of Different Number Representations in the Number Bisection Task
暂无分享,去创建一个
Klaus Willmes | Hans-Christoph Nuerk | K. Willmes | H. Nuerk | M. V. Herten | Barbara E. Geppert | Marieke van Herten | B. Geppert
[1] S. Dehaene,et al. Language and calculation within the parietal lobe: a combined cognitive, anatomical and fMRI study , 2000, Neuropsychologia.
[2] Alfonso Caramazza,et al. VARIETIES OF PURE ALEXIA: THE CASE OF FAILURE TO ACCESS GRAPHEMIC REPRESENTATIONS. , 1998, Cognitive neuropsychology.
[3] D. Norman,et al. A representational analysis of numeration systems , 1995, Cognition.
[4] Marc Brysbaert,et al. Single-digit and two-digit Arabic numerals address the same semantic number line , 1999, Cognition.
[5] Mark A. Sherman,et al. Adjectival Negation and the Comprehension of Multiply Negated Sentences. , 1976 .
[6] Stanislas Dehaene,et al. Two mental calculation systems: A case study of severe acalculia with preserved approximation , 1991, Neuropsychologia.
[7] Jeffrey Bisanz,et al. Multiple routes to solution of single-digit multiplication problems. , 1996 .
[8] Mark A. Sherman,et al. Bound to be easier? The negative prefix and sentence comprehension , 1973 .
[9] B. Butterworth,et al. Toward a multiroute model of number processing: Impaired number transcoding with preserved calculation skills. , 1995 .
[10] D. Berch,et al. Extracting parity and magnitude from Arabic numerals: developmental changes in number processing and mental representation. , 1999, Journal of experimental child psychology.
[11] M. McCloskey,et al. Cognitive processes in verbal-number production: inferences from the performance of brain-damaged subjects. , 1986, Journal of experimental psychology. General.
[12] S Dehaene,et al. The psychophysics of numerical comparison: A reexamination of apparently incompatible data , 1989, Perception & psychophysics.
[13] Stanislas Dehaene,et al. Cerebral Pathways for Calculation: Double Dissociation between Rote Verbal and Quantitative Knowledge of Arithmetic , 1997, Cortex.
[14] Paul Macaruso,et al. Representing and using numerical information. , 1995, The American psychologist.
[15] S. Dehaene,et al. The mental representation of parity and number magnitude. , 1993 .
[16] W. Fias. The Importance of Magnitude Information in Numerical Processing: Evidence from the SNARC Effect , 1996 .
[17] S. Dehaene,et al. Cross-linguistic regularities in the frequency of number words , 1992, Cognition.
[18] Michael McCloskey,et al. Facts, rules and procedures in normal calculation: Evidence from multiple single-patient studies of impaired arithmetic fact retrieval , 1991, Brain and Cognition.
[19] T. Hines,et al. An odd effect: Lengthened reaction times for judgments about odd digits , 1990, Memory & cognition.
[20] S Dehaene,et al. CALCULATING WITHOUT READING: UNSUSPECTED RESIDUAL ABILITIES IN PURE ALEXIA , 2000, Cognitive neuropsychology.
[21] Christopher T. Kello,et al. Initial phoneme versus whole-word criterion to initiate pronunciation: Evidence based on response latency and initial phoneme duration. , 1998 .
[22] Stanislas Dehaene,et al. Neglect dyslexia for numbers? a case report , 1991 .
[23] S. Dehaene,et al. Is numerical comparison digital? Analogical and symbolic effects in two-digit number comparison. , 1990, Journal of experimental psychology. Human perception and performance.
[24] Christopher T. Kello,et al. Parallel processing and initial phoneme criterion in naming words : Evidence from frequency effects on onset and rime duration , 1999 .
[25] M. McCloskey. Cognitive mechanisms in numerical processing: Evidence from acquired dyscalculia , 1992, Cognition.
[26] W Fias,et al. Two routes for the processing of verbal numbers: evidence from the SNARC effect , 2001, Psychological research.
[27] M. Brysbaert. Arabic number reading: On the nature of the numerical scale and the origin of phonological recoding. , 1995 .
[28] Anne Cutler,et al. A theory of lexical access in speech production , 1999, Behavioral and Brain Sciences.
[29] S. Dehaene. Varieties of numerical abilities , 1992, Cognition.
[30] Klaus Willmes,et al. Decade breaks in the mental number line? Putting the tens and units back in different bins , 2001, Cognition.