Spatial structure of quantitative representation of numbers: Evidence from the SNARC effect
暂无分享,去创建一个
[1] Stanislas Dehaene,et al. Two mental calculation systems: A case study of severe acalculia with preserved approximation , 1991, Neuropsychologia.
[2] J. R. Simon,et al. Processing auditory information: interaction of two population stereotypes. , 1976, The Journal of applied psychology.
[3] M. Brysbaert,et al. Interhemispheric stroop-like interference in number comparison: evidence for strong interhemispheric integration of semantic number information. , 2002, Neuropsychology.
[4] Peter Brugger,et al. Stimulus-response compatibility in representational space , 1998, Neuropsychologia.
[5] 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.
[6] R W Proctor,et al. Determinants of right-left and top-bottom prevalence for two-dimensional spatial compatibility. , 2001, Journal of experimental psychology. Human perception and performance.
[7] S. Dehaene,et al. Event-related fMRI analysis of the cerebral circuit for number comparison. , 1999, Neuroreport.
[8] James V. Hinrichs,et al. Two-digit number comparison: Use of place information. , 1981 .
[9] M. Ashcraft. Cognitive arithmetic: A review of data and theory , 1992, Cognition.
[10] A. Fanini. Prelexical Spatial Representations , 1996 .
[11] J. Richard Simon,et al. Processing auditory information: interaction of two population stereotypes. , 1976, The Journal of applied psychology.
[12] Stanislas Dehaene,et al. Cerebral Pathways for Calculation: Double Dissociation between Rote Verbal and Quantitative Knowledge of Arithmetic , 1997, Cortex.
[13] T. Zandt,et al. Enhancement of the Simon effect by response precuing. , 1992, Acta psychologica.
[14] W. Fias,et al. Semantic Influences on Feature-Based Attention Due to Overlap of Neural Circuits , 2002, Cortex.
[15] L E Krueger,et al. Why 2 + 2 = 5 looks so wrong: On the odd-even rule in sum verification , 1984, Memory & cognition.
[16] Robert W. Proctor,et al. Stimulus-Response Compatibility: An Integrated Perspective , 1990 .
[17] Diatoms in the London Clay , 1880, Nature.
[18] Wim Fias,et al. The mental representation of ordinal sequences is spatially organized , 2003, Cognition.
[19] Marie-Pascale Noël,et al. Images of numbers, or “when 98 is upper left and 6 sky blue” , 1992, Cognition.
[20] S. Dehaene,et al. Attention, automaticity, and levels of representation in number processing , 1995 .
[21] Jamie I. D. Campbell,et al. Integrated versus modular theories of number skills and acalculia , 1991, Brain and Cognition.
[22] 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.
[23] Matthew Flatt,et al. PsyScope: An interactive graphic system for designing and controlling experiments in the psychology laboratory using Macintosh computers , 1993 .
[24] Robert W. Proctor,et al. Multiple spatial codes and temporal overlap in choice-reaction tasks , 1996 .
[25] W Fias,et al. Irrelevant digits affect feature-based attention depending on the overlap of neural circuits. , 2001, Brain research. Cognitive brain research.
[26] J. L. Myers,et al. Regression analyses of repeated measures data in cognitive research. , 1990, Journal of experimental psychology. Learning, memory, and cognition.
[27] S Dehaene,et al. Attention, automaticity, and levels of representation in number processing. , 1995, Journal of experimental psychology. Learning, memory, and cognition.
[28] David F. Marks,et al. Relative judgment: A phenomenon and a theory , 1972 .
[29] L E Krueger,et al. Why 2×2=5 looks so wrong: On the odd-even rule in product verification , 1986, Memory & cognition.
[30] S Dehaene,et al. The psychophysics of numerical comparison: A reexamination of apparently incompatible data , 1989, Perception & psychophysics.
[31] Takeshi Hatta,et al. Semantic processing of Arabic, Kanji, and Kana numbers: Evidence from interference in physical and numerical size judgments , 2003, Memory & cognition.
[32] S. Dehaene,et al. The mental representation of parity and number magnitude. , 1993 .
[33] W. Fias. The Importance of Magnitude Information in Numerical Processing: Evidence from the SNARC Effect , 1996 .
[34] Marc Brysbaert,et al. Single-digit and two-digit Arabic numerals address the same semantic number line , 1999, Cognition.
[35] S Dehaene,et al. Electrophysiological evidence for category-specific word processing in the normal human brain. , 1995, Neuroreport.
[36] S. Dehaene,et al. The Number Sense: How the Mind Creates Mathematics. , 1998 .
[37] W Fias,et al. Two routes for the processing of verbal numbers: evidence from the SNARC effect , 2001, Psychological research.
[38] ROBERT S. MOYER,et al. Time required for Judgements of Numerical Inequality , 1967, Nature.
[39] M. Brysbaert. Arabic number reading: On the nature of the numerical scale and the origin of phonological recoding. , 1995 .
[40] J. Richard Simon,et al. The effect of an irrelevant directional cue on choice reaction time: Duration of the phenomenon and its relation to stages of processing , 1976 .
[41] E. Spelke,et al. Sources of mathematical thinking: behavioral and brain-imaging evidence. , 1999, Science.
[42] R. Proctor,et al. The influence of irrelevant location information on performance: A review of the Simon and spatial Stroop effects , 1995, Psychonomic bulletin & review.
[43] S. Dehaene,et al. Unconscious semantic priming extends to novel unseen stimuli , 2001, Cognition.
[44] R. Proctor,et al. Do the same stimulus-response relations influence choice reactions initially and after practice? , 1993, Journal of experimental psychology. Learning, memory, and cognition.
[45] S. Dehaene. Varieties of numerical abilities , 1992, Cognition.