Rote memory and arithmetic fact processing

Memory and Cognition

Volumn 35, Issue 8, 2007, Pages 2041-2051

  Holmes, Virginia M ^a   McGregor, Jennifer ^a  

^a UNIVERSITY OF MELBOURNE   (Australia)

Author keywords

[No Author keywords available]

Indexed keywords

ADULT; ARITHMETIC; ARTICLE; COGNITION; CORRELATION ANALYSIS; FEMALE; HUMAN; HUMAN EXPERIMENT; KNOWLEDGE; LEARNING; MALE; MATHEMATICAL MODEL; MATHEMATICAL PARAMETERS; MEMORY; PROBLEM SOLVING; ROTE MEMORY; SEMANTIC MEMORY; SKILL; TASK PERFORMANCE; TRIPLE CODE MODEL; VISUOMOTOR COORDINATION;

EID: 38149039334     PISSN: 0090502X     EISSN: None     Source Type: Journal    
DOI: 10.3758/BF03192936     Document Type: Article

References (27)

1. ASHCRAFT, M. H. (1992). Cognitive arithmetic: A review of data and theory. Cognition, 44, 75-106.
2. CAMPBELL, J. I. D. (1987). Production, verification, and priming of multiplication facts. Memory & Cognition, 15, 349-364.
3. CAMPBELL, J. I. D. (1994). Architectures for numerical cognition. Cognition, 53, 1-44.
4. CAMPBELL, J. I. D., & AUSTIN, S. (2002). Effects of response time deadlines on adults' strategy choices for simple addition. Memory & Cognition, 30, 988-994.
5. COHEN, L., DEHAENE, S., CHOCHON, F., LEHÉRICY, S., & NACCACHE, L. (2000). Language and calculation within the parietal lobe: A combined cognitive, anatomical and fMRI study. Neuropsychologia, 38, 1426-1440.
6. DAGENBACH, D., & MCCLOSKEY, M. (1992). The organization of arithmetic facts in memory: Evidence from a brain-damaged patient. Brain & Cognition, 20, 345-366.
7. DEHAENE, S. (1992). Varieties of numerical abilities. Cognition, 44, 1-42.
8. DEHAENE, S., & COHEN, L. (1995). Towards an anatomical and functional model of number processing. Mathematical Cognition, 1, 83-120.
9. DEHAENE, S., & COHEN, L. (1997). Cerebral pathways for calculation: Double dissociation between rote verbal and quantitative knowledge of arithmetic. Cortex, 33, 219-250.
10. DEHAENE, S., PIAZZA, M., PINEL, P., & COHEN, L. (2003). Three parietal circuits for number processing. Cognitive Neuropsychology, 20, 487-506.
11. FORSTER, K. I., & FORSTER, J. C. (2003). DMDX: A Windows display program with millisecond accuracy. Behavior Research Methods, Instruments, & Computers, 35, 116-124.
12. HECHT, S. A. (1999). Individual solution processes while solving addition and multiplication math facts in adults. Memory & Cognition, 27, 1097-1107.
13. KLAHR, D., CHASE, W. G., & LOVELACE, E. A. (1983). The structure and process in alphabetic retrieval. Journal of Experimental Psychology: Learning, Memory, & Cognition, 9, 462-477.
14. KUČERA, H., & FRANCIS, W. N. (1967). Computational analysis of present-day American English. Providence, RI: Brown University Press.
15. LEE, K.-M. (2000). Cortical areas differentially involved in multiplication and subtraction: A functional magnetic resonance imaging study and correlation with a case of selective acalculia. Annals of Neurology, 48, 657-661.
16. LEE, K.-M., & KANG, S.-Y. (2002). Arithmetic operation and working memory: Differential suppression in dual tasks. Cognition, 83, B63-B68.
17. LEFEVRE, J.-A, & MORRIS, J. (1999). More on the relation between division and multiplication in simple arithmetic: Evidence for mediation of division solutions via multiplication. Memory & Cognition, 27, 803-812.
18. LEFEVRE, J., SADESKY, G. S., & BISANZ, J. (1996). Selection of procedures in mental addition: Reassessing the problem size effect in adults. Journal of Experimental Psychology: Learning, Memory, & Cognition, 22, 216-230.
19. LEMAIRE, P., & SIEGLER, R. S. (1995). Four aspects of strategic change: Contributions to children's learning of multiplication. Journal of Experimental Psychology: General, 124, 83-97.
20. LEMER, C., DEHAENE, S., SPELKE, E., & COHEN, L. (2003). Approximate quantities and exact number words: Dissociable systems? Neuropsychologia, 41, 1942-1958.
21. SANDRINI, M., MIOZZO, A., COTELLI, M., & CAPPA, F. (2003). The residual calculation abilities of a patient with severe aphasia: Evidence for a selective deficit of subtraction procedures. Cortex, 39, 85-96.
22. SMITH-CHANT, B. L., & LEFEVRE, J.-A. (2003). Doing as they are told and telling it like it is: Self-reports in mental arithmetic. Memory & Cognition, 31, 516-528.
23. TOWNSEND, J. T., & ASHBY, F. G. (1983). Stochastic modelling of elementary psychological processes. Cambridge: Cambridge University Press.
24. TRICK, L. M., ENNS, J. T., & BRODEUR, D. A. (1996). Life span changes in visual enumeration: The number discrimination task. Developmental Psychology, 32, 925-932.
25. WHALEN, J., MCCLOSKEY, M. M., LINDEMANN, M., & BOUTON, G. (2002). Representing arithmetic table facts in memory: Evidence from acquired impairments. Cognitive Neuropsychology, 19, 505-522.
26. ZBRODOFF, N. J., & LOGAN, G. D. (1990). On the relation between production and verification tasks in the psychology of simple arithmetic. Journal of Experimental Psychology: Learning, Memory, & Cognition, 16, 83-97.
27. ZBRODOFF, N. J., & LOGAN, G. D. (2005). What everybody finds: The problem-size effect. In J. I. D. Campbell (Ed.), Handbook of mathematical cognition (pp. 331-346). New York: Psychology Press.