Literature DB >> 10527553

The roles of estimation and the commutativity principle in the development of third graders' mental multiplication.

A J Baroody1.   

Abstract

In this training experiment, pretesting identified 36 third graders (mean age = 8 years 5 months, SD = 4 months) with negligible mastery of multiplication combinations involving factors from 3 to 9. Participants were randomly assigned to 2 groups, which practiced different subsets of combinations, and were then retested. The results were inconsistent with R. S. Siegler's (1988) proposal that item-specific computational practice is necessary to promote changes in error patterns and combination mastery. The results were consistent with the hypotheses that children devise increasingly flexible and accurate estimation strategies and use relational knowledge such as the commutativity principle to master combinations. Because even fast mental-arithmetic errors and correct responses may be due to strategies other than retrieval, researchers need to craft ways of distinguishing between retrieval and nonretrieval strategies. Copyright 1999 Academic Press.

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Year:  1999        PMID: 10527553     DOI: 10.1006/jecp.1999.2524

Source DB:  PubMed          Journal:  J Exp Child Psychol        ISSN: 0022-0965


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3.  Connecting neural coding to number cognition: a computational account.

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Journal:  Dev Sci       Date:  2012-07

4.  Fostering Formal Commutativity Knowledge with Approximate Arithmetic.

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  4 in total

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