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Original Articles

Are the limits in processing and storage capacity common? Exploring the additive and interactive effects of processing and storage load in working memory

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Pages 322-341 | Received 01 Mar 2009, Published online: 21 Mar 2011
 

Abstract

Processing and storage constitute important aspects of working memory. However, the relationship between them remains unclear. If they constitute separate, independent capacities then manipulations of processing and storage load should have independent effects on task performance. In the present research, university students (N=84) were administered a reasoning task based on the Greco-Latin square task, in which processing (as defined by relational complexity) and storage load were orthogonally manipulated. Theoretical processing and storage load were each able to predict significant unique portions of the variance in both item difficulty and correct response time. However, no interaction term was able to significantly increase predictive power for either item difficulty or correct response time. This suggests that over the range of processing and storage load imposed by the task, processing and storage capacity are largely additive (i.e., independent). Implications for models of working memory are discussed.

Notes

1The extent of item misfit is typically unknown if aggregation is done blindly by simply adding up scores. The argument for the increase in reliability for aggregated scores is premised on the assumption that each and every item is contributing to the assessment of the attribute. Poor fitting items do not add to reliability and, unless explicitly tested, this is unknown.

2Blind summation of items responses does not approximate fundamental measurement principles.

3In general, item reliability reflects the extent to which the sample size is appropriate for stable item estimates based on the current data (Linacre, Citation2009).

4When the analyses were repeated without Item 1 (as for the analysis of item difficulty), there was no change in the interpretation and the proportion of variance accounted for remained virtually identical, adj. R 2=.68, F(2, 41) = 46.38, p<.01.

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