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Does Item Difficulty Affect the Magnitude of the Retrieval Practice Effect? An Evaluation of the Retrieval Effort Hypothesis

Published online by Cambridge University Press:  10 August 2020

Marcos Felipe Rodrigues de Lima*
Affiliation:
Universidade de Brasília (Brazil)
Sebastião Venâncio
Affiliation:
Universidade de Brasília (Brazil)
Júlia Feminella
Affiliation:
Universidade de Brasília (Brazil)
Luciano Grüdtner Buratto
Affiliation:
Universidade de Brasília (Brazil)
*
Correspondence concerning this article should be addressed to Marcos Felipe Rodrigues de Lima. Universidade de Brasília. Departamento de Processos Psicológicos Básicos. Campus Darcy Ribeiro, Instituto de Psicologia, Sala ASS-12/5. 70910-900. Brasília, DF (Brazil). E-mail: lima.piraju@gmail.com
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Abstract

Retrieving information by testing improves subsequent retention more than restudy, a phenomenon known as the retrieval practice effect. According to the retrieval effort hypothesis (REH), difficult items require more retrieval effort than easier items and, consequently, should benefit more from retrieval practice. In two experiments, we tested this prediction. Participants learned sets of easy and difficult Swahili–Portuguese word pairs (study phase) and repeatedly restudied half of these items and repeatedly retrieval practiced the other half (practice phase). Forty-eight hours later, they took a cued-recall test (final test phase). In both experiments, we replicated both the retrieval practice and the item difficulty effects. In Experiment 1 (N = 51), we found a greater retrieval practice effect for easy items, MDifference = .26, SD = .17, than for difficult items, MDifference = .19, SD = .19, t(50) = 2.01, p = .05, d = 0.28. In Experiment 2 (N = 28), we found a nonsignificant trend—F(1, 27) = 2.86, p = .10, $$ {\upeta}_{\mathrm{p}}^2 $$ = .10—toward a greater retrieval practice effect for difficult items, MDifference = .28, SD = .22, than for easy items, MDifference = .18, SD = .21. This was especially true for individuals who benefit from retrieval practice (difficult: MDifference = .32, SD = .18; easy: MDifference = .20, SD = .20), t(24) = –2.08, p = .05, d = –0.42. The results provide no clear evidence for the REH and are discussed in relation to current accounts of the retrieval practice effect.

Information

Type
Research Article
Copyright
© Universidad Complutense de Madrid and Colegio Oficial de Psicólogos de Madrid 2020
Figure 0

Figure 1. (a) General schematic representation for Experiments 1 and 2. Examples of trials on practice phase for restudy and retrieval practice conditions are depicted for both (b) Experiment 1 and (c) Experiment 2.

Figure 1

Figure 2. Data from practice cycles of Experiment 1. (a) Proportion of correct answers across the four cycles of the practice phase. (b) Reaction time across the four cycles of the practice phase. Error bars represent the 95% withinparticipant confidence interval (Cousineau, 2005).

Figure 2

Table 1. Number of Participants Showing Different Patterns of JOLs and Performance in Experiments 1 and 2

Figure 3

Figure 3. (a) Proportion of correct recall and (b) Reaction time on the final test of Experiment 1. Error bars represent the 95% within-participant confidence interval (Cousineau, 2005).

Figure 4

Figure 4. Conditional probabilities depicting the probability of correct recall on final test, given number of correct answers on practice cycles (range = 0–4 times). (a) Restudy condition and (b) retrieval practicecondition.

Figure 5

Table 2. Fixed Effects for the Mixed Logit Regression Models Predicting Correct Final Recall in Experiment 1

Figure 6

Figure 5. Data from practice cycles of Experiment 2. (a) Proportion of correct answers across the six cycles of the practice phase. (b) Reaction time across the six cycles of the practice phase for correct responses. Error bars represent the 95% within-participant confidence interval (Cousineau, 2005).

Figure 7

Figure 6. (a) Proportion of correct recall and (b) Reaction time on the final test of Experiment 2. Error bars represent the 95% within-participant confidence interval (Cousineau, 2005).

Figure 8

Figure 7. Conditional probabilities depicting the probability of correct recall on final test, given number of correct answers on practice cycles (range = 0–6 times). (a) Restudy condition and (b) retrieval practicecondition.

Figure 9

Table 3. Fixed Effects for the Mixed Logit Regression Models Predicting Correct Final Recall in Experiment 2

Figure 10

Table A1 Parameters of Swahili-Portuguese Word Pairs Used in Experiments 1 and 2