| Literature DB >> 34582031 |
Ashleigh M Maxcey1, Richard M Shiffrin2, Denis Cousineau3, Richard C Atkinson4.
Abstract
Here, we present two case studies of extremely long-term retention. In the first, Richard C. Atkinson (RCA) had learned word sequences during experiments for his dissertation. Sixty-seven years later, RCA relearned the same words either in the original order or in a scrambled order. RCA reported no conscious awareness that the words were those used in the dissertation, but his relearning was considerably better for the words in the original order. In the second case study, Denis Cousineau had searched displays of objects for the presence of a target. The targets and foils had been novel at the beginning of training, and his search rate improved markedly over about 70 sessions. After 22 years, retraining showed retention of much of this gain in rate of search, and the rate was markedly faster than search for new objects with the same structure as the trained set. We consider interpretations of these case studies for our understanding of long-term retention.Entities:
Keywords: Long-term memory; Memory for skilled search; Permanence of memory; Permastore; Skill retention
Mesh:
Year: 2021 PMID: 34582031 PMCID: PMC9038803 DOI: 10.3758/s13423-021-02002-y
Source DB: PubMed Journal: Psychon Bull Rev ISSN: 1069-9384
Fig. 1Memory after 67 Years. Correct anticipations across 15 learning trials for words presented in the original order (closed red squares) and words presented in a scrambled order (open green triangles). Responses are averaged over 2 days of learning, across which order condition was counterbalanced. (Color figure online)
Fig. 2Mean response time (RT) per session for target present (blue) and target absent (green) responses along with 95% confidence intervals of the mean. (Color figure online)
Fig. 3Rates of search by session of training, for original learning, for relearning after 22 years, and for learning new stimuli after 22 years. Rates are measured by the slope of response time by set size. Error bars are 95% confidence intervals of the mean. (Color figure online)