| Literature DB >> 33264336 |
Alodie Rey-Mermet1,2, Krishneil A Singh3, Gilles E Gignac3, Christopher R Brydges3,4, Ullrich K H Ecker3.
Abstract
Working memory (WM) is a system for maintenance of and access to a limited number of goal-relevant representations in the service of higher cognition. Because of its limited capacity, WM requires interference-control processes, allowing us to avoid being distracted by irrelevant information. Recent research has proposed two interference-control processes, which are conceptually similar: (1) an active, item-wise removal process assumed to remove no-longer relevant information from WM, and (2) an inhibitory process assumed to suppress the activation of distractors against competing, goal-relevant representations. The purpose of this study was to determine the extent to which the tasks used to assess removal and inhibition measure the same interference-control construct. Results showed acceptable to good reliabilities for nearly all measures. Similar to previous studies, a structural equation modeling approach identified a reliable latent variable of removal. However, also similar to some previous studies, no latent variable of inhibition could be established. This was the case even when the correlation matrix used to compute the latent variable of inhibition was disattenuated for imperfect reliability. Critically, the individual measures of inhibition were unrelated to the latent variable of removal. These results provide tentative support for the notion that removal is not related to the interference-control processes assessed in inhibition tasks. This suggests that the removal process should be conceptualized as a process independent of the concept of inhibition, as proposed in computational WM models that implement removal as the "unbinding" of a WM item from the context in which it occurred.Entities:
Year: 2020 PMID: 33264336 PMCID: PMC7710115 DOI: 10.1371/journal.pone.0243053
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Block order and number of trials per block for each task.
| Block order | Trial type/Task | Number of trials per block |
|---|---|---|
| Updating (letter, digit, and word) | ||
| 1 practice block | - | 2 |
| 1 experimental block | - | 12 |
| Number Stroop and arrow flanker | ||
| 1 practice block | incongruent, congruent and neutral trials | 24 |
| 3 experimental blocks | incongruent, congruent and neutral trials | 72 (plus 2 warm-up trials) |
| Global-local and negative compatibility | ||
| 1 practice block | incongruent, congruent and neutral trials | 24 |
| 2 experimental blocks | incongruent, congruent and neutral trials | 72 (plus 2 warm-up trials) |
| Simon | ||
| 1 practice block | incongruent and congruent trials | 24 |
| 3 experimental blocks | incongruent and congruent trials | 48 (plus 2 warm-up trials) |
| Antisaccade | ||
| 1 experimental block | prosaccade trials | 40 (plus 10 warm-up trials) |
| 1 practice block | antisaccade trials | 24 |
| 1 experimental block | antisaccade trials | 48 (plus 2 warm-up trials) |
Note. In the analyses, only the (non-warm-up) trials from the experimental blocks were analyzed.
aFor each updating task, there were approximately 108 updating steps in total (54 per cue-target interval condition).
bAll trial types occurred with equal frequency in each block.
Fig 1Example of one trial sequence for the digit-updating task.
The duration of the blank at the beginning of each updating step (1800 ms or 500 ms) was determined by the length of the subsequent CTI: If the CTI was short (200 ms), the blank was long (1800 ms), if the CTI was long (1500 ms), the blank was short (500 ms). Thus, the retention interval between updating steps was constant at 2000 ms.
Fig 2Example of one trial sequence for each inhibition task used in the present study.
Indivi. = individually.
Descriptive statistics.
| Construct/Task | Min. | Max. | Skew | Kurtosis | Reliability | ||
|---|---|---|---|---|---|---|---|
| Inhibition | |||||||
| Number Stroop | -2.17 | 24.39 | -73.02 | 74.65 | 0.34 | 0.79 | .10 |
| Arrow flanker | -0.38 | 19.90 | -62.67 | 51.92 | 0.11 | 0.96 | .66 |
| Local | 0.90 | 33.09 | -72.48 | 115.70 | 0.56 | 1.14 | .48 |
| Simon | -0.80 | 29.35 | -92.04 | 78.38 | -0.31 | 0.77 | .73 |
| Negative compatibility | -1.07 | 23.21 | -95.43 | 54.65 | -0.45 | 1.85 | .56 |
| Antisaccade | -0.87 | 20.75 | -38.18 | 45.14 | 0.20 | -1.02 | .92 |
| Removal | |||||||
| letter updating | 4.27 | 136.18 | -284.18 | 476.44 | 1.29 | 2.36 | .68 |
| digit updating | 3.11 | 133.78 | -334.23 | 420.40 | 0.64 | 1.33 | .69 |
| word updating | 7.04 | 131.53 | -320.48 | 457.31 | 0.64 | 0.68 | .58 |
Note. For the number-Stroop, arrow-flanker, global-local, and Simon task, the scores were computed as residuals from a simple linear regression model predicting the RTincongruent from the RTcongruent. For the negative-compatibility task, the residual scores were computed from a simple linear regression model predicting the RTcongruent from the RTincongruent. For the antisaccade task, the residual scores were computed from a simple linear regression model predicting the RTantisaccade from the RTprosaccade. For the three updating tasks, the scores were computed as residuals from a simple linear regression model predicting the RTshort CTI from the RTlong CTI. Reliabilities were calculated by adjusting split-half correlations with the Spearman–Brown prophecy formula. Split-half correlations were computed between odd and even items. Min. = minimum; Max. = maximum.
Pearson correlation coefficients.
| Number Stroop | Arrow flanker | Local | Simon | Neg. comp. | Antisaccade | Letter upd. | Digit upd. | |
|---|---|---|---|---|---|---|---|---|
| Arrow flanker | . | |||||||
| [-.10, .26] | ||||||||
| Local | ||||||||
| [-.27, .07] | [-.27, .16] | |||||||
| Simon | . | . | ||||||
| [-.23, .25] | [-.15, .23] | [-.38, .06] | ||||||
| Neg. comp | . | . | . | |||||
| [-.13, .21] | [-.23, .18] | [-.10, .27] | [-.14, .22] | |||||
| Antisaccade | . | . | . | . | ||||
| [-.10, .26] | [-.12, .25] | [-.18, .17] | [-.13, .23] | [-.02, .32] | ||||
| Letter upd. | . | -.22* | . | . | ||||
| [-.01, .30] | [-.23, .11] | [-.42, -.03] | [-.08, .35] | [-.24, .22] | [-.10, .31] | |||
| Digit upd. | . | . | . | . | ||||
| [-.03, .35] | [-.20, .13] | [-.27, .05] | [-.21, .25] | [-.04, .28] | [-.15, .23] | [.25, .56] | ||
| Word upd. | . | . | .18 | . | . | . | ||
| [-.08, .32] | [-.07, .28] | [-.002, .36] | [-.17, .22] | [-.19, .24] | [-.13, .23] | [.18, .61] | [.28, .58] |
Note. Ninety-five % bootstrapped confidence intervals (10000 random samples) are presented in brackets. Correlations for which the Bayes factor suggested positive to strong evidence for the null hypothesis (BF01) are presented in italics; correlations for which the Bayes factor suggested positive to strong evidence for the alternative hypothesis (BF10) are presented in bold. Bayes factors were estimated in R [60] using the BayesMed package [68] with default prior scales. Bayes factors for each correlation are presented in S1 Table. Neg. comp. = Negative compatibility; upd. = updating.
* p < .05.
Goodness-of-fit statistics.
| Construct/Model | KMO | χ2 | df | CFI | RMSEA [90% CI] | SRMR | AIC | BIC | |
|---|---|---|---|---|---|---|---|---|---|
| Removal | |||||||||
| Model 1 (saturated) | .66 | 0 | 0 | - | 1 | 0 [0, 0] | 0 | 4128.15 | 4144.36 |
| Inhibition | |||||||||
| Model 2 | .50 | 4.45 | 5 | .486 | 1 | 0 [0, .13] | .05 | 5102.73 | 5129.74 |
| Model 4 (saturated) | .51 | 0 | 0 | - | 0 | 0 [0, 0] | 0 | 3045.10 | 3061.30 |
| Model 5 | .87 | 4.45 | 5 | .486 | 1 | 0 [0, .13] | .05 | 5574.38 | 5601.39 |
| Model 7 (saturated) | .80 | 0 | 0 | - | 0 | 0 [0, 0] | 0 | 3263.01 | 3279.22 |
| Each inhibition measure was the predictor of the removal factor | |||||||||
| Model 8: Antisaccade | .66 | 2 | 0.47 | .790 | 1 | 0 [0, .12] | .02 | 5107.74 | 5126.65 |
| Model 8: Simon | .66 | 2 | 1.41 | .494 | 1 | 0 [0, .17] | .03 | 5184.10 | 5203.01 |
| Model 8: Negative compatibility | .65 | 2 | 1.57 | .456 | 1 | 0 [0, .18] | .03 | 5132.58 | 5151.48 |
| Model 8: Local | .55 | 2 | 55.80 | < .001 | .10 | .49 [.39, .61] | .23 | 5249.81 | 5268.72 |
| Model 8: Arrow flanker | .64 | 2 | 50.15 | < .001 | 0 | .47 [.36, .58] | .22 | 5146.51 | 5165.41 |
Note. Model 1 = Single-factor model in which all removal measures loaded on a factor; Model 2 = Single-factor model in which all inhibition tasks loaded on a factor; Model 4 = Single-factor model in which only the antisaccade, Simon, and negative-compatibility tasks were included; Model 5 = same model as Model 2, except that the correlation was disattenuated for imperfect reliability; Model 7 = same model as Model 4, except that the correlation was disattenuated for imperfect reliability; Model 8 = Single-factor model in which the regression between each inhibition measure and the removal factor was freely estimated. KMO = Kaiser-Meyer-Olkin index for the correlation matrix; CFI = comparative fit index; RMSEA = root mean square error of approximation; CI = confidence interval; SRMR = standardized root-mean-square residual; AIC = Akaike information criterion; BIC = Bayesian information criterion.

Illustration of the different models computed in the present study.
Fig 3. (A) Single-factor model with removal as a latent variable (Model 1). (B) Single-factor model in which all tasks assumed to assess inhibition loaded on a latent variable (Model 2). (C) Single-factor model in which the antisaccade, Simon and negative-compatibility tasks loaded on a latent variable (Model 4). (D) Same model as Model 2, except that the correlation was disattenuated for imperfect reliability (Model 5). (E) Same model as Model 4, except that the correlation was disattenuated for imperfect reliability (Model 7). The numbers next to the straight, single-headed arrows are the standardized factor loadings (interpretable as standardized regression coefficients). The numbers adjacent to the curved, double-headed arrows next to each task are the error variances, attributable to idiosyncratic task requirements and measurement error. For all parameters, boldface type indicates p < .05.