| Literature DB >> 35140247 |
Indrajeet Indrajeet1,2, Cyril Atkinson-Clement3, Yulia Worbe3,4, Pierre Pouget5,6, Supriya Ray7.
Abstract
Tourette disorder (TD) is characterized by tics, which are sudden repetitive involuntary movements or vocalizations. Deficits in inhibitory control in TD patients remain inconclusive from the traditional method of estimating the ability to stop an impending action, which requires careful interpretation of a metric derived from race model. One possible explanation for these inconsistencies is that race model's assumptions of independent and stochastic rise of GO and STOP process to a fixed threshold are often violated, making the classical metric to assess inhibitory control less robust. Here, we used a pair of metrics derived from a recent alternative model to address why stopping performance in TD is unaffected despite atypical neural circuitry. These new metrics distinguish between proactive and reactive inhibitory control and estimate them separately. When these metrics in adult TD group were contrasted with healthy controls (HC), we identified robust deficits in reactive control, but not in proactive control in TD. The TD group exhibited difficulty in slowing down the speed of movement preparation, which they rectified by their intact ability to postpone the movement.Entities:
Mesh:
Year: 2022 PMID: 35140247 PMCID: PMC8828748 DOI: 10.1038/s41598-022-05692-z
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Schematic of Emotional Stop Signal Task (ESST). There were a total of 405 trials. Each trial began with the display of a fixation cross (+) in white color at the center of the display. After 500 ms, an image of a scene with emotional content appeared at the center for 700 ms. Subsequently, a blank display in black appeared for a variable 1–2 s interval. It was followed by a green unfilled circle at the center. (A) In the majority (66%) of trials (no-stop trial), participants were instructed to press the ENTER key on the keyboard “as soon as possible”. (B) In the rest of the trials (stop trials), after a variable delay from the circle, the letter X in capital in red color appeared at the center, instructing participants to refrain from pressing the ENTER key. No-stop and stop trials were pseudorandomly presented. The figure is taken from Atkinson-Clement et al., 2020 with permission[21].
Demographic and comorbidity details of participants. The table shows that there was no significant difference in gender ratio, age, or years of education between TD and HC.
| TD | HC | p | BF01 | |
|---|---|---|---|---|
| Number of participants | 53 | 30 | 0.344 | |
| Gender (F/M) | 11/42 | 9/21 | ||
| Mean (SD) age (years) | 30.21 (10.5) | 31.63 (10.44) | 0.553 | 3.624 |
| Mean (SD) years of education | 14.25 (2.56) | 14.57 (2.93) | 0.603 | 3.756 |
| Medication | 19 | 0 | ||
| ADHD | 23 | 0 | ||
| OCD | 11 | 0 |
Behavioural performance, SSRT, and CRTT metrics in HC and TD. For both groups, average no-stop accuracy, error in inhibition, stop-signal delay, no-stop RT, and noncancelled RT are shown in the table. None of these parameters was significantly different between HC and TD. SSRT estimated by three methods was not significantly longer in TD than that of in HC group. P-values for difference in mean SSRTs were adjusted by Holm method. Unadjusted p-values were 0.405, 0.64 and 0.664 for integration, median and mean method SSRT respectively. The mean log-attenuation rate was significantly less in TD than that of the HC group, and the mean proactive delay was nearly equal. SSRT was also not significantly different between HC and TD. The standard error of the respective means (± SEM) is given in the brackets.
| Parameters | HC | TD | t | p | |
|---|---|---|---|---|---|
| Behavioural performance | Go accuracy (%) | 97.09 (± 1.20) | 98.22(± 0.53) | 0.325 | |
| Stop error (%) | 42.426(± 1.239) | 44.414(± 0.817) | 0.084 | ||
| SSD (ms) | 326(± 12) | 312(± 10) | 0.210 | ||
| No stop RT (ms) | 556 (± 13) | 540 (± 9) | 0.302 | ||
| Error RT (ms) | 476 (± 12) | 462 (± 9) | 0.346 | ||
| SSRT | Integration method (ms) | 207(± 6) | 208 (± 4) | 1 | |
| Median method (ms) | 227(± 4) | 225(± 4) | 1 | ||
| Mean method (ms) | 231(± 5) | 228(± 4) | 1 | ||
| CRTT metrics | Log-attenuation rate | 0.0097 (± 0.0003) | 0.0088 (± 0.0002) | 0.006 | |
| Proactive delay (ms) | 389 (± 12) | 384 (± 9) | 0.367 |
Figure 2Inhibition function, noncancelled RT as a function of SSD. The SSD was grouped into four (1–200 ms, 201–300 ms, 301–400 ms, and 401–600 ms) bins. The average error in inhibition and noncancelled RT in each bin for every participant was calculated. (A) The mean (± SEM) error in inhibition across participants for both groups (HC: black; TD: red) was plotted against the midpoint of the corresponding bin (mean: line; SEM: error bar). The average percentage error in inhibition increased monotonically as a function of SSD in both groups (except a non-significant increase in error from 2nd to 3rd bin in HC). (B) The mean (± SEM) noncancelled RT across participants for both groups (HC: black; TD: red) was plotted against the midpoint of the corresponding bin (mean: line; SEM:error bar). The noncancelled RT increased monotonically as a function of SSD in both groups.
Figure 3CRTT metrics between TD and HC. (A) We fitted noncancelled RT and PPT data with an exponential function (). Coefficient ‘b’ and ‘c’ were fitting coefficients that varied across participants. Constant is a fixed nominal error in the estimation of RT. We fixed ε at 17 ms which was almost equal to one refresh duration of the display monitor to account for random jitter in the measurements of RT and SSD. The Average (± SEM) of best fit across participants in both groups (HC: black; TD: red) are plotted as a function of PPT (average: line; SEM: patch). It shows that there was an overall exponential increase in noncancelled RT in both HC and TD groups. The intercept at the ordinate for each fit in both groups was calculated which mathematically equals . It is referred to as CRTT metric proactive delay. Since was the jitter in the measurement in RT that depended on the refresh rate of the display, c was used as a proactive delay. Mean proactive delay was nearly equal in both groups. (B) Log of attenuation was calculated by the equation: at 1 ms steps from 0 to 400 ms of PPT. The average (± SEM) log-attenuation for both groups (HC: black; TD: red) is plotted as a function of PPT (average: line; SEM: patch). (C) The slope of the individual log-attenuation plot is referred to as the log-attenuation rate CRTT metric. Boxplot of distributions of log-attenuation rate for HC (n = 28, black) and TD (n = 49, red) are shown in the figure. The average log-attenuation in the TD group was significantly less than that of the HC group. (D) Boxplot of distributions of proactive delay for HC (black) and TD (red) are shown in the figure. There was no significant difference in mean proactive delay between TD and HC.
Relationship of ADHD and medication with CRTT metrics and stopping error. The TD group was divided into subgroups: (1) TD with ADHD vs TD without ADHD, and (2) TD with medication vs TD without medication. Table shows that both CRTT metric and average error in inhibition was not significantly different between sub-group comparisons 1 and 2.
| Log-attenuation rate (mean ± SEM) | Proactive delay (ms) (mean ± SEM) | Stop error (%) (mean ± SEM) | |
|---|---|---|---|
| TD with ADHD | 0.0087 ± 0.0004 | 384 ± 15 | 44.07 ± 1.42 |
| TD without ADHD | 0.0089 ± 0.0002 | 384 ± 12 | 44.65 ± 0.99 |
| p | 0.717 | 0.997 | 0.733 |
| BF01 | 3.279 | 3.461 | 3.299 |
| Medicated TD | 0.0086 ± 0.0003 | 366 ± 16 | 45.89 ± 1.51 |
| Un-medicated TD | 0.0089 ± 0.0003 | 395 ± 11 | 43.48 ± 0.91 |
| p | 0.412 | 0.117 | 0.153 |
| BF01 | 2.601 | 1.235 | 1.471 |