| Literature DB >> 26550008 |
Barbara F M Marino1, Giovanni Mirabella2, Rossana Actis-Grosso3, Emanuela Bricolo3, Paola Ricciardelli3.
Abstract
Adaptive adjustments of strategies are needed to optimize behavior in a dynamic and uncertain world. A key function in implementing flexible behavior and exerting self-control is represented by the ability to stop the execution of an action when it is no longer appropriate for the environmental requests. Importantly, stimuli in our environment are not equally relevant and some are more valuable than others. One example is the gaze of other people, which is known to convey important social information about their direction of attention and their emotional and mental states. Indeed, gaze direction has a significant impact on the execution of voluntary saccades of an observer since it is capable of inducing in the observer an automatic gaze-following behavior: a phenomenon named social or joint attention. Nevertheless, people can exert volitional inhibitory control on saccadic eye movements during their planning. Little is known about the interaction between gaze direction signals and volitional inhibition of saccades. To fill this gap, we administered a countermanding task to 15 healthy participants in which they were asked to observe the eye region of a face with the eyes shut appearing at central fixation. In one condition, participants were required to suppress a saccade, that was previously instructed by a gaze shift toward one of two peripheral targets, when the eyes were suddenly shut down (social condition, SC). In a second condition, participants were asked to inhibit a saccade, that was previously instructed by a change in color of one of the two same targets, when a change of color of a central picture occurred (non-social condition, N-SC). We found that inhibitory control was more impaired in the SC, suggesting that actions initiated and stopped by social cues conveyed by the eyes are more difficult to withhold. This is probably due to the social value intrinsically linked to these cues and the many uses we make of them.Entities:
Keywords: behavioral flexibility; countermanding task; gaze-following behavior; saccadic eye movements; saccadic inhibition; social attention; voluntary motor control
Year: 2015 PMID: 26550008 PMCID: PMC4623777 DOI: 10.3389/fnbeh.2015.00258
Source DB: PubMed Journal: Front Behav Neurosci ISSN: 1662-5153 Impact factor: 3.558
Figure 1Schematic representation of the experimental procedure for both social and non-social conditions. The stop signal is presented only in the stop trials and not during the no-stop trials. The dashed portion of the arrow indicates that stop signals are not shown during no-stop trials (see text for further details).
Summary of behavioral results for social and non-social conditions.
| Social condition | Non-social condition | |
|---|---|---|
| Mean SSD | 205.3 (22.3) | 226.3 (19.4) |
| P(failure) | 0.54 (0.02) | 0.53 (0.01) |
| SSRT | 144.3 (11.7) | 112.7 (8.4) |
| RT no-stop trials | 329.2 (9.2) | 332.7 (13.7) |
| RT stop-failure trials | 292.7 (7.2) | 289.8 (12.5) |
| RT go-only trials | 250.9 (10.4) | 226.9 (5.9) |
All mean (SE) values, except for P(failure), are expressed in milliseconds. Abbreviations. RT, saccadic reaction time; SSRT, stop-signal reaction times; SSD, stop-signal delay (see text for further details).
Figure 2SSRT (A) and RT (B) in for social and non-social conditions. Panel (A) shows the average SSRT. Panel (B) illustrates the average RT (SE) of go-only trials, no-stop trials and stop-failure trials. Error bars represent the standard error.
Figure 3Saccadic latency distributions in each type of trials in which an eye movement was executed in both social and non-social conditions. Distributions are aligned as a function of time elapsed since the appearance of the go-signal (bin size = 5 ms).
Average reaction times of subsequent blocks of no-stop/go-only trials for social (SC) and non-social conditions (N-SC).
| No-stop trials SC | No-stop trials N-SC | Go-only trials SC | Go-only trials N-SC | |
|---|---|---|---|---|
| Block 1 | 329.51 (28.4) | 298.45 (17.1) | 276.01 (13.7) | 248.81 (8.2) |
| Block 2 | 349.13 (31.0) | 330.15 (20.3) | 258.79 (14.3) | 247.31 (8.5) |
| Block 3 | 338.73 (22.5) | 317.71 (24.9) | 255.79 (11.5) | 235.23 (8.3) |
| Block 4 | 351.17 (23.2) | 342.93 (22.0) | 265.23 (11.6) | 241.99 (8.2) |
| Block 5 | 329.53 (22.3) | 328.89 (22.6) | 256.25 (10.5) | 246.46 (9.3) |
| Block 6 | 338.73 (20.5) | 329.67 (22.7) | 259.16 (9.9) | 239.69 (7.0) |
| Block 7 | 343.07 (17.4) | 338.06 (25.9) | 257.23 (11.7) | 231.72 (6.1) |
| Block 8 | 356.86 (23.6) | 345.15 (23.7) | 241.68 (7.4) | 226.55 (7.1) |
| Block 9 | 359.90 (23.3) | 353.27 (21.9) | 251.49 (8.1) | 227.96 (8.7) |
| Block 10 | 345.38 (20.9) | 327.81 (19.2) | ||
| Block 11 | 329.16 (17.3) | 332.73 (19.6) | ||
| Block 12 | 338.28 (25.3) | 340.89 (27.4) | ||
| Block 13 | 333.01 (15.5) | 339.02 (27.9) | ||
| Block 14 | 344.87 (16.2) | 331.76 (28.4) | ||
| Block 15 | 327.85 (22.1) | 333.45 (24.9) | ||
| Block 16 | 339.79 (16.3) | 331.03 (22.5) | ||
| Block 17 | 324.05 (23.4) | 322.71 (23.8) | ||
| Block 18 | 316.63 (26.9) | 348.14 (31.3) | ||
| Block 19 | 322.08 (22.4) | 351.41 (29.8) | ||
| Block 20 | 338.99 (18.8) | 341.62 (20.7) | ||
| Block 21 | 341.75 (19.3) | 346.82 (13.5) | ||
| Block 22 | 328.38 (12.5) | 341.64 (14.4) |
All mean (SE) values are expressed in milliseconds.
Figure 4Saccadic latency distributions in stop-failure trials for social (A) and non-social conditions (B). Distributions are aligned as a function of time elapsed since the onset of the stop-signal (vertical dashed red lines; bin size = 5 ms). In each plot, a black line represents the probability density function which was computed by applying a smoothing kernel (bandwidth = 3) to the saccadic latency distribution. The baseline is a straight line connecting the two peaks. The bottom of the dip indicates the minimum density inside the dip. The magnitude of decrease in saccade latency is given by the difference between the density at the baseline value and the density at the bottom of the dip (Latency to Dip Bottom, LDB). The line named “50% of magnitude” represents the latency from the stop-signal onset at which the decrease achieved 50% of its magnitude along each peak.
Figure 5Kinematics [amplitude (A), peak velocity (B), and duration (C)] of saccadic responses for both social and non-social conditions recorded in go-only trials, no-stop trials and stop-failure trials. Error bars represent the standard error.
Summary of kinematic parameters of saccades for social and non-social conditions.
| Amplitude (degree) | Duration (ms) | Peak velocity (degree/s) | ||||
|---|---|---|---|---|---|---|
| SC | N-SC | SC | N-SC | SC | N-SC | |
| Go-only trials | 7.2(0.1) | 7.8(0.1) | 52.6(1.1) | 51.1(0.9) | 224.4(10.2) | 236.4(10.7) |
| No-stop trials | 6.7(0.2) | 7.5(0.2) | 49.2(0.9) | 50.6(0.8) | 217.2(10.7) | 238.4(11.4) |
| Stop-failure trials | 6.3(0.2) | 7.1(0.2) | 47.9(1.2) | 49.5(0.7) | 215.1(10.2) | 236.4(11.7) |
All values represent mean (SE). Amplitude is expressed in degrees of visual angle, Duration is expressed in milliseconds (ms), and Peak velocity is expressed in degrees per second.