| Literature DB >> 29023466 |
Miriam J J Lommen1,2, Mihaela Duta1, Koen Vanbrabant3, Rachel de Jong1,2, Keno Juechems1, Anke Ehlers1,2.
Abstract
Anxiety disorders are the most common mental disorder worldwide. Although anxiety disorders differ in the nature of feared objects or situations, they share a common mechanism by which fear generalizes to related but innocuous objects, eliciting avoidance of objects and situations that pose no objective risk. This overgeneralization appears to be a crucial mechanism in the persistence of anxiety psychopathology. In this study we test whether an intervention that promotes discrimination learning reduces generalization of fear, in particular, harm expectancy and avoidance compared to an irrelevant (control) training. Healthy participants (N = 80) were randomly allocated to a training condition. Using a fear conditioning paradigm, participants first learned visual danger and safety signals (set 1). Baseline level of stimulus generalization was tested with ambiguous stimuli on a spectrum between the danger and safety signals. There were no differences between the training groups. Participants then received the stimulus discrimination training or a control training. After training, participants learned a new set of danger and safety signals (set 2), and the level of harm expectancy generalization and behavioural avoidance of ambiguous stimuli was tested. Although the training groups did not differ in fear generalization on a cognitive level (harm expectancy), the results showed a different pattern of avoidance of ambiguous stimuli, with the discrimination training group showing less avoidance of stimuli that resembled the safety signals. These results support the potential of interventions that promote discrimination learning in the treatment of anxiety disorders.Entities:
Mesh:
Year: 2017 PMID: 29023466 PMCID: PMC5638232 DOI: 10.1371/journal.pone.0184485
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Stimulus set one.
Fig 2Stimulus set two.
Fig 3Mean pre-training generalization gradients for both training conditions with US-expectancy as an outcome measure.
The black lines represent the mean observed data, the grey lines the mean model predictions per condition, with solid lines for the irrelevant condition and dotted lines for the relevant condition.
Parameter estimates and standard error (SE).
| Pre Expectancy | Post Expectancy | Post Avoidance | ||||
|---|---|---|---|---|---|---|
| Intercept | 17.6 5 | (3.53) | 42.0 0 | (5.13) | -0.00 | (0.73) |
| Dimension | 7.4 1 | (0.92) | 11.4 4 | (0.44) | 1.26 | (0.19) |
| Training | -3.26 | (4.95) | 9.25 | (7.14) | -1.35 | (1.01) |
| Dimension2 | 0.7 6 | (0.37) | 0.44 | (0.31) | -0.05 | (0.05) |
| Dimension*Training | -0.83 | (1.28) | 0.60 | (0.61) | 0.06 | (0.24) |
| Dimension2 *Training | 0.33 | (0.52) | -0.48 | (0.43) | 0.1 3 | (0.07) |
| AIC | 4552.84 | 5933.01 | 644.53 | |||
| Log Likelihood | -2263.42 | -2953.50 | -313.27 | |||
| Num. obs. | 512 | 659 | 528 | |||
| Num. Subjects | 65 | 66 | 66 | |||
| Variance: Intercept | 321.05 | 762.02 | 13.60 | |||
| Variance: dimension | 20.24 | 2.01 | 0.41 | |||
| Variance: dimension2 | 2.80 | 2.37 | - | |||
| Variance: Residual | 260.05 | 345.71 | - | |||
Note. AIC = Akaike Information Criterion, Num. obs. = number of observations, num. Subjects = number of subjects
** p<0.001
* p<0.05
Fig 4Mean post-training generalization gradients for both training conditions with US-expectancy as an outcome measure.
All CSs are represented on the X-axis, with CS-s at the left, GSs in the middle and the CS+s at the right side. The black lines represent the mean observed data, the grey lines the mean model predictions per condition, with solid lines for the irrelevant condition and dotted lines for the relevant condition.
Fig 5Mean post-training generalization gradient for both training conditions with probability of avoidance as an outcome measure.
All avoidable CSs are represented on the X-axis, with CS-s at the left and the GS most similar to CS+ at the right side. The black lines represent the mean observed data, the grey lines the mean model predictions per condition, with solid lines for the irrelevant condition and dotted lines for the relevant condition.