| Literature DB >> 29085320 |
Jakob Jonsson1, Max W Abbott2, Anders Sjöberg1, Per Carlbring1.
Abstract
Traditionally, gambling and problem gambling research relies on cross-sectional and retrospective designs. This has compromised identification of temporal relationships and causal inference. To overcome these problems a new questionnaire, the Jonsson-Abbott Scale (JAS), was developed and used in a large, prospective, general population study, The Swedish Longitudinal Gambling Study (Swelogs). The JAS has 11 items and seeks to identify early indicators, examine relationships between indicators and assess their capacity to predict future problem progression. The aims of the study were to examine psychometric properties of the JAS (internal consistency and dimensionality) and predictive validity with respect to increased gambling risk and problem gambling onset. The results are based on repeated interviews with 3818 participants. The response rate from the initial baseline wave was 74%. The original sample consisted of a random, stratified selection from the Swedish population register aged between 16 and 84. The results indicate an acceptable fit of a three-factor solution in a confirmatory factor analysis with 'Over consumption,' 'Gambling fallacies,' and 'Reinforcers' as factors. Reinforcers, Over consumption and Gambling fallacies were significant predictors of gambling risk potential and Gambling fallacies and Over consumption were significant predictors of problem gambling onset (incident cases) at 12 month follow up. When controlled for risk potential measured at baseline, the predictor Over consumption was not significant for gambling risk potential at follow up. For incident cases, Gambling fallacies and Over consumption remained significant when controlled for risk potential. Implications of the results for the development of problem gambling, early detection, prevention, and future research are discussed.Entities:
Keywords: CFA; gambling fallacies; gambling problem; longitudinal; over consumption; predictive; reinforcers
Year: 2017 PMID: 29085320 PMCID: PMC5650635 DOI: 10.3389/fpsyg.2017.01807
Source DB: PubMed Journal: Front Psychol ISSN: 1664-1078
The Jonsson-Abbott Scale (JAS): items and categories.
| Item | Category |
|---|---|
| (1) I gamble for the excitement | Reinforcer |
| (2) Gambling is among the most enjoyable things there are | Reinforcer |
| (3) Gambling can make me forget everything else for a while | Reinforcer |
| (4) My gambling gives me friends | Reinforcer |
| (5) I gamble for more money than intended | Over consumption |
| (6) I gamble a longer time than intended | Over consumption |
| (7) I gamble when I should have done other things | Over consumption |
| (8) When gambling, I find it hard to stop | Over consumption |
| (9) My gambling is a way to make money | Gambling fallacy |
| (10) When I win, it is due to my skill | Gambling fallacy |
| (11) If I just gamble enough, my gambling will pay off | Gambling fallacy |
Standardized factor loadings based on confirmatory factor analysis.
| F1 | F2 | F3 | |
|---|---|---|---|
| (2) Gambling is among the most enjoyable things there are | 0.71 | ||
| (3) Gambling can make me forget everything else for a while | 0.70 | ||
| (1) I gamble for the excitement | 0.54 | ||
| (4) My gambling gives me friends | 0.42 | ||
| (6) I gamble a longer time than intended | 0.82 | ||
| (5) I gamble for more money than intended | 0.74 | ||
| (8) When gambling, I find it hard to stop | 0.68 | ||
| (7) I gamble when I should have done other things | 0.66 | ||
| (10) When I win, it is due to my skill | 0.52 | ||
| (9) My gambling is a way to make money | 0.63 | ||
| (11) If I just gamble enough, my gambling will pay off | 0.70 |
Logistic regression analyses (n = 3818).
| Risk potential time 2 | Incident cases time 2 | |||
|---|---|---|---|---|
| Step 1 | Step 2 | Step 1 | Step 2 | |
| Gambling fallacy | 0.26∗∗∗ (0.06) | 0.16∗∗∗ (0.07) | 0.25∗∗ (0.12) | 0.22∗ (0.04) |
| Reinforcer | 0.37∗∗∗ (0.09) | 0.19∗∗∗ (0.08) | 0.20 (0.14) | 0.15 (0.03) |
| Over consumption | 0.15∗∗ (0.03) | 0.05 (0.02) | 0.26∗ (0.08) | 0.25∗ (0.04) |
| Risk potential time 1 | – | 2.327∗∗∗ (0.35) | – | 0.61∗∗ (0.04) |
| -2 Log likelihood | 3913.318 | 3220.950 | 920.197 | 912.962 |
| AIC | 3921.318 | 3230.950 | 928.197 | 922.962 |
| BIC | 3946.304 | 3262.184 | 954.052 | 922.962 |
| Nagelkerke | 0.12∗∗∗ | 0.35∗∗∗ | 0.05∗∗∗ | 0.06∗∗∗ |