| Literature DB >> 30217982 |
Li Li1, Shiro Kumano2,3, Anita Keshmirian4,5, Bahador Bahrami6,7, Jian Li8,9, Nicholas D Wright10,11,12.
Abstract
Value-based choices are influenced both by powerful counterfactuals, such as regret, and also by risk in potential outcomes. Culture can profoundly affect how humans perceive and act in the world, but it remains unknown how regret in value-based choice and key aspects of risk-taking may differ between cultures. Here our computational approach provides precise and independent metrics, grounded in extensive neurobiological evidence, for the influences of risk and regret on choice. We test for commonalities and differences across three diverse cultures: Iran, China and the UK. Including Iran matters because cross-cultural work on value-based choice is lacking for this key 21st Century culture, and also because patterns across the three cultures arbitrates between explanations for differences. We find commonalities, with regret influencing choice across cultures and no consistent cultural difference seen. However, for risk, unlike in both Chinese and Westerners' choices, Iranians are risk-seeking - findings consistent across two task variants and further explained by Iranians showing less subjective impact of negative, but not positive, outcomes of risky choices. Our computational approach dissects cultural impacts on two key neurobiologically-grounded quantities in value-based choice, showing that neuroscientific accounts cannot a priori isolate such quantities from culture in the cognitive processes underlying choice.Entities:
Mesh:
Year: 2018 PMID: 30217982 PMCID: PMC6138714 DOI: 10.1038/s41598-018-30680-7
Source DB: PubMed Journal: Sci Rep ISSN: 2045-2322 Impact factor: 4.379
Figure 1Experimental design. In each trial, individuals first evaluated two different lotteries with different potential outcomes and probabilities. They had to choose one within 4 s. After choosing, a green square highlighted the selected lottery. After the 4 s, an arrow appeared in the centre of the selected lottery and span for 1 s, with its final location indicating the trial’s outcome. Participants then subjectively rated their feelings about that outcome on an axis from −50 (extremely negative) to 50 (extremely positive). To separately assay potential effects of the lottery outcomes on subjective ratings, we used two feedback conditions. In the ‘complete-feedback’ condition participants saw both lotteries’ outcomes in the trial, so they may feel regret (or relief) by witnessing the unchosen lottery’s outcome. In the ‘partial-feedback’ condition they only saw the chosen lottery’s outcome, which may elicit disappointment (or joy) about the unrealized outcome in the chosen gamble. Our two task variants (Exp1 and Exp2) differed in two ways. First, the stimulus list differed. Exp1 used a stimulus list used previously[37], which is potentially limited as regressors of interest are highly correlated across the list (Table 2), and further as the large EV differences between lottery pairs in most trials may dominate subtle cultural effects on risk or anticipated regret. Thus Exp2 used smaller EV differences within trials and less correlated regressors of interest across the set (details in Table 3 and S.3–S.6). Secondly, because previous work suggested cultural differences whereby initial trials in blocks affect Westerners more than Chinese:[45] Exp1 presented partial- and complete-feedback conditions in 12 trial blocks; and Exp2 presented trials in random mixed order throughout.
Intercorrelations of Gamble Variables in stimulus set for Exp1, previously used by[37]. Note. *p < 0.05. **p < 0.01. ***p < 0.001.
| D | |||
|---|---|---|---|
| −0.26 | |||
| D | 0.30* | 0.69*** | |
| R | 0.76*** | −0.39** | −0.25 |
Intercorrelations of Gamble Variables in stimulus set for Exp2. Note. *p < 0.05. **p < 0.01. ***p < 0.001.
| D | |||
|---|---|---|---|
| 0.33** | |||
| D | 0.55*** | 0.82*** | |
| R | 0.09 | −0.23 | −0.59*** |
Model comparison using summed BICs. Note. Winning models are underlined.
| EV + SD + R model | EV + SD + D + R model | EV + D + R model | EV + SD model | EV + D model | EV model | ||
|---|---|---|---|---|---|---|---|
| Iran | Exp1 |
| 1112.1 | 1115.7 | 1128.3 | 1121.7 | 1200.5 |
| Exp2 |
| 1427.9 | 1451 | 1438.9 | 1467.7 | 1507.2 | |
| Combined |
| 2488.2 | 2520.4 | 2532 | 2556.5 | 2690.3 | |
| China | Exp1 | 847.7 | 855.3 |
| 890.7 | 850 | 913.6 |
| Exp2 | 1266.1 |
| 1293.7 | 1314.3 | 1301.2 | 1375.5 | |
| Combined |
|
| 2104.1 | 2178.3 | 2139.3 | 2269.9 | |
| UK | Exp1 |
| 1081.2 | 1076.8 | 1100.8 | 1092 | 1116.2 |
| Exp2 |
| 1408.9 | 1417.2 | 1443.1 | 1432.8 | 1464.9 | |
| Combined |
| 2443.6 | 2452.5 | 2515.4 | 2495.9 | 2563.4 | |
| All 6 datasets combined |
|
| 7006.3 | 7174.2 | 7148.5 | 7493.3 | |
Figure 2Choice behavior related to risk in each of the six datasets, analysed separately using the EV + SD + R model. Iranians are consistently risk-seeking across both task variants, while the UK and Chinese groups are risk-neutral in both task variants. Positive SD reflects risk-aversion, negative SD reflects risk-seeking. Error bars show standard error. *p < 0.05. **p < 0.01. ***p < 0.001.
Figure 3Subjective ratings. Iranians show the least subjective regret and disappointment. Error bars show standard error. *p < 0.05.
Figure 4Reaction times. Both (a) risk and (b) regret biased reaction times as predicted by approach–avoidance mechanisms: As the effect of risk/regret depends on individuals’ subjective preference we looked between subjects. An individual’s risk/regret preference (i.e. the obtained coefficients of the EV + SD + R model of choice behaviour; denoted as sdCoef and rCoef, respectively) strongly predicted their RT bias (RThigherSD - RTlowerSD or RThigherR - RTlowerR). We observed our predicted pattern, where: risk slowed approach when risk was aversive; risk induced no RT bias when risk was neutral; and risk speeded approach when risk was appetitive (each panel on the right hand side is a cartoon of these predictions). Regression lines are shown, which are not constrained in any way. Grey lines show risk-neutrality in choice (i.e. sdCoef = 0 or rCoef = 0) and no RT bias (i.e. RThigherSD - RTlowerSD = 0 or RThigherR - RTlowerR = 0).