| Literature DB >> 25493945 |
Nichola J Raihani1, Katherine McAuliffe2.
Abstract
Human behaviour is influenced by social norms but norms can entail two types of information. Descriptive norms refer to what others do in this context, while injunctive norms refer to what ought to be done to ensure social approval. In many real-world situations these norms are often presented concurrently meaning that their independent effects on behaviour are difficult to establish. Here we used an online Dictator Game to test how descriptive and injunctive norms would influence dictator donations when presented independently of one another. In addition, we varied the cost of complying with the norm: By stating that $0.20 or $0.50 cent donations from a $1 stake were normal or suggested, respectively. Specifying a higher target amount was associated with increased mean donation size. In contrast to previous studies, descriptive norms did not seem to influence giving behaviour in this context, whereas injunctive norms were associated with increased likelihood to give at least the target amount to the partner. This raises the question of whether injunctive norms might be more effective than descriptive norms at promoting prosocial behaviour in other settings.Entities:
Mesh:
Year: 2014 PMID: 25493945 PMCID: PMC4262257 DOI: 10.1371/journal.pone.0113826
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Histogram of donations Player 1 gave to Player 2 across Experiment 1 and Experiment 2.
Data from control treatments are not shown. Red columns are data from players who saw the $0.20 target amount; blue columns are data from players who saw the $0.50 target amount.
GLM to investigate factors affecting probability that Player 1 would comply with the ‘give $0.20’ norm.
| Parameter | Estimate | SE | Confidence Interval |
| Intercept | 0.52 | 0.15 | (0.22, 0.82) |
| Age | 0.55 | 0.20 | (0.16, 0.96) |
| Gender (male) | –0.41 | 0.19 | (–0.78, −0.05) |
| Treatment | |||
| Descriptive | 0.09 | 0.22 | (–0.33, 0.52) |
| Injunctive | 0.55 | 0.23 | (0.11, 1.00) |
Only one top model was supplied so estimates, standard errors and confidence intervals for all terms in the model are shown below. For treatment, ‘control’ was set as the reference category. For gender, ‘female’ was set as the reference category.
GLM to investigate factors affecting probability that Player 1 would comply with the ‘give $0.50’ norm.
| Model Rank | Parameters | df | AICc |
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| 2 | Treatment | 3 | 784.1 | 0.26 |
| 3 | Gender + Treatment | 4 | 784.5 | 0.21 |
| 4 | Age + Gender + Treatment | 5 | 784.6 | 0.21 |
The table shows the top models (models within 2AICc units of the best model), with AICc values and Akaike weights (w). The best model is highlighted.
Estimates, standard errors and confidence intervals for parameters included in the top models investigating factors affecting compliance with the ‘give $0.50’ norm.
| Parameter | Estimate | SE | Confidence Interval | Importance |
| Intercept | –0.44 | 0.15 | (–0.74, −0.15) | |
| Treatment | 1.00 | |||
| Descriptive | 0.35 | 0.21 | (–0.06, 0.76) | |
| Injunctive | 0.96 | 0.21 | (0.55, 1.37) | |
| Age | 0.26 | 0.17 | (–0.08, 0.60) | 0.53 |
| Gender (male) | –0.20 | 0.17 | (–0.54, 0.14) | 0.42 |
Effect sizes have been standardized on two SD following [36]. Standard errors are unconditional, meaning that they incorporate model selection uncertainty [34].
Figure 2Numbers of Player 1 who complied with the norm to give (a) at least $0.20 or (b) at least $0.50 to Player 2 according to the type of norm information that was used in the instructions.
Control data are those where no norm information was shown.
GLM to investigate factors affecting mean donation made by Player 1.
| Model Rank | Parameters | df | AICc |
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| 2 | Target + Gender + Treatment + Age | 6 | –58.2 | 0.30 |
| 3 | Target + Gender + Age | 5 | –57.0 | 0.17 |
| 4 | Target + Treatment + Age + Target: Treatment | 6 | –56.7 | 0.14 |
The table shows the top models (models within 2AICc units of the best model), with AICc values and Akaike weights (w). The best model is highlighted.
Estimates, unconditional standard errors, confidence intervals and relative importance for parameters included in the top models for Table 4.
| Parameter | Estimate | Unconditional SE | Confidence Interval | Importance |
| Intercept | 0.31 | 0.01 | (0.29, 0.33) | |
| Target | 0.00 | 0.00 | (0.00, 0.003) | 1.00 |
| Age | 0.04 | 0.02 | (0.00, 0.07) | 1 |
| Gender (female) | –0.03 | 0.02 | (–0.07, −0.00) | 0.86 |
| Treatment (injunctive) | 0.03 | 0.02 | (–0.00, 0.06) | 0.83 |
| Target: Treatment | 0.00 | 0.00 | (–0.00, 0.00) | 0.53 |
Effect sizes have been standardized on two SD following [36]. Standard errors are unconditional, meaning that they incorporate model selection uncertainty [34].
GLM to investigate factors affecting probability that Player 1 would give nothing to Player 2.
| Model Rank | Parameters | df | AICc |
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| 2 | Gender + Treatment + Age | 4 | 878.9 | 0.34 |
| 3 | Gender | 2 | 880 | 0.20 |
The table shows the top models (models within 2AICc units of the best model), with AICc values and Akaike weights (w). The best model is highlighted.
Estimates, unconditional standard errors, confidence intervals and relative importance for parameters included in the top models for Table 6.
| Parameter | Estimate | Unconditional SE | Confidence Interval | Importance |
| Intercept | –1.04 | 0.08 | (–1.20, −0.88) | |
| Gender | 0.48 | 0.17 | (0.15, 0.82) | 1.00 |
| Age | –0.34 | 0.18 | (–0.70, 0.02) | 0.80 |
| Treatment (injunctive) | –0.19 | 0.17 | (–0.52, 0.13) | 0.34 |
Effect sizes have been standardized on two SD following [36]. Standard errors are unconditional, meaning that they incorporate model selection uncertainty [34].