| Literature DB >> 24695616 |
Yu L L Luo1, Huajian Cai1, Hairong Song2.
Abstract
Narcissism, characterized by grandiose self-image and entitled feelings to others, has been increasingly prevalent in the past decades. This study examined genetic and environmental bases of two dimensions of narcissism: intrapersonal grandiosity and interpersonal entitlement. A total of 304 pairs of twins from Beijing, China completed the Narcissistic Grandiosity Scale and the Psychological Entitlement Scale. Both grandiosity (23%) and entitlement (35%) were found to be moderately heritable, while simultaneously showing considerable non-shared environmental influences. Moreover, the genetic and environmental influences on the two dimensions were mostly unique (92-93%), with few genetic and environmental effects in common (7-8%). The two dimensions of narcissism, intrapersonal grandiosity and interpersonal entitlement, are heritable and largely independent of each other in terms of their genetic and environmental sources. These findings extend our understanding of the heritability of narcissism on the one hand. On the other hand, the study demonstrates the rationale for distinguishing between intrapersonal and interpersonal dimensions of narcissism, and possibly personality in general as well.Entities:
Mesh:
Year: 2014 PMID: 24695616 PMCID: PMC3973692 DOI: 10.1371/journal.pone.0093403
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Path diagram illustrating the bivariate genetic model.
Note. Dim = dimension. Dim 1/2 represents either one of the two narcissistic dimensions, grandiosity and entitlement. Measured variables are depicted in rectangles. Latent factors A (additive genetic factor), C (shared environmental factor), and E (non-shared environmental factor) are presented in circles. c = common; u = unique; m = main (main influence on the first measured variable from A1/E1).
Twin intraclass correlations (ICC) of grandiosity and entitlement.
| Measure | Grandiosity_2 | Entitlement_2 | N |
| MZ | |||
| Grandiosity_1 | .58 (.42–.69) | −.05 (−.45–.24) | 152 |
| Entitlement_1 | .25 (−.03–.46) | .51 (.33–.65) | 151 |
| DZ | |||
| Grandiosity_1 | .44 (.22–.59) | .22 (−.08–.43) | 151 |
| Entitlement_1 | .01 (−.36–.28) | .27 (.00–.47) | 151 |
Note. N = number of twin pairs with pairwised data. MZ = monozygotic twins; DZ = dizygotic twins; twin1 and twin2 are differentiated by the endings _1 and _2, respectively. 95% confidence intervals of ICC are in parentheses. The within-trait twin correlations are on the diagonal. The cross-trait twin correlations are above and below the diagonal.
Univariate genetic model-fitting: model fit and parameter estimates (95% confidence intervals in parentheses).
| Measure | Model | −2LL |
| Δχ2 | Δ |
| BIC | a2 | c2 | e2 |
| Grandiosity | ACE | 1679.92 | 603 | 0.23 (.00–51) | 0.17 (.00–.42) | 0.60 (.49–.74) | ||||
|
| 1681.03 | 604 | 1.11 | 1 | 0.29 | −4.61 | 0.42 (.30–.53) | 0.58 (.47–.70) | ||
| CE | 1681.29 | 604 | 1.37 | 1 | 0.24 | −4.35 | 0.34 (.24–.44) | 0.66 (.56–.76) | ||
| E | 1719.49 | 605 | 39.57 | 2 | 0.00 | 28.13 | 1.00 (1.00–1.00) | |||
| Entitlement | ACE | 1683.83 | 602 | 0.35 (.01–47) | 0.00 (.00–.25) | 0.66 (.53–.80) | ||||
|
| 1683.83 | 603 | 0.00 | 1 | 1.00 | −5.72 | 0.35 (.21–.47) | 0.66 (.53–.80) | ||
| CE | 1687.95 | 603 | 4.13 | 1 | 0.04 | −1.59 | 0.24 (.13–.34) | 0.76 (.66–.87) | ||
| E | 1705.90 | 604 | 22.07 | 2 | 0.00 | 10.64 | 1.00 (1.00–1.00) |
Note. −2LL = twice the negative log-likelihood, the difference between −2LL of two models is subjected to chi-square (χ2) distribution. Two fit indices are reported: change in chi-square (Δχ2) and Bayesian Information Criterion (BIC). Δdf = change in degrees of freedom (df). a2, c2, and e2 are proportion of variance due to additive genetic (A), shared environmental (C) and non-shared environmental effect (E). E, CE, and AE models are nested within ACE; the best fitting model is underlined.
Figure 2Bivariate genetic analysis of grandiosity and entitlement.
Note. A) The best fitting bivariate model for influences from grandiosity to entitlement. B) The best-fitting bivariate model for influences from entitlement to grandiosity. Grand = Grandiosity; Entitle = Entitlement. Measured variables are depicted in rectangles. Latent factors A (additive genetic factor) and E (non-shared environmental factor) are presented in circles. c = common; u = unique; m = main (main influence on the first measured variable from A1/E1). Standardised (unsquared) path estimates and 95% confidence intervals are included. All the path estimates are obtained from the best fitting model, i.e., AE model.
Bivariate genetic model-fitting: model fit.
| Model | −2LL |
| Δχ2 | Δ |
| BIC |
| Grandiosity → Entitlement ( | ||||||
| ACE | 3315.51 | 1202 | ||||
|
| 3317.28 | 1205 | 1.77 | 3 | 0.62 | −15.39 |
| CE | 3320.59 | 1205 | 5.08 | 3 | 0.17 | −12.07 |
| E | 3379.83 | 1208 | 64.32 | 6 | 0.00 | 30.02 |
| Entitlement → Grandiosity ( | ||||||
| ACE | 3315.51 | 1202 | ||||
|
| 3317.28 | 1205 | 1.77 | 3 | 0.62 | −15.39 |
| CE | 3320.59 | 1205 | 5.08 | 3 | 0.17 | −12.07 |
| E | 3379.83 | 1208 | 64.32 | 6 | 0.00 | 30.02 |
Note. −2LL = twice the negative log-likelihood, the difference between −2LL of two models is subjected to chi-square (χ2) distribution. Two fit indices are reported: change in chi-square (Δχ2) and Bayesian Information Criterion (BIC). Δdf = change in degrees of freedom (df). A = additive genetic effects; C = shared environmental effects; E = non-shared environmental effects. E, CE, and AE models are nested within ACE model. The best fitting model is underlined.