| Literature DB >> 35323382 |
Junsong Lu1, Qi'an Lu1, Lin Lu1.
Abstract
We synthesized life history theory and the antagonistic pleiotropy hypothesis to form an integrative framework for understanding delay discounting (DD). We distinguished between fundamental and longitudinal life history trade-offs to explain individual and age differences of DD. Fundamental life history trade-offs are characterized by life history strategies (LHS), describing how individuals adjust reproductive timing according to childhood environments, while longitudinal life history trade-offs characterize how individuals make trade-offs between early- vs. late-life reproduction as a function of age. Results of a life-span sample (242 Chinese participants) supported several theoretical predictions: (a) slower LHS predicted lower DD; (b) the relationship between chronological age and DD was U-shaped; (c) the effects of age and LHS were differential. Mechanisms underlying fundamental and longitudinal trade-offs were explored. Regarding fundamental trade-offs, LHS mediated the effects of childhood environment on DD. Regarding longitudinal trade-offs, the U-shaped relationship was more evident between physical age and DD: older adults who were in poorer physical health felt older and exhibited a higher DD. Neither the time perspective nor anticipatory time perception mediated the effect of life history trade-offs. We concluded that DD was a product of two distinct life history trade-offs, reflecting both the trait-like quality and age-related development.Entities:
Keywords: age differences; delay discounting; intertemporal choice; life history theory; time perception
Year: 2022 PMID: 35323382 PMCID: PMC8945661 DOI: 10.3390/bs12030063
Source DB: PubMed Journal: Behav Sci (Basel) ISSN: 2076-328X
Participant Characteristics.
| Variables | Young Adults | Middle Age | Older Adults |
|---|---|---|---|
| M (SD)/tau | M (SD)/tau | M (SD)/tau | |
| Sample size | 84 | 54 | 104 |
| Gender | 31M/53F | 26M/28F | 61M/43F |
| Chronological age | 24.00 (3.79) | 39.70 (2.71) | 58.80 (3.53) |
| Physical age | 24.20 (4.17) | 37.60 (5.82) | 53.30 (7.97) |
| Psychological age | 25.40 (5.73) | 36.10 (10.3) | 47.70 (11.00) |
| Physical health | 3.92 (0.88) | 3.59 (1.00) | 3.86 (0.81) |
| Psychological health | 3.88 (0.96) | 3.67 (1.03) | 4.25 (0.80) |
| Childhood SES | 3.73 (1.49) | 3.17 (1.40) | 3.59 (1.59) |
| Life history strategy | 5.18 (0.80) | 4.73 (0.83) | 5.40 (0.72) |
| FTP | 0.12 | −0.18 | −0.07 |
| Delay discounting | −0.23 ** | −0.03 | 0.15 |
| alpha | −0.23 ** | 0.08 | 0.02 |
| beta | 0.20 * | −0.25 * | 0.007 |
FTP = future time perspective; alpha = overall time contraction; beta = diminishing sensitivity. For the last four rows, robust associations (Kendall’s tau) between chronological age and corresponding variables were calculated by age group. * p < 0.05, ** p < 0.01.
Figure 1Blue (left), green (middle) and red (right) represent young adults, middle-aged, and older adults, respectively. Each straight line represents the fitted regression line for predicting delay discounting rate by chronological age using the MM-estimator. In order to prevent overplotting, the points were slightly jittered.
Robust Regression Estimates Predicting Delay Discounting.
| Variables | Model 1 | Model 2 |
|---|---|---|
| Intercept | 1.18 (1.39) | 1.82 (1.38) |
| Life history strategy | −0.57 * (0.22) | −0.55 * (0.21) |
| Chronological age | −0.11 (0.06) | −0.14 * (0.06) |
| Age group | −11.56 ** (4.22) | −12.32 ** (4.16) |
| Age *Age group | 0.26 ** (0.09) | 0.30 ** (0.09) |
| Age bias score | −0.11 * (0.06) | |
| Age bias score *Age group | 0.14 * (0.06) | |
| Observations | 185 | 185 |
|
| 0.13 | 0.15 |
Regression coefficients were shown, with standard errors in parentheses. Age group was dummy coded (0 = young adults, 1 = older adults). * p < 0.05, ** p < 0.01. In Model 1, we examined the divergent effects of age and life history strategy on delay discounting. Model 2 aimed to explore the underlying mechanism of the age effect. The model examined the impact of physical age on delay discounting by testing the interaction between age bias score (physical age minus chronological age) and age group.
Figure 2In the left panel, the M-estimate of location of subjective anticipatory time was plotted against calendar time for each group and for each delay. In the right panel, subjective anticipatory time for each delay was estimated using the M-estimate of location of alpha and beta for each age group.
Figure 3Mediation effects of subjective physical age between physical health and delay discounting. Only the indirect effect was tested. * p < 0.05.