BFF: Bayesian, Fiducial, Frequentist Analysis of Age Effects in Daily Diary Data
BFF: Bayesian, Fiducial, Frequentist Analysis of Age Effects in Daily Diary Data
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BFF:每日日记数据中年龄影响的贝叶斯、基准、频率分析
DOI:
10.1093/geronb/gbz100
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发表时间:
2019
期刊:
影响因子:
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通讯作者:
Ram, ed., Nilam
中科院分区:
文献类型:
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作者:
Neupert, Shevaun D.;Hannig, Jan;Ram, ed., Nilam
ObjectivesWe apply new statistical models to daily diary data to advance both methodological and conceptual goals. We examine age effects in within-person slopes in daily diary data and introduce Generalized Fiducial Inference (GFI), which provides a compromise between frequentist and Bayesian inference. We use daily stressor exposure data across six domains to generate within-person emotional reactivity slopes with daily negative affect. We test for systematic age differences and similarities in these reactivity slopes, which are inconsistent in previous research.MethodOne hundred and eleven older (aged 60–90) and 108 younger (aged 18–36) adults responded to daily stressor and negative affect questions each day for eight consecutive days, resulting in 1,438 total days. Daily stressor domains included arguments, avoided arguments, work/volunteer stressors, home stressors, network stressors, and health-related stressors.ResultsUsing Bayesian, GFI, and frequentist paradigms, we compared results for the six stressor domains with a focus on interpreting age effects in within-person reactivity. Multilevel models suggested null age effects in emotional reactivity across each of the paradigms within the domains of avoided arguments, work/volunteer stressors, home stressors, and health-related stressors. However, the models diverged with respect to null age effects in emotional reactivity to arguments and network stressors.DiscussionThe three paradigms converged on null age effects in reactivity for four of the six stressor domains. GFI is a useful tool that provides additional information when making determinations regarding null age effects in within-person slopes. We provide the code for readers to apply these models to their own data.