选型
协变量
贝叶斯概率
选择(遗传算法)
计算机科学
贝叶斯推理
贝叶斯信息准则
二进制数据
结果(博弈论)
群(周期表)
弹道
计量经济学
统计
人工智能
二进制数
数学
机器学习
数理经济学
物理
算术
有机化学
化学
天文
作者
Emma Zang,Justin T. Max
摘要
We develop a Bayesian group-based trajectory model (GBTM) and extend it to incorporate dual trajectories and Bayesian model averaging for model selection. Our framework lends itself to many of the standard distributions used in GBTMs, including normal, censored normal, binary, and ordered outcomes. On the model selection front, GBTMs require the researcher to specify a functional relationship between time and the outcome within each latent group. These relationships are generally polynomials with varying degrees in each group, but can also include additional covariates or other functions of time. When the number of groups is large, the model space can grow prohibitively complex, requiring a time-consuming brute-force search over potentially thousands of models. The approach developed in this article requires just one model fit and has the additional advantage of accounting for uncertainty in model selection. (PsycInfo Database Record (c) 2022 APA, all rights reserved).
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