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Bayesian Structural Equation Models for Cumulative Theory Building in Information Systems

机译:信息系统累积理论构建的贝叶斯结构方程模型

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Theories are sets of causal relationships between constructs and their proxy indicator variables. Theories are tested and their numerical parameters are estimated using statistical models of latent and observed variables. A considerable amount of theoretical development in Information Systems occurs by theory extension or adaptation. Moreover, researchers are encouraged to reuse existing measurement instruments when possible. As a consequence, there are many cases when a relationship between two variables (latent and/or observed) is re-estimated in a new study with a new sample or in a new context. To aid in cumulative theory building, a re-estimation of parameters should take into account our prior knowledge about their likely values. In this paper, we show how Bayesian statistical models can provide a statistically sound way of incorporating prior knowledge into parameter estimation, allowing researchers to keep a "running tally" of the best estimates of model parameters.
机译:理论是构造及其代理指标变量之间的因果关系集。使用潜伏和观测变量的统计模型对理论进行了测试,并估计了它们的数值参数。信息系统中的大量理论发展都是通过理论扩展或适应而发生的。此外,鼓励研究人员在可能的情况下重用现有的测量仪器。结果,在许多情况下,在具有新样本或新环境的新研究中重新估计了两个变量(潜伏值和/或观测值)之间的关系。为了帮助进行累积的理论构建,对参数的重新估计应考虑到我们对它们可能的值的先验知识。在本文中,我们展示了贝叶斯统计模型如何提供一种将先验知识整合到参数估计中的统计上合理的方法,从而使研究人员能够保持“连续运行”模型参数的最佳估计。

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