Causality and Probability: A View from Bayesian Networks

J. Otsuka
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Abstract

For the past few decades, the statistical analysis of causation, referred to as causal Bayes-net, has gained wide applicability to many scientific areas including economics, biology, psychology and others. Bayes-nets model the causal relationships with a graph-theoretic structure and evaluates the effect of a causal intervention with the aid of the probabilistic pattern called the Markov Condition. This paper firstly reviews this statistical approach to see how it works in tasks such as the prediction of causal consequence or the evaluation of counterfactual propositions. The success of Bayes-nets in these tasks comes not without philosophical implications. Two related interpretations of causality – the probabilistic reductionism and the interventionist theory – are examined in the second half of the paper. Although both of them suffer from the problem of unfaithfulness, i.e. the probabilistic independence not implied by the Markov Condition, it will be argued that resorting to the underlying mechanism, or the ‘invariance’, helps the interventionists to avoid the problem and to justify some assumptions in the use of Bayes-net.
因果关系与概率:贝叶斯网络的观点
在过去的几十年里,因果关系的统计分析,被称为因果贝叶斯网,已经广泛应用于许多科学领域,包括经济学、生物学、心理学和其他领域。贝叶斯网络用图论结构对因果关系进行建模,并借助称为马尔科夫条件的概率模式来评估因果干预的效果。本文首先回顾了这种统计方法,看看它是如何在诸如因果结果预测或反事实命题评估等任务中工作的。贝叶斯网络在这些任务中的成功并非没有哲学意义。对因果关系的两种相关解释——概率还原论和干预主义理论——在本文的后半部分进行了检验。尽管它们都存在不忠实的问题,即马尔可夫条件没有暗示的概率独立性,但我们认为,诉诸潜在的机制或“不变性”,可以帮助干预主义者避免问题,并证明使用贝叶斯网络时的一些假设是合理的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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