三角测量、不可通约性和条件化

Amir Liron, Ittay Nissan-Rozen
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引用次数: 0

摘要

我们为 "方法论三角测量"(Methodological Triangulation,MT)提出了一个新的理由,即使用不同的方法来支持同一科学主张的做法。与现有论述不同,我们的论述捕捉到了不同方法与不可通约理论相关联并依赖于不可通约理论的情况。通过使用非标准贝叶斯模型,我们证明了即使在这种情况下,对认识论保守主义最低形式的承诺--杰弗里条件化基础上的刚性条件所体现的--也支持MT的实践。
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Triangulation, Incommensurability, and Conditionalization
We present a new justification for Methodological Triangulation (MT), the practice of using different methods to support the same scientific claim. Unlike existing accounts, our account captures cases in which the different methods in question are associated with, and relies on, incommensurable theories. Using a non-standard Bayesian model, we show that even in such cases, a commitment to the minimal form of epistemic conservatism, captured by the rigidity condition that stands at the basis of Jeffrey’s conditionalization, supports the practice of MT.
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