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The Bayesian explanation of transmission failure

机译:传输失败的贝叶斯解释

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摘要

Even if our justified beliefs are closed under known entailment, there may still be instances of transmission failure. Transmission failure occurs when P entails Q, but a subject cannot acquire a justified belief that Q by deducing it from P. Paradigm cases of transmission failure involve inferences from mundane beliefs (e. g., that the wall in front of you is red) to the denials of skeptical hypotheses relative to those beliefs (e. g., that the wall in front of you is not white and lit by red lights). According to the Bayesian explanation, transmission failure occurs when (i) the subject's belief that P is based on E, and (ii) P(Q{pipe}E) < P(Q). But there are compelling cases of transmission failure where P(Q{pipe}E) > P(Q). No modifications of the Bayesian explanation are capable of accommodating such cases, so the explanation must be rejected as inadequate. Alternative explanations employing simple subjunctive conditionals are fully capable of capturing all of the paradigm cases, as well as those missed by the Bayesian explanation.
机译:即使我们的合理信念在已知的情况下被关闭,仍然可能存在传输失败的情况。当P包含Q时,会发生传播失败,但受试者无法通过从P推论得出Q,从而无法获得合理的信念。传播失败的范例案例涉及世俗的信念(例如,您面前的墙是红色的)对否认的推论。与这些信念有关的怀疑假设(例如,您面前的墙不是白色的,而是由红色的灯光照亮的)。根据贝叶斯解释,当(i)对象认为P基于E,并且(ii)P(Q {pipe} E) P(Q)。贝叶斯解释的任何修改都不能适应这种情况,因此,由于解释不充分,必须拒绝该解释。使用简单虚拟条件的替代解释完全能够捕获所有范例情况以及贝叶斯解释所遗漏的情况。

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