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  1. Hume on miracles: Bayesian interpretation, multiple testimony, and the existence of God.Rodney D. Holder - 1998 - British Journal for the Philosophy of Science 49 (1):49-65.
    Hume's argument concerning miracles is interpreted by making approximations to terms in Bayes's theorem. This formulation is then used to analyse the impact of multiple testimony. Individual testimonies which are ‘non-miraculous’ in Hume's sense can in principle be accumulated to yield a high probability both for the occurrence of a single miracle and for the occurrence of at least one of a set of miracles. Conditions are given under which testimony for miracles may provide support for the existence of God.
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  • Hume : le remède-miracle (contre les miracles).Paul Clavier - 2021 - ThéoRèmes 16 (16).
    While inquiring into the acceptability of witnessing a purported miracle, Hume formulates a simple criterion: S is credible in purporting M to the extent that the probability of S’s lying is weaker than the probability of M’s not having happened. Nevertheless, applying the criterion reveals to be very uneasy. It puts Hume himself in an awkward position, as regards his own account of laws of nature. Experience, that was supposed to be open to every non-contradictory event, suddently turns out to (...)
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  • Twenty Questions about Hume's “Of Miracles”.Peter Millican - 2011 - Royal Institute of Philosophy Supplement 68:151-192.
    Hume's essay on the credibility of miracle reports has always been controversial, with much debate over how it should be interpreted, let alone assessed. My aim here is to summarise what I take to be the most plausible views on these issues, both interpretative and philosophical, with references to facilitate deeper investigation if desired. The paper is divided into small sections, each headed by a question that provides a focus. Broadly speaking, §§1–3 and §20 are on Hume's general philosophical framework (...)
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  • The Argument from Miracles.Daniel Bonevac - 2011 - Oxford Studies in Philosophy of Religion 3:16-40.
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