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Added by: Laura JimenezSummary: In this paper Beebee argues that the problem of induction, which she describes as a genuine sceptical problem, is the same for Humeans than for Necessitarians. Neither scientific essentialists nor Armstrong can solve the problem of induction by appealing to IBE (Inference to the Best Explanation), for both arguments take an illicit inductive step.Comment: This paper describes in a comprehensible way Armstrong's and the Humean approaches to the problem of induction. Ideal for postgraduate philosophy of science courses, although it could be a further reading for undergraduate courses as well.Luis Oliveira. Skeptical Theism and the Paradox of Evil2019, Australasian Journal of Philosophy
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Added by: Björn Freter, Contributed by: Luis OliveiraAbstract: Given plausible assumptions about the nature of evidence and undercutting defeat, many believe that the force of the evidential problem of evil depends on sceptical theism being false: if evil is evidence against God, then seeing no justifying reason for some particular instance of evil must be evidence for it truly being pointless. I think this dialectic is mistaken. In this paper, after drawing a lesson about fallibility and induction from the preface paradox, I argue that the force of the evidential problem of evil is compatible with sceptical theism being true. More exactly, I argue that the collection of apparently pointless evil in the world provides strong evidence for there being truly pointless evil, despite the fact that seeing no justifying reason for some particular instance of evil is no evidence whatsoever for it truly being pointless. I call this result the paradox of evil.Comment: This is a good piece for a class discussing the problem of evil. The progression of instruction on this topic typically proceeds through the logical problem of evil, then the free will defense as a response, then the inductive problem of evil, then skeptical theism as a response. This paper continues the discussion past that typical end point.Sznajder, Marta. Inductive Logic as Explication: The Evolution of Carnap’s Notion of Logical Probability2018, The Monist 101(4): 417–440.
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Added by: Viviane FairbankAbstract:
According to a popular interpretation, Carnap’s interpretation of probability had evolved from a logical towards a subjective conception. However Carnap himself insisted that his basic philosophical view of probability was always the same. I address this apparent clash between Carnap's self-identification and the subsequent interpretations of his work. Following its original intentions, I reconstruct inductive logic as an explication. The emerging picture is of a versatile linguistic framework, whose main function is not the discovery of objective logical relations in the object language, but the stipulation of conceptual possibilities. Within this representation, I map out the changes that the project went through. Seen from such an explication-based perspective, inductive logic becomes quite hard to categorize using the standard labels.
Comment:Sznajder, Marta. Janina Hosiasson-Lindenbaum on Analogical Reasoning: New Sources2022, Erkenntnis 89(4): 1349–1365.-
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Added by: Viviane FairbankAbstract:
Janina Hosiasson-Lindenbaum is a known figure in philosophy of probability of the 1930s. A previously unpublished manuscript fills in the blanks in the full picture of her work on inductive reasoning by analogy, until now only accessible through a single publication. In this paper, I present Hosiasson’s work on analogical reasoning, bringing together her early publications that were never translated from Polish, and the recently discovered unpublished work. I then show how her late work relates to Rudolf Carnap’s approach to “analogy by similarity” developed in the 1960s. Hosiasson turns out to be a predecessor of the line of research that models analogical influence as inductive relevance. A translation of Hosiasson’s manuscript concludes the paper.
Comment:Can’t find it?Contribute the texts you think should be here and we’ll add them soon!
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Beebee, Helen. Necessary Connections and the Problem of Induction
2011, Noûs 45(3): 504-527.
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