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The problem of the problem of induction

Episteme 12 (2):275-290 (2015)

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  1. Fool me once: Can indifference vindicate induction?Zach Barnett & Han Li - 2018 - Episteme 15 (2):202-208.
    Roger White (2015) sketches an ingenious new solution to the problem of induction. He argues from the principle of indifference for the conclusion that the world is more likely to be induction- friendly than induction-unfriendly. But there is reason to be skeptical about the proposed indifference-based vindication of induction. It can be shown that, in the crucial test cases White concentrates on, the assumption of indifference renders induction no more accurate than random guessing. After discussing this result, the paper explains (...)
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  • The no free lunch theorem: Bad news for (white's account of) the problem of induction.Gerhard Schurz - 2021 - Episteme 18 (1):31-45.
    White proposes an a priori justification of the reliability of inductive prediction methods based on his thesis of induction-friendliness. It asserts that there are by far more induction-friendly event sequences than induction-unfriendly event sequences. In this paper I contrast White's thesis with the famous no free lunch theorem. I explain two versions of this theorem, the strong NFL theorem applying to binary and the weak NFL theorem applying to real-valued predictions. I show that both versions refute the thesis of induction-friendliness. (...)
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  • The Impact of Meta-Induction: From Skepticism to Optimality.Gerhard Schurz - 2021 - Philosophies 6 (4):95.
    In the first section, five major attempts to solve the problem of induction and their failures are discussed. In the second section, an account of meta-induction is introduced. It offers a novel solution to the problem of induction, based on mathematical theorems about the predictive optimality of attractivity-weighted meta-induction. In the third section, how the a priori justification of meta-induction provides a non-circular a posteriori justification of object-induction, based on its superior track record, is explained. In the fourth section, four (...)
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  • Optimality justifications and the optimality principle: New tools for foundation‐theoretic epistemology.Gerhard Schurz - 2022 - Noûs 56 (4):972-999.
    The background of this paper (section 1) consists in a new account to foundation‐theoretic epistemology characterized by two features: (i) All beliefs are to be justified by deductive, inductive or abductive inferences from a minimalistic class of unproblematic (introspective or analytic) basic beliefs. (ii) Higher‐order justifications for these inferences are given by means of the novel method of optimality justifications. Optimality justifications are a new tool for epistemology (section 2). An optimality justification does not attempt todemonstratethat a cognitive method is (...)
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  • Optimality justifications: new foundations for foundation-oriented epistemology.Gerhard Schurz - 2018 - Synthese 195 (9):3877-3897.
    In this paper a new conception of foundation-oriented epistemology is developed. The major challenge for foundation-oriented justifications consists in the problem of stopping the justificational regress without taking recourse to dogmatic assumptions or circular reasoning. Two alternative accounts that attempt to circumvent this problem, coherentism and externalism, are critically discussed and rejected as unsatisfactory. It is argued that optimality arguments are a new type of foundation-oriented justification that can stop the justificational regress. This is demonstrated on the basis of a (...)
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  • Synthetic a priori judgments and Kant’s response to Hume on induction.Hsueh Qu - 2021 - Synthese 199 (3-4):7131-7157.
    This paper will make the case that we can find in Kant’s Second Analogy a substantive response to Hume’s argument on induction. This response is substantive insofar as it does not merely consist in independently arguing for the opposite conclusion, but rather, it identifies and exploits a gap in this argument. More specifically, Hume misses the possibility of justifying the uniformity of nature as a synthetic a priori proposition, which Kant looks to establish in the Second Analogy. Note that the (...)
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  • Moral Confirmation vs. Moral Explanation: A Tale of Two Challenges.Sarah McGrath - 2021 - Res Philosophica 98 (1):1-21.
    In the first chapter of The Nature of Morality (1977), Gilbert Harman sets out what he takes to be the “basic issue” confronting moral philosophy: whether moral principles can be “tested and confirmed in the way that scientific principles can... out in the world” (3–4). Harman argues that they can’t be. In this paper I argue that if we reject the Harmanian view that confirmation is the converse of explanation, then we can agree with the naturalist realist on the basic (...)
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  • How to solve Hume's problem of induction.Alexander Jackson - 2019 - Episteme 16 (2):157-174.
    This paper explains what’s wrong with a Hume-inspired argument for skepticism about induction. Hume’s argument takes as a premise that inductive reasoning presupposes that the future will resemble the past. I explain why that claim is not plausible. The most plausible premise in the vicinity is that inductive reasoning from E to H presupposes that if E then H. I formulate and then refute a skeptical argument based on that premise. Central to my response is a psychological explanation for how (...)
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  • The Ineffability of Induction.David Builes - 2020 - Philosophy and Phenomenological Research 104 (1):129-149.
    My first goal is to motivate a distinctively metaphysical approach to the problem of induction. I argue that there is a precise sense in which the only way that orthodox Humean and non-Humean views can justify induction is by appealing to extremely strong and unmotivated probabilistic biases. My second goal is to sketch what such a metaphysical approach could possibly look like. After sketching such an approach, I consider a toy case that illustrates the way in which such a metaphysics (...)
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  • The problem of induction.John Vickers - 2008 - Stanford Encyclopedia of Philosophy.
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