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Arrogance and deep disagreement

In Alessandra Tanesini & Michael P. Lynch (eds.), Polarisation, Arrogance, and Dogmatism: Philosophical Perspectives. London, UK: Routledge. pp. 39-52 (2020)

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  1. Cognitive Peerhood, Epistemic Disdain, and Affective Polarisation: The Perils of Disagreeing Deeply.Victoria Lavorerio - 2023 - Episteme (3):1-15.
    Is it possible to disagree with someone without considering them cognitively flawed? The answer seems to be a resounding yes: disagreeing with someone doesn't entail thinking less of them. You can disagree with someone and not think that they are unreasonable. Deep disagreements, however, may challenge this assumption. A disagreement is deep when it involves many interrelated issues, including the proper way to resolve the disagreement, resulting in its persistence. The parties to a deep disagreement can hold neutral or even (...)
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  • Worldview disagreement and subjective epistemic obligations.Daryl Ooi - 2022 - Synthese 200 (2):1-23.
    In this paper, I provide an account of subjective epistemic obligations. In instances of peer disagreement, one possesses at least two types of obligations: objective epistemic obligations and subjective epistemic obligations. While objective epistemic obligations, such as conciliationism and remaining steadfast, have been much discussed in the literature, subjective epistemic obligations have received little attention. I develop an account of subjective epistemic obligations in the context of worldview disagreements. In recent literature, the notion of worldview disagreement has been receiving increasing (...)
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  • Deep Disagreement in Mathematics.Andrew Aberdein - 2023 - Global Philosophy 33 (1):1-27.
    Disagreements that resist rational resolution, often termed “deep disagreements”, have been the focus of much work in epistemology and informal logic. In this paper, I argue that they also deserve the attention of philosophers of mathematics. I link the question of whether there can be deep disagreements in mathematics to a more familiar debate over whether there can be revolutions in mathematics. I propose an affirmative answer to both questions, using the controversy over Shinichi Mochizuki’s work on the abc conjecture (...)
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