Knowledge beyond the Margin for Error
Mind 116 (463):717 - 722 (2007)
| Abstract | Epistemicists say there is a last positive instance in a sorites sequence-we just cannot know which is the last. Timothy Williamson explains that knowledge requires a margin for error and this ensures that the last heap will not be knowable as a heap. However, there is a class of disjunctive predicates for which knowledge at the thresholds is possible. They generate sorites paradoxes that cannot be diagnosed with the margin for error principle | |||||||||
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Kelly Becker (2009). Margins for Error and Sensitivity: What Nozick Might Have Said. Acta Analytica 24 (1):17-31.
Delia Graff Fara (2002). An Anti-Epistemicist Consequence of Margin for Error Semantics for Knowledge. Philosophy and Phenomenological Research 64 (1):127-142.
Delia Graff (2002). An Anti-Epistemicist Consequence of Margin for Error Semantics for Knowledge. Philosophy and Phenomenological Research 65 (1):127–142.
Anna Mahtani (2008). Williamson on Inexact Knowledge. Philosophical Studies 139 (2):171 - 180.
Mario G.’Omez-Torrente (2002). Vagueness and Margin for Error Principles. Philosophy and Phenomenological Research 64 (1):107-125.
Mario Gómez-Torrente (2002). Vagueness and Margin for Error Principles. Philosophy and Phenomenological Research 64 (1):107-125.
Jérôme Dokic & Paul Égré (2009). Margin for Error and the Transparency of Knowledge. Synthese 166 (1):1 - 20.
Timothy Williamson (2007). Knowledge Within the Margin for Error. Mind 116 (463):723 - 726.
Paul Egré (2008). Reliability, Margin for Error, and Self-Knowledge. In Vincent Hendricks (ed.), New Waves in Epistemology. Palgrave Macmillan.
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