You can't mean that: Yablo's figuralist account of mathematics
| Abstract | Burgess and Rosen argue that Yablo’s figuralist account of mathematics fails because it says mathematical claims are really only metaphorical. They suggest Yablo’s view is implausible as an account of what mathematicians say and confused about literal language. I show their argument isn’t decisive, briefly exploring some questions in the philosophy of language it raises, and argue Yablo’s view may be amended to a kind of revolutionary fictionalism not refuted by Burgess and Rosen. | |||||||||
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Jeffrey Ketland (2005). Yablo's Paradox and Ω-Inconsistency. Synthese 145 (3):295 - 302.
David Liggins (2007). Anti-Nominalism Reconsidered. Philosophical Quarterly 57 (226):104–111.
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Daniel Dohrn (2011). Are There a Posteriori Conceptual Necessities? Philosophical Studies 155 (2):181-197.
Gábor Forrai (2010). What Mathematicians' Claims Mean : In Defense of Hermeneutic Fictionalism. Hungarian Philosophical Review 54 (4):191-203.
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