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  1. On Ramsey’s reason to amend Principia Mathematica’s logicism and Wittgenstein’s reaction.Anderson Nakano - 2020 - Synthese 2020 (1):2629-2646.
    In the Foundations of Mathematics, Ramsey attempted to amend Principia Mathematica’s logicism to meet serious objections raised against it. While Ramsey’s paper is well known, some questions concerning Ramsey’s motivations to write it and its reception still remain. This paper considers these questions afresh. First, an account is provided for why Ramsey decided to work on his paper instead of simply accepting Wittgenstein’s account of mathematics as presented in the Tractatus. Secondly, evidence is given supporting that Wittgenstein was not moved (...)
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  • Frank Ramsey.Fraser MacBride, Mathieu Marion, Maria Jose Frapolli, Dorothy Edgington, Edward J. R. Elliott, Sebastian Lutz & Jeffrey Paris - 2019 - Stanford Encyclopedia of Philosophy.
    Frank Plumpton Ramsey (1903–30) made seminal contributions to philosophy, mathematics and economics. Whilst he was acknowledged as a genius by his contemporaries, some of his most important ideas were not appreciated until decades later; now better appreciated, they continue to bear an influence upon contemporary philosophy. His historic significance was to usher in a new phase of analytic philosophy, which initially built upon the logical atomist doctrines of Bertrand Russell and Ludwig Wittgenstein, raising their ideas to a new level of (...)
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  • 3 Wittgenstein and the Inexpressible.Juliet Floyd - 2007 - In Alice Crary (ed.), Wittgenstein and the Moral Life: Essays in Honor of Cora Diamond. MIT Press. pp. 177-234.
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  • Propositional Functions in Extension.Robert Trueman - 2011 - Theoria 77 (4):292-311.
    In his “The Foundations of Mathematics”, Ramsey attempted to marry the Tractarian idea that all logical truths are tautologies and vice versa, and the logicism of the Principia. In order to complete his project, Ramsey was forced to introduce propositional functions in extension (PFEs): given Ramsey's definitions of 1 and 2, without PFEs even the quantifier-free arithmetical truth that 1 ≠ 2 is not a tautology. However, a number of commentators have argued that the notion of PFEs is incoherent. This (...)
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