Logicism lite
Philosophy of Science 69 (3):474-496 (2002)
| Abstract | Logicism Lite counts number‐theoretical laws as logical for the same sort of reason for which physical laws are counted as as empirical: because of the character of the data they are responsible to. In the case of number theory these are the data verifying or falsifying the simplest equations, which Logicism Lite counts as true or false depending on the logical validity or invalidity of first‐order argument forms in which no numbertheoretical notation appears. | |||||||||
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S. Shapiro (1998). Induction and Indefinite Extensibility: The Gödel Sentence is True, but Did Someone Change the Subject? Mind 107 (427):597-624.
Harold T. Hodes (2004). On The Sense and Reference of A Logical Constant. Philosophical Quarterly 54 (214):134-165.
Timothy Bays (2000). The Fruits of Logicism. Notre Dame Journal of Formal Logic 41 (4):415-421.
José Ferreiros (1997). Notes on Types, Sets, and Logicism, 1930-1950. Theoria 12 (1):91-124.
Philip A. Ebert & Marcus Rossberg (2009). Neo-Logicism -- A Friendly Letter of Complaint. In H. Leitgeb A Hieke (ed.), Reduction – Abstraction – Analysis. Ludwig Wittgenstein Society.
Bird Alexander (1997). The Logic in Logicism. Dialogue 36:341–60.
Ian Proops (2006). Russell’s Reasons for Logicism. Journal of the History of Philosophy 44 (2):267-292.
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