Frege: fra estensionalismo e logicismo
| Abstract | Due programmi diversi si intersecano nel lavoro di Frege sui fondamenti dell’aritmetica: • Logicismo: l’aritmetica `e riducibile alla logica; • Estensionalismo: l’aritmetica `e riducibile a una teoria delle estensioni. Sia nei Fondamenti che nei Principi, Frege articola l’idea che l’aritmetica sia riducibile a una teoria logica delle estensioni | |||||||||
| Keywords | Frege logicism extensionalism | |||||||||
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William Demopoulos (1994). Frege and the Rigorization of Analysis. Journal of Philosophical Logic 23 (3):225 - 245.
Gregory Currie (1983). I. Interpreting Frege: A Reply to Michael Dummett. Inquiry 26 (3):345 – 359.
Robin Jeshion (2001). Frege's Notions of Self-Evidence. Mind 110 (440):937-976.
Peter M. Simons (1987). Frege's Theory of Real Numbers. History and Philosophy of Logic 8 (1):25--44.
Hirotoshi Tabata (2000). Frege's Theorem and His Logicism. History and Philosophy of Logic 21 (4):265-295.
Sanford Shieh (2008). Frege on Definitions. Philosophy Compass 3 (5):992-1012.
Mark Textor (2009). Unsaturatedness: Wittgenstein's Challenge, Frege's Answer. Proceedings of the Aristotelian Society 109 (1pt1):61-82.
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