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  1. Pasquale Frascolla & Martin Gustafsson (2011). Rileggere Wittgenstein di James Conant e Cora Diamond. Iride 24 (1):199-212.
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  2. Pasquale Frascolla (2010). Wittgenstein's Notes on Logic – By Michael Potter. Dialectica 64 (3):458-463.
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  3. Pasquale Frascolla, Diego Marconi & Alberto Voltolini (eds.) (2010). Wittgenstein: Mind, Meaning and Metaphilosophy. Palgrave Macmillan.
  4. Pasquale Frascolla (2007). Volonta, conoscenza e causalita nel tractatus di wittgensten. Rivista di Estetica 47 (34):27-40.
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  5. Pasquale Frascolla (2006). Understanding Wittgenstein's Tractatus. Routledge.
    Understanding Wittgenstein's Tractatus is essential reading for anyone wishing to further their insight into one of the most influential works of twentieth ...
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  6. Pasquale Frascolla (2005). Rejoinder to Carpintero. Dialectica 59 (1):107–109.
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  7. Pasquale Frascolla (2005). Rejoinder to Marconi. Dialectica 59 (1):109–112.
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  8. Pasquale Frascolla (2004). On the Nature of Tractatus Objects. Dialectica 58 (3):369–382.
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  9. Pasquale Frascolla (2004). Sulla natura degli oggetti del Tractatus. Rivista di Estetica 44 (26):61-73.
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  10. Pasquale Frascolla (2004). Wittgenstein on Mathematical Proof. In Annalisa Coliva & Eva Picardi (eds.), Wittgenstein Today. Il Poligrafo. 167--184.
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  11. Pasquale Frascolla (2001). Philosophy of Mathematics. In Hans--Johann Glock (ed.), Wittgenstein: A Critical Reader. Blackwell.
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  12. Pasquale Frascolla (1998). The Early Wittgenstein's Logicism Rejoinder to M. Wrigley. Acta Analytica 21:133-138.
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  13. Pasquale Frascolla (1997). The Tractatus System of Arithmetic. Synthese 112 (3):353-378.
    The philosophy of arithmetic of Wittgenstein's Tractatus is outlined and the central role played in it by the general notion of operation is pointed out. Following which, the language, the axioms and the rules of a formal theory of operations, extracted from the Tractatus, are presented and a theorem of interpretability of the equational fragment of Peano's Arithmetic into such a formal theory is proven.
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  14. Pasquale Frascolla (1994). Wittgenstein's Philosophy of Mathematics. Routledge.
    Wittgenstein's role was vital in establishing mathematics as one of this century's principal areas of philosophic inquiry. In this book, the three phases of Wittgenstein's reflections on mathematics are viewed as a progressive whole, rather than as separate entities. Frascolla builds up a systematic construction of Wittgenstein's representation of the role of arithmetic in the theory of logical operations. He also presents a new interpretation of Wittgenstein's rule-following considerations - the `community view of internal relations'.
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