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  1. Wittgenstein's Philosophy of Mathematics.Pasquale Frascolla - 2013 - 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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  2.  51
    Wittgenstein's Philosophy of Mathematics.Pasquale Frascolla - 1994 - 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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  3.  12
    The Role of the Disquotational Schema in Wittgenstein's Reflections on Truth.Pasquale Frascolla - 2016 - Philosophical Investigations 39 (4):205-222.
    In the first paragraph, the focus is on the early Wittgenstein's conception of truth: the Disquotational Schema is shown to be derivable from the semantic and ontological principles of the picture theory. Then, the article scrutinises the way the Disquotational Schema provides the basis for what the later Wittgenstein takes as a philosophically appropriate description of the practice of making assertions. The general abstract notion of truth makes room for a situated notion of warranted assertibility as the key-notion. Last, the (...)
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    The Role of the Disquotational Schema in Wittgenstein's Reflections on Truth.Pasquale Frascolla - 2017 - Philosophical Investigations 40 (3):205-222.
    In the first paragraph, the focus is on the early Wittgenstein's conception of truth: the Disquotational Schema is shown to be derivable from the semantic and ontological principles of the picture theory. Then, the article scrutinises the way the Disquotational Schema provides the basis for what the later Wittgenstein takes as a philosophically appropriate description of the practice of making assertions. The general abstract notion of truth makes room for a situated notion of warranted assertibility as the key-notion. Last, the (...)
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  5.  65
    The Tractatus System of Arithmetic.Pasquale Frascolla - 1997 - 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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  6.  34
    On the Nature of Tractatus Objects.Pasquale Frascolla - 2004 - Dialectica 58 (3):369–382.
    A conjecture on the metaphysical nature of Tractatus objects is put forward and its interpretative adequacy is tested. The clarification of the true import of the metaphor of logical space and the recognition of the theoretical role played by Wittgenstein's explicit claim that the emptiness of logical space is conceivable enable us to account for the thesis that objects are the substance of the world. Once objects are identified with those universal abstract entities which are qualia, and complexes or states (...)
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  7.  51
    Wittgenstein's Notes on Logic – By Michael Potter.Pasquale Frascolla - 2010 - Dialectica 64 (3):458-463.
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  8. Philosophy of Mathematics.Pasquale Frascolla - 2001 - In Hans--Johann Glock (ed.), Wittgenstein: A Critical Reader. Blackwell.
  9.  9
    Rileggere Wittgenstein di James Conant e Cora Diamond.Pasquale Frascolla & Martin Gustafsson - 2011 - Iride: Filosofia e Discussione Pubblica 24 (1):199-212.
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  10.  11
    Rejoinder to Marconi.Pasquale Frascolla - 2005 - Dialectica 59 (1):109–112.
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  11.  11
    Rejoinder to Carpintero.Pasquale Frascolla - 2005 - Dialectica 59 (1):107–109.
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  12. Il modello costruttivistico nella filosofia della matematica di Wittgenstein.Pasquale Frascolla - 1980 - Rivista di Filosofia 17:297.
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  13. Sulla natura degli oggetti del Tractatus.Pasquale Frascolla - 2004 - Rivista di Estetica 44 (26):61-73.
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  14. The Early Wittgenstein's Logicism Rejoinder to M. Wrigley.Pasquale Frascolla - 1998 - Acta Analytica 21:133-138.
     
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  15.  41
    Understanding Wittgenstein's Tractatus.Pasquale Frascolla - 2006 - Routledge.
    Understanding Wittgenstein's Tractatus provides an accessible and yet novel discussion of all the major themes of the Tractatus. The book starts by setting out the history and structure of the Tractatus. It then investigates the two main dimensions of the early Wittgenstein's thought, corresponding to the division between what language can say by means of its propositions and what language can only show. It goes on to discuss picture theory, logical atomism, extensionality, truth-functions and truth-operations, semantics, metalogic and mathematics, solipsism (...)
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  16. Volonta, conoscenza e causalita nel tractatus di wittgensten.Pasquale Frascolla - 2007 - Rivista di Estetica 47 (34):27-40.
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  17. Wittgenstein e la grammatica del comprendere.Pasquale Frascolla - 2001 - Studi Filosofici 24.
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  18. Wittgenstein: Mind, Meaning and Metaphilosophy.Pasquale Frascolla, Diego Marconi & Alberto Voltolini (eds.) - 2010 - Palgrave-Macmillan.
  19. Wittgenstein on Mathematical Proof.Pasquale Frascolla - 2004 - In Annalisa Coliva & Eva Picardi (eds.), Wittgenstein Today. Il Poligrafo. pp. 167--184.
     
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  20. Wittgenstein's Philosophy of Mathematics.Pasquale Frascolla - 2006 - 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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  21. Wittgenstein's Philosophy of Mathematics.Pasquale Frascolla - 1999 - Mind 108 (429):159-162.
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  22. Wittgenstein's Philosophy of Mathematics.Pasquale Frascolla - 1997 - Philosophical Quarterly 47 (189):552-555.
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