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Intentional mathematics

New YorK, N.Y., U.S.A.: Sole distributors for the U.S.A. and Canada, Elsevier Science Pub. Co. (1985)

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  1. A Machine That Knows Its Own Code.Samuel A. Alexander - 2014 - Studia Logica 102 (3):567-576.
    We construct a machine that knows its own code, at the price of not knowing its own factivity.
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  • On the notion of effectiveness.Stewart Shapiro - 1980 - History and Philosophy of Logic 1 (1-2):209-230.
    This paper focuses on two notions of effectiveness which are not treated in detail elsewhere. Unlike the standard computability notion, which is a property of functions themselves, both notions of effectiveness are properties of interpreted linguistic presentations of functions. It is shown that effectiveness is epistemically at least as basic as computability in the sense that decisions about computability normally involve judgments concerning effectiveness. There are many occurrences of the present notions in the writings of logicians; moreover, consideration of these (...)
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  • Logic, ontology, mathematical practice.Stewart Shapiro - 1989 - Synthese 79 (1):13 - 50.
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  • Temporal and atemporal truth in intuitionistic mathematics.Enrico Martino & Gabriele Usberti - 1994 - Topoi 13 (2):83-92.
    In section 1 we argue that the adoption of a tenseless notion of truth entails a realistic view of propositions and provability. This view, in turn, opens the way to the intelligibility of theclassical meaning of the logical constants, and consequently is incompatible with the antirealism of orthodox intuitionism. In section 2 we show how what we call the potential intuitionistic meaning of the logical constants can be defined, on the one hand, by means of the notion of atemporal provability (...)
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  • Flagg and Friedman's translation is not faithful.Takao Inoué & T. Inoué - 1992 - Mathematical Logic Quarterly 38 (1):551-554.
    We prove that Flagg and Friedman's translation from epistemic to intuitionistic predicate logics is not faithful.
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  • Flagg and Friedman's translation is not faithful.Takao Inoué & T. Inoué - 1992 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 38 (1):551-554.
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  • The knowing mathematician.Nicolas D. Goodman - 1984 - Synthese 60 (1):21 - 38.
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