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Studia Logica 65 (3):429-446 (2000)

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  1. Noema and Noesis. Part II: Functions of Noematic Synthesis.Wojciech Krysztofiak - 2020 - Axiomathes 30 (3):269-287.
    In the paper, being the second part of the work entitled Noema and Noesis, the formal model of the noematic synthesis functions is presented. Together with functions of noetic synthesis, they are understood as components of functions of intentional reference, which are to be, in turn, formalizations of intentional acts of reference performed in the stream of consciousness. Noemata are understood as mental representations associated with mental worlds. The processes of their synthesis in the mind engage the work of many (...)
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  • Neo-Meinongian neo-Russellians.Seyed N. Mousavian - 2010 - Pacific Philosophical Quarterly 91 (2):229-259.
    Neo-Russellianism, which incorporates both Millianism (with regard to proper names) and the thesis of singular Russellian propositions, has widely been defended after the publication of Kripke's Naming and Necessity. The view, however, encounters various problems regarding empty names, names that do not have semantic referents. Nathan Salmon and Scott Soames have defended neo-Russellianism against such problems in a novel way; to account for various intuitions of competent and rational speakers regarding utterances of sentences containing empty names, Salmon and Soames appeal (...)
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  • On the Methodological Restriction of the Principle of Characterization.Maciej Sendłak - 2020 - Erkenntnis 87 (2):807-825.
    The subject of this article is the Principle of Characterization—the most controversial principle of Alexius Meinong’s Theory of Objects. The aim of this text is twofold. First of all, to show that Bertrand Russell’s well-known objection to the Principle of Characterization can be reformulated against contemporary unrestricted interpretations of it. Second, to propose an alternative formulation of this principle. This refers to the methodology of metaphysics and is based on the distinction between pre-theoretical and theoretical languages. The proposed formulation fits (...)
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  • Names and Quantifiers: Bringing Them Together in Classical Logic.Jacek Paśniczek - 2023 - Journal of Logic, Language and Information 32 (3):473-487.
    Putting individual constants and quantifiers into the same syntactic category within first-order language promises to have far-reaching consequences: a syntax of this kind can reveal the potential of any such language, allowing us to realize that a vast class of noun phrases, including non-denoting terms, can be accommodated in the new syntax as expressions suited to being subjects of sentences. In the light of this, a formal system that is an extension of classical first-order logic is developed here, and is (...)
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  • Truthmaking for Meinongians.Maciej Sendłak - 2022 - Synthese 200 (1):1-20.
    This paper aims to introduce Meinongian Abstractionism (MA), i.e. a view on the metaphysics of truthmaking and modality. This approach is based on the notion of objectives—one of the key elements of Alexius Meinong’s Theory of Objects. In the light of it, worlds are interpreted in terms of sets of subsistent and non-subsistent objectives. This—along with Meinong’s characterization of objectives—provides a ground for possible as well as impossible worlds. One of the consequences of Meinongain Abstractionism is a reformulation of the (...)
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  • Quantification and Metaphysical Discourse.Patrick Dieveney - 2013 - Theoria 80 (4):292-318.
    It is common in metaphysical discourse to make claims like “Everything is self-identical” in which “everything” is intended to range over everything. This sort of “unrestricted” generality appears central to metaphysical discourse. But there is debate whether such generality, which appears to involve quantification over an all-inclusive domain, is even meaningful. To address this concern, Shaughan Lavine and Vann McGee supply competing accounts of the generality expressed by this use of “everything.” I argue that, from the perspective of the metaphysician, (...)
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  • On bracketing names and quantifiers in first-order logic.Jacek Pasniczek - 1999 - History and Philosophy of Logic 20 (3-4):239-304.
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