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  1. Bolzanos Konzeption bloß möglicher Gegenstände.Christian Beyer - 2022 - Grazer Philosophische Studien 99 (3):335-358.
    In Section 1, the author argues that Bolzano does not have a Meinongian view of merely possible objects, not even in the context of his theory of intentionality. In section 2, it is argued that Williamson’s necessitist conception, according to which there is a merely possible golden mountain, was not anticipated by Bolzano. An eternalist reconstruction is rejected as well. The argument takes recourse to Bolzano’s semantics of temporal statements, which also underlies his argument for the eternity of substances and (...)
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  • (1 other version)Von Brentano zu Ingarden. Die phänomenologische bedeutungslehre.Arkadiusz Chrudzimski - 2002 - Husserl Studies 18 (3):185-208.
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  • Contenu et objet du jugement chez Brentano.Guillaume Fréchette - 2011 - Philosophiques 38 (1):241-261.
    Logical realism is undoubtedly one of the central features which characterize many of the major works in Austrian philosophy from Bolzano to Husserl. Although this remark is true, as we believe, one must not forget the fact that some of the key concepts of Austrian philosophy are rooted in theories that reject realist principles. As an example, take the concept of state of affairs in Austrian philosophy, and more specifically, Franz Brentano's conception of judgement contents. By showing the motives which (...)
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  • Meinong’s Version of the Description Theory.Arkadiusz Chrudzimski - 2007 - Russell: The Journal of Bertrand Russell Studies 27 (1):73-85.
    About 1904 Meinong formulated his most famous idea: there are no empty (non-referential) terms. Russell also did not accept non-referential singular terms, but in “On Denoting” he claimed that all singular terms that are apparently empty could be explained away as apparent singular terms. However, if we take a more careful look at both theories, the picture becomes more complex. It is well known that Russell’s concept of a genuine proper name is very technical; but this is also true of (...)
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