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Profile: Harry Deutsch (Illinois State University)
  1. Harry Deutsch (forthcoming). Review of The Nature and Structure of Content. [REVIEW] Notre Dame Philosophical Reviews.
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  2. Harry Deutsch (2013). Friend on Making Up Stories. Proceedings of the Aristotelian Society 113 (3pt3):365-370.
    Stacie Friend (2012) dismisses the traditional view that it is an author's imaginative activity of ‘making the story up’ rather than the reader's make-believe, that is of the essence of fiction. She claims that this view is ‘neither plausible nor popular’. I argue that her claim is false and that her arguments are unconvincing. I argue further in defence of the traditional view that it is quite easy to find or to simply construct counterexamples to the standard view that fiction (...)
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  3. Harry Deutsch (2013). Resolution of Some Paradoxes of Propositions. Analysis 74 (1):ant089.
    Solutions to Russell’s paradox of propositions and to Kaplan’s paradox are proposed based on an extension of von Neumann’s method of avoiding paradox. It is shown that Russell’s ‘anti-Cantorian’ mappings can be preserved using this method, but Kaplan’s mapping cannot. In addition, several versions of the Epimenides paradox are discussed in light of von Neumann’s method.
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  4. Harry Deutsch (2010). Diagonalization and Truth Functional Operators. Analysis 70 (2):215-217.
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  5. Harry Deutsch, Relative Identity. Stanford Encyclopedia of Philosophy.
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  6. Harry Deutsch (2008). Review of Jeffrey C. King, The Nature and Structure of Content. [REVIEW] Notre Dame Philosophical Reviews 2008 (5).
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  7. Kenton Machina & Harry Deutsch (2002). Vagueness, Ignorance, and Margins for Error. Acta Analytica 17 (1):19-45.
    We argue that the epistemic theory of vagueness cannot adequately justify its key tenet-that vague predicates have precisely bounded extensions, of which we are necessarily ignorant. Nor can the theory adequately account for our ignorance of the truth values of borderline cases. Furthermore, we argue that Williamson’s promising attempt to explicate our understanding of vague language on the model of a certain sort of “inexact knowledge” is at best incomplete, since certain forms of vagueness do not fit Williamson’s model, and (...)
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  8. Harry Deutsch (1998). Identity and General Similarity. Philosophical Perspectives 12 (S12):177-199.
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  9. Harry Deutsch (1994). Logic for Contigent Beings. Journal of Philosophical Research 19:273-329.
    One of the logical problems with which Arthur Prior struggled is the problem of finding, in Prior’s own phrase, a “logic for contingent beings.” The difficulty is that from minimal modal principles and classical quantification theory, it appears to follow immediately that every possible object is a necessary existent. The historical development of quantified modal logic (QML) can be viewed as a series of attempts---due variously to Kripke, Prior, Montague, and the fee-logicians---to solve this problem. In this paper, I review (...)
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  10. Harry Deutsch (1994). Semantic Analysis of Natural Kind Terms. Topoi 13 (1):25-30.
    This paper develops a model theoretic semantics for so called “natural kind terms” that reflects the viewpoint of (Kripke, 1980) and (Putnam, 1975). The semantics generates a formal counterpart of the “K-mechanism” investigated in (Salmon, 1981) and in unpublished work by Keith Donnellan.
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  11. Harry Deutsch (1993). Semantics for Natural Kind Terms. Canadian Journal of Philosophy 23 (3):389 - 411.
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  12. Harry Deutsch (1993). Zalta on Sense and Substitutivity. Philosophical Studies 69 (2-3):209 - 219.
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  13. John D. Sommer, Ed Casey, Mary C. Rawlinson, Eva Kittay, Michael A. Simon, Patrick Grim, Clyde Lee Miller, Rita Nolan, Marshall Spector, Don Ihde, Peter Williams, Anthony Weston, Donn Welton, Dick Howard, David A. Dilworth, Tom Foster Digby 3d, Anthony Appiah, David Auerbach, Annette Baier, Seyla Benhabib, Akeel Bilgrami, Richard Boyd, Robert Brandon, Joshua Cohen, Arnold Davidson, Owen Flanagan, Nancy Fraser, Marcia Lind, Alexander Nehamas, Linda Nicholson, Adrian Piper, Lynne Tirrell, Lawrence Blum, Lawrence Foster, Roma Farion, Mitchel Silver, Jenifer Radden, Jack Bayne, Robert K. Shope, Jane Roland Martin, Arthur B. Millman, Beebe Nelson, Robert Rosenfeld, Janet Farrell-Smith, David E. Flesche, Daniel E. Anderson, J. R. Brown, F. Cunningham, D. Goldstick, I. Hacking, C. Normore, A. Ripstein, W. Sumner, Alison M. Jaggar, Harry Deutsch, Irving Stein, John Hund, George Englebretsen, Fred Strohm, D. L. Ouren, P. Bilimoria, F. B. D. & Nora Nevin (1993). Letters to the Editor. Proceedings and Addresses of the American Philosophical Association 66 (5):97 - 112.
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  14. Sandra Lee Bartky, Marilyn Friedman, William Harper, Alison M. Jaggar, Richard H. Miller, Abigail L. Rosenthal, Naomi Scheman, Nancy Tuana, Steven Yates, Christina Sommers, Philip E. Devine, Harry Deutsch, Michael Kelly & Charles L. Reid (1992). Letters to the Editor. Proceedings and Addresses of the American Philosophical Association 65 (7):55 - 90.
  15. Harry Deutsch (1992). Review: J. Michael Dunn, Relevance Logic and Entailment. [REVIEW] Journal of Symbolic Logic 57 (2):752-753.
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  16. Harry Deutsch (1991). The Creation Problem. Topoi 10 (2):209-225.
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  17. Harry Deutsch (1990). Contingency and Modal Logic. Philosophical Studies 60 (1-2):89 - 102.
  18. Harry Deutsch (1990). Real Possibility. Noûs 24 (5):751-755.
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  19. Harry Deutsch (1989). On Direct Reference. In J. Almog, J. Perry & H. Wettstein (eds.), Themes From Kaplan. Oxford University Press. 167-195.
  20. Harry Deutsch (1986). Review: Saul A. Kripke, Wittgenstein on Rules and Private Language. An Elementary Exposition. [REVIEW] Journal of Symbolic Logic 51 (3):819-821.
  21. Harry Deutsch (1985). A Note on the Decidability of a Strong Relevant Logic. Studia Logica 44 (2):159 - 164.
    A modified filtrations argument is used to prove that the relevant logic S of [2] is decidable.
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  22. Harry Deutsch (1985). Fiction and Fabrication. Philosophical Studies 47 (2):201 - 211.
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  23. Harry Deutsch (1985). Relevance and Conformity. Notre Dame Journal of Formal Logic 26 (4):455-462.
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  24. Harry Deutsch (1984). Paraconsistent Analytic Implication. Journal of Philosophical Logic 13 (1):1 - 11.
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  25. Harry Deutsch (1979). The Completeness of S. Studia Logica 38 (2):137 - 147.
    The subsystem S of Parry's AI [10] (obtained by omitting modus ponens for the material conditional) is axiomatized and shown to be strongly complete for a class of three valued Kripke style models. It is proved that S is weakly complete for the class of consistent models, and therefore that Ackermann's rule is admissible in S. It also happens that S is decidable and contains the Lewis system S4 on translation — though these results are not presented here. S is (...)
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