Search results for 'Jon N. Moline' (try it on Scholar)

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  1.  14
    Jon N. Moline (1986). Aldo Leopold and the Moral Community. Environmental Ethics 8 (2):99-120.
    Aldo Leopold’s land ethic calls for an extension of ethical consideration to nonhuman components of the complex system he called “the land.” Although the basis for this extension was holistic, interpretations of Leopold’s holism leave one baffled at how he could see his land ethic as an extension of a system which recognizes individual human rights. Leopold’s critics and exponents alike have focused on the holism expressed in his definition of right and wrong. Both regard it as a working criterion (...)
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  2.  16
    Jon N. Moline (1989). Aristotle on Praise and Blame. Archiv für Geschichte der Philosophie 71 (3):283-302.
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  3. Jon Moline (1972). Quine on Dispositions and Subvisible Structures. Mind 81 (321):131-137.
  4.  51
    Jon Moline (1978). Plato on the Complexity of the Psyche. Archiv für Geschichte der Philosophie 60 (1):1-26.
  5.  42
    Jon Moline (1969). Aristotle, Eubulides and the Sorites. Mind 78 (311):393-407.
  6.  32
    Jon Moline (1969). Meno's Paradox ? Phronesis 14 (2):153-161.
  7. Jon Moline (1981). Plato's Theory of Understanding. University of Wisconsin Press.
  8.  17
    Jon Moline (1975). Provided Nothing External Interferes. Mind 84 (334):244-254.
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  9.  20
    Jon Moline (1983). Contemplation and the Human Good. Noûs 17 (1):37-53.
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  10.  13
    Jon Moline (1969). Discussion. Theoria 35 (2):168-182.
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  11.  10
    Jon Moline (1988). Plato on Persuasion and Credibility. Philosophy and Rhetoric 21 (4):260 - 278.
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  12.  4
    Jon Moline (1968). On Points of View. American Philosophical Quarterly 5 (3):191 - 198.
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  13.  8
    Jon Moline (1970). On Philosophical Neutrality. Metaphilosophy 1 (1):20–38.
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  14. Jon Moline (1969). An approach to the analysis of rules. Theoria 35 (2):168.
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  15. Jon Moline (1981). Don Mannison, Michael McRobbie and Richard Rouey, Eds., Environmental Philosophy Reviewed By. Philosophy in Review 1 (4):168-171.
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  16. Jon Moline (1975). Euripides, Socrates and Virtue. Hermes 103 (1):45-67.
     
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  17. N. N. & John Stuart Mill (1876). Thirteen Pages on Intellectual Property, with Special Reference to a Doubtful Doctrine of J.S. Mill [in His Principles of Political Economy] by One of His Pupils [Signing Himself N.N.]. [REVIEW]
     
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  18.  6
    Scott DeGregorio (2007). Daniel Paul O'Donnell, “Cædmon's Hymn”: A Multimedia Study, Archive and Edition. With Dawn Collins, Matt Van Egmond, Jon Lane, Catherine Larson, Angela Mlynarski, Asia Nelson, Lyndon Simmons, and Shelley Stigter. Woodbridge, Eng., and Rochester, N.Y.: Boydell and Brewer, in Association with SEENET and the Medieval Academy, 2005. Pp. Xxiii, 261 Plus 1 CD-ROM; 8 Black-and-White Figures, Diagrams, and 7 Tables. $90. [REVIEW] Speculum 82 (1):223-224.
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  19.  9
    R. F. Stalley (1983). Plato Jon Moline: Plato's Theory of Understanding. Pp. Xv + 255. Madison and London: University of Wisconsin Press, 1981. $22. F. C. White: Plato's Theory of Particulars. (Monographs in Classical Studies.) Pp. Viii + 396. New York: Arno Press, 1981. $45. [REVIEW] The Classical Review 33 (02):222-224.
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  20. Sy D. Friedman (1984). Handbook of Mathematical Logic, Edited by Barwise Jon with the Cooperation of Keisler H. J., Kunen K., Moschovakis Y. N., and Troelstra A. S., Studies in Logic and the Foundations of Mathematics, Vol. 90, North-Holland Publishing Company, Amsterdam, New York, and Oxford, 1978 , Xi + 1165 Pp. [REVIEW] Journal of Symbolic Logic 49 (3):975-980.
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  21. Sy D. Friedman (1984). Review: Jon Barwise, H. J. Keisler, K. Kunen, Y. N. Moschovakis, A. S. Troelstra, Handbook of Mathematical Logic. [REVIEW] Journal of Symbolic Logic 49 (3):975-980.
     
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  22. W. A. Howard (1984). Handbook of Mathematical Logic, Edited by Barwise Jon with the Cooperation of Keisler H. J., Kunen K., Moschovakis Y. N., and Troelstra A. S., Studies in Logic and the Foundations of Mathematics, Vol. 90, North-Holland Publishing Company, Amsterdam, New York, and Oxford, 1978 , Xi + 1165 Pp.Smoryński C.. D.1. The Incompleteness Theorems. Pp. 821–865.Schwichtenberg Helmut. D.2. Proof Theory: Some Applications of Cut-Elimination. Pp. 867–895.Statman Richard. D.3. Herbrand's Theorem and Gentzen's Notion of a Direct Proof. Pp. 897–912.Feferman Solomon. D.4. Theories of Finite Type Related to Mathematical Practice. Pp. 913–971.Troelstra A. S.. D.5. Aspects of Constructive Mathematics. Pp. 973–1052.Fourman Michael P.. D.6. The Logic of Topoi. Pp. 1053–1090.Barendregt Henk P.. D.1. The Type Free Lambda Calculus. Pp. 1091–1132.Paris Jeff and Harrington Leo. D.8. A Mathematical Incompleteness in Peano Arithmetic. Pp. 1133–1142. [REVIEW] Journal of Symbolic Logic 49 (3):980-988.
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  23. W. A. Howard (1984). Review: Jon Barwise, H. J. Keisler, K. Kunen, Y. N. Moschovakis, A. S. Troelstra, Handbook of Mathematical Logic. [REVIEW] Journal of Symbolic Logic 49 (3):980-988.
     
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  24. Akihiro Kanamori (1984). Handbook of Mathematical Logic, Edited by Barwise Jon with the Cooperation of Keisler H. J., Kunen K., Moschovakis Y. N., and Troelstra A. S., Studies in Logic and the Foundations of Mathematics, Vol. 90, North-Holland Publishing Company, Amsterdam, New York, and Oxford, 1978 , Xi + 1165 Pp. [REVIEW] Journal of Symbolic Logic 49 (3):971-975.
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  25. Akihiro Kanamori (1984). Review: Jon Barwise, H. J. Keisler, K. Kunen, Y. N. Moschovakis, A. S. Troelstra, Handbook of Mathematical Logic; J. R. Shoenfield, B.1. Axioms of Set Theory. [REVIEW] Journal of Symbolic Logic 49 (3):971-975.
  26. Daniel Lascar (1984). Handbook of Mathematical Logic, Edited by Barwise Jon with the Cooperation of Keisler H. J., Kunen K., Moschovakis Y. N., and Troelstra A. S., Studies in Logic and the Foundations of Mathematics, Vol. 90, North-Holland Publishing Company, Amsterdam, New York, and Oxford, 1978 , Xi + 1165 Pp. [REVIEW] Journal of Symbolic Logic 49 (3):968-971.
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  27. Daniel Lascar (1984). Review: Jon Barwise, H. J. Keisler, K. Kunen, Y. N. Moschovakis, A. S. Troelstra, Handbook of Mathematical Logic. [REVIEW] Journal of Symbolic Logic 49 (3):968-971.
  28.  3
    Benoît Dubreuil (2010). L'individualisme de Jon Elster : une position méthodologique ou ontologique ? Philosophiques 37 (2):509-526.
    En épistémologie des sciences sociales, Jon Elster est connu pour sa défense de l’individualisme méthodologique et sa critique des explications de haut niveau. Cette note critique la plus récente formulation de sa position . D’une part, nous montrons que les problèmes relatifs aux explications au niveau agrégé s’appliquent également aux explications en termes de mécanismes psychologiques, privilégiées par Elster. Si les mécanismes psychologiques contribuent à l’explication en sciences sociales, ce n’est pas parce qu’ils font explicitement référence à des états intentionnels, (...)
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  29. Arne Næs, Ingemund Gullvåg & Jon Wetlesen (1982). In Sceptical Wonder Inquiries Into the Philosophy of Arne Naess on the Occasion of His 70th Birthday. Monograph Collection (Matt - Pseudo).
     
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  30.  2
    Jon Rubin (2001). C.L. Bacchi, Women, Policy and Politics: The Construction of Policy Problems; N. Lacey, Unspeakable Subjects: Feminist Essays in Legal and Social Theory; D.L. Rhode, Speaking of Sex: The Denial of Gender Inequality; M.L. Shanley and U. Narayan (Eds.), Reconstructing Political Theory. Feminist Perspectives. [REVIEW] Feminist Legal Studies 9 (1):75-83.
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  31. Douglas N. Husak (2000). Jon Elster, Strong Feelings: Emotion, Addiction, and Human Behavior Reviewed By. Philosophy in Review 20 (1):19-21.
     
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  32.  1
    N. J. Cutland (1974). Review: Jon Barwise, Applications of Strict $Pi^1_1$ Predicates to Infinitary Logic. [REVIEW] Journal of Symbolic Logic 39 (2):335-336.
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  33.  1
    N. J. Cutland (1974). Review: Carol Karp, Jon Barwise, An Algebraic Proof of the Barwise Compactness Theorem. [REVIEW] Journal of Symbolic Logic 39 (2):335-335.
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  34. Jon Barwise (1989). Jacobs Barry E., Applied Database Logic I: Fundamental Database Issues, Prentice-Hall, Englewood Cliffs, N.J., 1985, Xviii + 334 Pp. [REVIEW] Journal of Symbolic Logic 54 (2):627-628.
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  35. N. J. Cutland (1974). Barwise Jon. Applications of Strict Predicates to Infinitary Logic. Journal of Symbolic Logic 39 (2):335-336.
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  36. N. J. Cutland (1974). Karp Carol. An Algebraic Proof of the Barwise Compactness Theorem. The Syntax and Semantics of Infinitary Languages, Edited by Barwise Jon, Lecture Notes in Mathematics, No. 72, Springer-Verlag, Berlin, Heidelberg, and New York, 1968, Pp. 80–95. [REVIEW] Journal of Symbolic Logic 39 (2):335.
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  37. Jon H. Roberts (1989). Darwin's Forgotten Defenders: The Encounter Between Evangelical Theology and Evolutionary ThoughtDavid N. Livingstone. Isis 80 (4):715-717.
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  38.  53
    N. Scott Arnold (1983). Hume's Skepticism About Inductive Inference. Journal of the History of Philosophy 21 (1):31-56.
    In lieu of an abstract, here is a brief excerpt of the content: Hume's Skepticism about Inductive Inference N. SCOTT ARNOLD IT HAS BEEN A COMMONPLACE among commentators on Hume's philosophy that he was a radical skeptic about inductive inference. In addition, he is alleged to have been the first philosopher to pose the so-called problem of induction. Until recently, however, Hume's argument in this connection has not been subject to very close scrutiny. As attention has become focused on this (...)
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  39.  9
    Jon N. Torgerson (1990). Why I Teach Philosophy. Teaching Philosophy 13 (1):3-11.
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  40.  5
    Jon N. Hale (2012). The Freedom Schools, the Civil Rights Movement, and Refocusing the Goals of American Education. Journal of Social Studies Research 35 (2):259-276.
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  41.  7
    Jon N. Torgerson, Marcia Yudkin, Nancy P. Daley, Daniel Bonevac & Robert Koons (1989). Letters to the Editor. Proceedings and Addresses of the American Philosophical Association 62 (4):717 - 721.
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  42.  1
    Jon N. Torgerson (1977). The Philosopher-in-Residence an Approach to Teaching Philosophy. Metaphilosophy 8 (2-3):215-221.
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  43.  2
    Jon N. Torgerson (1991). Outwardly a Monster, All Beauty Within (a Journey with Those Who See the Beauty Within). Metaphilosophy 22 (3):239-250.
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  44. Jon N. Sutherland (1975). The Idea of Revenge in Lombard Society in the Eighth and Tenth Centuries: The Cases of Paul the Deacon and Liudprand of Cremona. Speculum 50 (3):391-410.
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  45. Gheorghe-Ilie Farte (2014). Inférences traditionelles comme n-lemmes. Argumentum. Journal of the Seminar of Discursive Logic, Argumentation Theory and Rhetoric 12 (2):136-140.
    In this paper we propose to present from a new perspective some loci comunes of traditional logic. More exactly, we intend to show that some hypothetico-disjunctive inferences (i.e. the complex constructive dilemma, the complex destructive dilemma, the simple constructive dilemma, the simple destructive dilemma) and two hypothetico-categorical inferences (namely modus ponendo-ponens and modus tollendo-tollens) particularize two more abstract inferential structures: the constructive n-lemma and the destructive nlemma.
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  46.  10
    Peter Howlett & Mary S. Morgan (eds.) (2010). How Well Do Facts Travel?: The Dissemination of Reliable Knowledge. Cambridge University Press.
    Machine generated contents note: 1. Travelling facts Mary S. Morgan; Part I. Matters of Fact: 2. Facts and building artefacts: what travels in material objects? Simona Valeriani; 3. A journey through times and cultures? Ancient Greek forms in American 19th century architecture: an archaeological view Lambert Schneider; 4. Manning's N: putting roughness to work Sarah J. Whatmore and Catharina Landström; 5. My facts are better than your facts: spreading good news about global warming Naomi Oreskes; 6. Real problems with fictional (...)
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  47.  11
    Joan Bagaria (2012). C (N)-Cardinals. Archive for Mathematical Logic 51 (3-4):213-240.
    For each natural number n, let C (n) be the closed and unbounded proper class of ordinals α such that V α is a Σ n elementary substructure of V. We say that κ is a C (n) -cardinal if it is the critical point of an elementary embedding j : V → M, M transitive, with j(κ) in C (n). By analyzing the notion of C (n)-cardinal at various levels of the usual hierarchy of large cardinal principles we show (...)
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  48. Werner Callebaut (ed.) (1993). Taking the Naturalistic Turn, or How Real Philosophy of Science is Done. University of Chicago Press.
    Philosophers of science traditionally have ignored the details of scientific research, and the result has often been theories that lack relevance either to science or to philosophy in general. In this volume, leading philosophers of biology discuss the limitations of this tradition and the advantages of the "naturalistic turn"—the idea that the study of science is itself a scientific enterprise and should be conducted accordingly. This innovative book presents candid, informal debates among scholars who examine the benefits and problems of (...)
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  49.  10
    Konstantinos Tsaprounis (2014). Elementary Chains and C (N)-Cardinals. Archive for Mathematical Logic 53 (1-2):89-118.
    The C (n)-cardinals were introduced recently by Bagaria and are strong forms of the usual large cardinals. For a wide range of large cardinal notions, Bagaria has shown that the consistency of the corresponding C (n)-versions follows from the existence of rank-into-rank elementary embeddings. In this article, we further study the C (n)-hierarchies of tall, strong, superstrong, supercompact, and extendible cardinals, giving some improved consistency bounds while, at the same time, addressing questions which had been left open. In addition, we (...)
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  50.  34
    Régis Pellissier (2008). “Setting” N-Opposition. Logica Universalis 2 (2):235-263.
    Our aim is to show that translating the modal graphs of Moretti’s “n-opposition theory” (2004) into set theory by a suited device, through identifying logical modal formulas with appropriate subsets of a characteristic set, one can, in a constructive and exhaustive way, by means of a simple recurring combinatory, exhibit all so-called “logical bi-simplexes of dimension n” (or n-oppositional figures, that is the logical squares, logical hexagons, logical cubes, etc.) contained in the logic produced by any given modal graph (an (...)
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