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Hugues Leblanc [126]H. LeBlanc [10]Hughes Leblanc [5]Hélène Leblanc [3]
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Profile: Hélène Leblanc (University of Geneva)
  1. Hugues Leblanc (1961). A New Interpretation of C (H, E). Philosophy and Phenomenological Research 21 (3):373-376.
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  2. Peter Roeper & Hugues Leblanc (1999). Probability Theory and Probability Logic. Monograph Collection (Matt - Pseudo).
  3.  4
    Hélène Leblanc (2016). Figures du signe à l’'ge classique : Port-Royal – Hobbes – Locke. Présentation. Methodos 16.
    Ce mini-dossier compte parmi les résultats d’un travail de séminaire de longue haleine, développé au cours d’un cycle de trois ans, portant sur les théories philosophiques du signe de l’Antiquité à nos jours, organisé à l’UMR STL 8163 par Claudio Majolino et Laurent Cesalli. Au sein de l’arc temporel visé par ce séminaire, le XVIIe siècle avait d’emblée une place privilégiée : conçu comme un siècle de rupture qui inaugure la période moderne, il illustre surtout, en particulier dep..
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  4. Hugues Leblanc (1976). Truth-Value Semantics. Distributor, Elsevier/North-Holland.
  5. Hugues Leblanc & Theodore Hailperin (1959). Nondesignating Singular Terms. Philosophical Review 68 (2):239-243.
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  6.  27
    Hughes Leblanc (1963). That Positive Instances Are No Help. Journal of Philosophy 60 (16):453-462.
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  7.  6
    Robert K. Meyer, J. Michael Dunn & Hugues Leblanc (1974). Completeness of Relevant Quantification Theories. Notre Dame Journal of Formal Logic 15 (1):97-121.
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  8.  2
    Victor Harnik, Terrence S. Millar, Michael L. Wage, Saharon Shelah, Helmut Schwichtenberg, Daniel Lascar, Bruno Poizat, Warren D. Goldfarb, On Carnap & Hugues Leblanc (2013). The Journal of Symbolic Logic Publishes Original Scholarly Work in Symbolic Logic. Founded in 1936, It has Become the Leading Research Journal in the Field. The Journal Aims to Represent Logic Broadly, Including its Connections with Mathematics and Philosophy as Well as Newer Aspects Related to Computer Science and Linguistics. [REVIEW] Journal of Symbolic Logic 309 (318).
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  9.  3
    Hugues Leblanc (1972). Deductive Logic. Boston,Allyn and Bacon.
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  10.  5
    George Weaver, Michael Thau & Hugues Leblanc (1990). Extending Ω-Consistent Sets to Maximally Consistent, Ω-Complete Sets. Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 36 (5):381-383.
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  11.  11
    Hugues Leblanc (1956). Lehrbuch der Logistik. [REVIEW] Journal of Philosophy 53 (18):566-567.
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  12.  4
    Hugues Leblanc (1961). An Extension of the Équivalence Calculus. Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 7 (7-10):104-105.
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  13.  4
    Hugues Leblanc (1979). Probabilistic Semantics for First-Order Logic. Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 25 (32):497-509.
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  14.  4
    Robert P. McArthur & Hugues Leblanc (1976). A Completeness Result for Quantificational Tense Logic. Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 22 (1):89-96.
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  15.  93
    Hugues Leblanc (1960). On so-Called Degrees of Confirmation. British Journal for the Philosophy of Science 10 (40):312-315.
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  16.  9
    Hugues Leblanc (1960). Introduction to Symbolic Logic and its Applications. [REVIEW] Journal of Philosophy 57 (9):311-313.
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  17.  12
    Hugues Leblanc (ed.) (1973). Truth, Syntax and Modality. Amsterdam,North-Holland.
    Provability, Computability and Reflection.
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  18.  8
    Hugues Leblanc (1964). Boston Studies in the Philosophy of Science; Proceedings of the Boston Colloquium for the Philosophy of Science 1961-1962. [REVIEW] Journal of Philosophy 61 (13):402-404.
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  19.  8
    Peter Roeper & Hugues Leblanc (1990). Indiscernibility and Identity in Probability Theory. Notre Dame Journal of Formal Logic 32 (1):1-46.
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  20.  7
    Hugues Leblanc (1979). Probabilistic Semantics for First‐Order Logic. Mathematical Logic Quarterly 25 (32):497-509.
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  21. Charles Morgan & Hughes LeBlanc (1983). Probabilistic Semantics for Formal Logic. Notre Dame Journal of Formal Logic 24:161-180.
  22.  6
    Hugues Leblanc (1983). Probability Functions and Their Assumption Sets — the Singulary Case. Journal of Philosophical Logic 12 (4):379 - 402.
  23. Hugues Leblanc (1980). Existence, Truth, and Probability. State University of New York Press.
    Introductions to the parts of the book cover the history of the contributions and their importance. The essays have been thoroughly revised since their publication in learned journals.
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  24.  17
    Peter Roeper & Hugues Leblanc (1995). Consequence and Confirmation. Notre Dame Journal of Formal Logic 36 (3):341-363.
    Gentzen's account of logical consequence is extended so as to become a matter of degree. We characterize and study two kinds of function G, where G(X,Y) takes values between 0 and 1, which represent the degree to which the set X of statements (understood conjunctively) logically implies the set Y of statements (understood disjunctively). It is then shown that these functions are essentially the same as the absolute and the relative probability functions described by Carnap.
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  25.  10
    Hélène Leblanc (2014). Intention et signe dans le Tractatus de signis de Jean Poinsot. Methodos 14.
    Parmi les différentes approches possibles de la matière historique, on observe souvent, dans la littérature, une tension entre les deux options suivantes : faire d’un auteur le précurseur d'une révolution dont notre modernité serait l'héritière directe, ou au contraire, et par réaction, se livrer à un travail de remise en contexte détaillé qui prend parfois le risque de gommer l'originalité possible de ce même auteur. Le Traité sur les signes de Jean Poinsot , dominicain du début du XVIIe siècle, a (...)
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  26. Raymond D. Gumb & Hughes Leblanc (1982). Evolving Theories. Journal of Symbolic Logic 47 (2):454-456.
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  27.  6
    Hugues Leblanc & Richmond H. Thomason (1966). The Demarcation Line Between Intuitionist Logic and Classical Logic. Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 12 (1):257-262.
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  28. Hugues Leblanc, D. Gabbay & F. Guenthner (1989). Alternatives to Standard First-Order Semantics. Journal of Symbolic Logic 54 (4):1483-1484.
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  29.  6
    Charles G. Morgan & Hugues Leblanc (1983). Probability Theory, Intuitionism, Semantics and the Dutch Book Argument. Notre Dame Journal of Formal Logic 24 (3):289-304.
  30.  26
    Hugues Leblanc (1960). On Requirements for Conditional Probability Functions. Journal of Symbolic Logic 25 (3):238-242.
  31.  16
    Hugues Leblanc & Charles G. Morgan (1984). Probability Functions and Their Assumption Sets — the Binary Case. Synthese 60 (1):91 - 106.
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  32.  33
    Hugues LeBlanc (1968). On Meyer and Lambert's Quantificational Calculus FQ. Journal of Symbolic Logic 33 (2):275-280.
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  33.  6
    Hugues Leblanc & Peter Roeper (1989). On Relativizing Kolmogorov's Absolute Probability Functions. Notre Dame Journal of Formal Logic 30 (4):485-512.
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  34. Hugues Leblanc (1982). Popper's 1955 Axiomatization of Absolute Probability. Pacific Philosophical Quarterly 63 (2):133.
     
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  35.  7
    Hugues Leblanc (1971). Truth-Value Semantics for a Logic of Existence. Notre Dame Journal of Formal Logic 12 (2):153-168.
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  36.  12
    Hugues Leblanc (1975). That Principia Mathematica, First Edition, has a Predicative Interpretation After All. Journal of Philosophical Logic 4 (1):67 - 70.
  37.  23
    Hugues Leblanc (1989). The Autonomy of Probability Theory (Notes on Kolmogorov, Rényi, and Popper). British Journal for the Philosophy of Science 40 (2):167-181.
    Kolmogorov's account in his [1933] of an absolute probability space presupposes given a Boolean algebra, and so does Rényi's account in his [1955] and [1964] of a relative probability space. Anxious to prove probability theory ‘autonomous’. Popper supplied in his [1955] and [1957] accounts of probability spaces of which Boolean algebras are not and [1957] accounts of probability spaces of which fields are not prerequisites but byproducts instead.1 I review the accounts in question, showing how Popper's issue from and how (...)
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  38.  12
    Peter Roeper & Hugues Leblanc (1995). Of A and B Being Logically Independent of Each Other and of Their Having No Common Factual Content. Theoria 61 (1):61-79.
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  39.  12
    Hugues Leblanc (1966). Two Shortcomings of Natural Deduction. Journal of Philosophy 63 (2):29-37.
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  40. Hugues Leblanc & Bas C. Van Fraassen (1979). On Carnap and Popper Probability Functions. Journal of Symbolic Logic 44 (3):369 - 373.
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  41.  6
    C. G. Morgan & H. Leblanc (1983). Probabilistic Semantics for Intuitionistic Logic. Notre Dame Journal of Formal Logic 24 (2):161-180.
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  42.  20
    Hugues Leblanc & Bas C. van Fraassen (1979). On Carnap and Popper Probability Functions. Journal of Symbolic Logic 44 (3):369-373.
  43.  6
    Hugues Leblanc (1963). Proof Routines for the Propositional Calculus. Notre Dame Journal of Formal Logic 4 (2):81-104.
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  44.  10
    Hugues Leblanc & Peter Roeper (1993). Getting the Constraints on Popper's Probability Functions Right. Philosophy of Science 60 (1):151-157.
    Shown here is that a constraint used by Popper in The Logic of Scientific Discovery (1959) for calculating the absolute probability of a universal quantification, and one introduced by Stalnaker in "Probability and Conditionals" (1970, 70) for calculating the relative probability of a negation, are too weak for the job. The constraint wanted in the first case is in Bendall (1979) and that wanted in the second case is in Popper (1959).
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  45.  11
    Hugues Leblanc (1978). Truth-Value Assignments and Their Cardinality. Philosophia 7 (2):305-316.
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  46.  7
    Hughes Leblanc (1962). Review: A. N. Prior, Formal Logic. [REVIEW] Journal of Symbolic Logic 27 (2):218-220.
  47.  7
    George Weaver, Michael Thau & Hugues Leblanc (1990). Extending Ω‐Consistent Sets to Maximally Consistent, Ω‐Complete Sets. Mathematical Logic Quarterly 36 (5):381-383.
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  48.  3
    Hugues Leblanc (1985). On Characterizing Unary Probability Functions and Truth-Value Functions. Canadian Journal of Philosophy 15 (1):19 - 24.
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  49.  17
    Hugues Leblanc (1962). Boolean Algebra and the Propositional Calculus. Mind 71 (283):383-386.
  50.  3
    Hugues Leblanc (1981). What Price Substitutivity? A Note on Probability Theory. Philosophy of Science 48 (2):317-322.
    Teddy Seidenfeld recently claimed that Kolmogorov's probability theory transgresses the Substitutivity Law. Underscoring the seriousness of Seidenfeld's charge, the author shows that (Popper's version of) the law, to wit: If (∀ D)(Pr(B,D)=Pr(C,D)), then Pr(A,B)=Pr(A,C), follows from just C1. 0≤ Pr(A,B)≤ 1 C2. Pr(A,A)=1 C3. Pr(A & B,C)=Pr(A,B & C)× Pr(B,C) C4. Pr(A & B,C)=Pr(B & A,C) C5. Pr(A,B & C)=Pr(A,C & B), five constraints on Pr of the most elementary and most basic sort.
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