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Philip Hugly

University of California, Berkeley
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    77
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University of California, Berkeley
Department of Philosophy
PhD, 1965
Areas of Specialization
Metaphysics and Epistemology
Science, Logic, and Mathematics
Areas of Interest
Metaphysics and Epistemology
Science, Logic, and Mathematics
  • All publications (77)
  •  185
    Did the greeks discover the irrationals?
    with Charles Sayward
    Philosophy 74 (2): 169-176. 1999.
    A popular view is that the great discovery of Pythagoras was that there are irrational numbers, e.g., the positive square root of two. Against this it is argued that mathematics and geometry, together with their applications, do not show that there are irrational numbers or compel assent to that proposition.
    Numbers
  • Chapter 7: Arithmetic and Rules
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 183-211. 2006.
  •  243
    A problem about conversational implicature
    with Charles Sayward
    Linguistics and Philosophy 3 (1). 1979.
    Conversational implicatures are easy to grasp for the most part. But it is another matter to give a rational reconstruction of how they are grasped. We argue that Grice's attempt to do this fails. We distinguish two sorts of cases: (1) those in which we grasp the implicature by asking ourselves what would the speaker have to believe given that what he said is such as is required by the talk exchange; (2) those in which we grasp the implicature by asking ourselves why it is that what the speaker …Read more
    Conversational implicatures are easy to grasp for the most part. But it is another matter to give a rational reconstruction of how they are grasped. We argue that Grice's attempt to do this fails. We distinguish two sorts of cases: (1) those in which we grasp the implicature by asking ourselves what would the speaker have to believe given that what he said is such as is required by the talk exchange; (2) those in which we grasp the implicature by asking ourselves why it is that what the speaker said is so obviously not such as is required by the talk exchange. We argue that Grice's account does not fit those cases falling under (2).
    Conversational Implicature
  • Chapter 10: Thesis Three
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 254-283. 2006.
  • Chapter 1: Introduction
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 35-42. 2006.
    Science, Logic, and MathematicsPhilosophy of Cognitive ScienceAspects of Consciousness
  •  893
    Are All Tautologies True?
    with Charles Sayward
    Logique Et Analyse 125 (25): 3-14. 1989.
    The paper asks: are all tautologies true in a language with truth-value gaps? It answers that they are not. No tautology is false, of course, but not all are true. It also contends that not all contradictions are false in a language with truth-value gaps, though none are true.
    Liar ParadoxTruth-Value Gaps
  • Chapter 3: Objectivism and Realism in Frege's Philosophy of Arithmetic
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 73-101. 2006.
    Mathematical Neo-FregeanismFrege: Philosophy of Mathematics
  •  834
    Bound Variables and Schematic Letters
    with Charles Sayward
    Logique Et Analyse 95 (95): 425-429. 1981.
    The paper purports to show, against Quine, that one can construct a language , which results from the extension of the theory of truth functions by introducing sentence letter quantification. Next a semantics is provided for this language. It is argued that the quantification is neither substitutional nor requires one to consider the sentence letters as taking entities as values.
    Logic and Philosophy of LogicW. V. O. QuineMetaphysics and Epistemology
  • Chapter 4: The Peano Axioms
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 105-128. 2006.
    Axioms of Set Theory
  • Chapter 2: Notes to Grundlagen
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 45-72. 2006.
  •  64
    Arithmetic and Ontology: A Non-realist Philosophy of Arithmetic
    with Charles Sayward
    rodopi. 2006.
    In this book a non-realist philosophy of mathematics is presented. Two ideas are essential to its conception. These ideas are (i) that pure mathematics--taken in isolation from the use of mathematical signs in empirical judgement--is an activity for which a formalist account is roughly correct, and (ii) that mathematical signs nonetheless have a sense, but only in and through belonging to a system of signs with empirical application. This conception is argued by the two authors and is critically…Read more
    In this book a non-realist philosophy of mathematics is presented. Two ideas are essential to its conception. These ideas are (i) that pure mathematics--taken in isolation from the use of mathematical signs in empirical judgement--is an activity for which a formalist account is roughly correct, and (ii) that mathematical signs nonetheless have a sense, but only in and through belonging to a system of signs with empirical application. This conception is argued by the two authors and is critically discussed by three philosophers of mathematics.
    Numbers
  •  75
    Crowell on Nietzsche on Truth
    International Studies in Philosophy 19 (2): 19-28. 1987.
    Nietzsche: Truth
  • Analytical Table of Contents
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 31-33. 2006.
  • Chapter 5: Existence, Number, and Realism
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 129-155. 2006.
    Science, Logic, and MathematicsVarieties of Scientific Realism
  •  119
    A fregean principle
    with Charles Sayward
    History and Philosophy of Logic 19 (3): 125-135. 1998.
    Frege held that the result of applying a predicate to names lacks reference if any of the names lack reference. We defend the principle against a number of plausible objections. We put forth an account of consequence for a first-order language with identity in which the principle holds
    Logic and Philosophy of Logic
  • Chapter 8: Thesis One
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 215-240. 2006.
    Science, Logic, and Mathematics
  • Chapter 6: Arithmetic and Necessity
    with Charles Sayward
    Poznan Studies in the Philosophy of the Sciences and the Humanities 90 159-182. 2006.
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