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  1. Patrick Suppes (2002). Representation and Invariance of Scientific Structures.
     
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  2.  44
    Patrick Suppes (1970). A Probabilistic Theory of Causality. Amsterdam,North-Holland Pub. Co..
  3.  98
    Patrick Suppes (1957). Introduction to Logic. Dover Publications.
    Coherent, well organized text familiarizes readers with complete theory of logical inference and its applications to math and the empirical sciences. Part I deals with formal principles of inference and definition; Part II explores elementary intuitive set theory, with separate chapters on sets, relations, and functions. Last section introduces numerous examples of axiomatically formulated theories in both discussion and exercises. Ideal for undergraduates; no background in math or philosophy required.
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  4.  16
    Patrick Suppes (1984). Probabilistic Metaphysics. Blackwell.
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  5.  65
    Patrick Suppes (1960). A Comparison of the Meaning and Uses of Models in Mathematics and the Empirical Sciences. Synthese 12 (2-3):287--301.
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  6. David Krantz, Duncan Luce, Patrick Suppes & Amos Tversky (eds.) (1971). Foundations of Measurement, Vol. I: Additive and Polynomial Representations. New York Academic Press.
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  7. Patrick Suppes (1969). Studies in the Methodology and Foundations of Science. Dordrecht, D. Reidel.
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  8.  53
    Patrick Suppes & Joseph Zinnes (1963). Basic Measurement Theory. In D. Luce (ed.), Journal of Symbolic Logic. John Wiley & Sons. 1--1.
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  9.  22
    Patrick Suppes (ed.) (1973). Logic, Methodology and Philosophy of Science. New York,American Elsevier Pub. Co..
    ELEMENTARY LOGIC GR. C. MOISIL Institute of Mathematics, Rumanian Academy, Bucharest, Rumania 1. We shall consider a typified logic of propositions. ...
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  10.  40
    Dana Scott & Patrick Suppes (1958). Foundational Aspects of Theories of Measurement. Journal of Symbolic Logic 23 (2):113-128.
  11.  21
    Patrick Suppes (1975). From Behaviorism to Neobehaviorism. Theory and Decision 6 (3):269-285.
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  12. Patrick Suppes (1976). Logic and Probability in Quantum Mechanics. Monograph Collection (Matt - Pseudo).
  13. Ernest Nagel, Patrick Suppes & Alfred Tarski (1962). Logic, Methodology and Philosophy of Science Proceedings of the 1960 International Congress. Stanford University Press.
  14.  82
    Donald Davidson, J. C. C. McKinsey & Patrick Suppes (1955). Outlines of a Formal Theory of Value, I. Philosophy of Science 22 (2):140-160.
  15.  62
    Patrick Suppes (2011). Future Development of Scientific Structures Closer to Experiments: Response to F.A. Muller. Synthese 183 (1):115-126.
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  16. Gabriele Taylor, Brian Mcguinness, Sir Michael Dummett, Patrick Suppes, Brian Skyrms & Stathis Psillos (2006). Cambridge and Vienna: Frank P. Ramsey and the Vienna Circle. Springer Netherlands.
     
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  17.  48
    Patrick Suppes (1999). The Noninvariance of Deterministic Causal Models. Synthese 121 (1-2):181-198.
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  18.  1
    Patrick Suppes (1960). Axiomatic Set Theory. Journal of Symbolic Logic 25 (3):277-278.
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  19.  89
    Patrick Suppes (2007). Where Do Bayesian Priors Come From? Synthese 156 (3):441 - 471.
    Bayesian prior probabilities have an important place in probabilistic and statistical methods. In spite of this fact, the analysis of where these priors come from and how they are formed has received little attention. It is reasonable to excuse the lack, in the foundational literature, of detailed psychological theory of what are the mechanisms by which prior probabilities are formed. But it is less excusable that there is an almost total absence of a detailed discussion of the highly differentiating nature (...)
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  20.  5
    Paul R. Halmos & Patrick Suppes (1960). Naive Set Theory. Journal of Philosophy 57 (15):512-513.
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  21. Patrick Suppes (1964). On an Example of Unpredictability in Human Behavior. Philosophy of Science 31 (2):143-148.
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  22. Maria Carla Galavotti, Roberto Scazzieri & Patrick Suppes (eds.) (2008). Reasoning, Rationality and Probability. Center for the Study of Language and Inf.
    This volume broadens our concept of reasoning and rationality to allow for a more pluralistic and situational view of human thinking as a practical activity. Drawing on contributors across disciplines including philosophy, economics, psychology, statistics, computer science, engineering, and physics, _Reasoning, Rationality, and Probability_ argues that the search for strong theories should leave room for the construction of context-sensitive conceptual tools. Both science and everyday life, the authors argue, are too complex and multifaceted to be forced into ready-made schemata.
     
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  23.  23
    Patrick Suppes (1993). The Transcendental Character of Determinism. Midwest Studies in Philosophy 18 (1):242-257.
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  24.  13
    Henry E. Kyburg, Patrick Suppes & Jaakko Hintikka (1968). Aspects of Inductive Logic. Journal of Philosophy 65 (10):323.
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  25.  68
    Patrick Suppes & Mario Zanotti (1981). When Are Probabilistic Explanations Possible? Synthese 48 (2):191 - 199.
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  26. J. C. C. Mckinsey, A. C. Sugar & Patrick Suppes (1978). Axiomatic Foundations of Classical Particle Mechanics. Crítica: Revista Hispanoamericana de Filosofía 10 (28):143-148.
     
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  27.  33
    Patrick Suppes (1951). A Set of Independent Axioms for Extensive Quantities. Portugaliae Mathematica 10 (4):163-172.
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  28.  17
    Patrick Suppes (1966). Some Formal Models of Grading Principles. Synthese 16 (3-4):284 - 306.
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  29.  30
    Donald Davidson & Patrick Suppes (1957). Decision Making: An Experimental Approach. Stanford University Press.
    PREVIOUS WORK Theoretical discussion of the interval measurement of utility based upon theories of decision making under conditions of risk has been voluminous and will not be reviewed here. Those interested will find extensive ...
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  30.  19
    Patrick Suppes (2016). Qualitative Axioms of Uncertainty as a Foundation for Probability and Decision-Making. Minds and Machines 26 (1-2):185-202.
    Although the concept of uncertainty is as old as Epicurus’s writings, and an excellent quantitative theory, with entropy as the measure of uncertainty having been developed in recent times, there has been little exploration of the qualitative theory. The purpose of the present paper is to give a qualitative axiomatization of uncertainty, in the spirit of the many studies of qualitative comparative probability. The qualitative axioms are fundamentally about the uncertainty of a partition of the probability space of events. Of (...)
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  31.  45
    Patrick Suppes & Mario Zanotti (1991). Existence of Hidden Variables Having Only Upper Probabilities. Foundations of Physics 21 (12):1479-1499.
    We prove the existence of hidden variables, or, what we call generalized common causes, for finite sequences of pairwise correlated random variables that do not have a joint probability distribution. The hidden variables constructed have upper probability distributions that are nonmonotonic. The theorem applies directly to quantum mechanical correlations that do not satisfy the Bell inequalities.
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  32.  36
    Patrick Suppes (1968). The Desirability of Formalization in Science. Journal of Philosophy 65 (20):651-664.
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  33. Patrick Suppes, Julius Moravcsik & Jaakko Hintikka (eds.) (1973). Approaches to Natural Language. Dordrecht.
  34. Patrick Suppes, David Krantz, Duncan Luce & Amos Tversky (eds.) (1989). Foundations of Measurement, Vol. II: Geometrical, Threshold, and Probabilistic Representations. New York Academic Press.
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  35.  73
    Patrick Suppes (2010). The Nature of Probability. Philosophical Studies 147 (1):89 - 102.
    The thesis of this article is that the nature of probability is centered on its formal properties, not on any of its standard interpretations. Section 2 is a survey of Bayesian applications. Section 3 focuses on two examples from physics that seem as completely objective as other physical concepts. Section 4 compares the conflict between subjective Bayesians and objectivists about probability to the earlier strident conflict in physics about the nature of force. Section 5 outlines a pragmatic approach to the (...)
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  36. Patrick Suppes & Stephan Hartmann (2010). Entanglement, Upper Probabilities and Decoherence in Quantum Mechanics. In M. Suaráz et al (ed.), EPSA Philosophical Issues in the Sciences: Launch of the European Philosophy of Science Association. Springer 93--103.
    Quantum mechanical entangled configurations of particles that do not satisfy Bell’s inequalities, or equivalently, do not have a joint probability distribution, are familiar in the foundational literature of quantum mechanics. Nonexistence of a joint probability measure for the correlations predicted by quantum mechanics is itself equivalent to the nonexistence of local hidden variables that account for the correlations (for a proof of this equivalence, see Suppes and Zanotti, 1981). From a philosophical standpoint it is natural to ask what sort of (...)
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  37.  43
    Patrick Suppes (1977). Is Visual Space Euclidean? Synthese 35 (4):397 - 421.
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  38.  44
    Patrick Suppes (1966). The Probabilistic Argument for a Non-Classical Logic of Quantum Mechanics. Philosophy of Science 33 (1/2):14-21.
    The aim of this paper is to state the single most powerful argument for use of a non-classical logic in quantum mechanics. In outline the argument is the following. The working logic of a science is the logic of the events and propositions to which probabilities are assigned. A probability should be assigned to every element of the algebra of events. In the case of quantum mechanics probabilities may be assigned to events but not, without restriction, to the conjunction of (...)
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  39.  32
    Patrick Suppes (2000). Invariance, Symmetry and Meaning. Foundations of Physics 30 (10):1569-1585.
    The role of the concept of invariance in physics and geometry is analyzed, with attention to the closely connected concepts of symmetry and objective meaning. The question of why the fundamental equations of physical theories are not invariant, but only covariant, is examined in some detail. The last part of the paper focuses on the surprising example of entropy as a complete invariant in ergodic theory for any two ergodic processes that are isomorphic in the measure-theoretic sense.
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  40.  81
    J. C. C. McKinsey & Patrick Suppes (1955). On the Notion of Invariance in Classical Mechanics. British Journal for the Philosophy of Science 5 (20):290-302.
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  41.  19
    Patrick Suppes (1972). Finite Equal-Interval Measurement Structures. Theoria 38 (1-2):45-63.
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  42.  80
    Patrick Suppes (1972). Some Open Problems in the Philosophy of Space and Time. Synthese 24 (1-2):298 - 316.
    This article is concerned to formulate some open problems in the philosophy of space and time that require methods characteristic of mathematical traditions in the foundations of geometry for their solution. In formulating the problems an effort has been made to fuse the separate traditions of the foundations of physics on the one hand and the foundations of geometry on the other. The first part of the paper deals with two classical problems in the geometry of space, that of giving (...)
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  43.  7
    Patrick Suppes (2006). Transitive Indistinguishability and Approximate Measurement with Standard Finite Ratio-Scale Representations. Journal of Mathematical Psychology 50:329-336.
    Ordinary measurement using a standard scale, such as a ruler or a standard set of weights, has two fundamental properties. First, the results are approximate, for example, within 0.1 g. Second, the resulting indistinguishability is transitive, rather than nontransitive, as in the standard psychological comparative judgments without a scale. Qualitative axioms are given for structures having the two properties mentioned. A representation theorem is then proved in terms of upper and lower measures.
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  44.  35
    Patrick Suppes (1973). Space, Time and Geometry. Boston,Reidel.
    Griinbaum's own article sets forth his views on the ontology of the curvature of empty space, especially in the geometrodynamics of Clifford and Wheeler. ...
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  45.  20
    Patrick Suppes (1985). Explaining the Unpredictable. Erkenntnis 22 (1-3):187 - 195.
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  46.  60
    Patrick Suppes (1961). Probability Concepts in Quantum Mechanics. Philosophy of Science 28 (4):378-389.
    The fundamental problem considered is that of the existence of a joint probability distribution for momentum and position at a given instant. The philosophical interest of this problem is that for the potential energy functions (or Hamiltonians) corresponding to many simple experimental situations, the joint "distribution" derived by the methods of Wigner and Moyal is not a genuine probability distribution at all. The implications of these results for the interpretation of the Heisenberg uncertainty principle are analyzed. The final section consists (...)
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  47.  30
    Rolando Chuaqui & Patrick Suppes (1995). Free-Variable Axiomatic Foundations of Infinitesimal Analysis: A Fragment with Finitary Consistency Proof. Journal of Symbolic Logic 60 (1):122-159.
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  48.  11
    Patrick Suppes (1988). Philosophical Implications of Tarski's Work. Journal of Symbolic Logic 53 (1):80-91.
    In his published work and even more in conversations, Tarski emphasized what he thought were important philosophical aspects of his work. The English translation of his more philosophical papers [56m] was dedicated to his teacher Tadeusz Kotarbinski, and in informal discussions of philosophy he often referred to the influence of Kotarbinski. Also, the influence of Leiniewski, his dissertation adviser, is evident in his early papers. Moreover, some of his important papers of the 1930s were initially given to philosophical audiences. For (...)
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  49.  50
    Patrick Suppes (2007). Statistical Concepts in Philosophy of Science. Synthese 154 (3):485--496.
    This article focuses on the role of statistical concepts in both experiment and theory in various scientific disciplines, especially physics, including astronomy, and psychology. In Sect. 1 the concept of uncertainty in astronomy is analyzed from Ptolemy to Laplace and Gauss. In Sect. 2 theoretical uses of probability and statistics in science are surveyed. Attention is focused on the historically important example of radioactive decay. In Sect. 3 the use of statistics in biology and the social sciences is examined, with (...)
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  50.  5
    Patrick Suppes (1983). Probaility and Information. Behavioral and Brain Sciences 6 (1):81.
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