Search results for 'Maria L. Dalla Chiara' (try it on Scholar)

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  1.  24
    Gianpiero Cattaneo, Maria L. Dalla Chiara & Roberto Giuntini (1993). Fuzzy Intuitionistic Quantum Logics. Studia Logica 52 (3):419 - 442.
    Fuzzy intuitionistic quantum logics (called also Brouwer-Zadeh logics) represent to non standard version of quantum logic where the connective not is split into two different negation: a fuzzy-like negation that gives rise to a paraconsistent behavior and an intuitionistic-like negation. A completeness theorem for a particular form of Brouwer-Zadeh logic (BZL 3) is proved. A phisical interpretation of these logics can be constructed in the framework of the unsharp approach to quantum theory.
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  2.  24
    M. L. Dalla Chiara, A. Ledda, G. Sergioli & R. Giuntini (2013). The Toffoli-Hadamard Gate System: An Algebraic Approach. [REVIEW] Journal of Philosophical Logic 42 (3):467-481.
    Shi and Aharonov have shown that the Toffoli gate and the Hadamard gate give rise to an approximately universal set of quantum computational gates. The basic algebraic properties of this system have been studied in Dalla Chiara et al. (Foundations of Physics 39(6):559–572, 2009), where we have introduced the notion of Shi-Aharonov quantum computational structure. In this paper we propose an algebraic abstraction from the Hilbert-space quantum computational structures, by introducing the notion of Toffoli-Hadamard algebra. From an intuitive (...)
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  3.  70
    Maria Luisa Dalla Chiara, Roberto Giuntini, Antonio Ledda, Roberto Leporini & Giuseppe Sergioli (2010). Entanglement as a Semantic Resource. Foundations of Physics 40 (9-10):1494-1518.
    The characteristic holistic features of the quantum theoretic formalism and the intriguing notion of entanglement can be applied to a field that is far from microphysics: logical semantics. Quantum computational logics are new forms of quantum logic that have been suggested by the theory of quantum logical gates in quantum computation. In the standard semantics of these logics, sentences denote quantum information quantities: systems of qubits (quregisters) or, more generally, mixtures of quregisters (qumixes), while logical connectives are interpreted as special (...)
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  4.  5
    Maria Luisa Dalla Chiara & Roberto Giuntini (1989). Paraconsistent Quantum Logics. Foundations of Physics 19 (7):891-904.
    Paraconsistent quantum logics are weak forms of quantum logic, where the noncontradiction and the excluded-middle laws are violated. These logics find interesting applications in the operational approach to quantum mechanics. In this paper, we present an axiomatization, a Kripke-style, and an algebraic semantical characterization for two forms of paraconsistent quantum logic. Further developments are contained in Giuntini and Greuling's paper in this issue.
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  5.  43
    Maria Luisa Dalla Chiara (1977). Logical Self Reference, Set Theoretical Paradoxes and the Measurement Problem in Quantum Mechanics. Journal of Philosophical Logic 6 (1):331 - 347.
  6.  9
    Maria Luisa Dalla Chiara, Roberto Giuntini, Hector Freytes, Antonio Ledda & Giuseppe Sergioli (2009). The Algebraic Structure of an Approximately Universal System of Quantum Computational Gates. Foundations of Physics 39 (6):559-572.
  7.  21
    M. L. Dalla Chiara (1977). Quantum Logic and Physical Modalities. Journal of Philosophical Logic 6 (1):391 - 404.
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  8.  42
    Maria Luisa Dalla Chiara & Roberto Giuntini (2000). Paraconsistent Ideas in Quantum Logic. Synthese 125 (1-2):55-68.
  9.  7
    M. L. Dalla Chiara & R. Giuntini (1994). Partial and Unsharp Quantum Logics. Foundations of Physics 24 (8):1161-1177.
    The total and the sharp character of orthodox quantum logic has been put in question in different contexts. This paper presents the basic ideas for a unified approach to partial and unsharp forms of quantum logic. We prove a completeness theorem for some partial logics based on orthoalgebras and orthomodular posets. We introduce the notion of unsharp orthoalgebra and of generalized MV algebra. The class of all effects of any Hilbert space gives rise to particular examples of these structures. Finally, (...)
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  10.  41
    M. L. Dalla Chiara & G. Toraldo Francia (1974). Is Self-Reduction Paradoxical? Studia Logica 33 (4):345 - 348.
  11. Cristina Bicchieri & Maria Luisa Dalla Chiara (1992). Knowledge, Belief and Strategic Interaction. Monograph Collection (Matt - Pseudo).
     
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  12.  45
    Maria Luisa Dalla Chiara (2002). Quantum Mechanics and Other Fields of Science. Foundations of Science 7 (1-2):1-9.
    In recent times, a particular attention has been devoted to thesignificance of Quantum Theory for other disciplines. The articlescollected in this issue discuss some interesting cases,characterized by an interaction between Quantum Theory andother fields. Some basic notrons of the mathematical formalismof the theory are here summarized.
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  13.  18
    Maria Luisa Dalla Chiara & Roberto Giuntini (1995). The Logics of Orthoalgebras. Studia Logica 55 (1):3 - 22.
    The notion of unsharp orthoalgebra is introduced and it is proved that the category of unsharp orthoalgebras is isomorphic to the category of D-posets. A completeness theorem for some partial logics based on unsharp orthoalgebras, orthoalgebras and orthomodular posets is proved.
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  14.  37
    Maria Luisa Dalla Chiara (2010). Uncertainties. Science and Engineering Ethics 16 (3):479-487.
    In contemporary science uncertainty is often represented as an intrinsic feature of natural and of human phenomena. As an example we need only think of two important conceptual revolutions that occurred in physics and logic during the first half of the twentieth century: (1) the discovery of Heisenberg’s uncertainty principle in quantum mechanics; (2) the emergence of many-valued logical reasoning, which gave rise to so-called ‘fuzzy thinking’. I discuss the possibility of applying the notions of uncertainty, developed in the framework (...)
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  15.  17
    M. L. Dalla Chiara & G. Toraldo Francia (1976). The Logical Dividing Line Between Deterministic and Indeterministic Theories. Studia Logica 35 (1):1 - 5.
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  16.  17
    Maria Luisa Dalla Chiara (1987). An Approach to Intensional Semantics. Synthese 73 (3):479 - 496.
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  17. Maria Luisa Dalla Chiara (1990). Review: Peter Gibbins, Particles and Paradoxes. The Limits of Quantum Logic. [REVIEW] Journal of Symbolic Logic 55 (1):354-355.
     
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  18.  3
    Maria Luisa Dalla Chiara (1976). A General Approach to Non-Distributive Logics. Studia Logica 35 (2):139 - 162.
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  19.  9
    Maria Luisa Dalla Chiara (2004). Book Review: Quantum Mechanics, Mathematics, Cognition and Action: Proposals for a Formalized Epistemology. Mioara Mugur-Schächter and Alwyn van der Merwe, Eds., Kluwer Academic, Dordrecht, The Netherlands, 2002, Xviii + 493 Pp., $191.00 (Hardcover). ISBN 1-4020-1120-2. [REVIEW] Foundations of Physics 34 (3):529-532.
  20.  22
    Connie Xiaokang Yu, Maria Luisa Dalla Chiara, Fraser MacBride, Dale Jacquette, Maarten Marx, Stig Alstrup Rasmussen & Sven Ove Hansson (2004). Book Reviews. [REVIEW] Studia Logica 77 (1):619-624.
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  21. M. L. Dalla Chiara & G. Toraldo di Francia (1974). Is Self-Reduction Paradoxical? Studia Logica 33 (4):345-348.
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  22.  2
    M. L. Dalla Chiara & G. Toraldo Di Francia (1976). The Logical Dividing Line Between Deterministic and Indeterministic Theories. Studia Logica 35 (1):1-5.
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  23.  2
    G. Cattaneo, M. L. Dalla Chiara & R. Giuntini (1995). Constructivism and Operationalism in the Foundations of Quantum Mechanics. Vienna Circle Institute Yearbook 3:21-31.
    The debate about constructivism in physics has led to different kinds of questions that can be conventionally framed in two classes. One concerns the mathematics that is considered for the theoretical development of physics. The other is concerned with the experimental parts of physical theories. It is unnecessary to observe that the intersection between our two classes of problems is far from being empty. In this paper we will mainly deal with topics belonging to the second class. However, let us (...)
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  24.  12
    Maria Luisa Dalla Chiara (1985). Some Foundational Problems in Mathematics Suggested by Physics. Synthese 62 (2):303 - 315.
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  25.  8
    Maria Luisa Dalla Chiara (1999). Preface. Studia Logica 62 (2):117-120.
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  26.  2
    Maria Luisa Dalla Chiara (1992). Feferman Solomon. Foundational Ways. Perspectives in Mathematics, Anniversary of Oberwolfach 1984, Edited by Jäger W., Moser J., and Remmert R., Birkhäuser Verlag, Basel, Boston, and Stuttgart, 1984, Pp. 147–158. Fefeŕman Solomon. Working Foundations. Synthese, Vol. 62 (1985), Pp. 229–254. [REVIEW] Journal of Symbolic Logic 57 (4):1478-1479.
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  27.  1
    Maria Luisa Dalla Chiara (1996). Dear Carnap, Dear Van: The Quine-Carnap Correspondence and Related Work by W. V. Quine; Rudolf Carnap; Richard Creath. [REVIEW] Isis: A Journal of the History of Science 87:205-206.
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  28. M. L. Dalla Chiara (1981). Che cos'hanno imparato i logici ed i fisici dalle 'logiche delle scienze empiriche'? Scientia 75 (16):317.
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  29. M. L. Dalla Chiara (1982). Consideraciones Ontológicas sobre los Objetos de la Física Moderna. Análisis Filosófico 2 (1):35.
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  30. Maria Luisa Dalla Chiara (1990). Gibbins Peter. Particles and Paradoxes. The Limits of Quantum Logic. Cambridge University Press, Cambridge Etc. 1987, Xi+ 181 Pp. [REVIEW] Journal of Symbolic Logic 55 (1):354-355.
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  31. Maria Luisa Dalla Chiara, Roberto Giuntini, Marina Frasca-Spada, Lothar Schäfer, Kenneth Simonsen & R. Lanier Anderson (2002). History of Philosophy of Science: New Trends and Perspectives. Springer Netherlands.
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  32. Maria Luisa Dalla Chiara & G. Toraldo di Francia (2000). Introduzione Alla Filosofia Della Scienza. Monograph Collection (Matt - Pseudo).
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  33. Maria Luisa Dalla Chiara (1982). Italian Studies in the Philosophy of Science. Studia Logica 41 (4):432-432.
     
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  34. M. L. Dalla Chiara, K. Doets, D. Mundici & J. Van Benthem (2000). Logic and Scientific Methods. Volume One of the Tenth International Congress of Logic, Methodology, and Philosophy of Science, Florence, August 1995. Studia Logica 64 (3):443-448.
     
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  35. Maria Luisa Dalla Chiara, Roberto Giuntini & Federico Laudisa (1999). Language, Quantum, Music Selected Contributed Papers of the Tenth International Congress of Logic, Methodology, and Philosophy of Science, Florence, August 1995.
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  36. Maria Luisa Dalla Chiara & G. Toraldo di Francia (1988). La Scimmia Allo Specchio Osservarsi Per Conoscere. Monograph Collection (Matt - Pseudo).
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  37. M. L. Dalla Chiara, R. Giuntini & D. Krause (1998). Quasiset Theories for Microobjects: A Comparison. In Elena Castellani (ed.), Interpreting Bodies. Princeton University Press 142--52.
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  38. Maria Luisa Dalla Chiara (1992). Review: Solomon Feferman, Foundational Ways; Solomon Feferman, Working Foundations. [REVIEW] Journal of Symbolic Logic 57 (4):1478-1479.
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  39. Maria Luisa Dalla Chiara (1997). Structures and Norms in Science Volume Two of the Tenth International Congress of Logic, Methodology and Philosophy of Science, Florence, August 1995.
     
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  40. Maria Luisa Dalla Chiara (1997). The Tenth International Congress of Logic, Methodology and Philosophy of Science, Florence, August 1995.
     
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  41. M. L. Dalla Chiara (1981). What have Logicians and Physicists Learnt from the 'Logics of Empirical Sciences'? Scientia 75 (16):323.
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  42. Giovanna Corsi, Maria Luisa Dalla Chiara & Gian Carlo Ghirardi (1994). Bridging the Gap: Philosophy, Mathematics and Physics Lectures on the Foundations of Science. Studia Logica 53 (3):462-464.
     
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  43. Roland Omnès, Anton Zeilinger, G. Cattaneo, M. L. Dalla Chiara, R. Giuntini & Wayne C. Myrvold (1995). The Foundational Debate: Complexity and Constructivity in Mathematics and Physics. Springer Netherlands.
     
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  44.  42
    Cristina Bicchieri, Dalla Chiara & Maria Luisa (eds.) (1992). Knowledge, Belief, and Strategic Interaction. Cambridge University Press.
    In recent years there has been a great deal of interaction among game theorists, philosophers, and logicians in certain foundational problems concerning rationality, the formalization of knowledge and practical reasoning, and models of learning and deliberation. This unique volume brings together the work of some of the preeminent figures in their respective disciplines, all of whom are engaged in research at the forefront of their fields. Together they offer a conspectus of the interaction of game theory, logic, and epistemology in (...)
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  45.  9
    Maria Luisa & Dalla Chiara (1976). A General Approach to Non-Distributive Logics. Studia Logica 35 (2):139-162.
  46.  2
    Maria Dalla Chiara & Roberto Giuntini (2002). On the Notion of “Law”. Vienna Circle Institute Yearbook 9:1-11.
    The term “law” appears in different contexts with different meanings. We are used to speaking of natural laws, legal laws, moral laws, aesthetic laws, historical laws. Such a linguistic convention has represented a constant phenomenon through the history of civilization. Is there any deep common root among all these different uses and meanings?
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  47.  2
    Maria Dalla Chiara & Roberto Giuntini (1999). Łukasiewicz’ Theory of Truth, From the Quantum Logical Point of View. Vienna Circle Institute Yearbook 6:127-134.
    In 1920 Łukasiewicz published a two-page article whose title was “On Three-valued Logic”. The paper proposes a semantic characterization for the logic that has been later called Ł3 . In spite of the shortness of the paper, all the important points concerning the semantics of Ł3 are already there and can be naturally generalized to the case of a generic number n of truth-values . The conclusion of the article is quite interesting:The present author is of the opinion that three-valued (...)
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  48. Dalla Chiara & Maria Luisa (eds.) (1983). Logic in the 20th Century: A Series of Papers on the Present State and Tendencies of Studies. Scienta.
     
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  49.  2
    Egon Borger (1975). Review: Maria Luisa Dalla Chiara Scabia, Modelli Sintattici e Semantici delle Teorie Elementari. [REVIEW] Journal of Symbolic Logic 40 (2):236-237.
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  50. R. I. G. Hughes (1992). Review: Maria Luisa Dalla Chiara, Quantum Logic. [REVIEW] Journal of Symbolic Logic 57 (2):753-754.
     
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