Search results for 'A. Carnielli Walter' (try it on Scholar)

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  1. B. A. & Otto Walter (1924). Beschreibung der Reliefs in Kleinen Akropolismuseum in Athen. Journal of Hellenic Studies 44:135.score: 1866.6
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  2. Walter A. Carnielli & Marcelo E. Coniglio (1999). A Categorial Approach to the Combination of Logics. Manuscrito 22 (2):69-94.score: 1320.0
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  3. Walter A. Carnielli & Itala Ml D'Ottaviano (1997). Translations Between Logical Systems: A Manifesto. Logique Et Analyse 157:67-81.score: 1320.0
     
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  4. A. Carnielli Walter, E. Coniglio Marcelo & M. L. D’Ottaviano Itala (2009). New Dimensions on Translations Between Logics. Logica Universalis 3 (1).score: 960.0
    After a brief promenade on the several notions of translations that appear in the literature, we concentrate on three paradigms of translations between logics: ( conservative ) translations , transfers and contextual translations . Though independent, such approaches are here compared and assessed against questions about the meaning of a translation and about comparative strength and extensibility of a logic with respect to another.
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  5. Walter A. Carnielli, Marcelo E. Coniglio & Itala M. L. D'Ottaviano (2009). New Dimensions on Translations Between Logics. Logica Universalis 3 (1):1-18.score: 960.0
    After a brief promenade on the several notions of translations that appear in the literature, we concentrate on three paradigms of translations between logics: ( conservative ) translations , transfers and contextual translations . Though independent, such approaches are here compared and assessed against questions about the meaning of a translation and about comparative strength and extensibility of a logic with respect to another.
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  6. Walter A. Carnielli (1987). Systematization of Finite Many-Valued Logics Through the Method of Tableaux. Journal of Symbolic Logic 52 (2):473-493.score: 960.0
    his paper presents a unified treatment of the propositional and first-order many-valued logics through the method of tableaux. It is shown that several important results on the proof theory and model theory of those logics can be obtained in a general way. We obtain, in this direction, abstract versions of the completeness theorem, model existence theorem (using a generalization of the classical analytic consistency properties), compactness theorem and Lowenheim-Skolem theorem. The paper is completely self-contained and includes examples of application to (...)
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  7. Walter A. Carnielli & João Marcos (1999). Limits for Paraconsistent Calculi. Notre Dame Journal of Formal Logic 40 (3):375-390.score: 960.0
    This paper discusses how to define logics as deductive limits of sequences of other logics. The case of da Costa's hierarchy of increasingly weaker paraconsistent calculi, known as $ \mathcal {C}$n, 1 $ \leq$ n $ \leq$ $ \omega$, is carefully studied. The calculus $ \mathcal {C}$$\scriptstyle \omega$, in particular, constitutes no more than a lower deductive bound to this hierarchy and differs considerably from its companions. A long standing problem in the literature (open for more than 35 years) is (...)
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  8. Walter A. Carnielli (2004). Book Review: Yves Nievergelt, Foundations of Logic and Mathematics: Applications to Computer Science and Cryptography, Birkäuser Verlag, Boston, 2002, €90, Pp. 480, ISBN 0-8176-4249-8, Hardcover. Dimensions (in Inches): 1.00 × 9.96 × 7.36. [REVIEW] Studia Logica 78 (3):479-481.score: 960.0
    Book review r A. (2004). "Book review: Yves nievergelt, foundations of ...
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  9. Sahid Rahman & Walter A. Carnielli (2000). The Dialogical Approach to Paraconsistency. Synthese 125 (1-2):201-232.score: 960.0
    Being a pragmatic and not a referential approach tosemantics, the dialogical formulation ofparaconsistency allows the following semantic idea tobe expressed within a semi-formal system: In anargumentation it sometimes makes sense to distinguishbetween the contradiction of one of the argumentationpartners with himself (internal contradiction) and thecontradiction between the partners (externalcontradiction). The idea is that externalcontradiction may involve different semantic contextsin which, say A and ¬A have been asserted.The dialogical approach suggests a way of studying thedynamic process of contradictions through which thetwo (...)
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  10. A. M. Sette & Walter A. Carnielli (1995). Maximal Weakly-Intuitionistic Logics. Studia Logica 55 (1):181 - 203.score: 960.0
    This article introduces the three-valuedweakly-intuitionistic logicI 1 as a counterpart of theparaconsistent calculusP 1 studied in [11].I 1 is shown to be complete with respect to certainthree-valued matrices. We also show that in the sense that any proper extension ofI 1 collapses to classical logic.The second part shows thatI 1 is algebraizable in the sense of Block and Pigozzi (cf. [2]) in a way very similar to the algebraization ofP 1 given in [8].
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  11. Walter A. Carnielli, João Marcos & Sandra De Amo (2000). Formal Inconsistency and Evolutionary Databases. Logic and Logical Philosophy 8 (2):115-152.score: 960.0
    This paper introduces new logical systems which axiomatize a formal representation of inconsistency (here taken to be equivalent to contradictoriness) in classical logic. We start from an intuitive semantical account of inconsistent data, fixing some basic requirements, and provide two distinct sound and complete axiomatics for such semantics, LFI1 and LFI2, as well as their first-order extensions, LFI1* and LFI2*, depending on which additional requirements are considered. These formal systems are examples of what we dub Logics of Formal Inconsistency (LFI) (...)
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  12. Cristina Sernadas, João Rasga & Walter A. Carnielli (2002). Modulated Fibring and the Collapsing Problem. Journal of Symbolic Logic 67 (4):1541-1569.score: 960.0
    Fibring is recognized as one of the main mechanisms in combining logics, with great signicance in the theory and applications of mathematical logic. However, an open challenge to bring is posed by the collapsing problem: even when no symbols are shared, certain combinations of logics simply collapse to one of them, indicating that bring imposes unwanted interconnections between the given logics. Modulated bring allows a ner control of the combination, solving the collapsing problem both at the semantic and deductive levels. (...)
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  13. Juan C. Agudelo & Walter Carnielli (2011). Polynomial Ring Calculus for Modal Logics: A New Semantics and Proof Method for Modalities. Review of Symbolic Logic 4 (1):150-170.score: 960.0
    A new (sound and complete) proof style adequate for modal logics is defined from the polynomial ring calculus (PRC). The new semantics not only expresses truth conditions of modal formulas by means of polynomials, but also permits to perform deductions through polynomial handling. This paper also investigates relationships among the PRC here defined, the algebraic semantics for modal logics, equational logics, the Dijkstra–Scholten equational-proof style, and rewriting systems. The method proposed is throughly exemplified for S5, and can be easily extended (...)
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  14. Newton C. A. Costa & Walter A. Carnielli (1986). On Paraconsistent Deontic Logic. Philosophia 16 (3-4):293-305.score: 900.0
    This paper develops the first deontic logic in the context of paraconsistent logics.
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  15. Walter Carnielli & Claudio Pizzi (2013). Special Issue on Multimodal Logics: A Preface. [REVIEW] Logica Universalis 7 (1):1-5.score: 870.0
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  16. Walter A. Carnielli & Luiz Carlos P. D. Pereira (eds.) (1995). Logic, Sets and Information: Proceedings of the Tenth Brazilian Conference on Mathematical Logic. Centro de Lógica, Epistemologia e História da Ciência, Unicamp.score: 870.0
    Proceedings of the Tenth Brazilian Conference on Mathematical Logic. Coleção CLE, volume 14, 1995. Centro De Lógica, Epistemologia e História da Ciência, Unicamp, Campinas, SP, Brazil.
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  17. Walter A. Carnielli & Mamede Lima Marques (1991). Razão e irracionalidade na representação do conhecimento. Trans/Form/Ação 14:165-177.score: 870.0
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  18. Walter A. Carnielli (2004). Book Review: Yves Nievergelt, Birkäuser Verlag, Boston, 2002,€ 90, Pp. 480, ISBN 0-8176-4249-8, Hardcover. Dimensions (in Inches): 1.00× 9.96× 7.36. [REVIEW] Studia Logica 78 (3):479-481.score: 870.0
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  19. Walter Carnielli (2010). On a Theoretical Analysis of Deceiving: How to Resist a Bullshit Attack. In W. Carnielli L. Magnani (ed.), Model-Based Reasoning in Science and Technology. 291--299.score: 870.0
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  20. Walter Carnielli, Marcelo E. Coniglio, Rodrigo Podiacki & Tarcísio Rodrigues (forthcoming). On the Way to a Wider Model Theory: Completeness Theorems for First-Order Logics of Formal Inconsistency. Review of Symbolic Logic:1-31.score: 870.0
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  21. Walter Carnielli (2000). Resenha de 'Logiques classiques et non classiques. essai sur les fondements de la logique' (Newton C.A. da Costa). Manuscrito 23 (1).score: 870.0
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  22. Walter A. Carnielli (1987). The Problem Of Quantificational Completeness and the Characterization of All Perfect Quantifiers in 3‐Valued Logics. Mathematical Logic Quarterly 33 (1):19-29.score: 870.0
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  23. [deleted]B. G. Bara, A. Ciaramidaro, H. Walter & M. Adenzato (2010). Intentional Minds: A Philosophical Analysis of Intention Tested Through fMRI Experiments Involving People with Schizophrenia, People with Autism, and Healthy Individuals. Frontiers in Human Neuroscience 5:7-7.score: 600.0
    In this paper we show how we empirically tested one of the most relevant topics in philosophy of mind through a series of fMRI experiments: the classification of different types of intention. To this aim, firstly we trace a theoretical distinction among private, prospective and communicative intentions. Second, we propose a set of predictions concerning the recognition of these three types of intention in healthy individuals, and we report the experimental results corroborating our theoretical model of intention. Third, we derive (...)
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  24. T. W. A. & Walter Leaf (1913). Troy. A Study in Homeric Geography. Journal of Hellenic Studies 33:114.score: 540.0
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  25. H. Frey, A. Willwoll, Georg Wunderle, E. Raitz V. Frentz, Q. Wihstutz, G. Wihstutz, R. Walter, A. Bolley, E. Steinwand, R. H. Thouleß & B. Vasady (1914). A. Literatur zur Religionspsychologie und Seelenführung der Jahre 1928-1930, nebst Nachträgen.*). Archive for the Psychology of Religion 5 (1):313-365.score: 540.0
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  26. E. Raitz V. Frentz, E. Steinwand, B. Vasady, A. Bolley, R. Walter, R. H. Thouleß, Q. Wihstutz, A. Willwoll, Georg Wunderle, H. Frey & G. Wihstutz (1914). A. Literatur zur Religionspsychologie und Seelenführung der Jahre 1928-1930, nebst Nachträgen.*). Archive for the Psychology of Religion 5 (1):313-365.score: 540.0
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  27. C. Caleiro, W. A. Carnielli & M. E. Coniglio (2003). And C. Sernadas/Fibring Non-Truth-Functional Logics: Completeness Preservation 183–211 Kentaro Kikuchi and Katsumi Sasaki/a Cut-Free Gentzen Formulation of Basic Propositional Calculus 213–225. [REVIEW] Journal of Logic, Language and Information 12:533-535.score: 540.0
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  28. Scott Walter, Henri Poincare, Hermann Minkowski & Hendrik A. Lorentz (2007). A New Law of Gravitation Enforced by Special Relativity. Boston Studies in the Philosophy of Science 250.score: 540.0
     
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  29. Gregory A. Walter (2010). John Panteleimon Manoussakis, God After Metaphysics: A Theological Aesthetic Reviewed By. Philosophy in Review 29 (1):43-45.score: 540.0
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  30. Donald A. Walter & Stephen Hellebusch (1974). The Role of Associative Elaboration in Word Recognition: Evidence for a Two-Stage Test Elaboration Sequence. Journal of Experimental Psychology 103 (1):79.score: 540.0
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  31. Walter Carnielli & Rodrigues Abilio, On the Philosophical Motivations for the Logics of Formal Consistency and Inconsistency.score: 510.0
    We present a philosophical motivation for the logics of formal inconsistency (LFIs), a family of paraconsistent logics whose distinctive feature is that of having resources for expressing the notion of consistency (and inconsistency as well) within the object language. We shall defend the view according to which logics of formal inconsistency are theories of logical consequence of normative and epistemic character. This approach not only allows us to make inferences in the presence of contradictions, but offers a philosophically acceptable account (...)
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  32. Walter Carnielli & Marcelo E. Coniglio, Combining Logics. Stanford Encyclopedia of Philosophy.score: 510.0
    Although a very recent topic in contemporary logic, the subject of combinations of logics has already shown its deep possibilities. Besides the pure philosophical interest offered by the possibility of defining mixed logic systems in which distinct operators obey logics of different nature, there are also several pragmatical and methodological reasons for considering combined logics. We survey methods for combining logics (integration of several logic systems into a homogeneous environment) as well as methods for decomposing logics, showing their interesting properties (...)
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  33. Walter Carnielli & Abilio Rodrigues, On Philosophical Motivations for Paraconsistency: An Ontology-Free Interpretation of the Logics of Formal Inconsistency.score: 510.0
    In this paper we present a philosophical motivation for the logics of formal inconsistency, a family of paraconsistent logics whose distinctive feature is that of having resources for expressing the notion of consistency within the object language in such a way that consistency may be logically independent of non- contradiction. We defend the view according to which logics of formal inconsistency may be interpreted as theories of logical consequence of an epistemological character. We also argue that in order to philosophically (...)
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  34. Walter Alexandre Carnielli & Luiz Paulo Alcantara (1984). Paraconsistent Algebras. Studia Logica 43 (1-2):79 - 88.score: 510.0
    The prepositional calculiC n , 1 n introduced by N.C.A. da Costa constitute special kinds of paraconsistent logics. A question which remained open for some time concerned whether it was possible to obtain a Lindenbaum''s algebra forC n . C. Mortensen settled the problem, proving that no equivalence relation forC n . determines a non-trivial quotient algebra.The concept of da Costa algebra, which reflects most of the logical properties ofC n , as well as the concept of paraconsistent closure system, (...)
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  35. Walter Carnielli (2011). The Single-Minded Pursuit of Consistency and its Weakness. Studia Logica 97 (1):81 - 100.score: 510.0
    I argue that a compulsive seeking for just one sense of consistency is hazardous to rationality, and that observing the subtle distinctions of reasonableness between individual and groups may suggest wider, structuralistic notions of consistency, even relevant to re-assessing Gödei's Second Incompleteness Theorem and to science as a whole.
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  36. Tomás Barrero & Walter Carnielli (2005). Tableaux sin refutación. Matemáticas: Enseñanza Universitaria 13 (2):81-99.score: 510.0
    Motivated by H. Curry’s well-known objection and by a proposal of L. Henkin, this article introduces the positive tableaux, a form of tableau calculus without refutation based upon the idea of implicational triviality. The completeness of the method is proven, which establishes a new decision procedure for the (classical) positive propositional logic. We also introduce the concept of paratriviality in order to contribute to the question of paradoxes and limitations imposed by the behavior of classical implication.
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  37. Walter Carnielli (2009). Meeting Hintikka's Challenge to Paraconsistentism. Principia 13 (3):283-297.score: 510.0
    http://dx.doi.org/10.5007/1808-1711.2009v13n3p283 Em uma série de seminários e conferências no Brasil em 2008, Jaakko Hintikka, em uma série de palestras no Brasil em 2008, defendeu que a “IF-lógica” (“independence friendly logic”) e a lógica paraconsistente são, em certo sentido, bastante similares. A partir do esboço de um novo sistema paraconsistente, ele afirma que várias potencialidades da IF-lógica podem ser reproduzidas na lógica paraconsistente. Uma das grandes dificuldades, deixada como um desafio, seria a formulação de condições de verdade para esta nova linguagem (...)
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  38. Carlos Caleiro, Walter Carnielli, Marcelo Coniglio & João Marcos (2005). Two's Company: The Humbug of Many Logical Values. In J. Y. Beziau (ed.), Logica Universalis. Birkhäuser Verlag.score: 510.0
    The Polish logician Roman Suszko has extensively pleaded in the 1970s for a restatement of the notion of many-valuedness. According to him, as he would often repeat, “there are but two logical values, true and false.” As a matter of fact, a result by W´ojcicki-Lindenbaum shows that any tarskian logic has a many-valued semantics, and results by Suszko-da Costa-Scott show that any many-valued semantics can be reduced to a two-valued one. So, why should one even consider using logics with more (...)
     
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  39. Walter Carnielli & Maria Cláudia C. Grácio (2008). Modulated Logics and Flexible Reasoning. Logic and Logical Philosophy 17 (3):211-249.score: 510.0
    This paper studies a family of monotonic extensions of first-order logic which we call modulated logics, constructed by extending classical logic through generalized quantifiers called modulated quantifiers. This approach offers a new regard to what we call flexible reasoning. A uniform treatment of modulated logics is given here, obtaining some general results in model theory. Besides reviewing the “Logic of Ultrafilters”, which formalizes inductive assertions of the kind “almost all”, two new monotonic logical systems are proposed here, the “Logic of (...)
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  40. C. Caleiro, W. A. Carnielli, M. E. Coniglio, A. Sernadas & C. Sernadas (2003). Fibring Non-Truth-Functional Logics: Completeness Preservation. [REVIEW] Journal of Logic, Language and Information 12 (2):183-211.score: 480.0
    Fibring has been shown to be useful for combining logics endowed withtruth-functional semantics. However, the techniques used so far are unableto cope with fibring of logics endowed with non-truth-functional semanticsas, for example, paraconsistent logics. The first main contribution of thepaper is the development of a suitable abstract notion of logic, that mayalso encompass systems with non-truth-functional connectives, and wherefibring can still be dealt with. Furthermore, it is shown that thisextended notion of fibring preserves completeness under certain reasonableconditions. This completeness transfer (...)
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  41. Carlos Augusto Priscdio (2002). Review: Richard L. Epstein, Walter A. Carnielli, Computability. Computable Functions, Logic, and the Foundations of Mathematics ; Richard L. Epstein, Walter A. Carnielli, Computability. Computable Functions, Logic, and the Foundations of Mathematics. Second Edition of the Preceding. [REVIEW] Bulletin of Symbolic Logic 8 (1):101-104.score: 435.0
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  42. Casey N. McGinnis (2003). Paraconsistency: The Logical Way to the Inconsistent, Edited by Carnielli Walter A., Coniglio Marcelo E., and D'Ottaviano Itala M. Loffredo, Marcel Dekker, New York, 2002, Xiv+ 552 Pp. [REVIEW] Bulletin of Symbolic Logic 9 (3):410-412.score: 435.0
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  43. Graeme Forbes (1991). Review: Richard L. Epstein, Walter A. Carnielli, Itala M. L. D'Ottaviano, Stanislaw Krajewski, Roger D. Maddux, The Semantic Foundations of Logic. Volume 1: Propositional Logics. [REVIEW] Journal of Symbolic Logic 56 (4):1499-1500.score: 435.0
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  44. Carlos Augusto Di Prisco (2002). Review: Richard L. Epstein, Walter A. Carnielli, Computability. Computable Functions, Logic, and the Foundations of Mathematics; Richard L. Epstein, Walter A. Carnielli, Computability. Computable Functions, Logic, and the Foundations of Mathematics. Second Edition of the Preceding. [REVIEW] Bulletin of Symbolic Logic 8 (1):101-104.score: 435.0
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  45. Tomás Barrero (2006). Carnielli, Walter (Ed.). Logic and Philosophy of the Formal Sciences: A Festscrift for Itala M. Loffredo D´ Ottaviano. São Paulo: Centro de Lógica, Epistemología E Historia da Ciência, UNICAMP (Número Especial de Manuscrito, Revista Internacional de Filosofia, Vol. 28, N. 2, Jul-Dez.) Pp. 191-591.(2005). [REVIEW] Ideas Y Valores 55 (132):124-126.score: 435.0
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  46. Carlos Augusto di Prisco (2002). Epstein Richard L. And Carnielli Walter A.. Computability. Computable Functions, Logic, and the Foundations of Mathematics. The Wadsworth & Brooks/Cole Mathematics Series. Wadsworth&Brooks/Cole Advanced Books & Software, Pacific Grove, Calif., 1989, Xvii+ 297 Pp. Epstein Richard L. And Carnielli Walter A.. Computability. Computable Functions, Logic, and the Foundations of Mathematics. Of the Preceding. Wadsworth, Belmont, Calif., Etc., 2000, Xii+ 299+ 38 Pp. [REVIEW] Bulletin of Symbolic Logic 8 (1):101-104.score: 435.0
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  47. Carlos Augusto Di Prisco (2002). Review: Richard L. Epstein, Walter A. Carnielli, Computability. Computable Functions, Logic, and the Foundations of Mathematics; Richard L. Epstein, Walter A. Carnielli, Computability. Computable Functions, Logic, and the Foundations of Mathematics. Of the Preceding. [REVIEW] Bulletin of Symbolic Logic 8 (1):101-104.score: 435.0
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  48. Graeme Forbes (1991). Epstein Richard L.. The Semantic Foundations of Logic. Volume 1: Propositional Logics. With the Assistance and Collaboration of Carnielli Walter A., D'Ottaviano Itala ML, Krajewski Stanisław, and Maddux Roger D.. Nijhoff International Philosophy Series, Vol. 35. Kluwer Academic Publishers, Dordrecht, Boston, and London, 1990, Xxii+ 386 Pp. [REVIEW] Journal of Symbolic Logic 56 (4):1499-1500.score: 435.0
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