Results for '3-valued model theory'

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  1.  71
    A theorem in 3-valued model theory with connections to number theory, type theory, and relevant logic.J. Michael Dunn - 1979 - Studia Logica 38 (2):149 - 169.
    Given classical (2 valued) structures and and a homomorphism h of onto , it is shown how to construct a (non-degenerate) 3-valued counterpart of . Classical sentences that are true in are non-false in . Applications to number theory and type theory (with axiom of infinity) produce finite 3-valued models in which all classically true sentences of these theories are non-false. Connections to relevant logic give absolute consistency proofs for versions of these theories formulated in (...)
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  2. Twist-Valued Models for Three-valued Paraconsistent Set Theory.Walter Carnielli & Marcelo E. Coniglio - 2021 - Logic and Logical Philosophy 30 (2):187-226.
    Boolean-valued models of set theory were independently introduced by Scott, Solovay and Vopěnka in 1965, offering a natural and rich alternative for describing forcing. The original method was adapted by Takeuti, Titani, Kozawa and Ozawa to lattice-valued models of set theory. After this, Löwe and Tarafder proposed a class of algebras based on a certain kind of implication which satisfy several axioms of ZF. From this class, they found a specific 3-valued model called PS3 (...)
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  3.  32
    Twist-Valued Models for Three-Valued Paraconsistent Set Theory.Walter A. Carnielli & Marcelo E. Coniglio - forthcoming - Logic and Logical Philosophy:1.
    We propose in this paper a family of algebraic models of ZFC based on the three-valued paraconsistent logic LPT0, a linguistic variant of da Costa and D’Ottaviano’s logic J3. The semantics is given by twist structures defined over complete Boolean agebras. The Boolean-valued models of ZFC are adapted to twist-valued models of an expansion of ZFC by adding a paraconsistent negation. This allows for inconsistent sets w satisfying ‘not (w = w)’, where ‘not’ stands for the paraconsistent (...)
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  4.  17
    Boolean-Valued Models and Their Applications.Xinhe Wu - 2022 - Bulletin of Symbolic Logic 28 (4):533-533.
    Boolean-valued models generalize classical two-valued models by allowing arbitrary complete Boolean algebras as value ranges. The goal of my dissertation is to study Boolean-valued models and explore their philosophical and mathematical applications.In Chapter 1, I build a robust theory of first-order Boolean-valued models that parallels the existing theory of two-valued models. I develop essential model-theoretic notions like “Boolean-valuation,” “diagram,” and “elementary diagram,” and prove a series of theorems on Boolean-valued models, including (...)
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  5.  22
    Some model-theoretic results on the 3-valued paraconsistent first-order logic qciore.Marcelo E. Coniglio, Tadeo G. Gomez & Martín Figallo - forthcoming - Review of Symbolic Logic:1-41.
    The 3-valued paraconsistent logic Ciore was developed by Carnielli, Marcos and de Amo under the name LFI2, in the study of inconsistent databases from the point of view of logics of formal inconsistency (LFIs). They also considered a first-order version of Ciore called LFI2*. The logic Ciore enjoys extreme features concerning propagation and retropropagation of the consistency operator: a formula is consistent if and only if some of its subformulas is consistent. In addition, Ciore is algebraizable in the sense (...)
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  6. Notes on the Model Theory of DeMorgan Logics.Thomas Macaulay Ferguson - 2012 - Notre Dame Journal of Formal Logic 53 (1):113-132.
    We here make preliminary investigations into the model theory of DeMorgan logics. We demonstrate that Łoś's Theorem holds with respect to these logics and make some remarks about standard model-theoretic properties in such contexts. More concretely, as a case study we examine the fate of Cantor's Theorem that the classical theory of dense linear orderings without endpoints is $\aleph_{0}$-categorical, and we show that the taking of ultraproducts commutes with respect to previously established methods of constructing nonclassical (...)
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  7.  26
    Sheaves and Boolean valued model theory.George Loullis - 1979 - Journal of Symbolic Logic 44 (2):153-183.
  8. The Collaborative Care Model: Realizing Healthcare Values and Increasing Responsiveness in the Pharmacy Workforce.Barry Maguire & Paul Forsyth - forthcoming - Research in Social and Administrative Pharmacy.
    Abstract The values of the healthcare sector are fairly ubiquitous across the globe, focusing on caring and respect, patient health, excellence in care delivery, and multi-stakeholder collaboration. Many individual pharmacists embrace these core values. But their ability to honor these values is significantly determined by the nature of the system they work in. -/- The paper starts with a model of the prevailing pharmacist workforce model in Scotland, in which core roles are predominantly separated into hierarchically disaggregated jobs (...)
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  9.  24
    Dunn–Priest Quotients of Many-Valued Structures.Thomas Macaulay Ferguson - 2017 - Notre Dame Journal of Formal Logic 58 (2):221-239.
    J. Michael Dunn’s Theorem in 3-Valued Model Theory and Graham Priest’s Collapsing Lemma provide the means of constructing first-order, three-valued structures from classical models while preserving some control over the theories of the ensuing models. The present article introduces a general construction that we call a Dunn–Priest quotient, providing a more general means of constructing models for arbitrary many-valued, first-order logical systems from models of any second system. This technique not only counts Dunn’s and Priest’s (...)
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  10.  86
    Natural 3-valued logics—characterization and proof theory.Arnon Avron - 1991 - Journal of Symbolic Logic 56 (1):276-294.
  11.  55
    Boolean-Valued Models and Independence Proofs in Set Theory.J. L. Bell & Dana Scott - 1981 - Journal of Symbolic Logic 46 (1):165-165.
  12.  19
    Boolean-Valued Models and Independence Proofs in Set Theory.J. L. Bell & Dana Scott - 1986 - Journal of Symbolic Logic 51 (4):1076-1077.
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  13. Economic Models: A Philosophical Inquiry Into Capital Theory.Daniel Murray Hausman - 1978 - Dissertation, Columbia University
    Chapter 5 is an essay on the methodology of equilibrium theory. In the course of examining recent controversies concerning lawlike claims and "assumptions" in economic theory, I reach a position similar to J. S. Mill's. Neo-classical economics is what Mill would call "a separate science." It follows a deductive method, since its basic laws supported by everyday experience. In its general equilibrium formulation, equilibrium theory possesses, however, no explanatory worth and very little explanatory importance, since its idealizations (...)
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  14.  27
    Orthomodular-valued models for quantum set theory.Masanao Ozawa - 2017 - Review of Symbolic Logic 10 (4):782-807.
    In 1981, Takeuti introduced quantum set theory by constructing a model of set theory based on quantum logic represented by the lattice of closed linear subspaces of a Hilbert space in a manner analogous to Boolean-valued models of set theory, and showed that appropriate counterparts of the axioms of Zermelo–Fraenkel set theory with the axiom of choice hold in the model. In this paper, we aim at unifying Takeuti’s model with Boolean-valued (...)
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  15.  18
    Theories and Models in Scientific Processes: Proceedings of AFOS '94 Workshop, August 15-26, Mądralin and IUHPS '94 Conference, August 27-29, Warszawa.William E. Herfel, Wladlyslaw Krajewski, Ilkka Niiniluoto & Ryszard Wójcicki - 1995 - Rodopi.
    Contents: PART 1. MODELS IN SCIENTIFIC PROCESSES. Joseph AGASSI: Why there is no theory of models. Ma??l??gorzata CZARNOCKA: Models and symbolic nature of knowledge. Adam GROBLER: The representational and the non-representational in models of scientific theories. Stephan HARTMANN: Models as a tool for the theory construction; some strategies of preliminary physics. William HERFEL: Nonlinear dynamical models as concrete construction. Elzbieta KA??L??USZY??N??SKA: Styles of thinking. Stathis PSILLOS: The cognitive interplay between theories and models: the case of 19th century optics. (...)
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  16.  38
    Four Philosophical Models of the Relation Between Theory and Practice.Estelle Ruth Jorgensen - 2005 - Philosophy of Music Education Review 13 (1):21-36.
    In lieu of an abstract, here is a brief excerpt of the content:Four Philosophical Models of the Relation Between Theory and PracticeEstelle R. JorgensenSince music education straddles theory and practice, my purpose is to sketch the strengths and weaknesses of four philosophical models of the relationship between theory and practice. I demonstrate that none of them suffices when taken alone; each has something to offer and its own detractions. And I conclude with four suggested ways in which (...)
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  17.  22
    Set Theory: Boolean-Valued Models and Independence Proofs.John L. Bell - 2011 - Oxford University Press.
    This third edition, now available in paperback, is a follow up to the author's classic Boolean-Valued Models and Independence Proofs in Set Theory. It provides an exposition of some of the most important results in set theory obtained in the 20th century: the independence of the continuum hypothesis and the axiom of choice.
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  18.  58
    Generalized Algebra-Valued Models of Set Theory.Benedikt Löwe & Sourav Tarafder - 2015 - Review of Symbolic Logic 8 (1):192-205.
    We generalize the construction of lattice-valued models of set theory due to Takeuti, Titani, Kozawa and Ozawa to a wider class of algebras and show that this yields a model of a paraconsistent logic that validates all axioms of the negation-free fragment of Zermelo-Fraenkel set theory.
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  19.  28
    Eastern ModelTheory for Boolean‐Valued Theories.George Georgescu & Iana Voiculescu - 1985 - Mathematical Logic Quarterly 31 (1‐6):79-88.
  20.  32
    Eastern Model-Theory for Boolean-Valued Theories.George Georgescu & Iana Voiculescu - 1985 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 31 (1-6):79-88.
  21.  35
    Four Philosophical Models of the Relation Between Theory and Practice.Estelle Ruth Jorgensen - 2005 - Philosophy of Music Education Review 13 (1):21-36.
    In lieu of an abstract, here is a brief excerpt of the content:Four Philosophical Models of the Relation Between Theory and PracticeEstelle R. JorgensenSince music education straddles theory and practice, my purpose is to sketch the strengths and weaknesses of four philosophical models of the relationship between theory and practice. I demonstrate that none of them suffices when taken alone; each has something to offer and its own detractions. And I conclude with four suggested ways in which (...)
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  22. Can suits with negative expected value really be profitable? I wish to acknowledge my debt to Kevin lippert for his important contribution to the writing of this article. Kevin, a student in my law and economics workshop, wrote a thoughtful paper evaluating the theoretical argument advanced by David Rosenberg and Steven Shavell in their: A model in which suits are brought for their nuisance value, 5 intl rev. L. econ. 3(1985).(The paper was jointly awarded the prize for the best student paper in the ... [REVIEW]Warren F. Schwartz - 2003 - Legal Theory 9 (2):83-97.
     
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  23.  11
    Kant's Theory of Virtue: The Value of Autocracy (review).Robert B. Louden - 2012 - Journal of the History of Philosophy 50 (1):142-143.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:Kant's Theory of Virtue: The Value of AutocracyRobert B. LoudenAnne Margaret Baxley. Kant's Theory of Virtue: The Value of Autocracy. Cambridge-New York: Cambridge University Press, 2010. Pp. xvi + 189. Cloth, $85.00.Back in the early 1980s, Anglophone philosophers began to seriously explore the nature and role of virtue in Kant's ethics. This development itself was the result of a confluence of three other phenomena: (1) the (...)
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  24.  10
    Boolean‐valued models and independence proofs in set theory.Mary Tiles - 1979 - Philosophical Books 20 (3):122-124.
  25.  16
    Boolean‐Valued Models of Set Theory with Automorphisms.E. G. Hernandez - 1986 - Mathematical Logic Quarterly 32 (7‐9):117-130.
  26.  37
    Boolean-Valued Models of Set Theory with Automorphisms.E. G. Hernandez - 1986 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 32 (7-9):117-130.
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  27.  11
    Set Theory : Boolean-Valued Models and Independence Proofs: Boolean-Valued Models and Independence Proofs.John L. Bell - 2005 - Oxford University Press UK.
    This monograph is a follow up to the author's classic text Boolean-Valued Models and Independence Proofs in Set Theory, providing an exposition of some of the most important results in set theory obtained in the 20th century--the independence of the continuum hypothesis and the axiom of choice. Aimed at research students and academics in mathematics, mathematical logic, philosophy, and computer science, the text has been extensively updated with expanded introductory material, new chapters, and a new appendix on (...)
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  28.  3
    Engels’ Criticism of World Model Theory and Its Value—Research Based on the Text of Anti-Turin Theory. 孟铭秀 - 2022 - Advances in Philosophy 11 (6):1784.
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  29.  28
    Recent developments in model theory, Notre Dame Journal of Formal Logic, vol.54, nos. 3-4, 2013.Dugald Macpherson - 2014 - Bulletin of Symbolic Logic 20 (3):357-359.
  30.  12
    Simplified Independence Proofs. Boolean Valued Models of Set Theory.J. Barkley Rosser - 1974 - Journal of Symbolic Logic 39 (2):328-329.
  31.  26
    Boolean Valued Models, Boolean Valuations, and Löwenheim-Skolem Theorems.Xinhe Wu - 2023 - Journal of Philosophical Logic 53 (1):293-330.
    Boolean-valued models for first-order languages generalize two-valued models, in that the value range is allowed to be any complete Boolean algebra instead of just the Boolean algebra 2. Boolean-valued models are interesting in multiple aspects: philosophical, logical, and mathematical. The primary goal of this paper is to extend a number of critical model-theoretic notions and to generalize a number of important model-theoretic results based on these notions to Boolean-valued models. For instance, we will investigate (...)
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  32.  14
    A Three‐Valued Model for Set Theory.Alan Rose - 1978 - Mathematical Logic Quarterly 24 (25‐30):437-440.
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  33.  18
    A Three-Valued Model for Set Theory.Alan Rose - 1978 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 24 (25-30):437-440.
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  34. On Minimal Models for Pure Calculi of Names.Piotr Kulicki - 2013 - Logic and Logical Philosophy 22 (4):429–443.
    By pure calculus of names we mean a quantifier-free theory, based on the classical propositional calculus, which defines predicates known from Aristotle’s syllogistic and Leśniewski’s Ontology. For a large fragment of the theory decision procedures, defined by a combination of simple syntactic operations and models in two-membered domains, can be used. We compare the system which employs `ε’ as the only specific term with the system enriched with functors of Syllogistic. In the former, we do not need an (...)
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  35.  13
    Classification Theory: Proceedings of the U.S.-Israel Workshop on Model Theory in Mathematical Logic Held in Chicago, Dec. 15-19, 1985.J. T. Baldwin & U. Workshop on Model Theory in Mathematical Logic - 1987 - Springer.
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  36.  15
    What a Theory of Social Norms and Institutions Should Look Like: Experimental Economics, Rational Choice Sociology, and the Explanation of Normative Phenomena.Karl-Dieter Opp - 2020 - Analyse & Kritik 42 (2):313-342.
    In the previous issue of Analyse & Kritik (2020, vol. 42, issue 1) Alexander Vostroknutov (3-39) aims at a ‘synthesis’ of economics with ‘psychology, sociology, and evolutionary human biology.’ This paper argues that his approach needs to be complemented at least by work from sociologists and social psychologists. Starting with problems of defining and measuring norms it is then claimed that a theory of norms should address the origin, change and effects of norms and model micromacro processes. This (...)
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  37.  27
    Neutral Free Logic: Motivation, Proof Theory and Models.Edi Pavlović & Norbert Gratzl - 2023 - Journal of Philosophical Logic 52 (2):519-554.
    Free logics are a family of first-order logics which came about as a result of examining the existence assumptions of classical logic (Hintikka _The Journal of Philosophy_, _56_, 125–137 1959 ; Lambert _Notre Dame Journal of Formal Logic_, _8_, 133–144 1967, 1997, 2001 ). What those assumptions are varies, but the central ones are that (i) the domain of interpretation is not empty, (ii) every name denotes exactly one object in the domain and (iii) the quantifiers have existential import. Free (...)
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  38.  75
    Inconsistent models for relevant arithmetics.Robert Meyer & Chris Mortensen - 1984 - Journal of Symbolic Logic 49 (3):917-929.
    This paper develops in certain directions the work of Meyer in [3], [4], [5] and [6]. In those works, Peano’s axioms for arithmetic were formulated with a logical base of the relevant logic R, and it was proved finitistically that the resulting arithmetic, called R♯, was absolutely consistent. It was pointed out that such a result escapes incau- tious formulations of Goedel’s second incompleteness theorem, and provides a basis for a revived Hilbert programme. The absolute consistency result used as a (...)
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  39.  30
    The model theory of unitriangular groups.Oleg V. Belegradek - 1994 - Annals of Pure and Applied Logic 68 (3):225-261.
    he model theory of groups of unitriangular matrices over rings is studied. An important tool in these studies is a new notion of a quasiunitriangular group. The models of the theory of all unitriangular groups are algebraically characterized; it turns out that all they are quasiunitriangular groups. It is proved that if R and S are domains or commutative associative rings then two quasiunitriangular groups over R and S are isomorphic only if R and S are isomorphic (...)
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  40.  29
    A three-valued quantified argument calculus: Domain-free model-theory, completeness, and embedding of fol.Ran Lanzet - 2017 - Review of Symbolic Logic 10 (3):549-582.
    This paper presents an extended version of the Quantified Argument Calculus (Quarc). Quarc is a logic comparable to the first-order predicate calculus. It employs several nonstandard syntactic and semantic devices, which bring it closer to natural language in several respects. Most notably, quantifiers in this logic are attached to one-place predicates; the resulting quantified constructions are then allowed to occupy the argument places of predicates. The version presented here is capable of straightforwardly translating natural-language sentences involving defining clauses. A three- (...), model-theoretic semantics for Quarc is presented. Interpretations in this semantics are not equipped with domains of quantification: they are just interpretation functions. This reflects the analysis of natural-language quantification on which Quarc is based. A proof system is presented, and a completeness result is obtained. The logic presented here is capable of straightforward translation of the classical first-order predicate calculus, the translation preserving truth values as well as entailment. The first-order predicate calculus and its devices of quantification can be seen as resulting from Quarc on certain semantic and syntactic restrictions, akin to simplifying assumptions. An analogous, straightforward translation of Quarc into the first-order predicate calculus is impossible. (shrink)
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  41. Missing systems and the face value practice.Martin Thomson-Jones - 2010 - Synthese 172 (2):283-299.
    Call a bit of scientific discourse a description of a missing system when (i) it has the surface appearance of an accurate description of an actual, concrete system (or kind of system) from the domain of inquiry, but (ii) there are no actual, concrete systems in the world around us fitting the description it contains, and (iii) that fact is recognised from the outset by competent practitioners of the scientific discipline in question. Scientific textbooks, classroom lectures, and journal articles abound (...)
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  42.  46
    Some model theory for almost real closed fields.Françoise Delon & Rafel Farré - 1996 - Journal of Symbolic Logic 61 (4):1121-1152.
    We study the model theory of fields k carrying a henselian valuation with real closed residue field. We give a criteria for elementary equivalence and elementary inclusion of such fields involving the value group of a not necessarily definable valuation. This allows us to translate theories of such fields to theories of ordered abelian groups, and we study the properties of this translation. We also characterize the first-order definable convex subgroups of a given ordered abelian group and prove (...)
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  43.  60
    An alternative approach for Quasi-Truth.Marcelo E. Coniglio & Luiz H. Da Cruz Silvestrini - 2014 - Logic Journal of the IGPL 22 (2):387-410.
    In 1986, Mikenberg et al. introduced the semantic notion of quasi-truth defined by means of partial structures. In such structures, the predicates are seen as triples of pairwise disjoint sets: the set of tuples which satisfies, does not satisfy and can satisfy or not the predicate, respectively. The syntactical counterpart of the logic of partial truth is a rather complicated first-order modal logic. In the present article, the notion of predicates as triples is recursively extended, in a natural way, to (...)
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  44.  10
    Interpretation in Legal Theory.Andrei Marmor (ed.) - 1990 - Hart Publishing.
    Chapter 1: An Introduction: The ‘Semantic Sting’ Argument Describes Dworkin’s theory as concerning the conditions of legal validity. “A legal system is a system of norms. Validity is a logical property of norms in a way akin to that in which truth is a logical property of propositions. A statement about the law is true if and only if the norm it purports to describe is a valid legal norm…It follows that there must be certain conditions which render certain (...)
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  45.  8
    The value of information under ambiguity: a theoretical and experimental study on pest management in agriculture.Pascal Toquebeuf, Sabrina Teyssier, Stéphane Lemarié & Stéphane Couture - 2023 - Theory and Decision 96 (1):19-47.
    This article addresses the value of information that affects the ambiguity faced by a decision maker. Our analysis is applied to the case of a farmer whose production can be damaged by a pest attack with unknown probability, this damage being reduced if the farmer decides to use a pesticide. Early warning systems have precisely been implemented in many countries to help farmers avoid inappropriate decisions in terms of pesticide use. We investigate, both theoretically and experimentally, how farmers value these (...)
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  46. Model, theory, and evidence in the discovery of the DNA structure.Samuel Schindler - 2008 - British Journal for the Philosophy of Science 59 (4):619-658.
    In this paper, I discuss the discovery of the DNA structure by Francis Crick and James Watson, which has provoked a large historical literature but has yet not found entry into philosophical debates. I want to redress this imbalance. In contrast to the available historical literature, a strong emphasis will be placed upon analysing the roles played by theory, model, and evidence and the relationship between them. In particular, I am going to discuss not only Crick and Watson's (...)
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  47.  33
    Model theory of deduction: a unified computational approach.Bruno G. Bara, Monica Bucciarelli & Vincenzo Lombardo - 2001 - Cognitive Science 25 (6):839-901.
    One of the most debated questions in psychology and cognitive science is the nature and the functioning of the mental processes involved in deductive reasoning. However, all existing theories refer to a specific deductive domain, like syllogistic, propositional or relational reasoning.Our goal is to unify the main types of deductive reasoning into a single set of basic procedures. In particular, we bring together the microtheories developed from a mental models perspective in a single theory, for which we provide a (...)
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  48.  8
    Model theory of Steiner triple systems.Silvia Barbina & Enrique Casanovas - 2019 - Journal of Mathematical Logic 20 (2):2050010.
    A Steiner triple system (STS) is a set S together with a collection B of subsets of S of size 3 such that any two elements of S belong to exactly one element of B. It is well known that the class of finite STS has a Fraïssé limit M_F. Here, we show that the theory T of M_F is the model completion of the theory of STSs. We also prove that T is not small and it (...)
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  49.  16
    Bell J. L.. Boolean-valued models and independence proofs in set theory. Oxford logic guides. Clarendon Press, Oxford 1977, xviii + 126 pp. [REVIEW]Thomas Jech - 1981 - Journal of Symbolic Logic 46 (1):165-165.
  50.  6
    Bell J. L.. Boolean-valued models and independence proofs in set theory. Second edition of XLVI 165. Oxford logic guides, no. 12. Clarendon Press, Oxford University Press, Oxford and New York 1985, xx + 165 pp.Scott Dana. Foreword. A revised reprint of XLVI 165. Therein, pp. vii–xiii. [REVIEW]James E. Baumgartner - 1986 - Journal of Symbolic Logic 51 (4):1076-1077.
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