Results for 'Transitive closure of relations'

989 found
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  1.  4
    Completeness Proof by Semantic Diagrams for Transitive Closure of Accessibility Relation.Ryo Kashima - 1998 - In Marcus Kracht, Maarten de Rijke, Heinrich Wansing & Michael Zakharyaschev (eds.), Advances in Modal Logic. CSLI Publications. pp. 200-217.
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  2.  22
    Antifoundation and Transitive Closure in the System of Zermelo.Olivier Esser & Roland Hinnion - 1999 - Notre Dame Journal of Formal Logic 40 (2):197-205.
    The role of foundation with respect to transitive closure in the Zermelo system Z has been investigated by Boffa; our aim is to explore the role of antifoundation. We start by showing the consistency of "Z antifoundation transitive closure" relative to Z (by a technique well known for ZF). Further, we introduce a "weak replacement principle" (deductible from antifoundation and transitive closure) and study the relations among these three statements in Z via interpretations. (...)
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  3.  23
    On transitive subrelations of binary relations.Christopher S. Hardin - 2011 - Journal of Symbolic Logic 76 (4):1429-1440.
    The transitive closure of a binary relation R can be thought of as the best possible approximation of R "from above" by a transitive relation. We consider the question of approximating a relation from below by transitive relations. Our main result is that every thick relation (a relation whose complement contains no infinite chain) on a countable set has a transitive thick subrelation. This allows for a solution to a problem arising from previous work (...)
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  4. Defining (reflexive) transitive closure on finite models.Jan van Eijck - unknown
    Let R be a binary relation on some domain. Use R∗ for the reflexive transitive closure of R, i.e., the smallest binary relation S with R ⊆ S that is reflexive and transitive. Use R+ for the transitive closure of R, i.e., the smallest binary relation S with R ⊆ S that is transitive. Use I for the identity relation on the domain. Let n range over natural numbers. Define Rn as follows, by induction: (...)
     
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  5.  21
    Conservativity of Transitive Closure over weak operational set theory.Laura Crosilla & Andrea Cantini - 2012 - In Ulrich Berger, Hannes Diener, Peter Schuster & Monika Seisenberger (eds.), Logic, Construction, Computation. De Gruyter.
    Constructive set theory a' la Myhill-Aczel has been extended in (Cantini and Crosilla 2008, Cantini and Crosilla 2010) to incorporate a notion of (partial, non--extensional) operation. Constructive operational set theory is a constructive and predicative analogue of Beeson's Inuitionistic set theory with rules and of Feferman's Operational set theory (Beeson 1988, Feferman 2006, Jaeger 2007, Jaeger 2009, Jaeger 1009b). This paper is concerned with an extension of constructive operational set theory (Cantini and Crosilla 2010) by a uniform operation of (...) Closure, \tau. Given a set a, \tau produces its transitive closure \tau a. We show that the theory ESTE of (Cantini and Crosilla 2010) augmented by \tau is still conservative over Peano Arithmetic. (shrink)
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  6.  9
    The Wall Beside the Work: The Place of the Charged Image in Transitional Artistic Practices.Derek Pigrum - 2021 - Springer Verlag.
    This book is about the way artists generate an endless chain of substitute objects for something they can never quite find. It explores the work involved in art with a focus upon finding, gathering, and assembling charged and auratic objects on the wall beside the work. The author employs the term Das Gegenwerk or the work towards the work. This concept avoids definitive closure and expands the notion of drafting and related practices to include qualitative research methods. The multi-mode (...)
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  7.  15
    Quaestiones: 2.16-3.15. Alexander & Alexander of Aphrodisias - 1992
    Attributed to Alexander of Aphrodisias -the leading ancient commentator on Aristotle -the Quaestiones exemplify the process through which Aristotle's thought was organized and came to be interpreted as "Aristotelianism." This volume of R.W. Sharples's translation, together with his earlier translation of Quaestiones 1.1-2.15, makes the Quaestiones available in its entirety for the first time in a modern language. The Quaestiones are concerned with problems of physics and metaphysics, psychology and divine providence. Readers interested in Aristotle's psychological views will find the (...)
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  8.  7
    Conservativity of transitive closure over weak constructive operational set theory.Andrea Cantini & Laura Crosilla - 2012 - In Ulrich Berger, Hannes Diener, Peter Schuster & Monika Seisenberger (eds.), Logic, Construction, Computation. De Gruyter. pp. 91-122.
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  9.  20
    On the transitive Hull of a κ‐narrow relation.Karl‐Heinz Diener & K.‐H. Diener - 1992 - Mathematical Logic Quarterly 38 (1):387-398.
    We will prove in Zermelo-Fraenkel set theory without axiom of choice that the transitive hull R* of a relation R is not much “bigger” than R itself. As a measure for the size of a relation we introduce the notion of κ+-narrowness using surjective Hartogs numbers rather than the usul injective Hartogs values. The main theorem of this paper states that the transitive hull of a κ+-narrow relation is κ+-narrow. As an immediate corollary we obtain that, for every (...)
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  10. Limits and Strengths of Predicate Logic (and its Alloy Implementation).Jan van Eijck - unknown
    • The transitive closure of R is the smallest relation S for which: –R⊆S, – S is transitive. • To express ^r one would need an ‘infinite formula’: {(x, y) | R(x, y) ∨ ∃z(R(x, z) ∧ R(z, y)) ∨∃z, v(R(x, z) ∧ R(z, v) ∧ R(v, y)) ∨∃z, v, w(R(x, z) ∧ R(z, v) ∧ R(v, w) ∧ R(w, y)) ∨ · · ·.
     
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  11.  42
    On the transitive Hull of a κ-narrow relation.Karl-Heinz Diener & K. -H. Diener - 1992 - Mathematical Logic Quarterly 38 (1):387-398.
    We will prove in Zermelo-Fraenkel set theory without axiom of choice that the transitive hull R* of a relation R is not much “bigger” than R itself. As a measure for the size of a relation we introduce the notion of κ+-narrowness using surjective Hartogs numbers rather than the usul injective Hartogs values. The main theorem of this paper states that the transitive hull of a κ+-narrow relation is κ+-narrow. As an immediate corollary we obtain that, for every (...)
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  12.  30
    The dimension of the negation of transitive closure.Gregory L. McColm - 1995 - Journal of Symbolic Logic 60 (2):392-414.
    We prove that any positive elementary (least fixed point) induction expressing the negation of transitive closure on finite nondirected graphs requires at least two recursion variables.
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  13.  25
    Hierarchies in transitive closure logic, stratified Datalog and infinitary logic.Erich Grädel & Gregory L. McColm - 1996 - Annals of Pure and Applied Logic 77 (2):169-199.
    We establish a general hierarchy theorem for quantifier classes in the infinitary logic L∞ωωon finite structures. In particular, it is shown that no infinitary formula with bounded number of universal quantifiers can express the negation of a transitive closure.This implies the solution of several open problems in finite model theory: On finite structures, positive transitive closure logic is not closed under negation. More generally the hierarchy defined by interleaving negation and transitive closure operators is (...)
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  14.  37
    First Order Properties of Relations with the Monotonic Closure Property.George Weaver & Raymond D. Gumb - 1982 - Mathematical Logic Quarterly 28 (1-3):1-5.
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  15.  13
    Context-sensitive transitive closure operators.Iain A. Stewart - 1994 - Annals of Pure and Applied Logic 66 (3):277-301.
    We introduce a new logical operator CSTC and show that incorporating this operator into first-order logic enables as to capture the complexity class PSPACE. We also show that by varying how the operator is applied we can capture the complexity classes P, NP, the classes of the Polynomial Hierarchy PH, and PSPACE. As such, the operator CSTC can be regarded as a general purpose operator. We also give applications of these characterizations by showing that P and NP coincide with those (...)
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  16.  27
    Non-transitive Better than Relations and Rational Choice.Anders Herlitz - 2020 - Philosophia 48 (1):179-189.
    This paper argues that decision problems and money-pump arguments should not be a deciding factor against accepting non-transitive better than relations. If the reasons to accept normative standpoints that entail a non-transitive better than relation are compelling enough, we ought to revise our decision method rather than the normative standpoints. The paper introduces the most common argument in favor of non-transitive better than relations. It then illustrates that there are different ways to reconceptualize rational choice (...)
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  17.  11
    Relative expressive power of navigational querying on graphs using transitive closure.Dimitri Surinx, George H. L. Fletcher, Marc Gyssens, Dirk Leinders, Jan Van den Bussche, Dirk Van Gucht, Stijn Vansummeren & Yuqing Wu - 2015 - Logic Journal of the IGPL 23 (5):759-788.
  18.  60
    Relational Semantics for Kleene Logic and Action Logic.Katalin Bimbó & J. ~Michael Dunn - 2005 - Notre Dame Journal of Formal Logic 46 (4):461-490.
    Kleene algebras and action logic were proposed to be solutions to the finite axiomatization problem of the algebra of regular sets (of strings). They are treated here as nonclassical logics—with Hilbert-style axiomatizations and semantics. We also provide intuitive accounts in terms of information states of the semantics which provide further insights into the formalisms. The three types of "Kripke-style'' semantics which we define develop insights from gaggle theory, and from our four-valued and generalized Kripke semantics for the minimal substructural logic. (...)
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  19.  24
    Language-Theoretic and Finite Relation Models for the (Full) Lambek Calculus.Christian Wurm - 2017 - Journal of Logic, Language and Information 26 (2):179-214.
    We prove completeness for some language-theoretic models of the full Lambek calculus and its various fragments. First we consider syntactic concepts and syntactic concepts over regular languages, which provide a complete semantics for the full Lambek calculus \. We present a new semantics we call automata-theoretic, which combines languages and relations via closure operators which are based on automaton transitions. We establish the completeness of this semantics for the full Lambek calculus via an isomorphism theorem for the syntactic (...)
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  20.  36
    Induction and foundation in the theory of hereditarily finite sets.Flavio Previale - 1994 - Archive for Mathematical Logic 33 (3):213-241.
    The paper contains an axiomatic treatment of the intuitionistic theory of hereditarily finite sets, based on an induction axiom-schema and a finite set of single axioms. The main feature of the principle of induction used (due to Givant and Tarski) is that it incorporates Foundation. On the analogy of what is done in Arithmetic, in the axiomatic system selected the transitive closure of the membership relation is taken as a primitive notion, so as to permit an immediate adaptation (...)
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  21.  34
    Librationist Closures of the Paradoxes.Frode Bjørdal - 2012 - Logic and Logical Philosophy 21 (4):323-361.
    We present a semi-formal foundational theory of sorts, akin to sets, named librationism because of its way of dealing with paradoxes. Its semantics is related to Herzberger’s semi inductive approach, it is negation complete and free variables (noemata) name sorts. Librationism deals with paradoxes in a novel way related to paraconsistent dialetheic approaches, but we think of it as bialethic and parasistent. Classical logical theorems are retained, and none contradicted. Novel inferential principles make recourse to theoremhood and failure of theoremhood. (...)
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  22.  25
    Ordinal operations on graph representations of sets.Laurence Kirby - 2013 - Mathematical Logic Quarterly 59 (1-2):19-26.
    Any set x is uniquely specified by the graph of the membership relation on the set obtained by adjoining x to the transitive closure of x. Thus any operation on sets can be looked at as an operation on these graphs. We look at the operations of ordinal arithmetic of sets in this light. This turns out to be simplest for a modified ordinal arithmetic based on the Zermelo ordinals, instead of the usual von Neumann ordinals. In this (...)
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  23.  23
    A double arity hierarchy theorem for transitive closure logic.Martin Grohe & Lauri Hella - 1996 - Archive for Mathematical Logic 35 (3):157-171.
    In this paper we prove that thek-ary fragment of transitive closure logic is not contained in the extension of the (k−1)-ary fragment of partial fixed point logic by all (2k−1)-ary generalized quantifiers. As a consequence, the arity hierarchies of all the familiar forms of fixed point logic are strict simultaneously with respect to the arity of the induction predicates and the arity of generalized quantifiers.Although it is known that our theorem cannot be extended to the sublogic deterministic (...) closure logic, we show that an extension is possible when we close this logic under congruence. (shrink)
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  24.  47
    Strange Wonder: The Closure of Metaphysics and the Opening of Awe.Mary-Jane Rubenstein - 2008 - Columbia University Press.
    Introduction: Wonder and the births of philosophy -- Socrates' small difficulty -- The wound of wonder -- The death and resurrection of Thaumazein -- The Thales dilemma -- Repetition : Martin Heidegger -- Metaphysics small difficulty -- Wonder and the first beginning -- Wonder and the other beginning -- Theaetetus redux : the ghost of the Pseudes Doxa -- Once again to the cave -- Rethinking Thaumazein -- Openness : Emmanuel Levinas -- Passivity and responsibility -- The ethics of the (...)
  25.  26
    The link between transitive reasoning and mathematics achievement in preadolescence: the role of relational processing and deductive reasoning.Terry Tin-Yau Wong & Kinga Morsanyi - 2023 - Thinking and Reasoning 29 (4):531-558.
    The link between logic and mathematics has long been recognized by theorists from various fields. For instance, the mathematician, Bertrand Russell (1919), described logic and math as intrinsically...
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  26.  20
    The Role of Quantum Mechanics in Understanding the Phenomenon of Consciousness.Igor V. Cherepanov & Черепанов Игорь Владимирович - 2022 - RUDN Journal of Philosophy 26 (4):770-789.
    The article analyzes the effectiveness of quantum theories of mental experience in relation to two ontological problems - the problem of the existence of consciousness in the material world and the problem of the interaction of consciousness and body. A critical analysis of the quantum theories of consciousness by Penrose-Hameroff, M. Tegmark, G. Stapp, M. Fischer and M.B. Mensky shows that they fail to fully explain how complex physical systems generate mental experience without violating the principle of causal closure (...)
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  27.  27
    Adaptive Reuse of Industrial Heritage in the era of Radical Climate Change Related Urban Transitions.Asma Mehan & Jessica Stuckemeyer - 2023 - Geographies of the Anthropocene, Il Sileno Edizioni 6 (2):169-192.
    The adaptive reuse of industrial heritage, a critical component in addressing radical climate change-related urban transitions, is increasingly pertinent. This paper distinguishes ‘urban transitions’ from ‘urban transformation,’ emphasizing a more gradual, adaptive approach to urban development under the pressures of climate change. It explores the repurposing of industrial buildings and spaces, maintaining their cultural and historical value while meeting current urban needs. Through a mixed-methods approach, the paper analyses how adaptive reuse contributes to sustainable urban development, examines the scale and (...)
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  28.  87
    The Content and Meaning of the Transition from the Theory of Relations in Philosophy of Arithmetic to the Mereology of the Third Logical Investigation.Fotini Vassiliou - 2010 - Research in Phenomenology 40 (3):408-429.
    In the third Logical Investigation Husserl presents an integrated theory of wholes and parts based on the notions of dependency, foundation ( Fundierung ), and aprioricity. Careful examination of the literature reveals misconceptions regarding the meaning and scope of the central axis of this theory, especially with respect to its proper context within the development of Husserl's thought. The present paper will establish this context and in the process correct a number of these misconceptions. The presentation of mereology in the (...)
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  29.  8
    On the Foundation of the Theory of Relations and the Logical Independence of Generalized Concepts of Reflexivity, Symmetry and Transitivity.Karl Egil Aubert - 1954 - Journal of Symbolic Logic 19 (4):284-285.
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  30.  20
    Addition and multiplication of sets.Laurence Kirby - 2007 - Mathematical Logic Quarterly 53 (1):52-65.
    Ordinal addition and multiplication can be extended in a natural way to all sets. I survey the structure of the sets under these operations. In particular, the natural partial ordering associated with addition of sets is shown to be a tree. This allows us to prove that any set has a unique representation as a sum of additively irreducible sets, and that the non-empty elements of any model of set theory can be partitioned into infinitely many submodels, each isomorphic to (...)
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  31.  30
    The Identity of Proofs and the Criterion for Admissible Reductions.Seungrak Choi - 2021 - Korean Journal of Logic 3 (24):245-280.
    Dag Prawitz (1971) put forward the idea that an admissible reduction process does not affect the identity of proofs represented by derivations in natural deduction. The idea relies on his conjecture that two derivations represent the same proof if and only if they are equivalent in the sense that they are reflexive, transitive and symmetric closure of the immediate reducibility relation. Schroeder-Heister and Tranchini (2017) accept Prawitz’s conjecture and propose the triviality test as the criterion for admissible reductions. (...)
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  32.  19
    The Power-Transition Crisis of the 160s–130s BCE and the Formation of the Parthian Empire.Nikolaus Leo Overtoom - 2019 - Journal of Ancient History 7 (1):111-155.
    Alexander the Great’s conquests ushered in the Hellenistic era throughout the ancient Mediterranean and Middle East. In this period, the Seleucids, one of most successful of the Successor dynasties, ruled over most of the Middle East at the height of their power. Yet two rising powers in the ancient world, Rome and Parthia, played a crucial role in the decline and eventual fall of the Seleucids. In a prior article, I argued that geopolitical developments around the Eastern Mediterranean in the (...)
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  33. Too Late: Racialized Time and the Closure of the Past.Alia Al-Saji - 2013 - Insights 6 (5):1-13.
    In this paper, I explore some of the temporal structures of racialized experience – what I call racialized time. I draw on the Martiniquan philosopher and psychiatrist Frantz Fanon, in particular his book ‘Black Skin, White Masks,’ in order to ask how racism can be understood as a social pathology which, when internalized or ‘epidermalized,’ may result in aberrations of affect, embodiment and agency that are temporally lived. In this regard, I analyze the racialized experience of coming ‘too late’ to (...)
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  34. A note on the rational closure of knowledge bases with both positive and negative knowledge.R. Booth & J. B. Paris - 1998 - Journal of Logic, Language and Information 7 (2):165-190.
    The notion of the rational closure of a positive knowledge base K of conditional assertions θ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document} $$i$$ \end{document} |∼ φ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document} $$i$$ \end{document} (standing for if θ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document} $$i$$ \end{document} then normally φ\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document} $$i$$ \end{document}) was first introduced by Lehmann (1989) and developed by Lehmann and (...)
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  35.  18
    Aubert Karl Egil. On the foundation of the theory of relations and the logical independence of generalized concepts of reflexivity, symmetry and transitivity. Archiv for mathematik og naturvidenskab , vol. 52 no. 2 , 48 pp. [REVIEW]Frank Harary - 1954 - Journal of Symbolic Logic 19 (4):284-285.
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  36.  8
    Review: Karl Egil Aubert, On the Foundation of the Theory of Relations and the Logical Independence of Generalized Concepts of Reflexivity, Symmetry and Transitivity. [REVIEW]Frank Harary - 1954 - Journal of Symbolic Logic 19 (4):284-285.
  37. Stress-Related Growth in Adolescents Returning to School After COVID-19 School Closure.Lea Waters, Kelly-Ann Allen & Gökmen Arslan - 2021 - Frontiers in Psychology 12.
    The move to remote learning during COVID-19 has impacted billions of students. While research shows that school closure, and the pandemic more generally, has led to student distress, the possibility that these disruptions can also prompt growth in is a worthwhile question to investigate. The current study examined stress-related growth (SRG) in a sample of students returning to campus after a period of COVID-19 remote learning (n= 404, age = 13–18). The degree to which well-being skills were taught at (...)
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  38.  85
    The Self-Organization of Time and Causality: Steps Towards Understanding the Ultimate Origin. [REVIEW]Francis Heylighen - 2010 - Foundations of Science 15 (4):345-356.
    Possibly the most fundamental scientific problem is the origin of time and causality. The inherent difficulty is that all scientific theories of origins and evolution consider the existence of time and causality as given. We tackle this problem by starting from the concept of self-organization, which is seen as the spontaneous emergence of order out of primordial chaos. Self-organization can be explained by the selective retention of invariant or consistent variations, implying a breaking of the initial symmetry exhibited by randomness. (...)
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  39.  19
    Correction to: Non-transitive Better than Relations and Rational Choice.Anders Herlitz - 2020 - Philosophia 48 (1):431-431.
    There is a mistake in the definition of the covering criterion on page 6.
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  40.  40
    A relational theory of measurement: Traceability as a solution to the non-transitivity of measurement results.Luca Mari & Sergio Sartori - 2007 - Measurement 40 (2):233-242.
    This paper discusses a relational modeling of measurement which is complementary to the standard representational point of view: by focusing on the experimental character of the measurand-related comparison between objects, this modeling emphasizes the role of the measuring systems as the devices which operatively perform such a comparison. The non-idealities of the operation are formalized in terms of non-transitivity of the substitutability relation between measured objects, due to the uncertainty on the measurand value remaining after the measurement. The metrological structure (...)
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  41.  20
    Influence of transition features on gender relations in Serbia.Natalija Micunovic - 2006 - Filozofija I Društvo 2006 (29):89-94.
    The importance of male dominance in the scientific community is no strange to us all. Science, as a source of respected and influential information is a staunchly guarded male domain for millennia. What is specific for our time and place is the nervousness with which female presence is accepted. It is also the time of great changes in the axis of power, and the struggle for control is very aggressive. What is even more so in Serbia and Montenegro one of (...)
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  42.  73
    Dynamics of Epidemiological Models.Alberto Pinto, Maíra Aguiar, José Martins & Nico Stollenwerk - 2010 - Acta Biotheoretica 58 (4):381-389.
    We study the SIS and SIRI epidemic models discussing different approaches to compute the thresholds that determine the appearance of an epidemic disease. The stochastic SIS model is a well known mathematical model, studied in several contexts. Here, we present recursively derivations of the dynamic equations for all the moments and we derive the stationary states of the state variables using the moment closure method. We observe that the steady states give a good approximation of the quasi-stationary states of (...)
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  43.  6
    Theories of International Relations: Transition vs. Persistence.Michael Sullivan - 2001 - Palgrave-Macmillan.
    This book is a synthetic historiography of present-day international relations theory, a critical analysis of the continuing diversity and complexity of enduring themes through a sustained focus on the analysis of the empirical evidence accumulated by social scientists. Special attention is given to key historical changes in theoretical approaches over the past half-century with full recognition of the contestation over state-based theory, and the changing fortunes of contemporary approaches. The book suggests that viable theories must transcend current intellectual fashion, (...)
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  44.  48
    Supervenience among classes of relations.S. Leuenberger - 2013 - In M. Holtje, B. Schnieder & A. Steinberg (eds.), Varieties of Dependence: Ontological Dependence, Grounding, Supervenience, Response-Dependence. pp. 325-346.
    This paper extends the definition of strong supervenience to cover classes of relations of any adicity, including transworld relations. It motivates that project by showing that not all interesting supervenience claims involving relations are global supervenience claims. The proposed definition has five welcome features: it reduces to the familiar definition in the special case where the classes contain only monadic properties; it equips supervenience with the expected formal properties, such as transitivity and monotonicity; it entails that a (...)
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  45.  89
    Meta-relation and ontology closure in Conceptual Structure Theory.Philip H. P. Nguyen, Ken Kaneiwa, Dan R. Corbett & Minh-Quang Nguyen - 2009 - Artificial Intelligence and Law 17 (4):291-320.
    This paper presents an enhanced ontology formalization, combining previous work in Conceptual Structure Theory and Order-Sorted Logic. Most existing ontology formalisms place greater importance on concept types, but in this paper we focus on relation types, which are in essence predicates on concept types. We formalize the notion of ‘predicate of predicates’ as meta-relation type and introduce the new hierarchy of meta-relation types as part of the ontology definition. The new notion of closure of a relation or meta-relation type (...)
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  46.  31
    Jean Améry's Concept of Resentment at the Crossroads of Ethics and Politics.Magdalena Zolkos - 2007 - The European Legacy 12 (1):23-38.
    The questions of forgiveness and political justice have recently become intertwined with the “transitional justice” project, the aim of which is the coming to terms with past human rights violations. This article demonstrates that “transitional justice” is less concerned with providing justice than with achieving historical closure, moral redemption, and a “new beginning.” It proposes that justice requires a profound reflection of a political nature by introducing and discussing Jean Améry's concept of resentment. Central to Améry's view of resentment (...)
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  47.  7
    Construction of system of spheres-based transitively relational partial meet multiple contractions: An impossibility result.Maurício D. L. Reis, Eduardo Fermé & Pavlos Peppas - 2016 - Artificial Intelligence 233 (C):122-141.
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  48.  19
    At the Threshold of Ricoeur’s Concerns in La Métaphore Vive: A Spatial Discourse of Diametric and Concentric Structures of Relation Building on Lévi-Strauss.Paul Downes - 2016 - Études Ricoeuriennes / Ricoeur Studies 7 (2):146-163.
    In La Métaphore Vive, spatial understandings pervade much of Ricoeur’s discussion of metaphor in terms of proximity and distance, tension, substitution, displacement, change of location, image, the ‘open’ structure of words, closure, transparency and opaqueness. Yet this is usually where space is discussed within metaphor, and as a metaphor itself, rather than as a precondition or prior system of relations to language interacting with language. Based on reinterpretation of an aspect of Lévi-Strauss’ structuralist anthropology, diametric and concentric spaces (...)
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  49.  7
    $pi^1_1$ Sets, $omega$-Sets, and Metacompleteness.James C. Owings - 1969 - Journal of Symbolic Logic 34 (2):194-204.
    An ω-set is a subset of the recursive ordinals whose complement with respect to the recursive ordinals is unbounded and has order type ω. This concept has proved fruitful in the study of sets in relation to metarecursion theory. We prove that the metadegrees of the sets coincide with those of the meta-r.e. ω-sets. We then show that, given any set, a metacomplete set can be found which is weakly metarecursive in it. It then follows that weak relative metarecursiveness is (...)
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  50. The non-transitivity of the contingent and occasional identity relations.Ralf M. Bader - 2012 - Philosophical Studies 157 (1):141-152.
    This paper establishes that the occasional identity relation and the contingent identity relation are both non-transitive and as such are not properly classified as identity relations. This is achieved by appealing to cases where multiple fissions and fusions occur simultaneously. These cases show that the contingent and occasional identity relations do not even satisfy the time-indexed and world-indexed versions of the transitivity requirement and hence are non-transitive relations.
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