Results for 'logic about isolated systems, pure logic, reality, universalizability'

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  1.  37
    Pure Proof Theory. Mathematicians are interested in structures. There is only one way to find the theorems of a structure. Start with an axiom system for the structure and deduce the theorems logically. These axiom systems are the objects of proof-theoretical research. Studying axiom systems there is a series of more. [REVIEW]Wolfram Pohlers - 1996 - Bulletin of Symbolic Logic 2 (2):159-188.
    Apologies. The purpose of the following talk is to give an overview of the present state of aims, methods and results in Pure Proof Theory. Shortage of time forces me to concentrate on my very personal views. This entails that I will emphasize the work which I know best, i.e., work that has been done in the triangle Stanford, Munich and Münster. I am of course well aware that there are as important results coming from outside this triangle and (...)
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  2.  1
    About the nature of the supra-personal reality of spiritual culture.V. Meshkov & O. Lugovskiy - 2021 - Philosophical Horizons 45:31-41.
    The article shows that the suprapersonal reality of spiritual culture is an autonomous complex, purposeful reflection, a self-contained cultural process, which in the process of its development over two and a half thousand years has acquired the most developed structure and form. Hegel and Hartmann sufficiently revealed its peculiar nature, complex structure, and cultural-historical significance. Their conceptual constructions can serve as a methodological basis for general cultural studies.The thematic culturological approach allows us to analize the genesis of world culture and (...)
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  3.  19
    Systems of iterated projective ordinal notations and combinatorial statements about binary labeled trees.L. Gordeev - 1989 - Archive for Mathematical Logic 29 (1):29-46.
    We introduce the appropriate iterated version of the system of ordinal notations from [G1] whose order type is the familiar Howard ordinal. As in [G1], our ordinal notations are partly inspired by the ideas from [P] where certain crucial properties of the traditional Munich' ordinal notations are isolated and used in the cut-elimination proofs. As compared to the corresponding “impredicative” Munich' ordinal notations (see e.g. [B1, B2, J, Sch1, Sch2, BSch]), our ordinal notations arearbitrary terms in the appropriate simple (...)
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  4.  80
    Buddhist logic and apologetics in 17th century China: An analysis of the use of Buddhist syllogisms in an anti-Christian polemic.Jiang Wu - 2003 - Dao: A Journal of Comparative Philosophy 2 (2):273-289.
    A glimpse of the new application of Buddhist logic in the seventeenth century leads us to reflect about our approach to logic in a given religious tradition: Should we isolate a logical system from the very context that has given rise to the genesis and development of such an intellectual apparatus? Methodologically, we do have the legitimate right to approach Buddhist logic from a purely logical point of view. However, when we study the actual use of (...)
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  5.  43
    About cut elimination for logics of common knowledge.Luca Alberucci & Gerhard Jäger - 2005 - Annals of Pure and Applied Logic 133 (1):73-99.
    The notions of common knowledge or common belief play an important role in several areas of computer science , in philosophy, game theory, artificial intelligence, psychology and many other fields which deal with the interaction within a group of “agents”, agreement or coordinated actions. In the following we will present several deductive systems for common knowledge above epistemic logics –such as K, T, S4 and S5 –with a fixed number of agents. We focus on structural and proof-theoretic properties of these (...)
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  6. Equivalences between Pure Type Systems and Systems of Illative Combinatory Logic.M. W. Bunder & W. J. M. Dekkers - 2005 - Notre Dame Journal of Formal Logic 46 (2):181-205.
    Pure Type Systems, PTSs, were introduced as a generalization of the type systems of Barendregt's lambda cube and were designed to provide a foundation for actual proof assistants which will verify proofs. Systems of illative combinatory logic or lambda calculus, ICLs, were introduced by Curry and Church as a foundation for logic and mathematics. In an earlier paper we considered two changes to the rules of the PTSs which made these rules more like ICL rules. This led (...)
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  7. Pure and applied geometries from a synthetic-axiomatic approach to theories.German Pino - 2005 - Eidos: Revista de Filosofía de la Universidad Del Norte 3:60-82.
    In this paper I draw a clear and precise distinction between pure or mathematical geometry and applied or physical geometry. I make this distinction inside two contexts : one, the reflections about foundations of geometry due to the source of non-Euclidean geometry and, other one, the discussions by the logical positivists on general structure of empirical theories. In particular, such and like propose the logical positivists, I defend that pure geometry is a formal system that doesn’t tell (...)
     
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  8.  8
    Logic and Reality in the Philosophy of John Stuart Mill.Geoffrey Scarre - 1988 - Springer Verlag.
    'Nobody reads Mill today,' wrote a reviewer in Time magazine a few years ago.! One could scarcely praise Mr Melvin Maddocks, who penned that remark, for his awareness of the present state of Mill studies, for of all nineteenth century philosophers who wrote in English, it is 1. S. Mill who remains the most read today. Yet it would not be so far from the truth to say that very few people pay much serious attention nowadays to Mill's writings (...) logic and metaphysics (as distinct from those on ethical and social issues), despite the fact that Mill put enormous effort into their composition and through them exerted a considerable influen ce on the course of European philosophy for the rest of his century. But the only sections of A System of Logic (1843) and An Examination of Sir William Hamilton's Philosophy (1865) to which much reference is now made comprise only a small proportion of those very large books, and the prevailing assumption is that Mill's theories about logical and meta physical questions are, with few exceptions, of merely antiquarian in terest. Bertrand Russell once said that Mill's misfortune was to be born at the wrong time (Russell (1951), p. 2). It can certainly appear that Mill chose an inauspicious time to attempt a major work on logic. (shrink)
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  9.  24
    Logic and Reality, an Investigation into the Idea of a Dialectical System. [REVIEW]G. W. S. P. - 1972 - Review of Metaphysics 26 (2):351-351.
    Leslie Armour argues for the rules of a dialectical logic which can account for the metaphysical problems of stability and change. He proposes a specific/general exclusion reference, a variation of the polar opposites contrast, which will make possible a rigorous development of the core structural concepts necessary for systematic explanation. His initial move is significantly different from Hegel’s being-nothing-becoming triad. The opposite of "pure being," Armour contends, is "pure disjunction." "Being" unifies, "disjunction" makes distinctions possible. Seven more (...)
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  10.  17
    A general theory of confluent rewriting systems for logic programming and its applications.Jürgen Dix, Mauricio Osorio & Claudia Zepeda - 2001 - Annals of Pure and Applied Logic 108 (1-3):153-188.
    Recently, Brass and Dix showed 143–165) that the well founded semantics WFS can be defined as a confluent calculus of transformation rules. This led not only to a simple extension to disjunctive programs 167–213), but also to a new computation of the well-founded semantics which is linear for a broad class of programs. We take this approach as a starting point and generalize it considerably by developing a general theory of Confluent LP-systems CS . Such a system CS is a (...)
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  11.  20
    Kósmos Noetós: The Metaphysical Architecture of Charles S. Peirce.Ivo Assad Ibri - 2017 - Springer Verlag.
    This pioneering book presents a reconstitution of Charles Sanders Peirce philosophical system as a coherent architecture of concepts that form a unified theory of reality. Historically, the majority of Peircean scholars adopted a thematic approach to study isolated topics such as semiotics and pragmatism without taking into account the author’s broader philosophical framework, which led to a poor and fragmented understanding of Peirce’s work. In this volume, professor Ivo Assad Ibri, past president of The Charles Sanders Peirce Society and (...)
  12.  19
    The Epigenesis of Germs and Dispositions in Logic and Life: Kant’s System of Pure Reason and His Concept of Race.Cinzia Ferrini - 2023 - SATS 24 (2):111-128.
    In the 1787 Transcendental Deduction of the Categories Kant indicates the only possible ways by which one can account for a necessary agreement of experience with the concepts of its objects (B166), using analogies between modes of explanation and biological theories about the origin of life. He endorses epigenesis as a model for his system of pure reason (B167). This paper examines various interpretive claims about the meaning of this theory of generation and its significance for Kant’s (...)
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  13. Kant, Hegel, and the System of Pure Reason.Karin de Boer - 2011 - In Elena Ficara (ed.), Die Begründung der Philosophie im Deutschen Idealismus. Würzburg: Königshausen & Neumann. pp. 77-87.
    Since the 1970s, debates about Hegel’s Science of Logic have largely turned around the metaphysical or non-metaphysical nature of this work. This debate has certainly issued many important contributions to Hegel scholarship. Yet it presupposes, in my view, a set of oppositions that thwart an adequate assessment of Hegel’s indebtedness to Kant. I hope to show in this paper that Hegel is deeply indebted to Kant, but not to the Kant who is commonly brought into play to argue (...)
     
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  14. Meillassoux’s Virtual Future.Graham Harman - 2011 - Continent 1 (2):78-91.
    continent. 1.2 (2011): 78-91. This article consists of three parts. First, I will review the major themes of Quentin Meillassoux’s After Finitude . Since some of my readers will have read this book and others not, I will try to strike a balance between clear summary and fresh critique. Second, I discuss an unpublished book by Meillassoux unfamiliar to all readers of this article, except those scant few that may have gone digging in the microfilm archives of the École normale (...)
     
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  15.  26
    Logical systems and the principles of logic.Marvin Farber - 1942 - Philosophy of Science 9 (1):40-54.
    Doubts concerning the validity of logic are as old as the empirical criticism of science. In the last two decades the idea that truth is relative to given sets of basic assumptions has been prominent; and the controversy about the principle of excluded middle has focussed renewed attention upon the nature of logic and its fundamental principles.Recent investigations in formal logic have contributed greatly to the understanding of the principles of logic. It is simply a (...)
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  16. The End Times of Philosophy.François Laruelle - 2012 - Continent 2 (3):160-166.
    Translated by Drew S. Burk and Anthony Paul Smith. Excerpted from Struggle and Utopia at the End Times of Philosophy , (Minneapolis: Univocal Publishing, 2012). THE END TIMES OF PHILOSOPHY The phrase “end times of philosophy” is not a new version of the “end of philosophy” or the “end of history,” themes which have become quite vulgar and nourish all hopes of revenge and powerlessness. Moreover, philosophy itself does not stop proclaiming its own death, admitting itself to be half dead (...)
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  17. Leibniz's palace of the fates: A 17th century virtual reality system.Eric Steinhart - 1997 - Presence: Teleoperators and Virtual Environments 6 (1):133-135.
    One way to think logically about virtual reality systems is to think of them as interactive depictions of possible worlds. Leibniz's "Palace of the Fates" is probably the earliest description of an interactive virtual reality system. Leibniz describes a system for the simulation of possible worlds by a human user in the actual world. He describes a user-interface for interacting multiple possible worlds and their histories.
     
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  18. MISSing the World. Models as Isolations and Credible Surrogate Systems.Uskali Mäki - 2009 - Erkenntnis 70 (1):29-43.
    This article shows how the MISS account of models—as isolations and surrogate systems—accommodates and elaborates Sugden’s account of models as credible worlds and Hausman’s account of models as explorations. Theoretical models typically isolate by means of idealization, and they are representatives of some target system, which prompts issues of resemblance between the two to arise. Models as representations are constrained both ontologically (by their targets) and pragmatically (by the purposes and audiences of the modeller), and these relations are coordinated by (...)
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  19.  20
    Reasoning about equilibria in game-like concurrent systems.Julian Gutierrez, Paul Harrenstein & Michael Wooldridge - 2017 - Annals of Pure and Applied Logic 168 (2):373-403.
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  20.  90
    Many-dimensional modal logics: theory and applications.Dov M. Gabbay (ed.) - 2003 - Boston: Elsevier North Holland.
    Modal logics, originally conceived in philosophy, have recently found many applications in computer science, artificial intelligence, the foundations of mathematics, linguistics and other disciplines. Celebrated for their good computational behaviour, modal logics are used as effective formalisms for talking about time, space, knowledge, beliefs, actions, obligations, provability, etc. However, the nice computational properties can drastically change if we combine some of these formalisms into a many-dimensional system, say, to reason about knowledge bases developing in time or moving objects. (...)
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  21.  41
    Pure proof theory aims, methods and results.Wolfram Pohlers - 1996 - Bulletin of Symbolic Logic 2 (2):159-188.
    Apologies. The purpose of the following talk is to give an overview of the present state of aims, methods and results in Pure Proof Theory. Shortage of time forces me to concentrate on my very personal views. This entails that I will emphasize the work which I know best, i.e., work that has been done in the triangle Stanford, Munich and Münster. I am of course well aware that there are as important results coming from outside this triangle and (...)
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  22.  59
    Semantics for Pure Theories of Connexive Implication.Yale Weiss - 2022 - Review of Symbolic Logic 15 (3):591-606.
    In this article, I provide Urquhart-style semilattice semantics for three connexive logics in an implication-negation language (I call these “pure theories of connexive implication”). The systems semantically characterized include the implication-negation fragment of a connexive logic of Wansing, a relevant connexive logic recently developed proof-theoretically by Francez, and an intermediate system that is novel to this article. Simple proofs of soundness and completeness are given and the semantics is used to establish various facts about the systems (...)
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  23. Isolating Representations Versus Credible Constructions? Economic Modelling in Theory and Practice.Tarja Knuuttila - 2009 - Erkenntnis 70 (1):59-80.
    This paper examines two recent approaches to the nature and functioning of economic models: models as isolating representations and models as credible constructions. The isolationist view conceives of economic models as surrogate systems that isolate some of the causal mechanisms or tendencies of their respective target systems, while the constructionist approach treats them rather like pure constructions or fictional entities that nevertheless license different kinds of inferences. I will argue that whereas the isolationist view is still tied to the (...)
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  24. Hare, Singer and Gewirth on universalizability.W. Gregory Lycan - 1969 - Philosophical Quarterly 19 (75):135-144.
    This paper compares the attempts of hare, Singer and gewirth to provide the trivially true universalizability principle with normative content. The programs of hare and singer share an inability to convict the sincere fanatic ( the servant of an immoral but aesthetically compelling ideal) of moral inconsistency. Gewirth avoids the "fanatic" pitfall by adding some purely logical footwork; but his system too admits of important indeterminacies which may or may not prove fatal, E.G., The handling of morally tolerable coercion (...)
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  25. Pure logic of iterated full ground.Jon Erling Litland - 2018 - Review of Symbolic Logic 11 (3):411-435.
    This article develops the Pure Logic of Iterated Full Ground (PLIFG), a logic of ground that can deal with claims of the form “ϕ grounds that (ψ grounds θ)”—what we call iterated grounding claims. The core idea is that some truths Γ ground a truth ϕ when there is an explanatory argument (of a certain sort) from premisses Γ to conclusion ϕ. By developing a deductive system that distinguishes between explanatory and nonexplanatory arguments we can give introduction (...)
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  26. Higher-order logic as metaphysics.Jeremy Goodman - 2024 - In Peter Fritz & Nicholas K. Jones (eds.), Higher-Order Metaphysics. Oxford University Press.
    This chapter offers an opinionated introduction to higher-order formal languages with an eye towards their applications in metaphysics. A simply relationally typed higher-order language is introduced in four stages: starting with first-order logic, adding first-order predicate abstraction, generalizing to higher-order predicate abstraction, and finally adding higher-order quantification. It is argued that both β-conversion and Universal Instantiation are valid on the intended interpretation of this language. Given these two principles, it is then shown how we can use pure higher-order (...)
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  27. Mathematical necessity and reality.James Franklin - 1989 - Australasian Journal of Philosophy 67 (3):286 – 294.
    Einstein, like most philosophers, thought that there cannot be mathematical truths which are both necessary and about reality. The article argues against this, starting with prima facie examples such as "It is impossible to tile my bathroom floor with regular pentagonal tiles." Replies are given to objections based on the supposedly purely logical or hypothetical nature of mathematics.
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  28.  43
    Domain theory in logical form.Samson Abramsky - 1991 - Annals of Pure and Applied Logic 51 (1-2):1-77.
    Abramsky, S., Domain theory in logical form, Annals of Pure and Applied Logic 51 1–77. The mathematical framework of Stone duality is used to synthesise a number of hitherto separate developments in theoretical computer science.• Domain theory, the mathematical theory of computation introduced by Scott as a foundation for detonational semantics• The theory of concurrency and systems behaviour developed by Milner, Hennesy based on operational semantics.• Logics of programsStone duality provides a junction between semantics and logics . Moreover, (...)
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  29.  6
    Pure logic, and other minor works.William Stanley Jevons - 1890 - New York,: B. Franklin.
    Pt. I. Writings on the theory of logic: I. Pure logic or the logic of quality apart from quantity. II. The substitution of similars. III. On the mechanical performance of logical inference. IV. On a general system of numerically definite reasoning.--Pt. II. John Stuart Mill's philosophy tested: I. On geometrical reasoning. II. On resemblance. III. The experimental methods. IV. Utilitarianism. V. On the method of difference.
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  30.  52
    Dynamic topological logic of metric spaces.David Fernández-Duque - 2012 - Journal of Symbolic Logic 77 (1):308-328.
    Dynamic Topological Logic ( $\mathcal{DTL}$ ) is a modal framework for reasoning about dynamical systems, that is, pairs 〈X, f〉 where X is a topological space and f: X → X a continuous function. In this paper we consider the case where X is a metric space. We first show that any formula which can be satisfied on an arbitrary dynamic topological system can be satisfied on one based on a metric space; in fact, this space can be (...)
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  31. The Pure Logic of Ground.Kit Fine - 2012 - Review of Symbolic Logic 5 (1):1-25.
    I lay down a system of structural rules for various notions of ground and establish soundness and completeness.
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  32. Complexity Reality and Scientific Realism.Avijit Lahiri - manuscript
    We introduce the notion of complexity, first at an intuitive level and then in relatively more concrete terms, explaining the various characteristic features of complex systems with examples. There exists a vast literature on complexity, and our exposition is intended to be an elementary introduction, meant for a broad audience. -/- Briefly, a complex system is one whose description involves a hierarchy of levels, where each level is made of a large number of components interacting among themselves. The time evolution (...)
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  33.  17
    Hegel and the Twofold Transformation of the Concept of Reality in the Background of Kant’s Critics to the Inbegriff aller Realität.Hardy Neumann - 2021 - Revista de Humanidades de Valparaíso 18:101-116.
    In the context of a dialogue between Kant and Hegel, this paper aims at presenting some aspects of the reception that Hegel made in the Logic of Being on the so-called notion of Inbegriff aller Realität. It is a notion that Hegel retrieves and examines dialectically and speculatively, not just in a way of an exposition. The paper seeks to identify and explain the main connections of the moments in which Hegel, in the field of the development of a (...)
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  34. Better Semantics for the Pure Logic of Ground.Louis deRosset - 2015 - Analytic Philosophy 56 (3):229-252.
    Philosophers have spilled a lot of ink over the past few years exploring the nature and significance of grounding. Kit Fine has made several seminal contributions to this discussion, including an exact treatment of the formal features of grounding [Fine, 2012a]. He has specified a language in which grounding claims may be expressed, proposed a system of axioms which capture the relevant formal features, and offered a semantics which interprets the language. Unfortunately, the semantics Fine offers faces a number of (...)
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  35.  62
    A Sketch of Reality.Phillip Bricker - 2020 - In Modal Matters: Essays in Metaphysics. Oxford: Oxford University Press. pp. 3-39.
    In this introductory chapter to my collection of papers, Modal Matters, I present my tripartite account of reality. First, I endorse a plenitudinous Platonism: for every consistent mathematical theory, there is in reality a mathematical system in which the theory is true. Second, for any way of distributing fundamental qualitative properties over mathematical structures, there is a portion of reality that has that structure with fundamental properties distributed in that way; some of these portions of reality, when isolated, are (...)
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  36.  65
    Philosophy of Indian Logic from a Comparative Perspective.John Vattanky - 2007 - The Proceedings of the Twenty-First World Congress of Philosophy 7:179-183.
    One of the classical systems of Indian Philosophy is specially concerned with the problems of logic c This system is called Nyaya which has a long history of about two thousand years. In the extent of the literature it has produced and in the depth of the philosophical problems it discusses, it is of considerable interest and importance. However, the spirit of pure rationality in which Nyaya discusses these problems and the techniques it makes use of in (...)
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  37.  17
    Philosophy of Indian Logic from a Comparative Perspective.John Vattanky - 2007 - The Proceedings of the Twenty-First World Congress of Philosophy 7:179-183.
    One of the classical systems of Indian Philosophy is specially concerned with the problems of logic c This system is called Nyaya which has a long history of about two thousand years. In the extent of the literature it has produced and in the depth of the philosophical problems it discusses, it is of considerable interest and importance. However, the spirit of pure rationality in which Nyaya discusses these problems and the techniques it makes use of in (...)
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  38.  40
    Widersinn in Husserl’s Pure Logic.Manuel Gustavo Isaac - 2016 - Logica Universalis 10 (4):419-430.
    The purpose of this paper is to provide a unitary typology for the incompatibilities of meanings at stake on different levels of Husserlian pure logic—namely, between systems of axioms and pure morphology of meanings; I show that they perfectly match by converging on the notion of Widersinn.
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  39.  13
    Removing the Mask: Hopeless Isolation to Intersex Advocacy.Alexandra von Klan - 2015 - Narrative Inquiry in Bioethics 5 (2):14-17.
    In lieu of an abstract, here is a brief excerpt of the content:Removing the Mask: Hopeless Isolation to Intersex AdvocacyAlexandra von KlanStrangers undoubtedly perceive me as female, but I identify as an intersex woman. My karyotype is 46,XY, a typically defined marker of male biological sex, and I was born with undeveloped, non–functioning gonads. As an intersex person, I know firsthand the negative consequences of pathologizing intersex people’s lived experience by categorizing otherwise healthy, functioning organs and bodies as abnormal. The (...)
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  40.  54
    Kierkegaard’s “Johannes Climacus” on Logical Systems and Existential Systems.Jeffrey S. Turner & Devon R. Beidler - 1991 - Idealistic Studies 21 (2-3):170-183.
    Part of the accepted scholarly lore about Kierkegaard is that he holds that “existence”—human existence—and “the System” are mutually incompatible. For Kierkegaard, human being cannot be understood in terms of a nice, neat, complete systematic package; he shows, on this view, that the Hegelian attempt to grasp all of reality in terms of a philosophical system will always fail to grasp the reality of at least one thing: the concrete, living, existing individual human being.
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  41. Remarks on the Geometry of Complex Systems and Self-Organization.Luciano Boi - 2012 - In Vincenzo Fano, Enrico Giannetto, Giulia Giannini & Pierluigi Graziani (eds.), Complessità e Riduzionismo. © ISONOMIA – Epistemologica, University of Urbino. pp. 28-43.
    Let us start by some general definitions of the concept of complexity. We take a complex system to be one composed by a large number of parts, and whose properties are not fully explained by an understanding of its components parts. Studies of complex systems recognized the importance of “wholeness”, defined as problems of organization (and of regulation), phenomena non resolvable into local events, dynamics interactions in the difference of behaviour of parts when isolated or in higher configuration, etc., (...)
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  42.  32
    Wanted Dead or Alive: Epistemic Logic for Impure Simplicial Complexes.Hans van Ditmarsch - 2021 - In Alexandra Silva, Renata Wassermann & Ruy de Queiroz (eds.), Logic, Language, Information, and Computation: 27th International Workshop, Wollic 2021, Virtual Event, October 5–8, 2021, Proceedings. Springer Verlag. pp. 31-46.
    We propose a logic of knowledge for impure simplicial complexes. Impure simplicial complexes represent distributed systems under uncertainty over which processes are still active and which processes have failed or crashed. Our work generalizes the logic of knowledge for pure simplicial complexes, where all processes are alive, by Goubault et al. Our logical semantics has a satisfaction relation defined simultaneously with a definability relation. The latter restricts which formulas are allowed to have a truth value: dead processes (...)
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  43.  20
    Wittgensteinianism: Logic, Reality and God.D. Z. Phillips - 2005 - In William J. Wainwright (ed.), The Oxford handbook of philosophy of religion. New York: Oxford University Press. pp. 447--71.
    Five reasons are given for why Wittgensteinianism, though a major movement in philosophy of religion, has never been a dominant one. The remainder of the chapter is divided as follows: - I: The influence of Descartes’ Legacy. - II: Philosophy of Religion’s epistemological inheritance as seen in Reformed epistemology and the influence of Thomas Reid, and in neo-Kantianism. - III: The return from metaphysical reality in Wittgenstein. - IV: Difficulties in the metaphysical notion of God: as being itself or (...) consciousness. - V: The importance of ordinary certitudes in Wittgenstein’s On Certainty. - VI: The sense of God’s “otherness” from the world. - VII: Religion and contemplative philosophy. (shrink)
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  44. Hierarchies and levels of reality.Alexander Rueger & Patrick Mcgivern - 2010 - Synthese 176 (3):379-397.
    We examine some assumptions about the nature of 'levels of reality' in the light of examples drawn from physics. Three central assumptions of the standard view of such levels (for instance, Oppenheim and Putnam 1958) are (i) that levels are populated by entities of varying complexity, (ii) that there is a unique hierarchy of levels, ranging from the very small to the very large, and (iii) that the inhabitants of adjacent levels are related by the parthood relation. Using examples (...)
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  45. Axiomatic systems, conceptual schemes, and the consistency of mathematical theories.Robert McNaughton - 1954 - Philosophy of Science 21 (1):44-53.
    Lately, an increased interest in formal devices has led to an attempt on the part of some mathematicians to do without those aspects of mathematics which require intuition. One consequence of this movement has been a new conception of pure mathematics as a science of axiomatic systems. According to this conception, there is no reality beyond an axiomatic system which the statements of mathematics are about; the fact that a statement is a theorem in the system is all (...)
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  46.  42
    An analysis of Hansson's dyadic deontic logic.Wolfgang Spohn - 1975 - Journal of Philosophical Logic 4 (2):237 - 252.
    Recently, Bengt Hansson presented a paper about dyadic deontic logic,2 criticizing some purely axiomatic systems of dyadic deontic logic and proposing three purely semantical systems of dyadic deontic logic which he confidently called dyadic standard systems of deontic logic (DSDL1–3). Here I shall discuss the third by far most interesting system DSDL3 which is operating with preference relations. First, I shall describe this semantical system (Sections 1.1–1.3). Then I shall give an axiomatic system (Section 1.4) (...)
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  47.  12
    Symbolic Knowledge in Husserlian Pure Logic.Manuel Gustavo Isaac, Mohammad Shafie & Ahti-Veikko Pietarinen - 2019 - In Logic, Epistemology, and the Unity of Science. pp. 77-96.
    As a multi-layered theory of the foundations of “‘mathematicizing’ logic”, Husserlian pure logic is stratified on three levels (sub-theoretical, theoretical, meta-theoretical), which are then themselves transversally split in two sides (apophantic and ontological). This paper investigates how symbolic knowledge works in this framework—viz. in terms of ‘How can the subjective operating with symbols be justified in the process of obtaining objective contents of knowledge?’ To do so, it innovates in showing how Husserl’s theory of semiotic intentionality provides (...)
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  48.  6
    On the origins of logical pluralism.В. И Шалак - 2022 - Philosophy Journal 15 (4):88-97.
    The article presents a brief analysis of how the existence of various logics became possi­ble. This is shown on the example of such well-known logical theories as syllogistics, temporal, multivalued, intuitionistic, paraconsistent and quantum logics. Each of them arose not on someone’s whim, but to solve specific problems. They are based on the most general ontological assumptions about the subject area under study. In formal logic onto­logical assumptions are refined in the concept of a model structure. Since it (...)
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  49.  81
    Logic of secrets in collaboration networks.Sara Miner More & Pavel Naumov - 2011 - Annals of Pure and Applied Logic 162 (12):959-969.
    The article proposes Logic of Secrets in Collaboration Networks, a formal logical system for reasoning about a set of secrets established over a fixed configuration of communication channels. The system’s key feature, a multi-channel relation called independence, is a generalization of a two-channel relation known in the literature as nondeducibility. The main result is the completeness of the proposed system with respect to a semantics of secrets.
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  50.  54
    The logic of recursive equations.A. J. C. Hurkens, Monica McArthur, Yiannis N. Moschovakis, Lawrence S. Moss & Glen T. Whitney - 1998 - Journal of Symbolic Logic 63 (2):451-478.
    We study logical systems for reasoning about equations involving recursive definitions. In particular, we are interested in "propositional" fragments of the functional language of recursion FLR [18, 17], i.e., without the value passing or abstraction allowed in FLR. The "pure," propositional fragment FLR 0 turns out to coincide with the iteration theories of [1]. Our main focus here concerns the sharp contrast between the simple class of valid identities and the very complex consequence relation over several natural classes (...)
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