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  1. added 2019-03-07
    Necessity, a Leibnizian Thesis, and a Dialogical Semantics.Mohammad Shafiei - 2017 - South American Journal of Logic 3 (1):1-23.
    In this paper, an interpretation of "necessity", inspired by a Leibnizian idea and based on the method of dialogical logic, is introduced. The semantic rules corresponding to such an account of necessity are developed, and then some peculiarities, and some potential advantages, of the introduced dialogical explanation, in comparison with the customary explanation offered by the possible worlds semantics, are briefly discussed.
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  2. added 2019-03-01
    Automating Leibniz’s Theory of Concepts.Paul Edward Oppenheimer, Jesse Alama & Edward N. Zalta - 2015 - In Amy P. Felty & Aart Middeldorp (eds.), Automated Deduction – CADE 25: Proceedings of the 25th International Conference on Automated Deduction (Lecture Notes in Artificial Intelligence: Volume 9195), Berlin: Springer. Dordrecht: Springer. pp. 73-97.
    Our computational metaphysics group describes its use of automated reasoning tools to study Leibniz’s theory of concepts. We start with a reconstruction of Leibniz’s theory within the theory of abstract objects (henceforth ‘object theory’). Leibniz’s theory of concepts, under this reconstruction, has a non-modal algebra of concepts, a concept-containment theory of truth, and a modal metaphysics of complete individual concepts. We show how the object-theoretic reconstruction of these components of Leibniz’s theory can be represented for investigation by means of automated (...)
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  3. added 2019-02-11
    La teoría de los tipos de representación en Leibniz y sus principales influencias en la estética y la lógica de la Ilustración alemanaThe view of the types of representation in Leibniz and their main influences.Manuel Sánchez-Rodríguez - 2013 - Cultura:271-295.
    Aunque no es posible ofrecer aquí un análisis detallado de las diferentes cues tionesimplicadas en la teoría de las representaciones en la Modernidad, sí pode mos atender auno de sus aspectos más relevantes, presente en la exposición de Leibniz, Wolff,Baumgarten y Kant, a saber: el reconocimiento progresivo y la vin dicación de unconocimiento específicamente sensible como un tipo específico de conocimiento en lafilosofía escolar alemana del siglo XVIII. A pesar de que Leibniz atribuye al conocimiento claro y confuso el grado (...)
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  4. added 2018-06-15
    Before and Beyond Leibniz: Tschirnhaus and Wolff on Experience and Method.Corey W. Dyck - manuscript
    In this chapter, I consider the largely overlooked influence of E. W. von Tschirnhaus' treatise on method, the Medicina mentis, on Wolff's early philosophical project (in both its conception and execution). As I argue, part of Tschirnhaus' importance for Wolff lies in the use he makes of principles gained from experience as a foundation for the scientific enterprise in the context of his broader philosophical rationalism. I will show that this lesson from Tschirnhaus runs through Wolff's earliest philosophical discussions, and (...)
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  5. added 2017-12-31
    Realidade do ideal e substancialidade do mundo em Leibniz: percorrendo e sobrevoando o labirinto do contínuo.William de Siqueira Piauí - 2009 - Dissertation, USP, Brazil
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  6. added 2017-12-30
    Nicholas Rescher, Leibniz and Cryptography: An Account on the Occasion of the Initial Exhibition of the Reconstruction of Leibniz’s Cipher Machine. [REVIEW]Stephen Puryear - 2014 - Review of Metaphysics 67 (4):882-884.
    In Part 1 of this short book, Rescher provides an overview of the nature and source of Leibniz’s interest in the theory and practice of cryptanalysis, including his unsuccessful bid to secure an apprentice for John Wallis (1616-1703) with a view to perpetuating the Englishman’s remarkable deciphering abilities. In Part 2, perhaps the most interesting part of the book, Rescher offers his account of the inner workings of Leibniz’s cipher machine. Part 3 provides a brief pictorial history of such machines (...)
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  7. added 2017-12-30
    Infinitesimal Differences: Controversies Between Leibniz and His Contemporaries. [REVIEW]Françoise Monnoyeur-Broitman - 2010 - Journal of the History of Philosophy 48 (4):527-528.
    Leibniz is well known for his formulation of the infinitesimal calculus. Nevertheless, the nature and logic of his discovery are seldom questioned: does it belong more to mathematics or metaphysics, and how is it connected to his physics? This book, composed of fourteen essays, investigates the nature and foundation of the calculus, its relationship to the physics of force and principle of continuity, and its overall method and metaphysics. The Leibnizian calculus is presented in its origin and context together with (...)
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  8. added 2017-12-30
    Poeta Calculans: Harsdorffer, Leibniz, and the Mathesis Universalis.Jan C. Westerhoff - 1999 - Journal of the History of Ideas 60 (3):449-467.
    This paper seeks to indicate some connections between a major philosophi- cal project of the seventeenth century, the conception of a mathesis universalis, and the practice of baroque poetry. I shall argue that these connections consist in a peculiar view of language and systems of notation which was particularly common in European baroque culture and which provided the necessary conceptual background for both poetry and the mathesis universalis.
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  9. added 2017-12-30
    Arcanum Artis Inveniendi: Leibniz and Analysis.Enrico Pasini - 1997 - In Michael Otte & Marco Panza (eds.), Boston Studies in the Philosophy of Science. Kluwer Academic Publishers. pp. 35-46.
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  10. added 2017-12-30
    Llull and Leibniz: The Logic of Discovery.John R. Welch - 1990 - Catalan Review 4:75-83.
    Llull and Leibniz both subscribed to conceptual atomism: the belief that the majority of concepts are compounds constructed from a relatively small number of primitive concepts. Llull worked out techniques for finding the logically possible combinations of his primitives, but Leibniz criticized Llull’s execution of these techniques. This article argues that Leibniz was right about things being more complicated than Llull thought but that he was wrong about the details. The paper attempts to correct these details.
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  11. added 2017-12-13
    Tercentenary Essays on the Philosophy & Science of G.W. Leibniz.L. Strickland, E. Vynckier & J. Weckend - 2017 - Palgrave-Macmillan.
    This book presents new research into key areas of the work of German philosopher and mathematician Gottfried Wilhelm Leibniz (1646-1716). Reflecting various aspects of Leibniz's thought, this book offers a collection of original research arranged into four separate themes: Science, Metaphysics, Epistemology, and Religion and Theology. With in-depth articles by experts such as Maria Rosa Antognazza, Nicholas Jolley, Agustín Echavarría, Richard Arthur and Paul Lodge, this book is an invaluable resource not only for readers just beginning to discover Leibniz, but (...)
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  12. added 2017-12-07
    Topology and Leibnizian Principles of Identity of Indiscernibles.Thomas Mormann - manuscript
    The aim of this paper is to show that topology has a bearing on Leibniz’s Principle of the Identity of Indiscernibles (PII). According to (PII), if, for all properties F, an object a has property F iff object b has property F, then a and b are identical. If any property F whatsoever is permitted in PII, then Leibniz’s principle is trivial, as is shown by “identity properties”. The aim of this paper is to show that topology can make a (...)
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  13. added 2017-12-07
    Topology and Leibnizian Principles of the Identity of Indiscernibles.Mormann Thomas - manuscript
    The aim of this paper is to show that topology has a bearing on Leibniz’s Principle of the Identity of Indiscernibles (PII). According to (PII), if, for all properties F, an object a has property F iff object b has property F, then a and b are identical. If any property F whatsoever is permitted in PII, then Leibniz’s principle is trivial, as is shown by “identity properties”. The aim of this paper is to show that topology can make a (...)
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  14. added 2017-12-07
    Is Leibnizian Calculus Embeddable in First Order Logic?Piotr Błaszczyk, Vladimir Kanovei, Karin U. Katz, Mikhail G. Katz, Taras Kudryk, Thomas Mormann & David Sherry - 2017 - Foundations of Science 22 (4):73 - 88.
    To explore the extent of embeddability of Leibnizian infinitesimal calculus in first-order logic (FOL) and modern frameworks, we propose to set aside ontological issues and focus on pro- cedural questions. This would enable an account of Leibnizian procedures in a framework limited to FOL with a small number of additional ingredients such as the relation of infinite proximity. If, as we argue here, first order logic is indeed suitable for developing modern proxies for the inferential moves found in Leibnizian infinitesimal (...)
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  15. added 2017-12-07
    Deleuze, Leibniz and Projective Geometry in the Fold.Simon Duffy - 2010 - Angelaki 15 (2):129-147.
    Explications of the reconstruction of Leibniz’s metaphysics that Deleuze undertakes in 'The Fold: Leibniz and the Baroque' focus predominantly on the role of the infinitesimal calculus developed by Leibniz.1 While not underestimat- ing the importance of the infinitesimal calculus and the law of continuity as reflected in the calculus of infinite series to any understanding of Leibniz’s metaphysics and to Deleuze’s reconstruction of it in The Fold, what I propose to examine in this paper is the role played by other (...)
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  16. added 2017-12-07
    The Differential Point of View of the Infinitesimal Calculus in Spinoza, Leibniz and Deleuze.Simon Duffy - 2006 - Journal of the British Society for Phenomenology 37 (3):286-307.
    In Hegel ou Spinoza,1 Pierre Macherey challenges the influence of Hegel’s reading of Spinoza by stressing the degree to which Spinoza eludes the grasp of the Hegelian dialectical progression of the history of philosophy. He argues that Hegel provides a defensive misreading of Spinoza, and that he had to “misread him” in order to maintain his subjective idealism. The suggestion being that Spinoza’s philosophy represents, not a moment that can simply be sublated and subsumed within the dialectical progression of the (...)
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  17. added 2017-12-07
    Leibniz on Mathematics, Methodology, and the Good: A Reconsideration of the Place of Mathematics in Leibniz's Philosophy.Christia Mercer - 2006 - Early Science and Medicine 11 (4):424-454.
    Scholars have long been interested in the relation between Leibniz, the metaphysician-theologian, and Leibniz, the logician-mathematician. In this collection, we consider the important roles that rhetoric and the "art of thinking" have played in the development of mathematical ideas. By placing Leibniz in this rhetorical tradition, the present essay shows the extent to which he was a rhetorical thinker, and thereby answers the question about the relation between his work as a logician-mathematician and his other work. It becomes clear that (...)
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  18. added 2017-11-22
    Comments on Mark Kalderon's “The Open Question Argument, Frege's Puzzle, and Leibniz's Law”.Peter Alward - unknown
    A standard strategy for defending a claim of non-identity is one which invokes Leibniz’s Law. (1) Fa (2) ~Fb (3) (∀x)(∀y)(x=y ⊃ (∀P)(Px ⊃ Py)) (4) a=b ⊃ (Fa ⊃ Fb) (5) a≠b In Kalderon’s view, this basic strategy underlies both Moore’s Open Question Argument (OQA) as well as (a variant formulation of) Frege’s puzzle (FP). In the former case, the argument runs from the fact that some natural property—call it “F-ness”—has, but goodness lacks, the (2nd order) property of its (...)
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