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  1. added 2020-05-22
    The Labyrinth of the Continuum.Massimo Mugnai - 2003 - The Leibniz Review 13:155-165.
  2. added 2020-04-16
    Remarks on the Lucky Proof Problem.Marco Messeri - 2017 - The Leibniz Review 27:1-19.
    Several scholars have argued that Leibniz’s infinite analysis theory of contingency faces the Problem of Lucky Proof. This problem will be discussed here and a solution offered, trying to show that Leibniz’s proof-theory does not generate the alleged paradox. It will be stressed that only the opportunity to be proved by God, and not by us, is relevant to the issue of modality. At the heart of our proposal lies the claim that, on the one hand, Leibniz’s individual concepts are (...)
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  3. added 2020-01-04
    Deleuze on Leibniz : Difference, Continuity, and the Calculus.Daniel W. Smith - 2005 - In Current Continental Theory and Modern Philosophy. Northwestern University Press.
  4. added 2019-09-10
    Leibniz's Legacy and Impact.Julia Weckend & Lloyd Strickland (eds.) - 2019 - New York: Routledge.
    This volume tells the story of the legacy and impact of the great German polymath Gottfried Wilhelm Leibniz (1646-1716). Leibniz made significant contributions to many areas, including philosophy, mathematics, political and social theory, theology, and various sciences. The essays in this volume explores the effects of Leibniz’s profound insights on subsequent generations of thinkers by tracing the ways in which his ideas have been defended and developed in the three centuries since his death. Each of the 11 essays is concerned (...)
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  5. added 2019-07-29
    Cálculos Geométricos en Leibniz.Javier Echeverría - 1991 - Theoria: Revista de Teoría, Historia y Fundamentos de la Ciencia 6 (1-2):29-54.
    In a letter of September 1679 to Huygens, Leibniz proposed a calculus situs directly applicable to geometric relations without use of magnitudes. His researehes on this kind of Geometric Calculus were developed along all his life but, unfortunately, only a few Leibniz’ s writings on these matters had been published by Gerhardt and Couturat. They were closely connected to his own researches on Logic Calculus. From a chronological point of view, the unpublished manuscript Circa Geometrica Generalia may be considered as (...)
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  6. added 2019-07-27
    Logic and Existence: Deleuze on the “Conditions of the Real”.Daniel W. Smith - 2011 - Chiasmi International 13:361-377.
    Logique et existenceDeleuze à propos des « conditions du réel »Pour Deleuze, l’un des problèmes fondamentaux d’une théorie de la pensée est de savoir comment la pensée peut quitter la sphère du possible pour penser le réel, c’est-àdire pour penser l’existence elle-même. La position du réel semble être hors du concept. Des pré-kantiens comme Leibniz approchaient ce problème par le biais de la distinction entre vérités d’essence et vérités d’existence, alors que des post-kantiens comme Maimon l’approchaient par la distinction entre (...)
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  7. added 2019-07-27
    Genesis and Difference: Deleuze, Maimon, and the Post-Kantian Reading of Leibniz.Daniel W. Smith - 2010 - In Sjoerd van Tuinen & Niamh McDonnell (eds.), Deleuze and the Fold: A Critical Reader. Palgrave-Macmillan.
  8. added 2019-07-18
    Logic Through a Leibnizian Lens.Craig Warmke - 2019 - Philosophers' Imprint 19.
    Leibniz's conceptual containment theory says that singular propositions of the form a is F are true when the complete concept of being a contains the concept of being F. In this paper, I provide a new semantics for first-order logic built around this idea. The semantics resolves longstanding problems for Leibniz's theory and can represent, without possible worlds, both hyperintensional distinctions among properties and a certain kind of presumably impossible situation that standard approaches cannot represent. The semantics also captures the (...)
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  9. added 2019-06-22
    Equivalence of Hypotheses and Galilean Censure in Leibniz: A Conspiracy or a Way to Moderate Censure?Laurynas Adomaitis - 2019 - Revue d'Histoire des Sciences 72 (1):63-85.
    Spending six months in Rome in 1689 Gottfried Wilhelm Leibniz (1646–1716) occupied himself with the question of Copernican and Galilean censure. An established reading of the Rome papers suggests that Leibniz’s attempt to have the Copernican censure lifted was derived solely from the equivalence of hypotheses stemming from the relativity of motion; and involved Leibniz’s compromising his belief in the truth of the Copernican hypothesis by arguing that it should only be interpreted instrumentally; and that Leibniz believed in the unrestricted (...)
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  10. added 2019-06-07
    Circa Geometrica Generalia Et Calculum Situs Seu Picturam Characteristicam Observationes Miscellae Constituendae Analysi Geometricae Plane Novae Praeludentes.Gottfried Wilhelm Leibniz - 1991 - Theoria: Revista de Teoría, Historia y Fundamentos de la Ciencia 6 (1-2):55-66.
  11. added 2019-06-06
    Leibniz on the Laws of Nature and the Best Deductive System.Joshua L. Watson - 2012 - Studies in History and Philosophy of Science Part A 43 (4):577-584.
    Many philosophers who do not analyze laws of nature as the axioms and theorems of the best deductive systems nevertheless believe that membership in those systems is evidence for being a law. This raises the question, “If the best systems analysis fails, what explains the fact that being a member of the best systems is evidence for being a law?” In this essay I answer this question on behalf of Leibniz. I argue that although Leibniz’s philosophy of laws is inconsistent (...)
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  12. added 2019-06-06
    Conceptual Atomism, “Aporia Generis” and a Way Out for Leibniz and the Aristotelians: A Journal of Analytic Scholasticism.Lukáš Novák - 2009 - Studia Neoaristotelica 6 (1):15-49.
    Conceptual atomism is a doctrine deeply rooted in the tradition of western thought. It originated with Aristotle, was present in the entire Aristotelian tradition and came to its most pure expression in the work of Leibniz. However, ab initio this doctrine suffered from certain difficulty labelled traditionally “aporia generis”, namely the problem of how it is possible to reconcile the absolute simplicity of the primitive concepts with the existence of transcendental concepts, that is, concepts necessarily included in every concept. In (...)
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  13. added 2019-06-06
    Dov M. Gabbay and John Woods, Eds., Handbook of the History of Logic, Volume 3: The Rise of Modern Logic From Leibniz to Frege. [REVIEW]Irving H. Anellis - 2009 - Transactions of the Charles S. Peirce Society 45 (3):456-463.
  14. added 2019-06-06
    Poeta Calculans: Harsdorffer, Leibniz, and the "Mathesis Universalis".Jan C. Westerhoff - 1999 - Journal of the History of Ideas 60 (3):449.
    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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  15. added 2019-06-06
    Las lógicas modales en confrontación con los conceptos básicos de la lógica modal de G. W. Leibniz.Jesús Padilla-Gálvez - 1991 - Theoria: Revista de Teoría, Historia y Fundamentos de la Ciencia 6 (1-2):115-127.
    This article is divided into introduction andd three section. In the first section we examine Leibniz’ termini necesitas-possibilitas. In the second section we propose a minimal modal logic, LLM, arise from the addition of modal priciples. Finally in the last section we examine his complex studie towards the interpretation of modal language in the possible worlds. The resulting interplay between the minimal modallogic and the possible worlds perspective is one of the main charms of semantics.
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  16. added 2019-06-06
    Leibniz on Privative and Primitive Terms.Wolfgang Lenzen - 1991 - Theoria: Revista de Teoría, Historia y Fundamentos de la Ciencia 6 (1-2):83-96.
    We first present an edition of the manuscript LH VII, B 2, 39 in which Leibniz develops a new formalism in order to give rigorous definitions of positive, of privative, and of primitive terms.This formalism involves a symbolic treatment of conceptual quantification which differs quite considerably from Leibniz’s “standard” theory of “indefinite concepts” as developed, e.g., in the “General Inquirles” In the subsequent commentary we give an interpretation and a critical evaluation of Leibniz’s symbolic apparatus. It turns out that the (...)
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  17. added 2019-06-06
    Mathematics The Origins of the Infinitesimal Calculus. By Margaret E. Baron. Oxford: Pergamon Press. 1969. Pp. Viii + 304. £5. [REVIEW]Carl Boyer - 1970 - British Journal for the History of Science 5 (1):89-91.
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  18. added 2019-06-05
    The Practice of Reason: Leibniz and His Controversies.Marcelo Dascal (ed.) - 2010 - John Benjamins.
    CHAPTER The principle of continuity and the 'paradox' of Leibnizian mathematics* Michel Serfati. Introduction On the basis of the epistemological analysis ...
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  19. added 2019-04-26
    Leibniz y las matemáticas: Problemas en torno al cálculo infinitesimal / Leibniz on Mathematics: Problems Concerning Infinitesimal calculus.Alberto Luis López - 2018 - In Luis Antonio Velasco Guzmán & Víctor Manuel Hernández Márquez (eds.), Gottfried Wilhelm Leibniz: Las bases de la modernidad. México: Universidad Nacional Autónoma de México. pp. 31-62.
    El cálculo infinitesimal elaborado por Leibniz en la segunda mitad del siglo XVII tuvo, como era de esperarse, muchos adeptos pero también importantes críticos. Uno pensaría que cuatro siglos después de haber sido presentado éste, en las revistas, academias y sociedades de la época, habría ya poco qué decir sobre el mismo; sin embargo, cuando uno se acerca al cálculo de Leibniz –tal y como me sucedió hace tiempo– fácilmente puede percatarse de que el debate en torno al cálculo leibniziano (...)
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  20. added 2019-04-13
    Three Infinities in Early Modern Philosophy.Anat Schechtman - 2019 - Mind 128 (512):1117-1147.
    Many historical and philosophical studies treat infinity as an exclusively quantitative notion, whose proper domain of application is mathematics and physics. The main aim of this paper is to disentangle, by critically examining, three notions of infinity in the early modern period, and to argue that one—but only one—of them is quantitative. One of these non-quantitative notions concerns being or reality, while the other concerns a particular iterative property of an aggregate. These three notions will emerge through examination of three (...)
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  21. added 2019-03-07
    Syllogistic Expansion in the Leibnizian Reduction Scheme.Arman Besler - 2018 - Kilikya Felsefe Dergisi / Cilicia Journal of Philosophy 5 (2):1-16.
    The standard inferential scheme of traditional assertoric syllogistic, based on the initial chapters of Aristotle’s Prior Analytics, employs single-premissed deductions, i.e., principles of immediate inference, in the reduction of imperfect valid moods to perfect moods. G. W. Leibniz has attempted to replace this scheme with his own version of syllogistic reduction, in which the principles of immediate inference themselves are modelled as valid syllogisms. This paper examines the place of this modelling, i.e. syllogistic expansion, of immediate inferences in Leibniz’s scheme (...)
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  22. 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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  23. added 2019-03-07
    Arithmetizations of Syllogistic À la Leibniz.Vladimir Sotirov - 1999 - Journal of Applied Non-Classical Logics 9 (2-3):387-405.
    ABSTRACT Two models of the Aristotelian syllogistic in arithmetic of natural numbers are built as realizations of an old Leibniz idea. In the interpretation, called Scholastic, terms are replaced by integers greater than 1, and s.Ap is translated as “s is a divisor of p”, sIp as “g.c.d. > 1”. In the interpretation, called Leibnizian, terms are replaced by proper divisors of a special “Universe number” u < 1, and sAp is translated as “s is divisible by p”, sIp as (...)
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  24. added 2019-03-07
    Detleff Clüver: An Early Opponent of the Leibnizian Differential Calculus.Paolo Mancosu & Ezio Vailati - 1990 - Centaurus 33 (3):325-344.
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  25. 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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  26. added 2019-02-11
    Leibniz in Paris: A Discussion Concerning the Infinite Number of All Units.Oscar M. Esquisabel & Federico Raffo Quintana - 2017 - Revista Portuguesa de Filosofia 73 (3-4):1319-1342.
    In this paper, we analyze the arguments that Leibniz develops against the concept of infinite number in his first Parisian text on the mathematics of the infinite, the Accessio ad arithmeticam infinitorum. With this goal, we approach this problem from two angles. The first, rather philosophical or axiomatic, argues against the number of all numbers appealing to a reductio ad absurdum, showing that the acceptance of the infinite number goes against the principle of the whole and the part, which is (...)
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  27. 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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  28. added 2018-10-29
    Requisite Theory in Leibniz= Teoría de Los Requisitos En Leibniz.Julian Velarde Lombrana - forthcoming - Teorema: International Journal of Philosophy.
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  29. added 2018-10-19
    A. Gurwitsch: "Leibniz - Philosophie des Panlogismus". [REVIEW]D. Schulthess - 1977 - Revue de Théologie Et de Philosophie 27:355.
    A review of Aron Gurwitsch’s Philosophie des Panlogismus (1974), which reads Leibniz’s metaphysics as a form of panlogicism. Leibniz’s metaphysics is not only derivable from his logic (Couturat, Russell), but is itself a form of logic, all the way down until reaching the level of the phenomena.
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  30. added 2018-07-23
    The Logic of Leibniz’s Generales Inquisitiones de Analysi Notionum Et Veritatum. [REVIEW]Massimo Mugnai - 2017 - The Leibniz Review 27:117-137.
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  31. added 2018-07-23
    Leibniz’s Theory of Propositional Terms.Marko Malink - 2017 - The Leibniz Review 27:139-155.
  32. added 2018-07-23
    La superación por Leibniz de la lógica aristotélica.Leticia Cabañas Agrela - 2010 - Daimon: Revista Internacional de Filosofía:67-74.
    El punto de partida del calculus universalis leibniziano es la teoría aristotélica del silogismo, pero Leibniz se independiza de las ideas de Aristóteles para desarrollar su propio sistema lógico, mucho más general, aplicando el instrumento combinatorio a la silogística. Lo que propone es una importante modificación del modelo demostrativo axiomático, mediante la creación de cálculos lógico-simbólicos que no se limitan a los ámbitos tradicionales de la deducción, sino que admiten procedimientos discursivos más complejos que los de la lógica clásica, ampliando (...)
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  33. added 2018-07-23
    The Principle of Continuity and the 'Paradox'of Leibnizian Mathematics.Michel Serfati - 2010 - In Marcelo Dascal (ed.), The Practice of Reason: Leibniz and His Controversies. John Benjamins. pp. 1--32.
  34. added 2018-07-23
    La notion d'expression et ses origines mathématiques.Valerie Debuiche - 2009 - Studia Leibnitiana 41 (1):88.
    The notion of “expression”, which infuses the whole Leibnizian thought, originates, at least partially, from mathematics, for it appears explicitly in the corpus of the author, after his Parisian initiation to modern mathematics. The crucial point then consists in drawing the path that leads Leibniz from his first mathematical works about quadrature of the circle, differential calculus and series, and his discovery of perspective projection, to the notion of “expression”. Then, many mathematical elements seem to be inscribed in the very (...)
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  35. added 2018-07-23
    La Doctrine Leibnizienne de la Vérité. Aspects Logiques Et Ontologiques. [REVIEW]Massimo Mugnai - 2002 - The Leibniz Review 12:53-64.
    This book offers a careful investigation of Leibniz’s theory of truth and, at the same time, an accurate analysis of many aspects of Leibniz’s ontology and philosophy of logic. Given its complexity and richness, I limit myself to illustrat ing certain aspects of Rauzy’s inquiry and to expressing some, albeit moderate, disagreement. Despite this disagreement, the author’s achievement is extraordinary. Anyone interested in Leibniz’s logic and metaphysics will read it with great profit.
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  36. added 2018-07-23
    La Doctrine Leibnizienne de la Vérité: Aspects Logiques Et Ontologiques.Jean-Baptiste Rauzy (ed.) - 2001 - Vrin.
    “Toujours, dans toute proposition affirmative véritable, nécessaire ou contingente, universelle ou singulière, la notion du prédicat est comprise en quelque façon dans celle du sujet, praedicatum inest subjecto, ou bien je ne sais ce que c’est que la vétité.”Parce qu’elles mettaient principalement l’accent sur les liaisons conceptuelles, les précisions de ce genre ont été interprétées comme autant d’indices permettant de reconstituer le contenu du prédicat de vérité à partir de présupposés cohérentistes. Dans le concensus qui s’est établi sur ce point, (...)
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  37. added 2018-07-23
    Infinite Analysis and the Problem of the Lucky Proof.John Hawthorne & Jan A. Cover - 2000 - Studia Leibnitiana 32 (2):151 - 165.
    Leibniz war gewillt, die Idee der kontingenten Wahrheiten über nur mögliche individuelle Substanzen ernst zu nehmen -unabhängig davon, ob diese Substanzen existieren oder nicht. Einer der Wege, diese Idee zu erklären, ist die berühmte Lehre von der unendlichen Analyse. Eine wichtige und verwirrende Schwierigkeit für diese Lehre ist das von Robert M. Adams erörterte Problem des Beweises mit Glück. Auch wenn der vollständige individuelle Begriff einer möglichen Substanz S sich durch Analyse in unendlich viele einfache Begriffe zerlegen läßt, ist es (...)
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  38. added 2018-07-23
    Jacob Hermann and the Diffusion of the Leibnizian Calculus in Italy.Silvia Mazzone & Clara Silvia Roero - 1999 - Studia Leibnitiana 31 (1):125-126.
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  39. added 2018-07-23
    Perspectivas Leibnizianas Sobre El Análisis y la Síntesis (Leibnizian Perspectives on Analysis and Synthesis).Oscar M. Esquisabel - 1999 - Theoria 14 (2):303-329.
    Los proyectos metodológicos de Leibniz nos remiten constantemente al método de análisis y síntesis. Sin embargo, un examen de las definiciones leibnizianas de los procedimientos analíticos y sintéticos muestra quc no pueden reducirse a una formulación común y que, más aún, pueden llegar a ser incompatibles. Ante csta dificultad, el presente trabajo aborda la concepción leibniziana del análisis y la síntesis desde cuatro perspectivas diferentes, a saber, la matematica, la epistémico-sintácrica, la pragmatíco-epistémica y la práctica. También expone sucintamente la manera (...)
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  40. added 2018-07-23
    Philosophy of Mathematics and Mathematical Practice in the Seventeenth Century.Paolo Mancosu - 1996 - Oxford University Press.
    The seventeenth century saw dramatic advances in mathematical theory and practice. With the recovery of many of the classical Greek mathematical texts, new techniques were introduced, and within 100 years, the rules of analytic geometry, geometry of indivisibles, arithmatic of infinites, and calculus were developed. Although many technical studies have been devoted to these innovations, Mancosu provides the first comprehensive account of the relationship between mathematical advances of the seventeenth century and the philosophy of mathematics of the period. Starting with (...)
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  41. added 2018-07-23
    Segni e algoritmo nell'analisi leibniziana.Enrico Pasini - 1995 - In Marco Panza & Clara Silvia Roero (eds.), Geometria, Flussioni E Differenziali. La Città Del Sole. pp. 385-412.
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  42. added 2018-07-23
    Andrè robinet: L'empire Leibnizien. La conquête de la chaire de mathématiques de l'université de padoue. Jacob Hermann et Nicolas bernoulli . Avec de nombreuses lettres inédits de J. et N. bernoulli, M. A. fardella, B. fontenelle, D. guglielmini, J. Hermann, G. W. Leibniz, A. michelotti, P. varignon etc. Avec la collaboration de Maria vittoria predaval et Nelly bruyère. [REVIEW]Clara Silvia Roero - 1995 - Studia Leibnitiana 27 (1):132.
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  43. added 2018-07-23
    L'Empire Leibnizien. La Conquête de la Chaire de Mathématiques de l'Université de Padoue. Jacob Hermann Et Nicolas Bernoulli . Avec de Nombreuses Lettres Inédits de J. Et N. Bernoulli, M. A. Fardella, B. Fontenelle, D. Guglielmini, J. Hermann, G. W. Leibniz, A. Michelotti, P. Varignon Etc. [REVIEW]André Robinet, Maria Vittoria Predaval & Nelly Bruyère - 1995 - Studia Leibnitiana 27 (1):132-134.
  44. added 2018-07-23
    Ramistische Spuren in Leibniz' Gestaltung der Begriffe 'dialectica', 'topica' und 'ars inveniendi'.Giovanna Varani - 1995 - Studia Leibnitiana 27 (2):135-156.
    Vers la fin du XVI e siècle, le ramisme se répandit en Allemagne, gagna un grand nombre de prosélytes et fit preuve d'une remarquable vitalité. L'histoire de ses effets constitue un intéressant, néanmoins peu recherché chapitre de l'historiographie de la philosophie, et la question portant sur les ‹dettes› éventuelles de Leibniz envers le ramisme se tiend au coeur de cet essai. En premier lieu, quelques caractères théoriques du ramisme allemand et surtout du philippo-ramisme sont mis en évidence, après cela on (...)
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  45. added 2018-07-23
    Hide Ishiguro., Leibniz's Philosophy of Logic and Language. [REVIEW]Catherine Wilson - 1994 - International Studies in Philosophy 26 (2):128-129.
  46. added 2018-07-23
    Hide Ishiguro., Leibniz's Philosophy of Logic and Language, 2nd Ed.Catherine Wilson - 1994 - International Studies in Philosophy 26 (2):128-129.
  47. added 2018-07-23
    Wolfgang Lenzen: Das system der leibnizschen logik. [REVIEW]Massimo Mugnai - 1992 - Studia Leibnitiana 24 (1):112.
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  48. added 2018-07-23
    Das System der Leibnizschen Logik.Wolfgang Lenzen - 1992 - Studia Leibnitiana 24 (1):112-116.
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  49. added 2018-07-23
    Leibniz and the Problem of Induction.Jonathan Westphal - 1989 - Studia Leibnitiana 21:174-187.
    Das „Problem der Induktion", dessen Formulierung man gewöhnlich David Hume zuschreibt, hat Leibniz schon am Anfang des 18. Jahrhunderts formuliert und gelöst. Die Methode von Leibniz war sowohl „Hume-isch" als auch rationalistisch. Sie begreift in sich eine Herabsetzung des Empirischen und auch den Gebrauch der „Geheimkräfte", die Hume ausschalten wollte. Ohne solche „Geheimkräfte" gibt es keine Harmonie im klassischen Sinn von Leibniz . Für Leibniz ist eine Hypothese vorzuziehen, die eine Harmonie behauptet oder die maximale Verschiedenheit der Phänomene mit der (...)
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  50. added 2018-07-23
    On the Attempts Made by Leibniz to Justify His Calculus.Miklos Horvath - 1986 - Studia Leibnitiana 18 (1):60-71.
    In diesem Aufsatz erläutere ich Leibniz' Versuche, seinen Infinitesimalkalkül zu rechtfertigen. Die Untersuchung zielt ab auf ein klareres Verständnis, wie tief Leibniz die Begriffe, Ziele und Methoden im Hinblick auf das fragliche Problem faßte. Mein Überblick ist in zwei Teile gegliedert. Der erste stellt die Definition und den Gebrauch einiger Leibnizscher Begriffe dar, die bei der Rechtfertigung des Calculus eine wichtige Rolle spielen. Im zweiten skizziere ich, auf welche Weise Leibniz die Infinitesimalrechnung zu rechtfertigen versuchte.
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