Relevant bibliographies by topics / Acta Eruditorum

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  2. Dissertations / Theses
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Academic literature on the topic 'Acta Eruditorum'

Author: Grafiati
Published: 4 June 2021
Last updated: 30 January 2023

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Journal articles on the topic "Acta Eruditorum"

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Lemley, Samuel V. "Printing Leibniz's Calculus: Dating and Numbering the Editions of the Nova Methodus pro Maximis et Minimis (October 1684)." Library 22, no. 2 (2021): 177–96. http://dx.doi.org/10.1093/library/22.2.177.

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Abstract The textual history of the first work on infinitesimal calculus and differentiation in print—Gottfried Wilhelm Leibniz’s ‘Nova methodus pro maximis et minimis …’ in the October 1684 instalment of the Leipzig scientific journal Acta Eruditorum—remains unstudied. Consequent to this inattention, extant copies of Leibniz’s article have been assigned to a single edition and a single press, despite evidence of substantive variation among them. This article examines the typographic and bibliographical evidence across multiple copies of the October 1684 instalment of the Acta to demonstrate t
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Lamarra, Antonio, Catherine Fullarton, and Ursula Goldenbaum. "(English translation of) “Contexte génétique et première réception de la Monadologie. Leibniz, Wolff et la Doctrine de L’harmonie préétablie,”." Leibniz Review 29 (2019): 185–99. http://dx.doi.org/10.5840/leibniz20192916.

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The many equivocations that, in several respects, characterised the reception of Leibniz's Principes de la Nature et de la Grâce and Monadologie, up until the last century, find their origins in the genetic circumstances of their manuscripts, which gave rise to misinformation published in an anonymous review that appeared in the Leipzig Acta eruditorum in 1721. Archival research demonstrates that the author of this review, as well as of the Latin review of the Monadologie, which appeared, the same year, in the Supplementa of the Acta eruditorum, was Christian Wolff, who possessed a copy of the
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Dourado, Thiago. "Cálculo Integral de Gottfried Wilhelm von Leibniz." Revista Brasileira de História da Matemática 22, no. 45 (2022): 01–20. http://dx.doi.org/10.47976/rbhm2022v22n4501-20.

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Neste trabalho apresentamos uma tradução do artigo “Sobre uma geometria altamente oculta e a análise dos indivisíveis e infinitos” de Gottfried Wilhelm von Leibniz, publicado na Acta Eruditorum, edição de junho de 1686 (número VI), tomado como o trabalho que fundou e aporesentou pela primeira vez o cálculo integral em bases gerais.
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Dourado, Thiago Augusto Silva. "Cálculo Diferencial de Gottfried Wilhelm von Leibniz." Revista Brasileira de História da Matemática 22, no. 44 (2022): 45–60. http://dx.doi.org/10.47976/rbhm2022v22n4445-60.

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Neste trabalho apresentamos uma tradução do artigo “Novo método para máximos e mínimos, bem como para tangentes, que não se detém ante as quantidades fracionárias ou irracionais, e é um singular gênero do cálculo para estes problemas” de Gottfried Wilhelm von Leibniz, publicado na Acta Eruditorum, edição de outubro de 1684 (número X), tomado como o trabalho que fundou e aporesentou pela primeira vez o cálculo diferencial em bases gerais.
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Gemert, Guillaume van. "Acta Semi-Eruditorum: de lotgevallen van een 'anti-tijdschrift'." Tijdschrift voor Tijdschriftstudies, no. 18 (December 1, 2005): 26. http://dx.doi.org/10.18352/ts.202.

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Follesa, Laura. "A Comparison of Wolff’s and Kant’s Receptions of Emanuel Swedenborg." Kant-Studien 112, no. 1 (2021): 1–22. http://dx.doi.org/10.1515/kant-2021-0001.

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Abstract Kant’s Dreams of a Spirit-Seer (1766) did not provide the sole perspective through which Emanuel Swedenborg’s work was known in Germany in the eighteenth century. Before Kant, another German philosopher was interested in Swedenborg from a completely different perspective: Christian Wolff. On the one hand, this paper analyzes the meaning of Wolff’s anonymous reviews of Swedenborg’s early writings published in Acta Eruditorum, the authorship of which was only recently discovered, in order to show Swedenborg’s intertwinement with German scholars during the 1720s. On the other, I juxtapos
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Recalde, Luis Cornelio, and Sara Marcela Henao. "Los obstáculos epistemológicos en el desarrollo histórico de las ecuaciones diferenciales ordinarias." Revista EIA 15, no. 29 (2018): 59–70. http://dx.doi.org/10.24050/reia.v15i29.1140.

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Los obstáculos epistemológicos en el desarrollo histórico de las ecuaciones diferenciales ordinariasResumenEl objetivo de este artículo es presentar algunas reflexiones, históricas y epistemológicas, que emergen como resultado de una investigación desarrollada en torno a la constitución histórica de las ecuaciones diferenciales ordinarias. Se tomaron como unidades de análisis, resultados publicados en el volumen 22 de Opera Omnia y en Acta Eruditorum, entre finales del siglo XVII y mediados del siglo XVIII. Se muestra que las ecuaciones diferenciales ordinarias surgen como producto de dos even
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Kinukawa, T. "Natural history as entrepreneurship: Maria Sibylla Merian's correspondence with J. G. Volkamer II and James Petiver." Archives of Natural History 38, no. 2 (2011): 313–27. http://dx.doi.org/10.3366/anh.2011.0037.

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The artist, naturalist and entrepreneur Maria Sibylla Merian (1647–1717) constructed her network by exchanging natural history specimens with other naturalists in Europe, created a market for her publication Metamorphosis insectorum Surinamensium (1705), and had her book reviewed in major literary journals in northwestern Europe. Two collections of letters provide information on this process: those exchanged between James Petiver (1664–1718) and his correspondents in Amsterdam and those between the German physician and botanist J. G. Volkamer II (1662–1744) and his friends in Amsterdam. Merian
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Mayer, Uwe. "Kein tummelplatz, darauff gelehrte leut Kugeln wechseln. Principles and Practice of Mencke’s Editorship of the Acta eruditorum in the Light of Mathematical Controversies." Archives Internationales d'Histoire des Sciences 63, no. 170-171 (2013): 49–59. http://dx.doi.org/10.1484/j.arihs.5.103834.

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KNOBLOCH, EBERHARD. "G. W. LEIBNIZ, La naissance du calcul diffrentiel, 26 articles des Acta Eruditorum,introduction, traduction et notes par Marc Parmentier. Paris, 1989. 180 FF." Nuncius 6, no. 1 (1991): 226–28. http://dx.doi.org/10.1163/182539191x00245.

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Dissertations / Theses on the topic "Acta Eruditorum"

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Laeven, Hubert, and Lucy Laeven-Aretz. "The authors and reviewers of the Acta Eruditorum 1682 – 1735." Universitätsbibliothek Leipzig, 2014. http://nbn-resolving.de/urn:nbn:de:bsz:15-qucosa-138484.

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For reasons of editorial policy the contributions to the Acta Eruditorum (Leipzig 1682-1731) and its successor, the Nova Acta Eruditorum (Leipzig 1731-1772), were published anonymously. However, a lot of volumes of the copies of these journals in the UB Leipzig, the SLUB Dresden, the SUB Göttingen and the UB Heidelberg are provided with handwritten marginal notes, originating from the editors. With the help of these, it was possible to identify, to a very large extent, the vast number of contributors from all corners of the international Republic of Letters for the period 1682-1735. So, the pr
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Parmentier, Marc. "Traduction commentée des opuscules mathématiques publiés par Leibniz dans les "Acta eruditorum"." Paris 1, 1987. http://www.theses.fr/1987PA010587.

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Traduction commentee des opuscules mathematiques publies par deibniz dans les acta eruditorum. Marc parmentier, sous la direction de m. Serres. Cette traduction regroupe 27 articles exposant les principes et les developpements du calcul infinitesimal, publies par leibniz entre 1682 et 1713 dans la revue savante qu'il a contribue a creer a leipzig. Le commentaire s'attache a en degager les mecanismes de l'ars inveniendi leibnizien. Les decouvertes de leibniz ne sont pas en effet le resultat d'une methode prealable a vocation universelle et integralement rationnelle; tout au contraire les princi
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Parmentier, Marc. "Traduction commentée des opuscules mathématiques publiés par Leibniz dans les "Acta eruditorum"." Lille 3 : ANRT, 1988. http://catalogue.bnf.fr/ark:/12148/cb37608719n.

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Books on the topic "Acta Eruditorum"

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Indici degli Acta Eruditorum Lipsiensium (1693-1733). Liguori, 2016.

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H, Laeven A., Laeven-Aretz Lucy J. M, and Ecole Jean, eds. Sämtliche Rezensionen in den Acta Eruditorum (1705-1731). G. Olms, 2001.

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De " Acta eruditorum" onder redactie van Otto Mencke (1644-1707): De geschiedenis van een internationaal geleerdenperiodiek tussen 1682 en 1707. APA-Holland University Press, 1986.

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Laeven, A. H. The " Acta eruditorum" under the editorship of Otto Mencke (1644-1707): The history of an international learned journal between 1682 and 1707. APA-Holland University Press, 1990.

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Gershom Carmichael's supplements and appendix to Samuel Pufendorf's De officio hominis et civis juxta legem naturalem libri duo, as well as the introduction to the 1769 edition and the 1727 Acta eruditorum review of Carmichael's notes. J.N. Lenhart, 1985.

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Acta Eruditorum. Creative Media Partners, LLC, 2015.

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Beowulf. Acta Eruditorum. Creative Media Partners, LLC, 2018.

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Anonyma. Acta Eruditorum: Anno ... Publicata. Arkose Press, 2015.

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Anonyma. Acta Eruditorum: Anno ... Publicata. Arkose Press, 2015.

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Anonyma. Acta Eruditorum: Anno ... Publicata. Arkose Press, 2015.

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Book chapters on the topic "Acta Eruditorum"

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Pietschmann, Klaus. "3.4 Musikgeschichtsschreibung im italienisch-deutschen Wissenstransfer um 1700. Andrea Bontempis „Historia musica“ (Perugia 1695) und ihre Rezension in den „Acta eruditorum“ (Leipzig 1696)." In Praktiken der Frühen Neuzeit. Böhlau Verlag, 2015. http://dx.doi.org/10.7788/9783412502591-012.

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"Acta eruditorum." In Encyclopedia of the Scientific Revolution. Routledge, 2003. http://dx.doi.org/10.4324/9780203801864-12.

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McDonough, Jeffrey K. "Vis viva and the Origins of Leibniz’s Natural Philosophy." In A Miracle Creed. Oxford University Press, 2022. http://dx.doi.org/10.1093/oso/9780197629079.003.0004.

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This chapter takes up Leibniz’s famous defense of the conservation of vis viva as announced in his A Brief Demonstration of a Notable Error of Descartes and Others Concerning a Natural Law, published in the Acta Eruditorum in 1686. It argues that Leibniz’s mature understanding of the laws of nature is best understood—both historically and conceptually—as arising not out of his work in dynamics, but rather out of his optimality approach to the laws of optics. The upshot of the chapter is that Leibniz’s mature natural philosophy should be understood as being initially driven not by his discoveries in dynamics, but rather by his studies in optics and his embrace of the Principle of Optimality.
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McDonough, Jeffrey K. "Optics and Immanent Lawful Teleology." In A Miracle Creed. Oxford University Press, 2022. http://dx.doi.org/10.1093/oso/9780197629079.003.0002.

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This chapter begins with a discussion of Leibniz’s seminal Unitary Principle of Optics, Catoptrics and Dioptrics, published in 1682 in the Acta Eruditorum. In that piece, Leibniz shows how the central laws of geometrical optics—the laws of reflection and refraction—can be derived from an optimality principle according to which light takes the easiest path between its starting and ending points. After sketching the historical and technical context of Leibniz’s discoveries in optics, the chapter goes on to explore the implications of Leibniz’s discoveries for his views on teleology. It argues that Leibniz’s immanent lawful teleology presents a formidable challenge even to contemporary philosophers, many of whom are understandably reluctant to allow genuine teleological explanations at the level of fundamental physics.
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McDonough, Jeffrey K. "Rigid Beams and the Foundations of Physics." In A Miracle Creed. Oxford University Press, 2022. http://dx.doi.org/10.1093/oso/9780197629079.003.0003.

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This chapter explores Leibniz’s ingenious treatment of the breaking strength of rigid bodies. In 1684, in a seminal paper published in the Acta Eruditorum, Leibniz offered a model of the behavior of rigid bodies that crucially takes it for granted that rigid beams must satisfy his Principle of Optimality. In doing so, he successfully arrived at an improved formula for calculating the strength of a cubic beam. Beyond its scientific results, however, Leibniz’s approach to the problem of determining the breaking strength of rigid beams had profound implications for the structure and nature of matter itself. This chapter draws out the implications of Leibniz’s account for his views on the nature of forces and material bodies. It concludes by considering the implications of Leibniz’s thinking about forces and bodies for his understanding of the relationship between monads and space.
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