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"leibniz"
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ECHEVERRÍA, Javier (2023). Leibniz, el archifilósofo, Madrid: Plaza y Valdés
Reseña de ECHEVERRÍA, Javier (2023). Leibniz, el archifilósofo, Madrid: Plaza y Valdés, 381 pp.
Journal Article
Leibniz algebras as non-associative algebras
In this paper we define the basic concepts for left or right Leibniz algebras and prove some of the main results. Our proofs
are often variations of the known proofs but several results seem to be new.
Book Chapter
Historical dictionary of Leibniz's philosophy
\"Historical Dictionary of Leibniz's Philosophy, Second Edition contains a chronology, an introduction, and an extensive bibliography. The dictionary section has more than 500 cross-referenced entries on Leibniz's philosophy, written work, teachers, contemporaries, and philosophers influenced by him\"-- Provided by publisher.
BOOK
The Architectonic of Philosophy
In the Architectonic of Philosophy Leslie Kavanaugh chose three 'architectonics', philosophical structures, to be examined more extensively. These are Plato's Chora, the continuum of Aristoteles and finally Leibniz's labyrinth.
eBook
The Oxford handbook of Leibniz
This volume provides a uniquely comprehensive, systematic, and up-to-date appraisal of Leibniz's thought, thematically organized around its diverse but interrelated aspects. By pulling together the best specialized work in the many domains to which Leibniz contributed, its ambition is to offer the most rounded picture of Leibniz's endeavors currently available.
BOOK
Leibniz bialgebras, relative Rota–Baxter operators, and the classical Leibniz Yang–Baxter equation
In this paper, first we introduce the notion of a Leibniz bialgebra and show that matched pairs of Leibniz algebras, Manin triples of Leibniz algebras, and Leibniz bialgebras are equivalent. Then we introduce the notion of a (relative) Rota–Baxter operator on a Leibniz algebra and construct the graded Lie algebra that characterizes relative Rota–Baxter operators as Maurer–Cartan elements. By these structures and the twisting theory of twilled Leibniz algebras, we further define the classical Leibniz Yang–Baxter equation, classical Leibniz r -matrices, and triangular Leibniz bialgebras. Finally, we construct solutions of the classical Leibniz Yang–Baxter equation using relative Rota– Baxter operators and Leibniz-dendriform algebras.
Journal Article
The Leibniz-Des Bosses Correspondence
This volume is a critical edition of the ten-year correspondence (1706-1716) between Gottfried Wilhelm Leibniz, one of Europe's most influential early modern thinkers, and Bartholomew Des Bosses, a Jesuit theologian who was keen to bring together Leibniz's philosophy and the Aristotelian philosophy and religious doctrines accepted by his order. The letters offer crucial insights into Leibniz's final metaphysics and into the intellectual life of the eighteenth century.
Brandon C. Look and Donald Rutherford present seventy-one of Leibniz's and Des Bosses's letters in the original Latin and in careful English translation. Few of the letters have been translated into English before. The editors also provide extensive annotations, deletions, and marginalia from Leibniz's various drafts, and a substantial introduction setting the context for the correspondence and analyzing the main philosophical issues.
eBook