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E-grāmata: Language, Logic, and Mathematics in Schopenhauer

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  • Formāts: PDF+DRM
  • Sērija : Studies in Universal Logic
  • Izdošanas datums: 08-Jun-2020
  • Izdevniecība: Springer Nature Switzerland AG
  • Valoda: eng
  • ISBN-13: 9783030330903
  • Formāts - PDF+DRM
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  • Formāts: PDF+DRM
  • Sērija : Studies in Universal Logic
  • Izdošanas datums: 08-Jun-2020
  • Izdevniecība: Springer Nature Switzerland AG
  • Valoda: eng
  • ISBN-13: 9783030330903

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The chapters in this timely volume aim to answer the growing interest in Arthur Schopenhauer’s logic, mathematics, and philosophy of language by comprehensively exploring his work on mathematical evidence, logic diagrams, and problems of semantics. Thus, this work addresses the lack of research on these subjects in the context of Schopenhauer’s oeuvre by exposing their links to modern research areas, such as the “proof without words” movement, analytic philosophy and diagrammatic reasoning, demonstrating its continued relevance to current discourse on logic. 

Beginning with Schopenhauer’s philosophy of language, the chapters examine the individual aspects of his semantics, semiotics, translation theory, language criticism, and communication theory. Additionally, Schopenhauer’s anticipation of modern contextualism is analyzed.  The second section then addresses his logic, examining proof theory, metalogic, system of natural deduction, conversion theory, logical geometry, and the history of logic. Special focus is given to the role of the Euler diagrams used frequently in his lectures and their significance to broader context of his logic. In the final section, chapters discuss Schopenhauer’s philosophy of mathematics while synthesizing all topics from the previous sections, emphasizing the relationship between intuition and concept. 

Aimed at a variety of academics, including researchers of Schopenhauer, philosophers, historians, logicians, mathematicians, and linguists, this title serves as a unique and vital resource for those interested in expanding their knowledge of Schopenhauer’s work as it relates to modern mathematical and logical study.


An Introduction to Language, Logic and Mathematics in Schopenhauer 1(14)
Jens Lemanski
Part I Language
Language as an "Indispensable Tool and Organ" of Reason: Intuition, Concept and Word in Schopenhauer
15(10)
Matthias KoBler
Problems in Reconstructing Schopenhauer's Theory of Meaning: With Reference to His Influence on Wittgenstein
25(22)
Michal Dobrzanski
Concept Diagrams and the Context Principle
47(26)
Jens Lemanski
A Comment on Lemanski's "Concept Diagrams and the Context Principle"
73(12)
Gunnar Schumann
The World as Will and I-Language: Schopenhauer's Philosophy as Precursor of Cognitive Sciences
85(10)
Sascha Dtimig
Schopenhauer's Perceptive Invective
95(16)
Michel-Antoine Xhignesse
Part II Logic
Schopenhauer's Eulerian Diagrams
111(18)
Amirouche Moktefi
Schopenhauer's Logic in Its Historical Context
129(16)
Valentin Pluder
Arthur Schopenhauer on Naturalness in Logic
145(20)
Hubert Martin Schiiler
Jens Lemanski
Schopenhauer and the Equational Form of Predication
165(16)
Anna-Sophie Heinemann
From Euler Diagrams in Schopenhauer to Aristotelian Diagrams in Logical Geometry
181(26)
Lorenz Demey
Metalogic, Schopenhauer and Universal Logic
207(54)
Jean-Yves Beziau
Part III Mathematics
Schopenhauer and the Mathematical Intuition as the Foundation of Geometry
261(26)
Marco Segala
Schopenhauer on Intuition and Proof in Mathematics
287(18)
Jason M. Costanzo
Schopenhauer on Diagrammatic Proof
305(10)
Michael J. Bevan
From Necessary Truths to Feelings: The Foundations of Mathematics in Leibniz and Schopenhauer
315
Laura Follesa
Dr. Jens Lemanski, Privatdozent for Philosophy at the FernUniversität in Hagen, Germany holds a cotutela-Ph.D in philosophy from the Johannes-Gutenberg Universität Mainz and the Universitą del Salento (Lecce). He has been a research fellow at the Westfaelische Wilhelms-Universitaet Muenster and the Ruhr-Universitaet Bochum. He has published on the history and philosophy of science, metaphysics, logic, and the foundations of mathematics.