Language, Logic, and Mathematics in Schopenhauer

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 t...

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Bibliographic Details
Other Authors: Lemanski, Jens (Editor)
Format: eBook
Language:English
Published: Cham Birkhäuser 2020, 2020
Edition:1st ed. 2020
Series:Studies in Universal Logic
Subjects:
Online Access:
Collection: Springer eBooks 2005- - Collection details see MPG.ReNa
Table of Contents:
  • Introduction: Jens Lemanski
  • Section 1: Language
  • Language as an "Indisputable Tool and Organ" of Reason: Intuition, Concept and Word in Schopenhauer: Matthias Koßler
  • Problems in Reconstructing Schopenhauer's Theory of Meaning: With References to Influence on Wittgenstein: Michał Dobrzański
  • Concept Diagrams and the Context Principle: Jens Lemanski
  • A Comment on Lemanski's "Concept Diagrams and the Context Principle": Gunnar Schumann
  • The World as Will and I-Language: Schopenhauer's Philosophy as Precursor of Cognitive Sciences: Sascha Dümig
  • Schopenhauer's Perceptive Invective: Michel-Antoine Xhignesse
  • Section 2: Logic
  • Schopenhauer's Eulerian Diagrams: Amirouche Moktefi
  • Schopenhauer's Logic In Its Historical Context: Valentin Pluder
  • Arthur Schopenhauer on Naturalness in Logic: Hubert Martin Schüler, Jens Lemanski
  • Schopenhauer and the Equational Form of Predication: Anna-Sophie Heinemann
  • From Euler Diagrams in Schopenhauer to Aristotelian Diagrams inLogical Geometry: Lorenz Demey
  • Metalogic, Schopenhauer, and Universal Logic: Jean-Yves Béziau
  • Section 3: Mathematics
  • Schopenhauer and the Mathematical Intuition as the Foundation of Geometry: Marco Segala
  • Schopenhauer on Intuition and Proof in Mathematics: Jason Costanzo
  • Schopenhauer on Diagrammatic Proof: Michael Bevan
  • From Necessary Truths to Feelings: The Foundations of Mathematics in Leibniz and Schopenhauer: Laura Follesa