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Schopenhauer’s Partition Diagrams and Logical Geometry

In Stapleton G. Basu A.,Diagrams 2021: Diagrammatic Representation and Inference. pp. 149-165 (2021)
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Abstract

The paper examines Schopenhauer’s complex diagrams from the Berlin Lectures of the 1820 s, which show certain partitions of classes. Drawing upon ideas and techniques from logical geometry, we show that Schopenhauer’s partition diagrams systematically give rise to a special type of Aristotelian diagrams, viz. (strong) α -structures.

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Author Profiles

Jens Lemanski
University Tübingen
Lorenz Demey
KU Leuven

Citations of this work

Does Logic Have a History at All?Jens Lemanski -forthcoming -Foundations of Science:1-23.
Does Logic Have a History at All?Jens Lemanski -2025 -Foundations of Science 30 (1):227-249.

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