Reism, Concretism and Schopenhauer Diagrams

Author:

Lemanski Jens1,Dobrzański Michał2

Affiliation:

1. University of Hagen , Universitätsstr. 33, 58084 Hagen , Germany

2. University of Warsaw , Krakowskie Przedmieście 3 Street, 00-927 Warsaw , Poland

Abstract

Abstract Reism or concretism are the labels for a position in ontology and semantics that is represented by various philosophers. As Kazimierz Ajdukiewicz and Jan Woleński have shown, there are two dimensions with which the abstract expression of reism can be made concrete: The ontological dimension of reism says that only things exist; the semantic dimension of reism says that all concepts must be reduced to concrete terms in order to be meaningful. In this paper we argue for the following two theses: (1) Arthur Schopenhauer has advocated a reistic philosophy of language which says that all concepts must ultimately be based on concrete intuition in order to be meaningful. (2) In his semantics, Schopenhauer developed a theory of logic diagrams that can be interpreted by modern means in order to concretize the abstract position of reism. Thus we are not only enhancing Jan Woleński’s list of well-known reists, but we are also adding a diagrammatic dimension to concretism, represented by Schopenhauer.

Publisher

Walter de Gruyter GmbH

Reference33 articles.

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2. 2. Bellucci, F. Observational Advantages: A Philosophical Discussion, In P. Chapman, G. Stapleton, A. Moktefi, S. Perez-Kriz and F. Bellucci (eds.), Diagrammatic Representation and Inference. Diagrams 2018. Lecture Notes in Computer Science (vol. 10871), Cham: Springer, 2018, pp. 330-335.

3. 3. Beiser, F. C. Weltschmerz. Pessimism in German Philosophy, 1860-1900, Oxford: University Press, 2016.

4. 4. Birnbacher, D. Schopenhauer und die Tradition der Sprachkritik, Schopenhauer-Jahrbuch (99), 2018, 37-56.

5. 5. Demey, L. From Euler Diagrams in Schopenhauer to Aristotelian Diagrams in Logical Geometry, In J. Lemanski (ed.), Language, Logic, and Mathematics in Schopenhauer, Basel: Birkhäuser (Springer), 2020, pp. 181–206.

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1. Logic Diagrams as Argument Maps in Eristic Dialectics;Argumentation;2022-10-20

2. Schopenhauer’s Partition Diagrams and Logical Geometry;Diagrammatic Representation and Inference;2021

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