Schopenhauer's partition diagrams and logical geometry

DOI10.1007/978-3-030-86062-2_13OpenAlexW3199985253MaRDI QIDQ2671595

Jens Lemanski, Lorenz Demey

Publication date: 3 June 2022

Full work available at URL: https://doi.org/10.1007/978-3-030-86062-2_13

zbMATH Keywords

logical geometrylogic diagramsAristotelian diagramArthur Schopenhauerbitstring semanticspartition diagram

Mathematics Subject Classification ID

Philosophical and critical aspects of logic and foundations (03A05) History of mathematical logic and foundations (03-03)

Related Items (5)

Combing graphs and Eulerian diagrams in eristic ⋮ A database of Aristotelian diagrams: empirical foundations for logical geometry ⋮ From Euler diagrams to Aristotelian diagrams ⋮ Generalizing Aristotelian relations and diagrams ⋮ On the logical geometry of geometric angles

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Metalogical decorations of logical diagrams
• Geometric and cognitive differences between logical diagrams for the Boolean algebra \(\mathbb {B}_{4}\)
• ``Setting \(n\)-opposition
• The interaction between logic and geometry in Aristotelian diagrams
• Combinatorial bitstring semantics for arbitrary logical fragments
• Logical geometries and information in the square of oppositions
• Introduction to Boolean Algebras
• Computing the maximal Boolean complexity of families of Aristotelian diagrams
• Schopenhauer’s Eulerian Diagrams
• Schopenhauer and the Equational Form of Predication
• From Euler Diagrams in Schopenhauer to Aristotelian Diagrams in Logical Geometry

This page was built for publication: Schopenhauer's partition diagrams and logical geometry