Was Lewis Carroll an Amazing Oppositional Geometer?

DOI10.1080/01445340.2014.981022zbMath1369.03015OpenAlexW2012074478WikidataQ57678793 ScholiaQ57678793MaRDI QIDQ2963949

Alessio Moretti

Publication date: 22 February 2017

Published in: History and Philosophy of Logic (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/01445340.2014.981022

Mathematics Subject Classification ID

Biographies, obituaries, personalia, bibliographies (01A70) History of mathematical logic and foundations (03-03) History of mathematics in the 19th century (01A55)

Related Items (7)

Lewis Carroll’s Almost Diagrammatic Logic Notation ⋮ Arrow-Hexagons ⋮ Why make things simple when you can make them complicated? An appreciation of Lewis Carroll's symbolic logic ⋮ Combinatorial bitstring semantics for arbitrary logical fragments ⋮ Geometric and cognitive differences between logical diagrams for the Boolean algebra \(\mathbb {B}_{4}\) ⋮ Lewis Carroll’s Diaries: The Private Journals of Charles Lutwidge Dodgson (Lewis Carroll)/The Logic Pamphlets of Charles Lutwidge Dodgson and Related Pieces ⋮ Logical and geometrical distance in polyhedral Aristotelian diagrams in knowledge representation

Cites Work

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• Around and beyond the square of opposition
• Generalized quantifiers and the square of opposition
• ``Setting \(n\)-opposition
• Husserl's \textit{Logical investigations}
• The geometry of standard deontic logic
• On the 3D visualisation of logical relations
• Why the logical hexagon?
• From Blanché's hexagonal organization of concepts to formal concept analysis and possibility theory
• The classical Aristotelian hexagon versus the modern duality hexagon
• Logic and colour
• The Cube, the Square and the Problem of Existential Import

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