A Hexagonal Framework of the Field $${\mathbb{F}_4}$$ and the Associated Borromean Logic-Reference-Cited by-同舟云学术

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A Hexagonal Framework of the Field $${\mathbb{F}_4}$$ and the Associated Borromean Logic

Published:2011-10-13 Issue:1-2 Volume:6 Page:119-147
ISSN:1661-8297
Container-title:Logica Universalis
language:en
Short-container-title:Log. Univers.

Author:

Guitart René

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Logic

Link

http://link.springer.com/content/pdf/10.1007/s11787-011-0033-6.pdf

Reference22 articles.

1. Béziau J.-Y.: New light on the square of oppositions and its nameless corner. Log. Investig 10, 218–233 (2003)

2. Blanché R.: Sur l’opposition des concepts. Theoria 19, 89–130 (1953)

3. Blanché, R.: Structures intellectuelles. Vrin (1966)

4. Grosjean P.V.: La logique sur le corps de rupture des paradoxes. Logique. Anal. nouv. Sér 16, 535–562 (1973)

5. Guitart, R.: L’idée de logique spéculaire, Journées Catégories, Algèbres, Esquisses, Néo-esquisses. Caen, 27–30 September 1994

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1. The field $\mathbb F_8$ as a Boolean manifold;Tbilisi Mathematical Journal;2015-06-01

2. Hexagonal Logic of the Field $\mathbb{F}_{8}$ as a Boolean Logic with Three Involutive Modalities;Studies in Universal Logic;2015

3. Towards a Categorical Theory of Creativity for Music, Discourse, and Cognition;Mathematics and Computation in Music;2013

4. The Power of the Hexagon;Logica Universalis;2012-05-01

5. Why the Logical Hexagon?;Logica Universalis;2012-03-14

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