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Jung, C.G. 1955/56. Mysterium Conjunctionis. GW 14/CW 14.

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Article

Paraconsistent Multivalued Logic and Coincidentia Oppositorum: Evaluation with Complex Numbers

1Department of Applied Mathematics, University of Alicante, Alicante, Spain

2Department of Philosophy, University Rey Juan Carlos, Madrid, Spain


American Journal of Systems and Software. 2015, Vol. 3 No. 1, 1-12
DOI: 10.12691/ajss-3-1-1
Copyright © 2015 Science and Education Publishing

Cite this paper:
Usó-Doménech J.L., Nescolarde-Selva J., Pérez-Gonzaga S., M. J Sabán. Paraconsistent Multivalued Logic and Coincidentia Oppositorum: Evaluation with Complex Numbers. American Journal of Systems and Software. 2015; 3(1):1-12. doi: 10.12691/ajss-3-1-1.

Correspondence to: Nescolarde-Selva  J., Department of Applied Mathematics, University of Alicante, Alicante, Spain. Email: josue.selva@ua.es

Abstract

Paraconsistent logic admits that the contradiction can be true. Let p be the truth values and P be a proposition. In paraconsistent logic the truth values of contradiction is . This equation has no real roots but admits complex roots . This is the result which leads to develop a multivalued logic to complex truth values. The sum of truth values being isomorphic to the vector of the plane, it is natural to relate the function V to the metric of the vector space R2. We will adopt as valuations the norms of vectors. The main objective of this paper is to establish a theory of truth-value evaluation for paraconsistent logics with the goal of using in analyzing ideological, mythical, religious and mystic belief systems.

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