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Article

Mathematics and Poetry · Yang–Baxter Equations, Boolean Algebras, and BCK-Algebras

1
Department of Mathematics, Ege University, Izmir 35100, Turkey
2
Simion Stoilow Institute of Mathematics of the Romanian Academy, 010702 Bucharest, Romania
3
Department of Mathematics, Yasar University, Izmir 35100, Turkey
*
Authors to whom correspondence should be addressed.
Academic Editors: Claus Jacob and Antonio M. Scarfone
Received: 29 December 2021 / Revised: 21 March 2022 / Accepted: 30 March 2022 / Published: 11 April 2022
(This article belongs to the Special Issue Mathematics and Poetry, with a View towards Machine Learning)
The current paper explores the potential of the areas between mathematics and poetry. We will first recall some definitions and results that are needed to construct solutions of the Yang–Baxter equation. A new duality principle is presented and Boolean coalgebras are introduced. A section on poetry dedicated to the Yang–Baxter equation is presented, and a discussion on a poem related to a mathematical formula follows. The final section presents our conclusions and further information on these topics. View Full-Text
Keywords: Yang–Baxter equation; Boolean (co)algebra; BCK-algebra; poetry Yang–Baxter equation; Boolean (co)algebra; BCK-algebra; poetry
MDPI and ACS Style

Kalkan, T.; Nichita, F.F.; Oner, T.; Senturk, I.; Terziler, M. Mathematics and Poetry · Yang–Baxter Equations, Boolean Algebras, and BCK-Algebras. Sci 2022, 4, 16. https://doi.org/10.3390/sci4020016

AMA Style

Kalkan T, Nichita FF, Oner T, Senturk I, Terziler M. Mathematics and Poetry · Yang–Baxter Equations, Boolean Algebras, and BCK-Algebras. Sci. 2022; 4(2):16. https://doi.org/10.3390/sci4020016

Chicago/Turabian Style

Kalkan, Tugce, Florin F. Nichita, Tahsin Oner, Ibrahim Senturk, and Mehmet Terziler. 2022. "Mathematics and Poetry · Yang–Baxter Equations, Boolean Algebras, and BCK-Algebras" Sci 4, no. 2: 16. https://doi.org/10.3390/sci4020016

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