References

1. Roger C. Alperin (2000): A Mathematical Theory of Origami Constructions and Numbers. New York Journal of Mathematics 6, pp. 119–133.
2. Marc Bezem & Jan Willem Klop (2003): Abstract reduction systems, chapter 1, pp. 7 – 23 Term Rewriting Systems. Cambridge University Press.
3. corsoyard.com: Origami Basic Technics. Available at http://corsoyard.com/origami/origami-basic/#basic5.
4. Folds.net (2005): Origami Diagrams on the Web. Available at http://www.folds.net/tutorial/index.html.
5. Humiaki Huzita (1989): Axiomatic Development of Origami Geometry. In: Humiaki Huzita: Proceedings of the First International Meeting of Origami Science and Technology, Ferrara, Italy, pp. 143 – 158.
6. Tetsuo Ida (2020): An introduction to Computational Origami. Texts and Monographs in Symbolic Computation. Springer Internatonal, doi:10.1007/978-3-319-59189-6.
7. Tetsuo Ida & Hidekazu Takahashi (2010): Origami fold as algebraic graph rewriting. J. Symb. Comput. 45(4), pp. 393–413, doi:10.1016/j.jsc.2009.10.002.
8. Tetsuo Ida, Dorin Tepeneu, Bruno Buchberger & Judit Robu (2004): Proving and Constraint Solving in Computational Origami. In: Proceedings of the 7th International Symposium on Artificial Intelligence and Symbolic Computation (AISC 2004), Lecture Notes in Artificial Intelligence 3249, pp. 132–142, doi:10.1007/978-3-540-30210-0_12.
9. Jacques Justin (1986): Résolution par le pliage de l'équation du 3e degré et applications géométriques. L'Ouvert 42, pp. 9 – 19.
10. Robert J. Lang (2003): Origami Design Secrets: mathematical methods for an ancient art ISBN-10 : 1568811942. A K Peters/CRC Press, doi:10.1201/b10706.
11. Shufunotomosha (2011): Popular Origami Best 50 (in Japanese). Shufunotomosha. English guidance by M. Aoki is provided..
12. Wolfram Research, Inc. (2012): Mathematica 12.3.

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