Extention Transformation Used in I Ching
trigram, hexagram, stacked, neutrosophic
Abstract
In this paper we show how to using the extension transformation in I Ching in order to transforming a hexagram to another one. Each binary hexagram (and similarly the previous trigram) has a degree of Yang and a degree of Yin. As in neutrosophic logic and set, for each hexagram there is corresponding an opposite hexagram , while in between them all other hexagrams are neutralities denoted by ; a neutrality has a degree of and a degree of . A generalization of the trigram (which has three stacked horizontal lines) and hexagram (which has six stacked horizontal lines) to n-gram (which has n stacked horizontal lines) is provided. Instead of stacked horizontal lines one can consider stacked vertical lineswithout changing the composition of the trigram/hexagram/n-gram. Afterwards, circular representations of the hexagrams and of the n-grams are given.
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References
(1968) The I Ching Or Book Of Changes. By Richard Wilhelm. Translated by Cary F. Baynes. Princeton, New Jersey: Princeton University Press, 1967. lxii, 740 pp. Appendices, General Index. $6.00.. 27(4), 923-923.
Ching Unknown Title.
Wen Cai (1983) Extension Set and Non-Compatible Problems [J]. (1), 83-97.
Yang Chunyan, Cai Wen (2007) Extension Engineering.
F Smarandache (2012) Generalizations of the Distance and Dependent Function in Extenics to 2D, 3D, and n-D.
F Smarandache, V Vlădăreanu (2012) Applications of Extenics to 2D-Space and 3D-Space.
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2012-09-12
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