从黄金比例到黄金级数及其社会应用

Koumbakis Basilios
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引用次数: 0

摘要

这篇论文是关于黄金分割的逻辑。它是关于它的值和反值的计算,检验它的唯一性,与斐波那契数列和它的螺旋的关系,以及一个有机体的发展逻辑。我们将黄金分割的逻辑展开,直到从埃利亚到芝诺的数列趋于无穷。我们发现黄金分割率的区分逻辑来自古代,以及它与黄金分割率的未知关系。同时,我们计算了符合黄金比例逻辑的级数的φ值,得到了黄金比例逻辑的黄金(正态)级数,并将其应用于现代。最后,它被批评的事实,我们没有包括黄金比例在我们的教育和后果,这与它的时代的成就进行比较。黄金分割逻辑在社会科学领域的应用,为其应用及其优势提供了可能的例子。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
From the Golden Ratio to the Golden Series and Their Social Application
This paper is about the logic of golden ratio. It is about the calculation of its value and the inverse value, examination of its uniqueness, the relation with Fibonacci sequence and its spiral and the logic of development of an organism. We expand the logic of golden ratio up until the sequence of Zeno from Elea that tends to infinity. We find the differentiate logic of golden ratio coming from ancient years and its unknown relation to the golden ratio. Also, we calculate the values φ of series that follows the logic of golden ratio, reaching the golden (normal) series, as a result of its logic, with its modern applications. Finally, it is criticized the fact that we do not include golden ratio in our education and the consequences that this has, by compare it with the achievements of its era. The application of golden ratio’s logic in social sciences results in possible examples of its use and their advantages.
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