Is there a Similiarity between Fibonacci Sequence and Euler’s Number with Respect to Quantum Perspective Model?

Tahir Ölmez
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引用次数: 1

Abstract

According to Quantum Perspective Model, this article studies whether there is a link between the Euler’s numbers and the Fibonacci series. When the digits of the Euler’s number after the comma are converted from decimal(10) number base system to binary(2) number base system, it corresponds to the number in the Fibonacci series.(0,1,1,2,3,5,8,13,21,34,55...)[7].From this point of view, when the first hundred digits of the Euler’s numbers after the comma were calculated, the number "55" (ten times) in the Fibonacci series was found, in particular. Besides, the eleventh number in the Fibonacci series is also "55".In other words, the approximate unchanged numbers of the golden ratio numbers after the comma can be reached for the first time after dividing them from “55” to “34” (1,618). In sum, Euler’s numbers are not only attributed to the Fibonacci series in mathematics, but also attributed to the golden ratio in nature.
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在量子透视模型方面,斐波那契数列和欧拉数有相似之处吗?
本文根据量子透视模型,研究欧拉数与斐波那契数列之间是否存在联系。当欧拉数的逗号后面的数字从十进制(10)数基制转换为二进制(2)数基制时,它对应于斐波那契数列中的数(0,1,1,1,2,3,5,8,13,21,34,55…)[7]。从这个角度来看,当计算欧拉数逗号之后的前100位数字时,特别发现了斐波那契数列中的数字“55”(10倍)。此外,斐波那契数列的第11个数字也是“55”。也就是说,用“55”除以“34”(1618),第一次可以得到逗号后的黄金分割数的大致不变数。综上所述,欧拉数不仅在数学上归功于斐波那契数列,在自然界中也归功于黄金比例。
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