Fibonacci series refers to such a series: 0, 1, 1, 2, 3, 5, 8, 13, 2 1 ... This series starts from the third term, and each term is equal to the sum of the first two terms. The general formula is: (1/√ 5) * {[(1+√ 5)/2] n-[(1-√ 5)/2] n} (also called "ratio formula"), and irrational numbers are used to represent rational numbers. ) √5 means the root number 5.
It is very interesting that such a series of completely natural numbers are actually represented by irrational numbers.
For example, when the number of items in a series increases, the ratio of the previous item to the latter item is close to the golden section point of 0.6 180339887. ...
There is another attribute. Starting from the second item, the square of each odd item is less than the product of the first two items (please verify and determine by yourself) 1, and the square of each even item is greater than the product of the first two items (please verify and determine by yourself) 1. 》》》