Examples of using Fibonacci numbers in English and their translations into Chinese
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Programming
Fibonacci numbers have an interesting feature.
I recognized the first Fibonacci numbers:: 1.
Fibonacci numbers also appear in the populations of honeybees.
This pattern continues, following the Fibonacci numbers.
Fibonacci numbers also have an interesting relationship with each other.
This formulation resembles that of Fibonacci numbers.
In terms of applications, Fibonacci numbers appear in nature surprisingly often.
Very often you will find that they are Fibonacci numbers!
Fibonacci numbers are related to the Golden ratio and many natural phenomena around us….
The answer is the sum of the previous two Fibonacci numbers.
Fibonacci numbers appear in nature often enough to prove that they reflect some.
All others are the sum of the previous two fibonacci numbers.
Fibonacci numbers appear in nature often enough to show that they reflect some naturally occurring patterns.
Let us first look more closely at what the Fibonacci numbers are.
Fibonacci numbers and other"magic" relationships may sometimes occur in charts, but only along with other proportions.
Its width and height are always two consecutive Fibonacci numbers.
The sum of any 10 consecutive Fibonacci numbers is always divisible by 11, being equal in fact to 11 times the seventh number. .
The numbers in this series are called Fibonacci numbers.
Those are not Fibonacci numbers, but if you look at them closely, you will see the Fibonacci numbers buried inside of them.
For example, the following simple example computes Fibonacci numbers:.
The golden ratio explains why Fibonacci numbers appear in nature, like the sunflower and pine cone you saw at the beginning of this section.
The numbers in this sequence are called the Fibonacci numbers.
Therefore, Fibonacci numbers express a drone's family tree in that he has one parent, two grandparents, three great-grandparents and so forth.
Use this package when you need to calculate and manipulate Fibonacci numbers.
The Fibonacci numbers are an integer sequence where for a given number, the Fibonacci value can be calculated using: F(n)= F(n-1)+ F(n-2).
In both cases, the numbers of spirals are consecutive Fibonacci numbers.
The Alligator indicator is a combination of three smoothed moving averages with periods of five, eight and 13,which are all Fibonacci numbers.
McLellan, A problem on generation sets containing Fibonacci numbers, Fib.
The quantity of spirals in each family are always two consecutive Fibonacci numbers.
Binet's Formula, for a nearly constant-time formula to calculate Fibonacci numbers.