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Concept of Fibonacci Sequence

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Concept of Fibonacci Sequence

The Fibonacci sequence is one of the most famous formulas in mathematics. Each number in the sequence is the sum of the two numbers that precede it. So, the sequence goes: 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, and so on. The mathematical equation describing it is Xn+2= Xn+1 + Xn.

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Course Content

4 sections • 10 lectures • 01h 55m total length
Hemachandra Fibonacci numbers

BC1150

10min
Pingala Mathrameru

PINGALA | Mathematicians Of Ancient India

10min
Fibonacci Predates

Fibonacci

10min
Hindu Number

hindunumber

20min
What is the Fibonacci Sequence

What is the Fibonacci Sequence

10min
Fibonacci Geometry

Geometry 

10min
Sacred Geometry

Sacred Geometry

10min
Golden Ratio

Golden Ratio = Mind Blown!

10min
The Golden Ratio and Fibonacci in Music

The Golden Ratio and Fibonacci in Music

15min
Fibonacci Sequence in Nature

Fibonacci Sequence in Nature

10min

Requirements

  • Basic Mathematics skills

Description

The Fibonacci sequence is a set of numbers that starts with a one or a zero, followed by a one, and proceeds based on the rule that each number (called a Fibonacci number) is equal to the sum of the preceding two numbers. If the Fibonacci sequence is denoted F (n), where n is the first term in the sequence, the following equation obtains for n = 0, where the first two terms are defined as 0 and 1 by convention:

F (0) = 0, 1, 1, 2, 3, 5, 8, 13, 21, 34 ...

In some texts, it is customary to use n = 1. In that case, the first two terms are defined as 1 and 1 by default, and therefore:

F (1) = 1, 1, 2, 3, 5, 8, 13, 21, 34 ...

The Fibonacci sequence is named for Leonardo Pisano (also known as Leonardo Pisano or Fibonacci), an Italian mathematician who lived from 1170 - 1250. Fibonacci used the arithmetic series to illustrate a problem based on a pair of breeding rabbits:

"How many pairs of rabbits will be produced in a year, beginning with a single pair, if in every month each pair bears a new pair which becomes productive from the second month on?" The result can be expressed numerically as: 1, 1, 2, 3, 5, 8, 13, 21, 34 ...

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