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No.

Although the ratios of the terms in the Fibonacci sequence do approach a constant, phi, in order for the Fibonacci sequence to be a geometric sequence the ratio of ALL of the terms has to be a constant, not just approaching one.

A simple counterexample to show that this is not true is to notice that 1/1 is not equal to 2/1, nor is 3/2, 5/3, 8/5...

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Q: Is the Fibonacci sequence a geometric sequence?

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Geometric

Mathematical patterns are lists number that follows a certain rule and have different types. Some of these are: Arithmetic sequence, Fibonacci sequence and Geometric sequence.

Leonardo Fibonacci discovered the Fibonacci sequence In the 12th century.

Leonardo Fibonacci discovered the number sequence which is named after him.

Leonardo Fibonacci did not create the Fibonacci Sequence -- he discovered it during his studies as a mathematician.

There is the Fibonacci sequence but what is the Fibonacci code?

The 9th number in the Fibonacci Sequence is 34, and the 10th number in the Fibonacci sequence is 89.

Leonardo Fibonacci was the father and creator of the fibonacci sequence a very famous mathematic sequence

The Fibonacci Sequence itself was not CREATED by Leonardo of Pisa (more commonly known as Leonardo Fibonacci or simply Fibonacci). He is credited to the introduction of the sequence to the western world, (Hence the name "The Fibonacci Sequence"); however origins of the Fibonacci can be traced back to 200BC. *TJB*

The 20th Fibonacci number in the sequence is 6,765.

The 16th number of the Fibonacci sequence is 987.

No, but it can be expressed as the sum of two geometric sequences. F_n = a^n + b^n a = (1+sqrt{5})/2 b = (1-sqrt{5})/2

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