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Zeckendorf Representation -- from Wolfram MathWorld

The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.



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Zeckendorf Representation -- from Wolfram MathWorld

https://mathworld.wolfram.com/ZeckendorfRepresentation.html

The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.



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https://mathworld.wolfram.com/ZeckendorfRepresentation.html

Zeckendorf Representation -- from Wolfram MathWorld

The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.

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      Zeckendorf Representation -- from Wolfram MathWorld
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      The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.
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      The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.

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      The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.

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      The Zeckendorf representation of a positive integer n is a representation of n as a sum of nonconsecutive distinct Fibonacci numbers, n=sum_(k=2)^Lepsilon_kF_k, where epsilon_k are 0 or 1 and epsilon_kepsilon_(k+1)=0. Every positive integer can be written uniquely in such a form.
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