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Fibonacci Cube Graph -- from Wolfram MathWorld

The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...



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Fibonacci Cube Graph -- from Wolfram MathWorld

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

The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...



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

Fibonacci Cube Graph -- from Wolfram MathWorld

The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...

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      Fibonacci Cube Graph -- from Wolfram MathWorld
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      The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...
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      The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...

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      The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...

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      The Fibonacci cube graph F_n of order n is a graph on F_(n+2) vertices, where F_n is a Fibonacci number, labeled by the Zeckendorf representations of the numbers 0 to F_(n+2)-1 and with two vertices connected by an edge iff their labels differ by a single bit (i.e., if the Hamming distance between them is exactly 1). The Fibonacci cube of order n may be denoted Gamma_n (Munarini et al. 2001, Munarini 2019). F_n is also the simplex graph of the path complement graph P^__n (Alikhani and...
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