List questions from fibonacci-numbers

Published on 25 Mar 2026 - 20:26

98

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Inductive Proofs--Fibonacci Sequence: $F_{2n-1} + F_{2n+1} = F^2_{2n}+1$

Published on 02 Nov 2016 - 3:15

1.3k

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Fibonacci Identity with Binomial Coefficients

Published on 06 Nov 2016 - 23:23

972

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Representing a nonnegative integer as the ordered sum of odd numbers

Published on 09 Nov 2016 - 9:51

1.8k

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Generating function for Fibonacci numbers

Published on 10 Nov 2016 - 15:35

443

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Fibonacci Square Identity

Published on 12 Nov 2016 - 19:43

64

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4-bonacci ratio Limit

Published on 27 Mar 2026 - 6:51

89

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Procedural question regarding number of steps in Euclidean algorithm

Published on 27 Mar 2026 - 0:56

343

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Integrals, the golden ratio, and the plastic constant

Published on 14 Nov 2016 - 14:23

2k

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Fibonacci numbers solution to this recurrence relation

Published on 14 Nov 2016 - 22:29

71

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Prove equivalence of two Fibonacci procedures by induction?

Published on 15 Nov 2016 - 12:31

122

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Series with inverse Fibonacci products

Published on 15 Nov 2016 - 17:40

103

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Prove by induction that Fn denotes the Fibonacci sequence $F_n=\sum_{j=0}^k {n-j \choose j} \text{ where k=}\left\lfloor\frac n2\right\rfloor$

Published on 16 Nov 2016 - 20:08

3.1k

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The relationships between Prime number and Fibonacci number

Published on 17 Nov 2016 - 1:14

855

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The generating function of the Fibonacci sequence as a rational function

Published on 18 Nov 2016 - 17:50

List Question

Is there a proof that there is no sequence for root 2 like there is for the golden ratio?

Inductive Proofs--Fibonacci Sequence: $F_{2n-1} + F_{2n+1} = F^2_{2n}+1$

Fibonacci Identity with Binomial Coefficients

Representing a nonnegative integer as the ordered sum of odd numbers

Generating function for Fibonacci numbers

Fibonacci Square Identity

4-bonacci ratio Limit

Procedural question regarding number of steps in Euclidean algorithm

Integrals, the golden ratio, and the plastic constant

Fibonacci numbers solution to this recurrence relation

Prove equivalence of two Fibonacci procedures by induction?

Series with inverse Fibonacci products

Prove by induction that Fn denotes the Fibonacci sequence $F_n=\sum_{j=0}^k {n-j \choose j} \text{ where k=}\left\lfloor\frac n2\right\rfloor$

The relationships between Prime number and Fibonacci number

The generating function of the Fibonacci sequence as a rational function

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