Newbetuts

Is the Fibonacci lattice the very best way to evenly distribute N points on a sphere? So far it seems that it is the best?

Fibonorial of a fractional or complex argument

How to prove Fibonacci sequence with matrices? [duplicate]

Show $F_{n+1} \cdot F_{n-1} = F_n^2 + (-1)^n$ for all $n \in \mathbb{N}$

Inductive proof of the closed formula for the Fibonacci sequence [duplicate]

Fibonacci identity: $f_{n-1}f_{n+1} - f_{n}^2 = (-1)^n$ [duplicate]

What is the proper way to extend the Fibonacci numbers to negative numbers?

Infinite Series: Fibonacci/ $2^n$ [duplicate]

Fibonacci identity: $f_{n+1}f_{n-1} = f_n^2 + (-1)^n$

Conjecture: Only one Fibonacci number is the sum of two cubes

Induction Proof: Fibonacci Numbers Identity with Sum of Two Squares

Show that $f_0 - f_1 + f_2 - \cdots - f_{2n-1} + f_{2n} = f_{2n-1} - 1$ when $n$ is a positive integer

Why do some Fibonacci numbers appear in an approximation for $e^{\pi\sqrt{163}}$?

Very curious properties of ordered partitions relating to Fibonacci numbers

Why does this test for Fibonacci work?

New posts in fibonacci-numbers

Proving that $n|m\implies f_n|f_m$

Why does $\frac{1 }{ 99989999}$ generate the Fibonacci sequence?

Prove: $\binom{n}{0}F_0+\binom{n}{1}F_1+\binom{n}{2}F_2+\cdots+\binom{n}{n}F_n=F_{2n}$

Inductive proof of a formula for Fibonacci numbers

An analogue of Hensel's lifting for Fibonacci numbers

Is the Fibonacci lattice the very best way to evenly distribute N points on a sphere? So far it seems that it is the best?

Fibonorial of a fractional or complex argument

How to prove Fibonacci sequence with matrices? [duplicate]

Show $F_{n+1} \cdot F_{n-1} = F_n^2 + (-1)^n$ for all $n \in \mathbb{N}$

Inductive proof of the closed formula for the Fibonacci sequence [duplicate]

Fibonacci identity: $f_{n-1}f_{n+1} - f_{n}^2 = (-1)^n$ [duplicate]

What is the proper way to extend the Fibonacci numbers to negative numbers?

Infinite Series: Fibonacci/ $2^n$ [duplicate]

Fibonacci identity: $f_{n+1}f_{n-1} = f_n^2 + (-1)^n$

Conjecture: Only one Fibonacci number is the sum of two cubes

Induction Proof: Fibonacci Numbers Identity with Sum of Two Squares

Show that $f_0 - f_1 + f_2 - \cdots - f_{2n-1} + f_{2n} = f_{2n-1} - 1$ when $n$ is a positive integer

Why do some Fibonacci numbers appear in an approximation for $e^{\pi\sqrt{163}}$?

Very curious properties of ordered partitions relating to Fibonacci numbers

Why does this test for Fibonacci work?