Difference between revisions of "Fibonacci numbers"
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| − | * {{PaperReference|Sur la série des inverse de nombres de Fibonacci|1899|Edmund Landau|next= | + | * {{PaperReference|Sur la série des inverse de nombres de Fibonacci|1899|Edmund Landau|next=Limit of quotient of consecutive Fibonacci numbers}} |
[[Category:SpecialFunction]] | [[Category:SpecialFunction]] | ||
Revision as of 23:28, 27 June 2016
The Fibonacci sequence is defined by $$F_{n+2}=F_n+F_{n+1}, \quad F_1=F_2=1.$$
Properties
Limit of quotient of consecutive Fibonacci numbers
Videos
The Golden Ratio & Fibonacci Numbers: Fact versus Fiction
Doodling in Math: Spirals, Fibonacci, and Being a Plant (1 of 3)
Fibonacci mystery
See also
Golden ratio
Reciprocal Fibonacci constant
Lucas numbers
External links
The Fibonacci Quarterly
"What interesting properties of the Fibonacci sequence can I share when introducing sequences?"
