Difference between revisions of "Fibonacci numbers"
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* {{PaperReference|Sur la série des inverse de nombres de Fibonacci|1899|Edmund Landau|next=Limit of quotient of consecutive Fibonacci numbers}} | * {{PaperReference|Sur la série des inverse de nombres de Fibonacci|1899|Edmund Landau|next=Limit of quotient of consecutive Fibonacci numbers}} | ||
| + | * {{PaperReference|The Fibonacci Zeta Function|1976|Maruti Ram Murty|next=Fibonacci zeta function}} | ||
[[Category:SpecialFunction]] | [[Category:SpecialFunction]] | ||
Revision as of 12:57, 11 August 2016
The Fibonacci sequence numbers $F_n$ are defined by the recurrence $$F_{n+2}=F_n+F_{n+1}, \quad F_1=F_2=1.$$
Properties
Limit of quotient of consecutive Fibonacci numbers
Binet's formula
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
Fibonacci zeta function
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?"
