In a Fibonacci sequence 1, 1, 2, 3, 5, …, Fn, Fn+1
define Rn = Fn/ Fn-1
Prove that lim (Rn
) as n approaches infinity
a.k.a. the golden ratio, φ (phi).
(In reply to No Subject
One small typo, JDK, that you might want to fix for posterity.
Euler-Binet formula, F(n) = (a^n - b^n ) / sqr(5)