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What is 1+ 1 over 1 + 1 over 1+1.....? ie 1+ 1/1 = 2, 1+1/(1+1) =3/2, 5/3, etc..
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Isn't that the golden ration definition ?
\[\Phi = \cfrac{1}{1 + \cfrac{1}{1 + \cfrac{1}{1 + ...}}} = 1.618...\]
Don't be lazy, exact value please :-)
\[(1/2)(1+\sqrt{5})\]
The definition of the Golden ratio involves dividing a line segment in two parts, say a and b, so that (a+b)/a = a/b. It is the positive root of x^2-x-1.
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The sequence given in the question is the ratio of successive terms of the Fibonacci series.
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