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G is one of the roots of the equation in x x2-x-l = 0 . (In other words, G 2 -G-1 = 0.) The other root is G' = i ( l - A / 5 ) . Here we use strong induction to prove that, for all n such that n ^ 1, Gn~2 ^ F.n ^ Gn~l . The exercises ask you to prove further properties of F.n. Basis. It is important to be very careful in the proof of any theorem about the Fibonacci numbers because there are three separate cases in the definition; it is very easy to make the mistake of applying the rule F.(n+2) = F.(n+l) + F.n when n is not defined. (See Exercise 12.14 for an example). In addition, in this case, the property we have to prove is claimed to be true only for n such that n^l. (It is false when n equals 0.) A mistake that is easily made in the induction step is to assume that the property is true when n equals 0. This means that we are obliged to prove the property for the cases n - 1 and n = 2 before proceeding to the induction step. For n = 1, we have asp.net code 128 reader C# Code 128 Reader SDK to read, scan Code 128 in C#.NET class ...
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