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Let G n be defined recursively as G ?1 =0 and G 0 =1 and for n?1, G n =G n?1 +G n?2 +1. Prove

Let Gn be defined recursively as G?1=0 and G0=1 and for n?1, Gn=Gn?1+Gn?2+1.

Prove that the height-balanced criteria is critical in the previous claim. In other words, consider the following claim: for any binary tree T, nodes(T)?Gh(T). Prove that this claim is false.

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