Question
Given a function F let us say that the silly limit of F at a is L if there is some \delta>0 \text { such that for } \text { every } \epsilon>0 \text { if } 0<|x-a|<\delta \text { then }|F(x)-L|<\epsilon If this holds, then we will say that the silly limit of F exists at a. 1. Prove that even for the function g defined
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