I know this proof should be short and sweet, but maybe there is something that I'm missing. I need to prove that every Lipschitz mapping is uniformly continuous. The map f: A c R --->R. I know the definition of Lipschitz is C=>0 ||f(x)-f(y)||<= C||x-y||
I assumed that the function is Lipschitz, but I don't know what to do next. Should I let E>0 exist? I am not sure if I can create an epsilon..