Is there a function that is uniformly continuous function but not absolutely continuous.
My answer is $f(x)=x^{2}, \forall x\in R$
Is this right?
Are there any other?
Is there a function that is uniformly continuous function but not absolutely continuous.
My answer is $f(x)=x^{2}, \forall x\in R$
Is this right?
Are there any other?
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The Cantor function is an example.