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A bounded function f:[a,b]->R is integrable on [a,b] if there exists L in R such that for any e>0, there exists Pe such that |S(P,f)-L|
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Retype Question : A bounded function f:[a,b]->R is integrable on [a,b] if there exists L in R such that for any \[\epsilon >0\], there exists \[P _{\epsilon}\]such that\[ |S(P,f)-L|<\epsilon \]for any partitions\[ P \supset P _{\epsilon}\] Prove it!
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