Upper Darboux Integral: Not Integrable?

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ergonomics
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if a function f is not integrable does it imply, that there exists such an epsilon that whichever partition P i choose it will follow this condition
Uf,p-Lf,p>=Epsilon?
 
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Looks ok yea, f:[a,b]->R not integrable implies there exists an e > 0 such that for all partitions P of [a,b], U - L >= e.
 
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