- #1
wayneckm
- 68
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Hello all,
I would like to know when the Lebesgue integration w.r.t. a right-continuous function, there would be a series part which takes account of the jump components.
Is it true that we require the series to be absolutely convergent? if so, what is the rationale of defining this instead of simply convergent?
Thanks very much.
I would like to know when the Lebesgue integration w.r.t. a right-continuous function, there would be a series part which takes account of the jump components.
Is it true that we require the series to be absolutely convergent? if so, what is the rationale of defining this instead of simply convergent?
Thanks very much.
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