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Category:Software for Macintosh
Category:MacOS video editing softwareQ:
Understanding Continuum of Lebesgue integral and Fubini
I’m currently analyzing Lebesgue integration, for which I must understand Fubini’s theorem and the theory behind the Continuum of Lebesgue integrals.
I understand the theorem, but why can we integrate over $[0,\infty)$ and the result must be nonzero? How is the result not zero if we are integrating over $0$ to $\infty$? Also, if we do that, couldn’t we integrate over $[0,1)$? How are these all done? Does Fubini’s theorem allow us to “tack” together those two integrals?
What is the connection between the Fubini’s theorem and the Continuum of Lebesgue integral? Does Fubini’s theorem explain why the Continuum of Lebesgue integral must be nonzero?
A:
Your intuition is correct: we can’t integrate over $[0,1)$ because we would end up integrating the function $f(x)=1$ over there, and that’s nonsense. On the other hand, the function $f(x)=1$ is integrable over $[0,\infty)$ but in general it isn’t integrable over $[0,1]$. So we can’t integrate over $[0,1]$ because we would end up integrating over a non-integrable function, but we can integrate over $[0,
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