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[Merged by Bors] - feat: tendsto_of_integral_tendsto_of_monotone
#11167
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Nice!
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I'm happy with your code. Can you check if you are happy with my addition, and then send it to bors or change whatever you like?
bors d+
✌️ RemyDegenne can now approve this pull request. To approve and merge a pull request, simply reply with |
Thanks a lot for the improvements! |
bors r+ |
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Pull request successfully merged into master. Build succeeded: |
tendsto_of_integral_tendsto_of_monotone
tendsto_of_integral_tendsto_of_monotone
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Add `tendsto_of_integral_tendsto_of_monotone`, as well as `...of_antitone` and the corresponding results for `lintegral`. Also: - move some results about measurability of limits of (E)NNReal valued functions from BorelSpace.Metrizable to BorelSpace.Basic to make them available in Integral.Lebesgue. - add `lintegral_iInf'`, a version of `lintegral_iInf` for a.e.-measurable functions. We already have the corresponding `lintegral_iSup'`. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Add
tendsto_of_integral_tendsto_of_monotone
, as well as...of_antitone
and the corresponding results forlintegral
.Also:
lintegral_iInf'
, a version oflintegral_iInf
for a.e.-measurable functions. We already have the correspondinglintegral_iSup'
.