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ContinuousOn.integrableOn_compact'
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Mathlib/MeasureTheory/Function/LocallyIntegrable.lean
@@ -505,8 +505,8 @@ variable [IsFiniteMeasureOnCompacts μ]
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locally finite measure. -/
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theorem ContinuousOn.integrableOn_compact'
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(hK : IsCompact K) (h'K : MeasurableSet K) (hf : ContinuousOn f K) :
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- IntegrableOn f K μ := by
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- exact hf.integrableOn_of_subset_isCompact hK h'K Subset.rfl hK.measure_ne_top
+ IntegrableOn f K μ :=
+ hf.integrableOn_of_subset_isCompact hK h'K Subset.rfl hK.measure_ne_top
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theorem ContinuousOn.integrableOn_compact [T2Space X]
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(hK : IsCompact K) (hf : ContinuousOn f K) : IntegrableOn f K μ :=
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