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Theorems · Theorem · measure theory

MeasureTheory.NullMeasurable.comp_snd

∀ {α : Type u_1} {β : Type u_2} {γ : Type u_3} [inst : MeasurableSpace α] [inst_1 : MeasurableSpace β]
  [inst_2 : MeasurableSpace γ] {μ : MeasureTheory.Measure α} {ν : MeasureTheory.Measure β} {f : β → γ},
  MeasureTheory.NullMeasurable f ν → MeasureTheory.NullMeasurable (fun z => f z.2) (μ.prod ν)
Defined in
Mathlib.MeasureTheory.Measure.Prod
Cited by
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Foundations
Depth 218 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
MeasurableSpaceMeasurableSpaceMeasurableSpace
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MeasurableSpace · cited by 13106MeasurableSpaceMeasureTheory.Measure · cited by 10939MeasureTheory.MeasureMeasureTheory.Measure.prod · cited by 353Measure.prodMeasureTheory.NullMeasurable · cited by 21MeasureTheory.NullMeasura…MeasureTheory.Measure.quasiMeasurePreserving_snd · cited by 15Measure.quasiMeasurePrese…MeasureTheory.NullMeasurable.comp_quasiMeasurePreserving · cited by 2NullMeasurable.comp_quasi…NullMeasurable.comp_sndCITED BYCITES

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