Documentation Verification Report

LebesgueBochner

📁 Source: Mathlib/MeasureTheory/Function/ConditionalExpectation/LebesgueBochner.lean

Statistics

MetricCount
Definitions0
TheoremstoReal_condLExp
1
Total1

MeasureTheory

Theorems

NameKindAssumesProvesValidatesDepends On
toReal_condLExp 📖mathematicalAEMeasurable
ENNReal
ENNReal.measurableSpace
Filter.EventuallyEq
Real
ae
Measure
Measure.instFunLike
Measure.instOuterMeasureClass
ENNReal.toReal
condLExp
condExp
Real.normedAddCommGroup
Real.instCompleteSpace
InnerProductSpace.toNormedSpace
Real.instRCLike
NormedAddCommGroup.toSeminormedAddCommGroup
RCLike.toInnerProductSpaceReal
Measure.instOuterMeasureClass
Real.instCompleteSpace
ae_eq_condExp_of_forall_setIntegral_eq
integrable_toReal_iff
Filter.mp_mem
ae_lt_top'
Filter.univ_mem'
LT.lt.ne
Integrable.integrableOn
Measurable.aemeasurable
measurable_condLExp'
condLExp_ne_top
lintegral_condLExp
integral_toReal
ae_restrict_of_ae
condLExp_lt_top
AEMeasurable.restrict
LE.le.trans_lt
setLIntegral_le_lintegral
Ne.lt_top
setLIntegral_condLExp
StronglyMeasurable.aestronglyMeasurable
StronglyMeasurable.comp_measurable
Measurable.stronglyMeasurable
PseudoEMetricSpace.pseudoMetrizableSpace
instSecondCountableTopologyReal
BorelSpace.opensMeasurable
Real.borelSpace
Measurable.ennreal_toReal
measurable_id'
measurable_condLExp
condLExp_of_not_sigmaFinite
condExp_of_not_sigmaFinite
Filter.EventuallyEq.refl
condLExp_of_not_le
condExp_of_not_le

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