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Theorems · Theorem · real analysis

BoxIntegral.Prepartition.iUnion_biUnionTagged

∀ {ι : Type u_1} {I : BoxIntegral.Box ι} (π : BoxIntegral.Prepartition I)
  (πi : (J : BoxIntegral.Box ι) → BoxIntegral.TaggedPrepartition J),
  (π.biUnionTagged πi).iUnion = ⋃ J ∈ π, (πi J).iUnion
Defined in
Mathlib.Analysis.BoxIntegral.Partition.Tagged
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Foundations
Depth 132 from the axioms · uses propext, Classical.choice, Quot.sound
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Set · cited by 53352SetReal · cited by 25697RealSet.iUnion · cited by 2483Set.iUnionBoxIntegral.Box · cited by 464BoxIntegral.BoxBoxIntegral.Prepartition · cited by 199BoxIntegral.PrepartitionBoxIntegral.TaggedPrepartition · cited by 126BoxIntegral.TaggedPrepart…BoxIntegral.TaggedPrepartition.toPrepartition · cited by 51TaggedPrepartition.toPrep…BoxIntegral.TaggedPrepartition.iUnion · cited by 51TaggedPrepartition.iUnionBoxIntegral.Prepartition.biUnionTagged · cited by 13Prepartition.biUnionTaggedBoxIntegral.Prepartition.iUnion_biUnion · cited by 4Prepartition.iUnion_biUni…Prepartition.iUnion_biUnionTa…CITED BYCITES

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