Theorems · Theorem · real analysis
BoxIntegral.Prepartition.restrict_split
∀ {ι : Type u_1} {I J : BoxIntegral.Box ι},
I ≤ J → ∀ (i : ι) (x : ℝ), (BoxIntegral.Prepartition.split J i x).restrict I = BoxIntegral.Prepartition.split I i x- Cited by
- 1 results in Mathlib
- Foundations
- Depth 137 from the axioms · uses propext, Classical.choice, Quot.sound
Around this declaration
Dashed lines are statement dependencies; solid lines are citations in proofs.
Cites14
Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- Setproof · cited by 53,352
- Realstatement and proof · cited by 25,697
- Set.ofPredproof · cited by 6,101
- LE.le.transproof · cited by 3,151
- BoxIntegral.Boxstatement and proof · cited by 464
- Set.inter_subset_leftproof · cited by 360
- BoxIntegral.Prepartitionstatement · cited by 199
- BoxIntegral.Box.toSetproof · cited by 121
- BoxIntegral.Prepartition.restrictstatement and proof · cited by 16
- BoxIntegral.Prepartition.splitstatement and proof · cited by 14
- Set.inter_left_commproof · cited by 7
- BoxIntegral.Prepartition.isPartitionSplitproof · cited by 3
Cited by1
Results whose statement or proof uses this declaration.
- BoxIntegral.Prepartition.inf_splitproof · cited by 2