Theorems · Definition · measure theory
MeasurableEquiv.mulRight
{G : Type u_1} → [inst : Group G] → [inst_1 : MeasurableSpace G] → [MeasurableMul G] → G → G ≃ᵐ GIf G is a group with measurable multiplication, then right multiplication by g : G is a
measurable automorphism of G.
- Cited by
- 9 results in Mathlib
- Foundations
- Depth 20 from the axioms · uses propext, Quot.sound
Around this declaration
Dashed lines are statement dependencies; solid lines are citations in proofs.
Cites6
Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- MeasurableSpacestatement and proof · cited by 13,106
- Equivproof · cited by 8,337
- Groupstatement and proof · cited by 6,238
- MeasurableEquivstatement · cited by 269
- MeasurableMulstatement and proof · cited by 71
- Equiv.mulRightproof · cited by 21
Cited by9
Results whose statement or proof uses this declaration.
- MeasureTheory.integral_mul_right_eq_selfproof · cited by 3
- MeasureTheory.lintegral_mul_right_eq_selfproof · cited by 1
- MeasureTheory.map_mul_right_aeproof · cited by 1
- MeasurableEquiv.symm_mulRightstatement · cited by 0
- MeasureTheory.measure_preimage_mul_rightproof · cited by 0
- MeasurableEquiv.coe_mulRightstatement · cited by 0
- measurableEmbedding_mulRightproof · cited by 0
- MeasurableEquiv.toEquiv_mulRightstatement · cited by 0
- MeasurableEquiv.mulRight.congr_simpstatement and proof · cited by 0