DomMulAct

📁 Source: Mathlib/Topology/Algebra/Constructions/DomMulAct.lean

Statistics

Metric	Count
Definitions instTopologicalSpace, mkHomeomorph, DomMulAct, instTopologicalSpace, mkHomeomorph	5
Theorems coe_mkHomeomorph, coe_mkHomeomorph_symm, symm_nhds, comap_mk_nhds, continuous_mk, continuous_mk_symm, instCompactSpace, instCompletelyNormalSpace, instDiscreteTopology, instFirstCountableTopology, instLocallyCompactSpace, instNormalSpace, instR0Space, instR1Space, instRegularSpace, instSecondCountableTopology, instSeparableSpace, instT0Space, instT1Space, instT25Space, instT2Space, instT3Space, instT4Space, instT5Space, instWeaklyLocallyCompactSpace, isClosedEmbedding_mk, isClosedEmbedding_mk_symm, isEmbedding_mk, isEmbedding_mk_symm, isInducing_mk, isInducing_mk_symm, isOpenEmbedding_mk, isOpenEmbedding_mk_symm, isQuotientMap_mk, isQuotientMap_mk_symm, map_mk_nhds, map_mk_symm_nhds, toEquiv_mkHomeomorph, coe_mkHomeomorph, coe_mkHomeomorph_symm, symm_nhds, comap_mk_nhds, continuous_mk, continuous_mk_symm, instCompactSpace, instCompletelyNormalSpace, instDiscreteTopology, instFirstCountableTopology, instLocallyCompactSpace, instNormalSpace, instR0Space, instR1Space, instRegularSpace, instSecondCountableTopology, instSeparableSpace, instT0Space, instT1Space, instT25Space, instT2Space, instT3Space, instT4Space, instT5Space, instWeaklyLocallyCompactSpace, isClosedEmbedding_mk, isClosedEmbedding_mk_symm, isEmbedding_mk, isEmbedding_mk_symm, isInducing_mk, isInducing_mk_symm, isOpenEmbedding_mk, isOpenEmbedding_mk_symm, isQuotientMap_mk, isQuotientMap_mk_symm, map_mk_nhds, map_mk_symm_nhds, toEquiv_mkHomeomorph	76
Total	81

DomAddAct

Definitions

Name	Category	Theorems
instTopologicalSpace 📖	CompOp	39 math math: instSecondCountableTopology, instT3Space, map_mk_symm_nhds, isOpenEmbedding_mk, instT4Space, isOpenEmbedding_mk_symm, isInducing_mk, continuous_mk_symm, instCompactSpace, instCompletelyNormalSpace, comap_mk.symm_nhds, instLocallyCompactSpace, MeasureTheory.Lp.instContinuousVAddDomAddAct, instDiscreteTopology, instT0Space, continuous_mk, instR0Space, isQuotientMap_mk_symm, instR1Space, instT5Space, isEmbedding_mk, instRegularSpace, coe_mkHomeomorph_symm, toEquiv_mkHomeomorph, map_mk_nhds, instT1Space, coe_mkHomeomorph, instT25Space, instSeparableSpace, isClosedEmbedding_mk, instFirstCountableTopology, isEmbedding_mk_symm, isClosedEmbedding_mk_symm, isQuotientMap_mk, comap_mk_nhds, instNormalSpace, instWeaklyLocallyCompactSpace, isInducing_mk_symm, instT2Space
mkHomeomorph 📖	CompOp	3 math math: coe_mkHomeomorph_symm, toEquiv_mkHomeomorph, coe_mkHomeomorph

Theorems

Name	Kind	Assumes	Proves	Validates	Depends On
coe_mkHomeomorph 📖	mathematical	—	DFunLike.coe Homeomorph DomAddAct instTopologicalSpace EquivLike.toFunLike Homeomorph.instEquivLike mkHomeomorph Equiv Equiv.instEquivLike	—	—
coe_mkHomeomorph_symm 📖	mathematical	—	DFunLike.coe Homeomorph DomAddAct instTopologicalSpace EquivLike.toFunLike Homeomorph.instEquivLike Homeomorph.symm mkHomeomorph Equiv Equiv.instEquivLike Equiv.symm	—	—
comap_mk_nhds 📖	mathematical	—	Filter.comap DomAddAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike nhds instTopologicalSpace Equiv.symm	—	Homeomorph.comap_nhds_eq
continuous_mk 📖	mathematical	—	Continuous DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	continuous_induced_rng continuous_id
continuous_mk_symm 📖	mathematical	—	Continuous DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	continuous_induced_dom
instCompactSpace 📖	mathematical	—	CompactSpace DomAddAct instTopologicalSpace	—	Homeomorph.compactSpace
instCompletelyNormalSpace 📖	mathematical	—	CompletelyNormalSpace DomAddAct instTopologicalSpace	—	Topology.IsEmbedding.completelyNormalSpace isEmbedding_mk_symm
instDiscreteTopology 📖	mathematical	—	DiscreteTopology DomAddAct instTopologicalSpace	—	Topology.IsEmbedding.discreteTopology isEmbedding_mk_symm
instFirstCountableTopology 📖	mathematical	—	FirstCountableTopology DomAddAct instTopologicalSpace	—	Topology.IsInducing.firstCountableTopology isInducing_mk_symm
instLocallyCompactSpace 📖	mathematical	—	LocallyCompactSpace DomAddAct instTopologicalSpace	—	Topology.IsOpenEmbedding.locallyCompactSpace isOpenEmbedding_mk_symm
instNormalSpace 📖	mathematical	—	NormalSpace DomAddAct instTopologicalSpace	—	Homeomorph.normalSpace
instR0Space 📖	mathematical	—	R0Space DomAddAct instTopologicalSpace	—	Topology.IsInducing.r0Space Topology.IsEmbedding.toIsInducing isEmbedding_mk_symm
instR1Space 📖	mathematical	—	R1Space DomAddAct instTopologicalSpace	—	Topology.IsInducing.r1Space Topology.IsEmbedding.toIsInducing isEmbedding_mk_symm
instRegularSpace 📖	mathematical	—	RegularSpace DomAddAct instTopologicalSpace	—	Topology.IsInducing.regularSpace Topology.IsEmbedding.toIsInducing isEmbedding_mk_symm
instSecondCountableTopology 📖	mathematical	—	SecondCountableTopology DomAddAct instTopologicalSpace	—	Topology.IsInducing.secondCountableTopology isInducing_mk_symm
instSeparableSpace 📖	mathematical	—	TopologicalSpace.SeparableSpace DomAddAct instTopologicalSpace	—	Topology.IsQuotientMap.separableSpace
instT0Space 📖	mathematical	—	T0Space DomAddAct instTopologicalSpace	—	Homeomorph.t0Space
instT1Space 📖	mathematical	—	T1Space DomAddAct instTopologicalSpace	—	Homeomorph.t1Space
instT25Space 📖	mathematical	—	T25Space DomAddAct instTopologicalSpace	—	Homeomorph.t25Space
instT2Space 📖	mathematical	—	T2Space DomAddAct instTopologicalSpace	—	Homeomorph.t2Space
instT3Space 📖	mathematical	—	T3Space DomAddAct instTopologicalSpace	—	Homeomorph.t3Space
instT4Space 📖	mathematical	—	T4Space DomAddAct instTopologicalSpace	—	Homeomorph.t4Space
instT5Space 📖	mathematical	—	T5Space DomAddAct instTopologicalSpace	—	Homeomorph.t5Space
instWeaklyLocallyCompactSpace 📖	mathematical	—	WeaklyLocallyCompactSpace DomAddAct instTopologicalSpace	—	Topology.IsClosedEmbedding.weaklyLocallyCompactSpace isClosedEmbedding_mk_symm
isClosedEmbedding_mk 📖	mathematical	—	Topology.IsClosedEmbedding DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isClosedEmbedding
isClosedEmbedding_mk_symm 📖	mathematical	—	Topology.IsClosedEmbedding DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isClosedEmbedding
isEmbedding_mk 📖	mathematical	—	Topology.IsEmbedding DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isEmbedding
isEmbedding_mk_symm 📖	mathematical	—	Topology.IsEmbedding DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isEmbedding
isInducing_mk 📖	mathematical	—	Topology.IsInducing DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isInducing
isInducing_mk_symm 📖	mathematical	—	Topology.IsInducing DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isInducing
isOpenEmbedding_mk 📖	mathematical	—	Topology.IsOpenEmbedding DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isOpenEmbedding
isOpenEmbedding_mk_symm 📖	mathematical	—	Topology.IsOpenEmbedding DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isOpenEmbedding
isQuotientMap_mk 📖	mathematical	—	Topology.IsQuotientMap DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isQuotientMap
isQuotientMap_mk_symm 📖	mathematical	—	Topology.IsQuotientMap DomAddAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isQuotientMap
map_mk_nhds 📖	mathematical	—	Filter.map DomAddAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike nhds instTopologicalSpace	—	Homeomorph.map_nhds_eq
map_mk_symm_nhds 📖	mathematical	—	Filter.map DomAddAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm nhds instTopologicalSpace	—	Homeomorph.map_nhds_eq
toEquiv_mkHomeomorph 📖	mathematical	—	Homeomorph.toEquiv DomAddAct instTopologicalSpace mkHomeomorph	—	—

DomAddAct.comap_mk

Theorems

Name	Kind	Assumes	Proves	Validates	Depends On
symm_nhds 📖	mathematical	—	Filter.comap DomAddAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm nhds DomAddAct.instTopologicalSpace	—	Homeomorph.comap_nhds_eq

DomMulAct

Definitions

Name	Category	Theorems
instTopologicalSpace 📖	CompOp	39 math math: toEquiv_mkHomeomorph, instT3Space, coe_mkHomeomorph_symm, instRegularSpace, continuous_mk, map_mk_symm_nhds, comap_mk_nhds, instSeparableSpace, instT25Space, map_mk_nhds, isInducing_mk_symm, instT5Space, continuous_mk_symm, isClosedEmbedding_mk, instNormalSpace, instSecondCountableTopology, isQuotientMap_mk_symm, instWeaklyLocallyCompactSpace, isClosedEmbedding_mk_symm, instT2Space, isEmbedding_mk, instDiscreteTopology, comap_mk.symm_nhds, instCompletelyNormalSpace, isInducing_mk, instT1Space, isOpenEmbedding_mk_symm, coe_mkHomeomorph, isOpenEmbedding_mk, isQuotientMap_mk, isEmbedding_mk_symm, instR1Space, instLocallyCompactSpace, instT0Space, instCompactSpace, instT4Space, instFirstCountableTopology, MeasureTheory.Lp.instContinuousSMulDomMulAct, instR0Space
mkHomeomorph 📖	CompOp	3 math math: toEquiv_mkHomeomorph, coe_mkHomeomorph_symm, coe_mkHomeomorph

Theorems

Name	Kind	Assumes	Proves	Validates	Depends On
coe_mkHomeomorph 📖	mathematical	—	DFunLike.coe Homeomorph DomMulAct instTopologicalSpace EquivLike.toFunLike Homeomorph.instEquivLike mkHomeomorph Equiv Equiv.instEquivLike	—	—
coe_mkHomeomorph_symm 📖	mathematical	—	DFunLike.coe Homeomorph DomMulAct instTopologicalSpace EquivLike.toFunLike Homeomorph.instEquivLike Homeomorph.symm mkHomeomorph Equiv Equiv.instEquivLike Equiv.symm	—	—
comap_mk_nhds 📖	mathematical	—	Filter.comap DomMulAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike nhds instTopologicalSpace Equiv.symm	—	Homeomorph.comap_nhds_eq
continuous_mk 📖	mathematical	—	Continuous DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	continuous_induced_rng continuous_id
continuous_mk_symm 📖	mathematical	—	Continuous DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	continuous_induced_dom
instCompactSpace 📖	mathematical	—	CompactSpace DomMulAct instTopologicalSpace	—	Homeomorph.compactSpace
instCompletelyNormalSpace 📖	mathematical	—	CompletelyNormalSpace DomMulAct instTopologicalSpace	—	Topology.IsEmbedding.completelyNormalSpace isEmbedding_mk_symm
instDiscreteTopology 📖	mathematical	—	DiscreteTopology DomMulAct instTopologicalSpace	—	Topology.IsEmbedding.discreteTopology isEmbedding_mk_symm
instFirstCountableTopology 📖	mathematical	—	FirstCountableTopology DomMulAct instTopologicalSpace	—	Topology.IsInducing.firstCountableTopology isInducing_mk_symm
instLocallyCompactSpace 📖	mathematical	—	LocallyCompactSpace DomMulAct instTopologicalSpace	—	Topology.IsOpenEmbedding.locallyCompactSpace isOpenEmbedding_mk_symm
instNormalSpace 📖	mathematical	—	NormalSpace DomMulAct instTopologicalSpace	—	Homeomorph.normalSpace
instR0Space 📖	mathematical	—	R0Space DomMulAct instTopologicalSpace	—	Topology.IsInducing.r0Space Topology.IsEmbedding.toIsInducing isEmbedding_mk_symm
instR1Space 📖	mathematical	—	R1Space DomMulAct instTopologicalSpace	—	Topology.IsInducing.r1Space Topology.IsEmbedding.toIsInducing isEmbedding_mk_symm
instRegularSpace 📖	mathematical	—	RegularSpace DomMulAct instTopologicalSpace	—	Topology.IsInducing.regularSpace Topology.IsEmbedding.toIsInducing isEmbedding_mk_symm
instSecondCountableTopology 📖	mathematical	—	SecondCountableTopology DomMulAct instTopologicalSpace	—	Topology.IsInducing.secondCountableTopology isInducing_mk_symm
instSeparableSpace 📖	mathematical	—	TopologicalSpace.SeparableSpace DomMulAct instTopologicalSpace	—	Topology.IsQuotientMap.separableSpace
instT0Space 📖	mathematical	—	T0Space DomMulAct instTopologicalSpace	—	Homeomorph.t0Space
instT1Space 📖	mathematical	—	T1Space DomMulAct instTopologicalSpace	—	Homeomorph.t1Space
instT25Space 📖	mathematical	—	T25Space DomMulAct instTopologicalSpace	—	Homeomorph.t25Space
instT2Space 📖	mathematical	—	T2Space DomMulAct instTopologicalSpace	—	Homeomorph.t2Space
instT3Space 📖	mathematical	—	T3Space DomMulAct instTopologicalSpace	—	Homeomorph.t3Space
instT4Space 📖	mathematical	—	T4Space DomMulAct instTopologicalSpace	—	Homeomorph.t4Space
instT5Space 📖	mathematical	—	T5Space DomMulAct instTopologicalSpace	—	Homeomorph.t5Space
instWeaklyLocallyCompactSpace 📖	mathematical	—	WeaklyLocallyCompactSpace DomMulAct instTopologicalSpace	—	Topology.IsClosedEmbedding.weaklyLocallyCompactSpace isClosedEmbedding_mk_symm
isClosedEmbedding_mk 📖	mathematical	—	Topology.IsClosedEmbedding DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isClosedEmbedding
isClosedEmbedding_mk_symm 📖	mathematical	—	Topology.IsClosedEmbedding DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isClosedEmbedding
isEmbedding_mk 📖	mathematical	—	Topology.IsEmbedding DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isEmbedding
isEmbedding_mk_symm 📖	mathematical	—	Topology.IsEmbedding DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isEmbedding
isInducing_mk 📖	mathematical	—	Topology.IsInducing DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isInducing
isInducing_mk_symm 📖	mathematical	—	Topology.IsInducing DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isInducing
isOpenEmbedding_mk 📖	mathematical	—	Topology.IsOpenEmbedding DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isOpenEmbedding
isOpenEmbedding_mk_symm 📖	mathematical	—	Topology.IsOpenEmbedding DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isOpenEmbedding
isQuotientMap_mk 📖	mathematical	—	Topology.IsQuotientMap DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike	—	Homeomorph.isQuotientMap
isQuotientMap_mk_symm 📖	mathematical	—	Topology.IsQuotientMap DomMulAct instTopologicalSpace DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm	—	Homeomorph.isQuotientMap
map_mk_nhds 📖	mathematical	—	Filter.map DomMulAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike nhds instTopologicalSpace	—	Homeomorph.map_nhds_eq
map_mk_symm_nhds 📖	mathematical	—	Filter.map DomMulAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm nhds instTopologicalSpace	—	Homeomorph.map_nhds_eq
toEquiv_mkHomeomorph 📖	mathematical	—	Homeomorph.toEquiv DomMulAct instTopologicalSpace mkHomeomorph	—	—

DomMulAct.comap_mk

Theorems

Name	Kind	Assumes	Proves	Validates	Depends On
symm_nhds 📖	mathematical	—	Filter.comap DomMulAct DFunLike.coe Equiv EquivLike.toFunLike Equiv.instEquivLike Equiv.symm nhds DomMulAct.instTopologicalSpace	—	Homeomorph.comap_nhds_eq

(root)

Definitions

Name	Category	Theorems
DomMulAct 📖	CompOp	115 math math: DomMulAct.smul_monoidHom_apply, DomMulAct.instSMulCommClassSubtypeAEEqFunMemAddSubgroupLp_1, MeasureTheory.integral_domSMul, MeasureTheory.addHaarScalarFactor_smul_inv_eq_distribHaarChar, DomMulAct.toEquiv_mkHomeomorph, DomMulAct.symm_mk_pow, DomMulAct.smul_linearMap_apply, LinearEquiv.domMulActCongrRight_symm_apply, DomMulAct.instT3Space, DomMulAct.coe_mkHomeomorph_symm, DomMulAct.smul_mulDistribActionHom_apply, MeasureTheory.Measure.domSMul_apply, DomMulAct.mem_stabilizer_iff, MeasureTheory.addHaarScalarFactor_smul_eq_distribHaarChar_inv, DomMulAct.instSMulCommClassMonoidHom, DomMulAct.smul_addMonoidHom_apply, DomMulAct.instRegularSpace, DomMulAct.continuous_mk, LinearEquiv.domMulActCongrRight_apply, MeasureTheory.Measure.IsAddHaarMeasure.domSMul, DomMulAct.smul_Lp_sub, DomMulAct.map_mk_symm_nhds, DomMulAct.comap_mk_nhds, DomMulAct.instSeparableSpace, DomMulAct.instT25Space, DomMulAct.instFaithfulSMulForallOfNontrivial, DomMulAct.map_mk_nhds, MeasureTheory.addHaarScalarFactor_smul_eq_distribHaarChar, DomMulAct.isInducing_mk_symm, MeasureTheory.Measure.addHaarScalarFactor_smul_congr, DomMulAct.instIsCancelMulOfMulOpposite, MeasureTheory.distribHaarChar_apply, DomMulAct.edist_smul_Lp, DomMulAct.coe_smul_addMonoidHom, DomMulAct.instT5Space, DomMulAct.mk_smul_toLp, DomMulAct.instSMulCommClassForall_1, DomMulAct.continuous_mk_symm, DomMulAct.coe_smul_linearMap, DomMulAct.isClosedEmbedding_mk, DomMulAct.smul_mulActionHom_apply, DomMulAct.instNormalSpace, DomMulAct.instSecondCountableTopology, DomMulAct.smul_aeeqFun_aeeq, DomMulAct.instSMulCommClassDistribMulActionHomId, DomMulAct.instSMulCommClassSubtypeAEEqFunMemAddSubgroupLp_2, DomMulAct.isQuotientMap_mk_symm, DomMulAct.instWeaklyLocallyCompactSpace, DomMulAct.instSMulCommClassMulActionHomId, DomMulAct.mk_smul_indicatorConstLp, DomMulAct.symm_mk_one, DomMulAct.instSMulCommClassForall_2, MeasureTheory.Measure.Regular.domSMul, DomMulAct.isClosedEmbedding_mk_symm, DomMulAct.instT2Space, DomMulAct.mk_smul_mulActionHom_apply, MeasureTheory.Measure.instSMulCommClassDomMulActNNReal, DomMulAct.isEmbedding_mk, DomMulAct.smul_Lp_neg, DomMulAct.norm_smul_Lp, DomMulAct.instDiscreteTopology, DomMulAct.mk_smul_mulDistribActionHom_apply, DomMulAct.instSMulCommClassAddMonoidHom, MeasureTheory.Measure.instSMulCommClassNNRealDomMulAct, DomMulAct.comap_mk.symm_nhds, DomMulAct.dist_smul_Lp, DomMulAct.mk_zpow, DomMulAct.mk_smul_linearMap_apply, DomMulAct.instCompletelyNormalSpace, DomMulAct.instIsIsometricSMulSubtypeAEEqFunMemAddSubgroupLp, DomMulAct.instIsLeftCancelMulOfMulOpposite, DomMulAct.instSMulCommClassForall, DomMulAct.smul_Lp_zero, DomMulAct.instSMulCommClassAddMonoidHom_1, DomMulAct.smul_apply, DomMulAct.stabilizerMulEquiv_apply, DomMulAct.mk_inv, DomMulAct.isInducing_mk, DomMulAct.smul_Lp_ae_eq, DomMulAct.instT1Space, DomMulAct.instSMulCommClassSubtypeAEEqFunMemAddSubgroupLp, DomMulAct.instSMulCommClassAEEqFun_2, DomMulAct.mk_mul, DomMulAct.instSMulCommClassAEEqFun_1, DomMulAct.mk_pow, DomMulAct.instIsRightCancelMulOfMulOpposite, LinearMap.instSMulCommClassDomMulAct, MeasureTheory.Measure.addHaarScalarFactor_domSMul, DomMulAct.isOpenEmbedding_mk_symm, DomMulAct.symm_mk_inv, DomMulAct.coe_mkHomeomorph, DomMulAct.nnnorm_smul_Lp, DomMulAct.symm_mk_mul, MeasureTheory.Measure.addHaarScalarFactor_smul_congr', DomMulAct.isOpenEmbedding_mk, DomMulAct.isQuotientMap_mk, DomMulAct.isEmbedding_mk_symm, DomMulAct.smul_Lp_const, DomMulAct.mk_one, DomMulAct.instR1Space, DomMulAct.instLocallyCompactSpace, DomMulAct.smul_aeeqFun_const, DomMulAct.instT0Space, DomMulAct.instCompactSpace, DomMulAct.instT4Space, DomMulAct.symm_mk_zpow, DomMulAct.instSMulCommClassAEEqFun, DomMulAct.mk_smul_monoidHom_apply, DomMulAct.smul_Lp_val, DomMulAct.instFirstCountableTopology, DomMulAct.mk_smul_mk_aeeqFun, MeasureTheory.Lp.instContinuousSMulDomMulAct, DomMulAct.mk_smul_addMonoidHom_apply, DomMulAct.instR0Space, DomMulAct.smul_Lp_add

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