Filter.Germ.sliceLeft

Filter.Germ Prod Prod.fst TopologicalSpace instTopologicalSpaceProd nhds


Filter.Germ.sliceRight

Filter.Germ Prod Prod.snd TopologicalSpace instTopologicalSpaceProd nhds


Filter.HasAntitoneBasis.antitone

Filter Filter.HasAntitoneBasis Preorder Set


Filter.HasAntitoneBasis.toHasBasis

Filter Filter.HasAntitoneBasis Filter.HasBasis Preorder Set True


Filter Filter.HasBasis Filter.HasBasis.inf_basis_neBot_iff Set TopologicalSpace nhds


ClusterPt Filter Filter.HasBasis Iff Membership.mem Set Set.instMembership TopologicalSpace closure


And EquicontinuousAt Exists Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership TopologicalSpace UniformSpace nhds uniformity


And EquicontinuousAt Exists Filter Filter.HasBasis Filter.instMembership Iff Membership.mem Prod Prod.mk Set Set.instMembership TopologicalSpace UniformSpace nhds uniformity


And EquicontinuousWithinAt Exists Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership TopologicalSpace UniformSpace nhdsWithin uniformity


And EquicontinuousWithinAt Exists Filter Filter.HasBasis Filter.instMembership Iff Membership.mem Prod Prod.mk Set Set.instMembership TopologicalSpace UniformSpace nhdsWithin uniformity


Filter.HasBasis IsDenseInducing RegularSpace Set Set.image TopologicalSpace closure nhds


And Exists Filter.HasBasis Iff IsUniformInducing Membership.mem Prod Prod.mk Set Set.instMembership UniformSpace uniformity


Filter Filter.HasBasis Filter.lift' Set TopologicalSpace closure


Eq Filter Filter.HasBasis Filter.lift' IsClosed Set TopologicalSpace closure


Filter Filter.HasBasis Filter.lift' Set TopologicalSpace interior


Eq Filter Filter.HasBasis Filter.lift' IsOpen Set TopologicalSpace interior


Filter.HasBasis IsClosed NormalSpace Set TopologicalSpace closure nhdsSet


Filter.HasBasis Set TopologicalSpace interior nhdsSet


Filter.HasBasis RegularSpace Set TopologicalSpace closure nhds


Filter.HasBasis Set TopologicalSpace interior nhds


And Exists Filter Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership TendstoUniformlyOnFilter UniformSpace uniformity


And Exists Filter Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership TendstoUniformlyOn UniformSpace uniformity


And Exists Filter Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership TendstoUniformly UniformSpace uniformity


And Eq Exists Filter Filter.HasBasis Set id


And Exists Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership SetRel UniformContinuousOn UniformSpace uniformity


And Exists Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership SetRel UniformContinuous UniformSpace uniformity


And Exists Filter.HasBasis Iff Membership.mem Prod Prod.mk Set Set.instMembership UniformEquicontinuous UniformSpace uniformity


And Bot.bot Eq Exists Filter.HasBasis Iff Membership.mem Not Pairwise Prod Prod.mk Set.instMembership SetRel UniformSpace instBotUniformSpace uniformity


Filter.HasBasis Prod SetRel UniformSpace UniformSpace.toTopologicalSpace closure instTopologicalSpaceProd uniformity


Filter.HasBasis Function.comp Prod Set SetRel UniformSpace UniformSpace.hausdorff hausdorffEntourage uniformity


And Filter.HasBasis Prod Prod.fst Prod.snd SetRel UniformSpace entourageProd instUniformSpaceProd uniformity


Filter.IsApproximateUnit.neBot

Filter Filter.IsApproximateUnit Mul TopologicalSpace


And Eq Exists Filter.IsBasis Filter.IsBasis.filterBasis FilterBasis Iff Membership.mem Set instMembershipSetFilterBasis


Filter Filter.IsIncreasingApproximateUnit NonUnitalCStarAlgebra PartialOrder


Eq Filter Filter.Subsingleton Subsingleton True


Filter.Tendsto.add

Add ContinuousAdd Filter Filter.Tendsto HAdd.hAdd TopologicalSpace instHAdd nhds


Add Filter Filter.Tendsto HAdd.hAdd SeparatelyContinuousAdd TopologicalSpace instHAdd nhds


Filter.Tendsto.cons

Filter Filter.Tendsto List List.cons TopologicalSpace instTopologicalSpaceList nhds


ContinuousDiv Div Filter Filter.Tendsto HDiv.hDiv TopologicalSpace instHDiv nhds


Filter Filter.Tendsto HMul.hMul Mul SeparatelyContinuousMul TopologicalSpace instHMul nhds


ContinuousConstSMul Filter Filter.Tendsto HSMul.hSMul SMul TopologicalSpace instHSMul nhds


ContinuousSub Filter Filter.Tendsto HSub.hSub Sub TopologicalSpace instHSub nhds


ContinuousConstVAdd Filter Filter.Tendsto HVAdd.hVAdd TopologicalSpace VAdd instHVAdd nhds


Filter.Tendsto.enatSub

ENat ENat.instTopologicalSpace Filter Filter.Tendsto HSub.hSub Ne Or Top.top instHSub instSubENat instTopENat nhds


Filter.Tendsto.eval

ContinuousEval DFunLike.coe Filter Filter.Tendsto FunLike TopologicalSpace nhds


ContinuousEvalConst DFunLike.coe Filter Filter.Tendsto FunLike TopologicalSpace nhds


Filter Filter.Tendsto Prod Prod.fst TopologicalSpace instTopologicalSpaceProd nhds


ContinuousInf Filter Filter.Tendsto Min Min.min TopologicalSpace nhds

ContinuousInf Filter Filter.Tendsto Filter.Tendsto.inf_nhds' Min TopologicalSpace nhds


Filter.Tendsto.inv

ContinuousInv Filter Filter.Tendsto Inv Inv.inv TopologicalSpace nhds


Continuous Filter Filter.Tendsto Filter.lift' TopologicalSpace closure


Filter.Tendsto.mapClusterPt

Filter Filter.NeBot Filter.Tendsto MapClusterPt TopologicalSpace nhds


Filter.Tendsto.mul

ContinuousMul Filter Filter.Tendsto HMul.hMul Mul TopologicalSpace instHMul nhds


Filter.Tendsto.neg

ContinuousNeg Filter Filter.Tendsto Neg Neg.neg TopologicalSpace nhds


Filter Filter.Tendsto Prod Prod.mk TopologicalSpace instTopologicalSpaceProd nhds


Filter.Tendsto.smul

ContinuousSMul Filter Filter.Tendsto HSMul.hSMul SMul TopologicalSpace instHSMul nhds


Filter Filter.Tendsto Prod Prod.snd TopologicalSpace instTopologicalSpaceProd nhds


Filter.Tendsto.star

ContinuousStar Filter Filter.Tendsto Star Star.star TopologicalSpace nhds


ContinuousSup Filter Filter.Tendsto Max Max.max TopologicalSpace nhds

ContinuousSup Filter Filter.Tendsto Filter.Tendsto.sup_nhds' Max TopologicalSpace nhds


Filter Filter.Tendsto TendstoUniformlyOnFilter UniformSpace UniformSpace.toTopologicalSpace nhds


Filter Filter.Tendsto Set TendstoUniformlyOn UniformSpace UniformSpace.toTopologicalSpace nhds


Filter Filter.Tendsto TendstoUniformly UniformSpace UniformSpace.toTopologicalSpace nhds


Filter Filter.Tendsto Prod Prod.mk UniformSpace uniformity


Filter.Tendsto.vadd

ContinuousVAdd Filter Filter.Tendsto HVAdd.hVAdd TopologicalSpace VAdd instHVAdd nhds


Filter Filter.TendstoIxxClass Set outParam


Filter.TotallyBounded

And Exists Filter Filter.instMembership Membership.mem Prod Set Set.Finite SetRel SetRel.preimage UniformSpace uniformity


Filter.absorbing

Bornology Filter GroupWithZero GroupWithZero.toMonoidWithZero MonoidWithZero.toMonoid MulAction Set


Filter.addAction

AddAction AddMonoid Filter Filter.addMonoid


Add Filter Filter.image2_mem_map₂ HAdd.hAdd Set instHAdd


ConditionallyCompleteLattice Filter Filter.bliminf rfl


ConditionallyCompleteLattice Eq Filter Filter.bliminf Filter.liminf True


ConditionallyCompleteLattice Filter Filter.blimsup rfl


ConditionallyCompleteLattice Eq Filter Filter.blimsup Filter.limsup True


Cardinal CardinalInterFilter Filter.principal Set


DiscreteTopology Eq Filter Filter.cocompact Filter.cofinite TopologicalSpace


Continuous Filter Filter.instTopologicalSpace TopologicalSpace nhds


Eq Filter Filter.cocompact Filter.coprod Prod TopologicalSpace instTopologicalSpaceProd


And Filter Filter.NeBot Filter.coprod Iff Nonempty Or Prod


Exists Filter Filter.NeBot Filter.coprodᵢ Iff Nonempty


And Exists Filter Filter.NeBot Filter.coprodᵢ Iff Nonempty


Eq Exists Filter Filter.NeBot Filter.coprodᵢ Nonempty


Filter.distribMulActionFilter

AddMonoid DistribMulAction Filter Filter.addMonoid Monoid


Div Filter Filter.image2_mem_map₂ HDiv.hDiv Set instHDiv


And Eq Exists Filter Filter.instInfSet Filter.instMembership Iff Membership.mem Set iInf


Eq Exists Filter Filter.instInfSet Filter.instMembership Iff Membership.mem Set iInf


Eq Exists Filter Filter.principal Finite Set


Exists Filter Filter.EventuallyConst Filter.EventuallyEq Iff Nonempty


Filter Filter.Eventually Filter.EventuallyConst Iff Not Or


False Filter Filter.EventuallyConst Filter.EventuallyEq Iff Or True


Eq Filter Filter.eventually_inf_principal Set


Filter.ext

Eq Filter Filter.instMembership Iff Membership.mem Set


And Exists GE.ge Nat Nat.instPreorder StrictMono instLENat


And Eq Exists Filter Filter.Frequently Filter.comap Iff


And Eq Exists Filter Filter.Frequently Filter.comap


Exists Filter Filter.Frequently Finite Iff


Eq Exists Filter Filter.Frequently Finite

Exists Filter Filter.Frequently Filter.frequently_exists Finite propext


Exists Filter Filter.Frequently Filter.instSupSet Iff iSup


Eq Exists Filter Filter.Frequently Filter.instSupSet iSup


And Exists Filter Filter.Eventually Filter.Frequently Iff


Eq Filter.hyperfilter Infinite Ultrafilter


Exists Filter Filter.NeBot Filter.instSupSet Iff iSup


Eq Exists Filter Filter.NeBot Filter.instSupSet iSup


Filter.inhabitedMem

Filter Filter.instMembership Inhabited Membership.mem Set Subtype


Filter.instCardinalInterFilterComap

Cardinal CardinalInterFilter Filter Filter.comap


Filter.instCardinalInterFilterMap

Cardinal CardinalInterFilter Filter Filter.map


Eq.refl Filter Filter.instNPow Mul Nat One Pow


Add Eq.refl Filter Filter.instNSMul Nat SMul Zero


And Filter Filter.instMembership Iff Membership.mem Not Set


Eq.refl Filter Filter.instZPow Int Inv Mul One Pow


Add Eq.refl Filter Filter.instZSMul Int Neg SMul Zero


Filter.isCentralScalar

Filter Filter.instSMulFilter IsCentralScalar MulOpposite SMul


Filter.isCentralVAdd

AddOpposite Filter Filter.instVAddFilter IsCentralVAdd VAdd


Eq Exists Filter Filter.IsCountablyGenerated Filter.instInfSet Filter.principal Nat Set iInf


Filter.isScalarTower

Filter Filter.instSMulFilter IsScalarTower SMul


Filter.isScalarTower''

Filter Filter.instSMul IsScalarTower SMul


Eq Filter Filter.lim Nonempty TopologicalSpace


Eq Filter Filter.limUnder Nonempty TopologicalSpace


Filter.liminfReparam

ConditionallyCompleteLinearOrder Countable Nonempty Set Subtype


Countable Exists Function.Surjective Nat Nonempty Subtype

Countable Nonempty Subtype exists_surjective_nat


ConditionallyCompleteLinearOrder Countable Eq.refl Filter.liminfReparam Nonempty Set Subtype


ConditionallyCompleteLattice Filter Filter.liminf rfl


ConditionallyCompleteLattice Filter Filter.limsup rfl


Filter.mapAddMonoidHom

AddMonoidHom AddMonoidHomClass AddZeroClass AddZeroClass.toAddZero Filter Filter.addZeroClass FunLike


Filter.mapMonoidHom

Filter Filter.mulOneClass FunLike MonoidHom MonoidHomClass MulOneClass MulOneClass.toMulOne


And Eq Exists Filter Filter.atBot Filter.map Iff IsCodirectedOrder LE.le Monotone Preorder Preorder.toLE


And Eq Exists Filter Filter.atTop Filter.map Iff IsDirectedOrder LE.le Monotone Preorder Preorder.toLE


Filter Filter.map HSMul.hSMul SMul instHSMul rfl


Filter Filter.map HVAdd.hVAdd VAdd instHVAdd rfl


Add Filter Filter.map₂ HAdd.hAdd instHAdd rfl


Div Filter Filter.map₂ HDiv.hDiv instHDiv rfl


Filter Filter.map₂ HMul.hMul Mul instHMul rfl


Filter Filter.map₂ HSMul.hSMul SMul instHSMul rfl


Filter Filter.map₂ HSub.hSub Sub instHSub rfl


Filter Filter.map₂ HVAdd.hVAdd VAdd instHVAdd rfl


And Eq Exists Filter Filter.instInfSet Filter.instMembership Finite Iff Membership.mem Set Set.iInter iInf


Filter.mulDistribMulActionFilter

Monoid MulDistribMulAction Set Set.monoid


Filter Filter.image2_mem_map₂ HMul.hMul Mul Set instHMul


Eq Filter Filter.instInfSet Filter.instTopologicalSpace iInf nhds


Eq Filter Filter.principal Filter.principal_eq_iff_eq Set propext


Filter.IsMeasurablyGenerated Filter.principal Iff MeasurableSet MeasurableSpace Set


Filter Filter.rcomap' Filter.sets Set SetRel rfl


Filter Filter.rcomap Filter.sets Set SetRel rfl


Filter Filter.rmap Filter.sets Set SetRel rfl


Filter.skolem

Exists Filter Filter.Eventually Iff Nonempty


Eq Filter Filter.instInfSet Filter.smallSets Set iInf


Filter.smulCommClass

Filter Filter.instSMul SMul SMulCommClass


Filter Filter.instSMulFilter SMul SMulCommClass


Filter Filter.image2_mem_map₂ HSMul.hSMul SMul Set instHSMul


Filter Filter.image_mem_map HSMul.hSMul SMul Set instHSMul


Filter Filter.image2_mem_map₂ HSub.hSub Set Sub instHSub


Filter Filter.TotallyBounded Filter.instSupSet Finite Iff UniformSpace iSup


Eq Filter Filter.TotallyBounded Filter.instSupSet Finite UniformSpace iSup


Filter Filter.TotallyBounded Filter.map Iff IsUniformInducing UniformSpace


Filter.TotallyBounded Filter.principal Iff Set TotallyBounded UniformSpace


Filter.vaddAssocClass

Filter Filter.instVAddFilter VAdd VAddAssocClass


Filter.vaddAssocClass''

Filter Filter.instVAdd VAdd VAddAssocClass


Filter.vaddCommClass

Filter Filter.instVAdd VAdd VAddCommClass


Filter Filter.instVAddFilter VAdd VAddCommClass


Filter Filter.image2_mem_map₂ HVAdd.hVAdd Set VAdd instHVAdd


Filter Filter.image_mem_map HVAdd.hVAdd Set VAdd instHVAdd


Filter TopologicalSpace Zero tendsto_const_nhds


FilterBasis.noConfusion

Eq FilterBasis FilterBasis.noConfusionType HEq


Fin Inhabited Nat OrderEmbedding instLEFin instLENat

Fin Fin.valOrderEmb Inhabited.mk Nat OrderEmbedding instLEFin instLENat


Fin.addCommGroup

AddCommGroup Fin Nat NeZero Zero.ofOfNat0 instOfNatNat


Fin.addCommMonoid

AddCommMonoid Fin Nat NeZero Zero.ofOfNat0 instOfNatNat


Eq Fin Fin.instAdd HAdd.hAdd Nat instHAdd


Fin.addNatEmb

Fin Function.Embedding HAdd.hAdd Nat instAddNat instHAdd


Eq Fin Fin.addNat HAdd.hAdd Nat instAddNat instHAdd


Fin.addNatOrderEmb

Fin HAdd.hAdd Nat OrderEmbedding instAddNat instHAdd instLEFin


Eq Fin Fin.addNat HAdd.hAdd Iff Nat instAddNat instHAdd


Eq Fin Fin.addNat Fin.addNat_inj HAdd.hAdd Nat instAddNat instHAdd propext


Fin Fin.addNat HAdd.hAdd Iff LE.le Nat instAddNat instHAdd instLEFin


Eq Fin Fin.addNat HAdd.hAdd LE.le Nat instAddNat instHAdd instLEFin


Fin Fin.addNat HAdd.hAdd Iff LT.lt Nat instAddNat instHAdd instLTFin


Eq Fin Fin.addNat HAdd.hAdd LT.lt Nat instAddNat instHAdd instLTFin


Fin.append

Fin Fin.addCases HAdd.hAdd Nat instAddNat instHAdd


Fin.appendEquiv

Equiv Fin HAdd.hAdd Nat Prod instAddNat instHAdd


Eq.refl Equiv Fin Fin.appendEquiv HAdd.hAdd Nat Prod instAddNat instHAdd


Fin.appendHomeomorph

Fin HAdd.hAdd Homeomorph Nat Pi.topologicalSpace Prod TopologicalSpace instAddNat instHAdd instTopologicalSpaceProd


Continuous Equiv.toFun Fin Fin.appendEquiv HAdd.hAdd Nat Pi.topologicalSpace Prod TopologicalSpace instAddNat instHAdd instTopologicalSpaceProd


Continuous Equiv.invFun Fin Fin.appendEquiv HAdd.hAdd Nat Pi.topologicalSpace Prod TopologicalSpace instAddNat instHAdd instTopologicalSpaceProd


Equiv Fin Fin.appendHomeomorph HAdd.hAdd Homeomorph.toEquiv Nat Pi.topologicalSpace Prod TopologicalSpace instAddNat instHAdd instTopologicalSpaceProd rfl


Fin.appendIsometry

Fin Fin.fintype HAdd.hAdd IsometryEquiv Nat Prod Prod.pseudoEMetricSpaceMax PseudoEMetricSpace instAddNat instHAdd pseudoEMetricSpacePi


Fin.appendIsometryOfEq

Eq Fin Fin.fintype HAdd.hAdd IsometryEquiv Nat Prod Prod.pseudoEMetricSpaceMax PseudoEMetricSpace instAddNat instHAdd pseudoEMetricSpacePi


Eq Eq.mpr Eq.refl HAdd.hAdd Nat congrArg id instAddNat instHAdd


And Fin Fin.append Function.Injective HAdd.hAdd Iff Nat Ne instAddNat instHAdd


Fin Fin.addCases_left HAdd.hAdd Nat instAddNat instHAdd


HAdd.hAdd LE.le Nat instAddNat instHAdd instLENat


Eq HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin Fin.addCases_right HAdd.hAdd Nat instAddNat instHAdd


Fin.castAddEmb

Fin Function.Embedding HAdd.hAdd Nat instAddNat instHAdd


Eq Fin Fin.castAdd HAdd.hAdd Iff Nat instAddNat instHAdd


Eq Fin Fin.castAdd HAdd.hAdd Nat instAddNat instHAdd

Eq Fin Fin.castAdd Fin.castAdd_inj HAdd.hAdd Nat instAddNat instHAdd propext


Fin.castLEOrderEmb

Fin LE.le Nat OrderEmbedding instLEFin instLENat


Eq Fin Fin.castLEOrderEmb LE.le Nat OrderEmbedding instLEFin instLENat


Eq Fin Fin.castLE Iff LE.le Nat instLENat


Fin Fin.castLE Iff LE.le Nat instLEFin instLENat


Fin Fin.castLE LE.le Nat instLEFin instLENat


Eq Fin Fin.castLE LE.le Nat instLEFin instLENat


Fin.castLEquiv

Equiv Fin Fin.val LE.le LT.lt Nat Subtype instLENat instLTNat


Eq Fin Fin.castOrderIso Nat OrderIso instLEFin

Eq Eq.refl Fin Fin.castOrderIso Nat OrderIso instLEFin


Eq Fin Fin.castOrderIso Nat OrderIso OrderIso.refl instLEFin optParam rfl


Fin.castPred

Fin Fin.last HAdd.hAdd Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.castPred Fin.last HAdd.hAdd HEq Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.castPred Fin.last HAdd.hAdd Iff Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.castSucc HAdd.hAdd HEq Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.castSuccOrderEmb

Fin HAdd.hAdd Nat OfNat.ofNat OrderEmbedding instAddNat instHAdd instLEFin instOfNatNat


Eq Fin Fin.castSucc HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.cast Fin.cast_inj Nat propext


CovBy Fin Fin.val Iff Nat instLTFin instLTNat


DFunLike.coe Eq Fin Fin.val Nat OrderIso instFunLikeOrderIso instLEFin


DFunLike.coe Fin Fin.succOrderEmb HAdd.hAdd Nat OfNat.ofNat OrderEmbedding instAddNat instFunLikeOrderEmbedding instHAdd instLEFin instOfNatNat rfl


Eq Fin Fin.val Nat Ord.compare Ordering instOrdFin instOrdNat

Fin Nat Ord.compare Ordering instOrdFin rfl


Eq Fin Fin.elim0 Nat OfNat.ofNat instOfNatNat


Fin Fin.cons_self_tail HAdd.hAdd Nat OfNat.ofNat id instAddNat instHAdd instOfNatNat


Fin.contractNth

Fin HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


CovBy Eq Fin Fin.val Nat instLTFin instLTNat

CovBy Fin Fin.covBy_iff Fin.val Nat instLTFin instLTNat propext


Eq Exists Fin Fin.castSucc Fin.last HAdd.hAdd Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Exists Fin Fin.castSucc Fin.last HAdd.hAdd Nat OfNat.ofNat Or instAddNat instHAdd instOfNatNat


Eq Exists Fin Fin.succAbove HAdd.hAdd Nat OfNat.ofNat Or instAddNat instHAdd instOfNatNat


Even Fin Fin.instAdd Fin.val Iff Nat Nat.instSemiring Odd Or instAddNat


Even Fin Fin.instAdd Fin.val Iff Nat instAddNat


Even Fin Fin.instAdd Nat Nat.instSemiring Odd


Even Fin Fin.instAdd Fin.val Nat instAddNat


And Eq Exists Fin Fin.instAdd HAdd.hAdd LE.le Nat instHAdd instLEFin


Exists Fin Fin.castSucc Fin.last HAdd.hAdd Iff Nat OfNat.ofNat Or instAddNat instHAdd instOfNatNat


Exists Fin Iff Nat OfNat.ofNat finZeroElim instOfNatNat


Eq Exists Fin Nat OfNat.ofNat finZeroElim instOfNatNat

Exists Fin Fin.exists_fin_zero_pi Nat OfNat.ofNat finZeroElim instOfNatNat propext


Exists Fin Fin.succAbove HAdd.hAdd Iff Nat OfNat.ofNat Or instAddNat instHAdd instOfNatNat


And Exists Fin LT.lt Nat Ne OfNat.ofNat instLTNat instOfNatNat


Eq Exists Fin Fin.succAbove HAdd.hAdd Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Exists Fin Fin.succAbove HAdd.hAdd Iff Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Exists Fin Fin.exists_succAbove_eq_iff Fin.succAbove HAdd.hAdd Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat propext


DecidablePred Eq Eq.ndrec Exists Fin Fin.find Nat


Bool Bool.true Decidable.decide DecidablePred Eq Exists Exists.choose Fin Nat


DecidablePred Eq Exists Fin Fin.find Iff Nat


And DecidablePred Eq Exists Fin Fin.find Iff LT.lt Nat Not instLTFin


And DecidablePred Exists Fin Fin.find Iff LE.le Nat instLEFin


And DecidablePred Eq Exists Fin Fin.find LE.le Nat instLEFin

And DecidablePred Exists Fin Fin.find Fin.find_le_iff LE.le Nat instLEFin propext


DecidablePred Exists Fin Fin.find LE.le Nat instLEFin


And DecidablePred Exists Fin Fin.find Iff LT.lt Nat instLTFin


And DecidablePred Eq Exists Fin Fin.find LT.lt Nat instLTFin

And DecidablePred Exists Fin Fin.find Fin.find_lt_iff LT.lt Nat instLTFin propext


DecidablePred Exists Fin Fin.find LT.lt Nat Not instLTFin


And Fin Fin.castAdd Fin.natAdd HAdd.hAdd Iff Nat instAddNat instHAdd


Fin Iff Nat OfNat.ofNat finZeroElim instOfNatNat


Eq Fin Nat OfNat.ofNat finZeroElim instOfNatNat

Fin Fin.forall_fin_zero_pi Nat OfNat.ofNat finZeroElim instOfNatNat propext


And Fin Fin.succAbove HAdd.hAdd Iff Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Equiv.image_eq_preimage_symm Fin Nat Set finCongr


Fin.inhabitedFinOneAdd

Fin HAdd.hAdd Inhabited Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.insertNthEquiv

Equiv Fin Fin.succAbove HAdd.hAdd Nat OfNat.ofNat Prod instAddNat instHAdd instOfNatNat


And Eq Fin Fin.insertNth Fin.succAbove HAdd.hAdd Iff Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.instAddMonoidWithOne

AddMonoidWithOne Fin Nat NeZero Zero.ofOfNat0 instOfNatNat


Fin.instBiheytingAlgebra

BiheytingAlgebra Fin Nat NeZero Zero.ofOfNat0 instOfNatNat


Fin.instBoundedOrder

BoundedOrder Fin Nat NeZero Zero.ofOfNat0 instLEFin instOfNatNat


Fin.instCoheytingAlgebra

CoheytingAlgebra Fin Nat NeZero Zero.ofOfNat0 instOfNatNat

BiheytingAlgebra.toCoheytingAlgebra CoheytingAlgebra Fin Fin.instBiheytingAlgebra Nat NeZero Zero.ofOfNat0 inferInstance instOfNatNat


Fin.instCommMonoid

CommMonoid Fin MulZeroClass.toZero Nat Nat.instMulZeroClass NeZero


Fin.instCommRing

CommRing Fin MulZeroClass.toZero Nat Nat.instMulZeroClass NeZero


Eq Fin Fin.instMul HMul.hMul Nat instHMul


Fin HPow MulZeroClass.toZero Nat Nat.instMulZeroClass NeZero


Fin.instHeytingAlgebra

Fin HeytingAlgebra Nat NeZero Zero.ofOfNat0 instOfNatNat

BiheytingAlgebra.toHeytingAlgebra Fin Fin.instBiheytingAlgebra HeytingAlgebra Nat NeZero Zero.ofOfNat0 inferInstance instOfNatNat


Fin.instIsBotZeroClass

Fin Fin.instOfNat IsBotZeroClass Nat NeZero Zero.ofOfNat0 instLEFin instOfNatNat


Fin.instLattice

DistribLattice.toLattice Fin Fin.instLinearOrder Lattice Nat inferInstance instDistribLatticeOfLinearOrder


Fin.instMeasurableSingletonClass

Fin Fin.instMeasurableSpace MeasurableSingletonClass Nat


Fin.instNonUnitalCommRing

Fin MulZeroClass.toZero Nat Nat.instMulZeroClass NeZero NonUnitalCommRing


Fin MulZeroClass.toZero Nat Nat.instMulZeroClass NeZero Pow


Fin.intCast_def Int Nat NeZero Zero.ofOfNat0 instOfNatNat


Fin.isEmpty

Fin IsEmpty Nat OfNat.ofNat instOfNatNat


DecidablePred Exists Fin Fin.find Iff LE.le LT.lt Nat Not instLEFin instLTFin


DecidablePred Eq Exists Fin Fin.find LE.le LT.lt Nat Not instLEFin instLTFin

DecidablePred Exists Fin Fin.find Fin.le_find_iff LE.le LT.lt Nat Not instLEFin instLTFin propext


Fin Fin.val Iff LE.le Nat instLEFin instLENat


Eq Fin Fin.val LE.le Nat instLEFin instLENat


Fin LE.le LT.lt Nat Or instLEFin instLTFin


DecidablePred Exists Fin Fin.find Fin.lt_find_iff LE.le LT.lt Nat Not instLEFin instLTFin propext


Eq Fin Fin.val LT.lt Nat instLTFin instLTNat


Fin Fin.last HAdd.hAdd Iff LT.lt Nat Ne OfNat.ofNat instAddNat instHAdd instLTFin instOfNatNat


Fin.mk.hinj

And Eq Fin Fin.mk HEq LT.lt Nat instLTNat


Fin.natAddEmb

Fin Function.Embedding HAdd.hAdd Nat instAddNat instHAdd


Eq Fin Fin.natAdd HAdd.hAdd Nat instAddNat instHAdd


Fin.natAddOrderEmb

Fin HAdd.hAdd Nat OrderEmbedding instAddNat instHAdd instLEFin


Eq HAdd.hAdd HSub.hSub LE.le Nat instAddNat instHAdd instHSub instLENat instSubNat


Eq Fin Fin.natAdd HAdd.hAdd Iff Nat instAddNat instHAdd


Eq Fin Fin.natAdd Fin.natAdd_inj HAdd.hAdd Nat instAddNat instHAdd propext


Fin Fin.natAdd HAdd.hAdd Iff LE.le Nat instAddNat instHAdd instLEFin


Eq Fin Fin.natAdd HAdd.hAdd LE.le Nat instAddNat instHAdd instLEFin


Fin Fin.natAdd HAdd.hAdd Iff LT.lt Nat instAddNat instHAdd instLTFin


Eq Fin Fin.natAdd HAdd.hAdd LT.lt Nat instAddNat instHAdd instLTFin


Fin.neZero

Fin Nat NeZero Zero.ofOfNat0 instOfNatNat


Fin Fin.succAbove HAdd.hAdd Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq False Fin Fin.succAbove HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin Function.Embedding Iff LE.le Nat Nonempty instLENat


Fin Iff LE.le Nat Nontrivial OfNat.ofNat instLENat instOfNatNat


Fin Fin.ofNat Nat NeZero Zero.ofOfNat0 instOfNatNat rfl


Fin.orderIsoSubtype

Fin LT.lt Nat OrderIso Subtype Subtype.instLE instLEFin instLENat instLTNat


Fin.partialProd

Fin HAdd.hAdd Monoid Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.partialSum

AddMonoid Fin HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.predAbove

Fin HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.predAbove HAdd.hAdd Iff Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.predAbove HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin Fin.preimage_apply_01_prod Nat OfNat.ofNat Set instOfNatNat


Eq Fin Fin.removeNth HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat

Fin Fin.removeNth HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat rfl


Fin.repeat

Fin Fin.modNat HMul.hMul Nat instHMul instMulNat


Fin Fin.repeat HMul.hMul Nat instHMul instMulNat rfl


Fin.revOrderIso

Fin Nat OrderDual OrderDual.instLE OrderIso instLEFin


Equiv Equiv.symm Fin Fin.revPerm Nat rfl


Fin LT.lt Nat OfNat.ofNat instLTNat instOfNatNat


Fin LT.lt Nat Nonempty OfNat.ofNat instLTNat instOfNatNat


Eq Fin Fin.snoc HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat

Fin Fin.snoc HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat rfl


Eq Fin HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat

Eq Eq.symm Fin HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.succAboveOrderEmb

Fin HAdd.hAdd Nat OfNat.ofNat OrderEmbedding instAddNat instHAdd instLEFin instOfNatNat


Eq Fin Fin.last Fin.succAbove HAdd.hAdd Iff Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.succAbove HAdd.hAdd Iff Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq Fin Fin.succAbove HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin Fin.succAbove HAdd.hAdd Nat Ne OfNat.ofNat instAddNat instHAdd instOfNatNat


Eq False Fin Fin.succAbove HAdd.hAdd Nat OfNat.ofNat instAddNat instHAdd instOfNatNat


Fin.succFunEquiv

Equiv Fin HAdd.hAdd Nat OfNat.ofNat Prod instAddNat instHAdd instOfNatNat


Fin Fin.fintype Finset Finset.univ Nat rfl


Fin.valOrderEmb

Fin Nat OrderEmbedding instLEFin instLENat


Fin Fin.val Iff LE.le Nat instLEFin instLENat


Eq Fin Fin.val LE.le Nat instLEFin instLENat


Fin Fin.val Iff LT.lt Nat instLTFin instLTNat


Eq Fin Fin.val LT.lt Nat instLTFin instLTNat


Eq Fin Fin.instXorOp HPow.hPow HXor.hXor Nat OfNat.ofNat instHPow instHXorOfXorOp instNatPowNat instOfNatNat instPowNat


Eq Fin Fin.instXorOp HXor.hXor Nat instHXorOfXorOp


FinBddDistLat.mk.inj

And BddDistLat BddDistLat.toDistLat DistLat.carrier Eq FinBddDistLat FinBddDistLat.mk Fintype HEq


FinBddDistLat.of'

DistribLattice FinBddDistLat Fintype Nonempty


FinBoolAlg.mk

BoolAlg BoolAlg.carrier FinBoolAlg Fintype


FinBoolAlg.mk.inj

And BoolAlg BoolAlg.carrier Eq FinBoolAlg FinBoolAlg.mk Fintype HEq


FinBoolAlg.mk.noConfusion

BoolAlg BoolAlg.carrier Eq FinBoolAlg FinBoolAlg.mk Fintype HEq

BoolAlg BoolAlg.carrier Eq FinBoolAlg FinBoolAlg.mk FinBoolAlg.noConfusion Fintype HEq id


FinBoolAlg.noConfusionType

BoolAlg BoolAlg.carrier Eq FinBoolAlg FinBoolAlg.casesOn Fintype HEq


FinEnum.Quotient.enum

DecidableRel FinEnum HasEquiv.Equiv Quotient Setoid instHasEquivOfSetoid


Eq FinEnum FinEnum.card Fintype Fintype.card Nat


Eq FinEnum FinEnum.card Nat OfNat.ofNat Unique instOfNatNat


Eq FinEnum FinEnum.card IsEmpty Nat OfNat.ofNat instOfNatNat


Eq FinEnum FinEnum.card Iff IsEmpty Nat OfNat.ofNat instOfNatNat


FinEnum FinEnum.card Nat Ne Nonempty OfNat.ofNat instOfNatNat


FinEnum FinEnum.card Iff LT.lt Nat Nonempty OfNat.ofNat instLTNat instOfNatNat


FinEnum.casesOn

DecidableEq Equiv Fin FinEnum FinEnum.mk Nat

DecidableEq Equiv Fin FinEnum FinEnum.mk FinEnum.rec Nat


FinEnum.insertNone

Fin FinEnum FinEnum.card HAdd.hAdd Nat OfNat.ofNat Option instAddNat instHAdd instOfNatNat


FinEnum.instSubtypeMemListOfDecidableEq

DecidableEq FinEnum List List.instMembership Membership.mem Subtype


FinEnum.mk.noConfusion

DecidableEq Eq Equiv Fin FinEnum FinEnum.mk HEq Nat

DecidableEq Eq Eq.refl Equiv Fin FinEnum FinEnum.mk FinEnum.noConfusion HEq Nat heq_of_eq id


FinEnum.noConfusionType

DecidableEq Eq Equiv Fin FinEnum FinEnum.casesOn HEq Nat


FinEnum.recEmptyOption

Eq Fin FinEnum FinEnum.card HAdd.hAdd Nat OfNat.ofNat Option PEmpty instAddNat instHAdd instOfNatNat


Eq Fin FinEnum FinEnum.card HAdd.hAdd Nat OfNat.ofNat Option PEmpty PSigma instAddNat instHAdd instOfNatNat


FinEnum.recOnEmptyOption

Eq Fin FinEnum FinEnum.card FinEnum.recEmptyOption HAdd.hAdd Nat OfNat.ofNat Option PEmpty instAddNat instHAdd instOfNatNat


FinPartOrd.mk

FinPartOrd Fintype PartOrd PartOrd.carrier


FinPartOrd.mk.inj

And Eq FinPartOrd FinPartOrd.mk Fintype HEq PartOrd PartOrd.carrier


FinPartOrd.mk.noConfusion

Eq FinPartOrd FinPartOrd.mk Fintype HEq PartOrd PartOrd.carrier

Eq FinPartOrd FinPartOrd.mk FinPartOrd.noConfusion Fintype HEq PartOrd PartOrd.carrier id


FinPartOrd.noConfusionType

Eq FinPartOrd FinPartOrd.casesOn Fintype HEq PartOrd PartOrd.carrier


FinTopCat.mk.inj

And Eq FinTopCat FinTopCat.mk Fintype HEq TopCat TopCat.carrier


FinTopCat.mk.noConfusion

Eq FinTopCat FinTopCat.mk Fintype HEq TopCat TopCat.carrier

Eq FinTopCat FinTopCat.mk FinTopCat.noConfusion Fintype HEq TopCat TopCat.carrier id


FinTopCat.noConfusionType

Eq FinTopCat FinTopCat.casesOn Fintype HEq TopCat TopCat.carrier


Exists Fin FinVec.Exists Iff Nat Nat.below


FinVec.prod

Fin FinVec.prod._f Mul Nat Nat.brecOn One


Eq Fin FinVec.prod Mul Nat OfNat.ofNat One One.toOfNat1 instOfNatNat


FinVec.sum

Add Fin FinVec.sum._f Nat Nat.brecOn Zero


Add Eq Fin FinVec.sum Nat OfNat.ofNat Zero Zero.toOfNat0 instOfNatNat


Finite.algEquiv

AlgEquiv AlgHom Algebra CommSemiring Finite Semiring

AlgEquiv AlgEquiv.coe_toAlgHom_injective AlgEquiv.toAlgHom AlgHom Algebra CommSemiring Finite Finite.of_injective Semiring


BddAbove Finite IsDirectedOrder Nonempty Preorder Preorder.toLE Set.range


BddAbove Eq Finite IsDirectedOrder Nonempty Preorder Preorder.toLE Set.range True


BddBelow Finite IsCodirectedOrder Nonempty Preorder Preorder.toLE Set.range


BddBelow Eq Finite IsCodirectedOrder Nonempty Preorder Preorder.toLE Set.range True


Eq Equiv Finite Iff Nat Nat.card Nonempty


Eq Finite Iff IsEmpty Nat Nat.card OfNat.ofNat instOfNatNat


Finite Iff LE.le Nat Nat.card OfNat.ofNat Subsingleton instLENat instOfNatNat


Eq Finite HAdd.hAdd Nat Nat.card OfNat.ofNat Option instAddNat instHAdd instOfNatNat


Finite Iff LT.lt Nat Nat.card Nonempty OfNat.ofNat instLTNat instOfNatNat


Finite LE.le Nat Nat.card Subtype instLENat


Finite LT.lt Nat Nat.card Not Subtype instLTNat


Finite.casesOn

Equiv Fin Finite Finite.intro Finite.rec Nat


Equiv Exists.choose Fin Finite Finite.exists_equiv_fin Nat Nonempty

Equiv Exists.choose_spec Fin Finite Finite.exists_equiv_fin Nat Nonempty


Eq Equiv Exists.choose Fin Finite Finite.exists_equiv_fin Nat Nat.card Nonempty

Eq Equiv Exists.choose Fin Finite Finite.exists_equiv_fin Nat Nat.card Nat.card_eq_of_equiv_fin Nonempty congrArg id


Eq Equiv Fin Finite Finite.equivFin Nat.card


Equiv Exists Fin Finite Iff.mp Nat Nonempty finite_iff_exists_equiv_fin


Exists Finite IsCodirectedOrder LE.le Nonempty Preorder Preorder.toLE


Exists Finite IsDirectedOrder LE.le Nonempty Preorder Preorder.toLE


And Exists Finite LE.le Maximal Preorder Preorder.toLE


And Exists Finite LE.le Minimal Preorder Preorder.toLE


Finite LT.lt Nat Nat.card Nontrivial Subsingleton instLTNat


Finite.instDiscreteTopology

DiscreteTopology Finite T1Space TopologicalSpace


Finite.instProd

Finite Finite.of_fintype Fintype Fintype.ofFinite Prod inferInstance instFintypeProd


Finite.instSum

Finite Finite.of_fintype Fintype Fintype.ofFinite Sum inferInstance instFintypeSum


Finite IsDomain IsField Ring Ring.toSemiring


CommRing CommRing.toCommSemiring CommSemiring.toSemiring Finite IsDomain IsField


Finite Iff LT.lt Nat Nat.card Nontrivial OfNat.ofNat instLTNat instOfNatNat


Finite IsAtomic OrderBot PartialOrder PartialOrder.toPreorder Preorder.toLE


Finite IsCoatomic OrderTop PartialOrder PartialOrder.toPreorder Preorder.toLE


Finite Preorder Preorder.toLT WellFoundedGT


Finite Preorder Preorder.toLT WellFoundedLT


Finite Preorder Preorder.toLE WellQuasiOrderedLE


FiniteAddGrp.mk

AddGrpCat AddGrpCat.carrier Finite FiniteAddGrp


FiniteAddGrp.mk.inj

AddGrpCat AddGrpCat.carrier Eq Finite FiniteAddGrp FiniteAddGrp.mk


FiniteAddGrp.noConfusionType

AddGrpCat AddGrpCat.carrier Eq Finite FiniteAddGrp FiniteAddGrp.casesOn


Field Fintype Fintype.card IsPrimePow Nat Nat.instCommMonoidWithZero


FiniteGrp.mk.inj

Eq Finite FiniteGrp FiniteGrp.mk GrpCat GrpCat.carrier


FiniteGrp.noConfusionType

Eq Finite FiniteGrp FiniteGrp.casesOn GrpCat GrpCat.carrier


AddGroup FiniteIndexNormalAddSubgroup Nat SizeOf


AddGroup AddSubgroup Coe FiniteIndexNormalAddSubgroup


AddGroup AddSubgroup AddSubgroup.Normal inferInstance


AddGroup AddSubgroup AddSubgroup.FiniteIndex inferInstance


FiniteIndexNormalSubgroup Group Nat SizeOf


Coe FiniteIndexNormalSubgroup Group Subgroup


Group Subgroup Subgroup.Normal inferInstance


Group Subgroup Subgroup.FiniteIndex inferInstance


ENat ENat.instNatCast Eq FiniteMultiplicity Iff Monoid Nat Nat.cast emultiplicity multiplicity


ENat ENat.instNatCast Eq FiniteMultiplicity Monoid Nat.cast emultiplicity multiplicity


ENat ENat.instNatCast FiniteMultiplicity LE.le Monoid Nat Nat.cast emultiplicity instLEENat instLENat multiplicity


ENat ENat.instNatCast FiniteMultiplicity LT.lt Monoid Nat Nat.cast emultiplicity instLTENat instLTNat multiplicity


FiniteMultiplicity FiniteMultiplicity.not_isUnit IsUnit Monoid


Eq False FiniteMultiplicity IsUnit Monoid


FiniteMultiplicity Monoid Not Units Units.val


Eq Finmap Finmap.entries Iff Multiset Sigma


Eq Finmap Finmap.entries Finmap.ext_iff' Multiset Sigma propext


DecidableEq Eq Finmap Finmap.lookup Option


DecidableEq Eq.refl Finmap Finmap.extract Option Prod


Finmap.instDecidableRelDisjoint

DecidableEq DecidableRel Finmap Finmap.Disjoint


Decidable DecidableEq Finmap Finmap.Disjoint


DecidableEq Eq Finmap Finmap.keys Finmap.replace Finset


Finmap.liftOn

AList AList.entries Eq Finmap List.Perm Sigma


DecidableEq Eq Finmap Finmap.erase Finmap.lookup Ne Option


DecidableEq Eq Finmap Finmap.insert Finmap.lookup Ne Option


AList AList.toFinmap DecidableEq Finmap.lookup Option rfl


Finmap.mk

Finmap Multiset Multiset.NodupKeys Sigma


Finmap.mk.inj

Eq Finmap Finmap.mk Multiset Multiset.NodupKeys Sigma


Finmap.mk.noConfusion

Eq Finmap Finmap.mk HEq Multiset Multiset.NodupKeys Sigma


Finmap.noConfusionType

Finmap Finmap.casesOn HEq Multiset Multiset.NodupKeys Sigma


DecidableEq Finmap List.nil List.toFinmap Sigma rfl


Finpartition.IsUniform

DecidableEq DecidableRel Field Finpartition Finset Finset.instLattice Finset.instOrderBot LinearOrder SimpleGraph SimpleGraph.Adj


DecidableEq DecidableRel Eq Field Finpartition Finpartition.IsUniform Finset Finset.instLattice Finset.instOrderBot LinearOrder SimpleGraph SimpleGraph.Adj


Finpartition.energy

DecidableEq DecidableRel Finpartition Finset Finset.instLattice Finset.instOrderBot Rat SimpleGraph SimpleGraph.Adj


Finpartition.instBotFinset

Bot DecidableEq Finpartition Finset Finset.instLattice Finset.instOrderBot


Finpartition.instFintypeFinset

DecidableEq Finpartition Finset Finset.instLattice Finset.instOrderBot Fintype


Finpartition.nonUniforms

DecidableEq DecidableRel Field Finpartition Finset Finset.instLattice Finset.instOrderBot LinearOrder Prod SimpleGraph SimpleGraph.Adj


DecidableEq DecidableRel Eq Field Finpartition Finpartition.nonUniforms Finset Finset.instLattice Finset.instOrderBot LinearOrder Prod SimpleGraph SimpleGraph.Adj


DecidableEq DecidableRel Eq Field Finpartition Finpartition.sparsePairs Finset Finset.instLattice Finset.instOrderBot LinearOrder Prod SimpleGraph SimpleGraph.Adj


Eq Finset Finset.Colex.initSeg Finset.Nonempty Fintype LinearOrder True


Colex Finset Finset.Colex.instLE Iff LE.le PartialOrder


Finset.Colex.instOrderBot

Colex Finset Finset.Colex.instLE OrderBot PartialOrder


Colex Eq Finset Finset.Colex.instLE LE.le PartialOrder


And Colex Finset Finset.Colex.instLE Iff LE.le Not PartialOrder


And Eq Exists Finset Finset.Colex.IsInitSeg Finset.Colex.initSeg Finset.Nonempty Finset.card Fintype Iff LinearOrder Nat


Finset.HasAntidiagonal.antidiagonal

AddMonoid Finset Finset.HasAntidiagonal Prod


Finset.HasAntidiagonal.congr

AddMonoid Eq Finset Finset.HasAntidiagonal Finset.HasAntidiagonal.antidiagonal Prod


Finset Finset.HasMulAntidiagonal Monoid Prod


Eq Finset Finset.Ici LocallyFiniteOrderTop LocallyFiniteOrderTop.finsetIci Preorder


Eq Finset Finset.Ico LocallyFiniteOrder LocallyFiniteOrder.finsetIco Preorder


Eq Finset Finset.Iic LocallyFiniteOrderBot LocallyFiniteOrderBot.finsetIic Preorder


Eq Finset Finset.Iio LocallyFiniteOrderBot LocallyFiniteOrderBot.finsetIio Preorder


Eq Finset Finset.Ioi LocallyFiniteOrderTop LocallyFiniteOrderTop.finsetIoi Preorder


Fin Finset Finset.Nat.antidiagonalTuple Nat OfNat.ofNat instOfNatNat rfl


AddCommMonoid Finset.Nat.prod_antidiagonal_succ Multiplicative Multiplicative.commMonoid Nat Prod


AddCommMonoid Finset.Nat.prod_antidiagonal_succ' Multiplicative Multiplicative.commMonoid Nat Prod


Finset.Nonempty.add

Add DecidableEq Finset Finset.Nonempty.image₂ HAdd.hAdd instHAdd


Finset.Nonempty.div

DecidableEq Div Finset Finset.Nonempty.image₂ HDiv.hDiv instHDiv


Eq Finset Finset.Nonempty Finset.univ Fintype Subsingleton


Finset.Nonempty.mul

DecidableEq Finset Finset.Nonempty.image₂ HMul.hMul Mul instHMul


Add DecidableEq Finset Finset.Nonempty.of_image₂_left HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.Nonempty.of_image₂_right HAdd.hAdd instHAdd


DecidableEq Div Finset Finset.Nonempty.of_image₂_left HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.Nonempty.of_image₂_right HDiv.hDiv instHDiv


DecidableEq Finset Finset.Nonempty.of_image₂_left HMul.hMul Mul instHMul


DecidableEq Finset Finset.Nonempty.of_image₂_right HMul.hMul Mul instHMul


DecidableEq Finset Finset.Nonempty.of_image₂_left HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.Nonempty.of_image₂_right HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.Nonempty.of_image₂_left HSub.hSub Sub instHSub


DecidableEq Finset Finset.Nonempty.of_image₂_right HSub.hSub Sub instHSub


DecidableEq Finset Finset.Nonempty.of_image₂_left HVAdd.hVAdd VAdd instHVAdd


DecidableEq Finset Finset.Nonempty.of_image₂_right HVAdd.hVAdd VAdd instHVAdd


Finset.Nonempty.smul

DecidableEq Finset Finset.Nonempty.image₂ HSMul.hSMul SMul instHSMul


Finset.Nonempty.sub

DecidableEq Finset Finset.Nonempty.image₂ HSub.hSub Sub instHSub


Finset.Nonempty.sym

DecidableEq Finset Finset.Nonempty Finset.sym Nat Sym


Finset.Nonempty.vadd

DecidableEq Finset Finset.Nonempty.image₂ HVAdd.hVAdd VAdd instHVAdd


Finset.SMulAntidiagonal

Finset Prod SMul Set Set.Finite Set.smulAntidiagonal


Finset.VAddAntidiagonal

Finset Prod Set Set.Finite Set.vaddAntidiagonal VAdd


Finset.addAction

AddAction AddMonoid DecidableEq Finset Finset.addMonoid


AddAction AddMonoid DecidableEq Eq.refl Finset Finset.addActionFinset


Finset.addAntidiagonal

AddCommMonoid Finset IsOrderedCancelAddMonoid PartialOrder PartialOrder.toPreorder Prod Set Set.IsPWO


AddGroup DecidableEq Eq.refl Finset Finset.addConst NNRat


AddGroup DecidableEq Eq.refl Finset Finset.addConvolution Nat


AddGroup DecidableEq Eq Finset Finset.addConvolution Finset.card Finset.univ Fintype Nat


AddCommGroup DecidableEq Eq.refl Finset Finset.addDysonETransform Prod


AddCommGroup DecidableEq Eq Finset Finset.addDysonETransform Prod


AddGroup DecidableEq Eq.refl Finset Finset.addETransformLeft Prod


AddGroup DecidableEq Eq.refl Finset Finset.addETransformRight Prod


Add DecidableEq Eq.refl Finset Finset.addEnergy Nat


Add DecidableEq EmptyCollection.emptyCollection Eq Finset Finset.addEnergy Finset.instEmptyCollection Iff Nat OfNat.ofNat Or instOfNatNat


Add And DecidableEq Finset Finset.Nonempty Finset.addEnergy Iff LT.lt Nat OfNat.ofNat instLTNat instOfNatNat


Add And DecidableEq Eq Finset Finset.Nonempty Finset.addEnergy LT.lt Nat OfNat.ofNat instLTNat instOfNatNat


AddCommGroup DecidableEq Eq.refl Finset Finset.addSpan Fintype


Add DecidableEq Finset Finset.add HAdd.hAdd instHAdd rfl


Add DecidableEq Finset Finset.image₂_empty_right HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_eq_empty_iff HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_inter_subset_right HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.mem_image₂_of_mem HAdd.hAdd instHAdd


Add And DecidableEq Finset Finset.Nonempty Finset.add HAdd.hAdd Iff instHAdd

Add DecidableEq Finset Finset.image₂_nonempty_iff HAdd.hAdd instHAdd


Add And DecidableEq Eq Finset Finset.Nonempty Finset.add HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_singleton_right HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_subset HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_subset_left HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_subset_right HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_subset_iff HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_subset_iff_left HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_subset_iff_right HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.image₂_union_right HAdd.hAdd instHAdd


DecidableEq Eq Finset.affineCombinationLineMapWeights Ring


DecidableEq Eq Finset.affineCombinationLineMapWeights Ne Ring


DecidableEq Finset Finset.monotone_iff_forall_le_insert OrderDual OrderDual.instPreorder Preorder


DecidableEq Finset Finset.biUnion_image_left HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.biUnion_image_left HVAdd.hVAdd VAdd instHVAdd


DecidableEq Finset Finset.biUnion Finset.val Multiset rfl


DecidablePred Eq Finset Finset.bipartiteAbove


Decidable Eq Finset Finset.bipartiteBelow


Finset.booleanAlgebra

BooleanAlgebra DecidableEq Finset Fintype


Finset.box

DecidableEq Finset LocallyFiniteOrder Nat PartialOrder PartialOrder.toPreorder Ring


DecidableEq Eq.refl Finset Finset.box LocallyFiniteOrder Nat PartialOrder PartialOrder.toPreorder Ring


Add DecidableEq Finset Finset.card_image₂_iff HAdd.hAdd instHAdd


Add DecidableEq Finset Finset.card_image₂_le HAdd.hAdd instHAdd


DecidableEq Finset Finset.card_univ_sdiff Fintype


BooleanAlgebra Eq Finset Finset.card Finset.compls Nat


Eq Finset Finset.card Finset.disjSum HAdd.hAdd Nat Sum instAddNat instHAdd


DecidableEq Div Finset Finset.card_image₂_le HDiv.hDiv instHDiv


Decidable DecidablePred Eq Finset Finset.card Finset.filter HAdd.hAdd Nat Not instAddNat instHAdd


DecidableEq Finset Finset.card Finset.mul HMul.hMul IsLeftCancelMulZero LE.le Mul Nat Zero instHMul instLENat


DecidableEq Finset Finset.card_image₂_iff HMul.hMul Mul instHMul


DecidableEq Finset Finset.card_image₂_le HMul.hMul Mul instHMul


DecidableEq Eq Finset Finset.card Finset.piDiag Nat Nonempty


DecidableEq Finset Finset.card_image_le HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.card_image₂_le HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.card_image₂_le HSub.hSub Sub instHSub


DecidableEq Finset Finset.card_image_le HVAdd.hVAdd VAdd instHVAdd


DecidableEq Finset Finset.card_image₂_le HVAdd.hVAdd VAdd instHVAdd


DivisionRing Finset Finset.centroidWeightsIndicator rfl


DivisionRing Finset Finset.centroidWeights rfl


Add DecidableEq Finset Finset.coe_image₂ HAdd.hAdd instHAdd


DecidableEq Div Finset Finset.coe_image₂ HDiv.hDiv instHDiv


Eq Finset Finset.instSetLike Iff Set SetLike.coe


DecidableEq Finset Finset.coe_image₂ HMul.hMul Mul instHMul


DecidableEq Finset Finset.coe_image₂ HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.coe_image HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.coe_image₂ HSub.hSub Sub instHSub


DecidableEq Finset Finset.coe_image₂ HVAdd.hVAdd VAdd instHVAdd


DecidableEq Finset Finset.coe_image HVAdd.hVAdd VAdd instHVAdd


Finset.commApplicative

CommApplicative Decidable Finset Finset.applicative


BooleanAlgebra Eq Finset Finset.compls Finset.univ Fintype


DecidableEq Eq Finset Finset.convolution Group Nat


DecidableEq Eq.refl Finset Finset.convolution Group Nat


DecidableEq Eq Finset Finset.card Finset.convolution Finset.univ Fintype Group Nat


Finset.decidableDisjoint

Decidable DecidableEq Disjoint Finset Finset.instOrderBot Finset.instPartialOrder


Finset.decidableIsCompl

Decidable DecidableEq Finset Finset.boundedOrder Finset.instPartialOrder Fintype IsCompl


DecidableEq Eq Finset Finset.val Multiset Multiset.dedup


Eq Finset Finset.card Finset.diag Nat Prod


DecidableEq EmptyCollection.emptyCollection Eq Finset Finset.diffs Finset.instEmptyCollection GeneralizedBooleanAlgebra Iff Or


And DecidableEq Finset Finset.Nonempty Finset.diffs GeneralizedBooleanAlgebra Iff


And DecidableEq Eq Finset Finset.Nonempty Finset.diffs GeneralizedBooleanAlgebra


DecidableEq Eq Finset Finset.diffs GeneralizedBooleanAlgebra


And Eq Finset Finset.disjSum Finset.disjSum_inj Sum propext


Finset.disjSups

DecidableEq DecidableRel Disjoint Finset OrderBot PartialOrder.toPreorder Preorder.toLE SemilatticeSup SemilatticeSup.toPartialOrder


And DecidablePred Disjoint Finset Finset.filter Finset.instOrderBot Finset.instPartialOrder Not instDecidableAnd instDecidableNot


Finset.distribMulAction

AddMonoid DecidableEq DistribMulAction Finset Finset.addMonoid Monoid


Finset.distribNeg

DecidableEq Finset Finset.mul HasDistribNeg Mul


Finset.distribSMul

AddZeroClass DecidableEq DistribSMul Finset Finset.addZeroClass


DecidableEq Eq Finset Finset.divConst Group NNRat


DecidableEq Eq.refl Finset Finset.divConst Group NNRat


DecidableEq Div Finset Finset.div HDiv.hDiv instHDiv rfl


DecidableEq Div Finset Finset.image₂_empty_right HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_eq_empty_iff HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_inter_subset_right HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.mem_image₂_of_mem HDiv.hDiv instHDiv


And DecidableEq Div Finset Finset.Nonempty Finset.div HDiv.hDiv Iff instHDiv

DecidableEq Div Finset Finset.image₂_nonempty_iff HDiv.hDiv instHDiv


And DecidableEq Div Eq Finset Finset.Nonempty Finset.div HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_singleton_right HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_subset HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_subset_left HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_subset_right HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_subset_iff HDiv.hDiv instHDiv


DecidableEq Div Finset Finset.image₂_union_right HDiv.hDiv instHDiv


Add DecidableEq Finset Finset.image₂_empty_left HAdd.hAdd instHAdd


DecidableEq Div Finset Finset.image₂_empty_left HDiv.hDiv instHDiv


DecidableEq Finset Finset.image₂_empty_left HMul.hMul Mul instHMul


DecidableEq Finset Finset.image₂_empty_left HSMul.hSMul SMul instHSMul


DecidableEq Finset Finset.image₂_empty_left HSub.hSub Sub instHSub


DecidableEq Finset Finset.image₂_empty_left HVAdd.hVAdd VAdd instHVAdd


DecidableEq Finset Finset.erase Finset.val Multiset rfl


Finset.exists

Exists Finset Iff Set Set.Finite Set.Finite.toFinset


Eq Exists Finset Finset.card Infinite Nat


Eq Exists Finset Finset.card Infinite Nat Nat.below


And DecidableEq Disjoint Eq Even Exists Finset Finset.card Finset.instOrderBot Finset.instPartialOrder Finset.instUnion Iff Nat Union.union instAddNat


And DecidableEq Eq Exists Finset List List.Nodup List.toFinset