π Source: Mathlib/Algebra/Category/Ring/Topology.lean
instTopologicalSpaceHom
mvPolynomialHomeomorph
precompHomeomorph
continuous_apply
continuous_precomp
instCompactSpaceHomOfIsTopologicalRingOfT1SpaceOfCarrier
instT2SpaceHomOfCarrier
isClosedEmbedding_hom
isClosedEmbedding_precomp_of_surjective
isEmbedding_hom
isEmbedding_precomp_of_surjective
isEmbedding_pushout
isHomeomorph_precomp
mvPolynomialHomeomorph_apply_fst
mvPolynomialHomeomorph_apply_snd
mvPolynomialHomeomorph_symm_apply_hom
precompHomeomorph_apply
precompHomeomorph_symm_apply
Continuous
Quiver.Hom
CommRingCat
CategoryTheory.CategoryStruct.toQuiver
CategoryTheory.Category.toCategoryStruct
CommRingCat.instCategory
CommRingCat.carrier
DFunLike.coe
RingHom
Semiring.toNonAssocSemiring
CommSemiring.toSemiring
CommRing.toCommSemiring
CommRingCat.commRing
RingHom.instFunLike
CommRingCat.Hom.hom
Continuous.comp
continuous_induced_dom
CategoryTheory.CategoryStruct.comp
continuous_induced_rng
Pi.continuous_precomp
CompactSpace
Topology.IsClosedEmbedding.compactSpace
Function.compactSpace
T2Space
Topology.IsEmbedding.t2Space
Pi.t2Space
Topology.IsClosedEmbedding
Pi.topologicalSpace
CategoryTheory.Limits.hasColimitsOfShape_discrete
CategoryTheory.Limits.hasFiniteCoproducts_of_hasFiniteColimits
CategoryTheory.Limits.hasFiniteColimits_of_hasColimits
CommRingCat.Colimits.hasColimits_commRingCat
Finite.of_fintype
Function.LeftInverse.surjective
MvPolynomial.evalβHom_X'
MvPolynomial.comp_evalβHom
Topology.IsClosedEmbedding.comp
Homeomorph.isClosedEmbedding
CategoryTheory.ConcreteCategory.hom
CommRingCat.instConcreteCategoryRingHomCarrier
RingHom.instRingHomClass
isClosed_iInter
IsClosed.preimage
isClosed_singleton
Set.ext
map_zero
MonoidWithZeroHomClass.toZeroHomClass
RingHomClass.toMonoidWithZeroHomClass
CommRingCat.hom_ext
RingHom.ext
RingHom.liftOfRightInverse_comp_apply
Topology.IsEmbedding
Topology.IsInducing.induced
Topology.IsEmbedding.of_comp
Topology.IsInducing.continuous
Function.Surjective.isEmbedding_comp
Topology.IsEmbedding.comp
Topology.IsEmbedding.induced
CategoryTheory.Limits.pushout
CategoryTheory.Limits.hasColimitOfHasColimitsOfShape
CategoryTheory.Limits.WalkingSpan
CategoryTheory.Limits.WidePushoutShape.category
CategoryTheory.Limits.WalkingPair
CategoryTheory.Limits.hasColimitsOfShape_widePushoutShape
CategoryTheory.Limits.fintypeWalkingPair
CategoryTheory.Limits.hasFiniteWidePushouts_of_has_finite_limits
CategoryTheory.Limits.span
instTopologicalSpaceProd
CategoryTheory.Limits.pushout.inl
CategoryTheory.Limits.pushout.inr
Topology.IsEmbedding.prodMap
Topology.IsEmbedding.of_comp_iff
RingHom.range_eq_top
top_le_iff
CommRingCat.closure_range_union_range_eq_top_of_isPushout
CategoryTheory.IsPushout.of_hasPushout
Subring.closure_le
Homeomorph.isEmbedding
isEmbedding_graph
continuous_id
CategoryTheory.Limits.pushout.condition
MvPolynomial.ringHom_ext'
MvPolynomial.evalβ_C
IsHomeomorph
Homeomorph.isHomeomorph
Homeomorph
CommRingCat.of
MvPolynomial
MvPolynomial.instCommRingMvPolynomial
EquivLike.toFunLike
Homeomorph.instEquivLike
CommRingCat.ofHom
MvPolynomial.C
MvPolynomial.X
Homeomorph.symm
MvPolynomial.evalβHom
CategoryTheory.Iso.hom
CategoryTheory.Iso.inv
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