📁 Source: Mathlib/SetTheory/Ordinal/FixedPointApproximants.lean
gfpApprox
lfpApprox
not_injective_limitation_set
exists_gfpApprox_eq_gfpApprox
exists_lfpApprox_eq_lfpApprox
gfpApprox_add_one
gfpApprox_antitone
gfpApprox_eq_of_mem_fixedPoints
gfpApprox_le
gfpApprox_mono_left
gfpApprox_mono_mid
gfpApprox_ord_eq_gfp
gfpApprox_ord_mem_fixedPoint
gfp_mem_range_gfpApprox
le_gfpApprox_of_mem_fixedPoints
le_lfpApprox
lfpApprox_add_one
lfpApprox_eq_of_mem_fixedPoints
lfpApprox_le_of_mem_fixedPoints
lfpApprox_mem_fixedPoints_of_eq
lfpApprox_mono_left
lfpApprox_mono_mid
lfpApprox_monotone
lfpApprox_ord_eq_lfp
lfpApprox_ord_mem_fixedPoint
lfp_mem_range_lfpApprox
Set.InjOn
Ordinal
Set.Iio
PartialOrder.toPreorder
Ordinal.partialOrder
ord
SuccOrder.succ
Cardinal
partialOrder
instSuccOrder
lift_mk_le_lift_mk_of_injective
Set.injOn_iff_injective
card_ord
Ordinal.mk_Iio_ordinal
not_le_of_gt
Order.lt_succ
instNoMaxOrder
lift_le
lift_lift
Preorder.toLT
Cardinal.ord
Order.succ
Cardinal.partialOrder
Cardinal.instSuccOrder
Cardinal.not_injective_limitation_set
Function.not_injective_iff
Subtype.prop
Preorder.toLE
OmegaCompletePartialOrder.toPartialOrder
CompleteLattice.instOmegaCompletePartialOrder
DFunLike.coe
OrderHom
OrderHom.instFunLike
Ordinal.add
Ordinal.one
Antitone
Set
Set.instMembership
Function.fixedPoints
Monotone
OrderHom.instPreorder
Pi.preorder
Top.top
OrderTop.toTop
SemilatticeSup.toPartialOrder
Lattice.toSemilatticeSup
CompleteLattice.toLattice
BoundedOrder.toOrderTop
CompleteLattice.toBoundedOrder
OrderHom.gfp
Set.range
lfpApprox.eq_1
le_sSup
Set.union_singleton
le_antisymm
sSup_le
Ordinal.instNoMaxOrder
le_trans
Monotone.imp
OrderHom.monotone
OrderHom.monotone'
Set.mem_union
le_refl
WellFoundedLT.induction
Ordinal.wellFoundedLT
Function.mem_fixedPoints_iff
Monotone.eq_of_ge_of_le
SuccOrder.le_succ
SuccOrder.succ_le_of_lt
sSup_insert
le_sup_of_le_right
le_sSup_of_le
le_sup_of_le_left
sSup_le_sSup
Set.union_subset_union
lt_of_lt_of_le
subset_refl
Set.instReflSubset
Bot.bot
OrderBot.toBot
BoundedOrder.toOrderBot
OrderHom.lfp
bot_le
OrderHom.lfp_le_fixed
le_total
Ne.lt_of_le
le_of_lt
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