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chore: bump to v4.22.0 (#119)
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14 files changed

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SphereEversion.lean

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@@ -34,7 +34,7 @@ import SphereEversion.ToMathlib.Analysis.Convex.Basic
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import SphereEversion.ToMathlib.Analysis.CutOff
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.CrossProduct
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.Dual
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.Projection
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.Projection.Submodule
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.Rotation
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import SphereEversion.ToMathlib.Analysis.Normed.Module.FiniteDimension
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import SphereEversion.ToMathlib.Analysis.NormedSpace.Misc

SphereEversion/Global/LocalisationData.lean

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@@ -142,7 +142,7 @@ theorem localisation_stability {f : M → M'} (ld : LocalisationData I I' f) :
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refine ⟨δ ∘ f, fun m ↦ hδ₀ (f m), by fun_prop, fun g hg i ↦ ?_⟩
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rintro - ⟨e, rfl⟩
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have hi : f (ld.φ i e) ∈ K (ld.j i) :=
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image_subset _ ball_subset_closedBall (ld.h₃ i (mem_range_self e))
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image_mono ball_subset_closedBall (ld.h₃ i (mem_range_self e))
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exact hδ₁ (ld.j i) (f <| ld.φ i e) hi (le_of_lt (hg _))
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namespace LocalisationData

SphereEversion/Global/LocalizedConstruction.lean

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@@ -105,6 +105,6 @@ theorem OpenSmoothEmbedding.improve_formalSol (φ : OpenSmoothEmbedding 𝓘(ℝ
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· have : ∀ᶠ x near φ '' K₀, x ∈ p.φ '' K₁ := by
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suffices ∀ᶠ x near φ '' K₀, x ∈ interior (p.φ '' K₁) from this.mono interior_subset
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exact isOpen_interior.mem_nhdsSet.mpr
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((image_subset φ hK₀K₁).trans (φ.isOpenMap.image_interior_subset K₁))
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((image_mono hK₀K₁).trans (φ.isOpenMap.image_interior_subset K₁))
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exact this.mono (fun a hx hx' ↦ (hx' hx).elim)
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· exact fun _ ↦ (p.mkHtpy_isHolonomicAt_iff hcompat).mpr

SphereEversion/Global/OneJetSec.lean

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@@ -25,7 +25,7 @@ In this file we consider two manifolds `M` and `M'` with models `I` and `I'`
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noncomputable section
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open Set Function Filter ChartedSpace SmoothManifoldWithCorners
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open Set Function Filter ChartedSpace
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open scoped Topology Manifold ContDiff
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SphereEversion/Global/ParametricityForFree.lean

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@@ -7,7 +7,7 @@ open Set Function
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open Filter hiding map_smul
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open ChartedSpace SmoothManifoldWithCorners
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open ChartedSpace
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open LinearMap (ker)
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SphereEversion/Global/Relation.lean

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@@ -23,7 +23,7 @@ open Set Function
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open Filter hiding map_smul
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open ChartedSpace SmoothManifoldWithCorners
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open ChartedSpace
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open scoped Topology Manifold Bundle ContDiff
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SphereEversion/Local/SphereEversion.lean

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@@ -369,7 +369,7 @@ theorem locFormalEversionHolAtOne {t : ℝ} (ht : 3 / 4 < t) {x : E} (hx : smoot
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intro v
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have : (fun x : E ↦ ((1 : ℝ) - 2) • x) = fun x ↦ -x := by ext x; norm_num
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simp [this]
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obtain ⟨v', hv', v, hv, rfl⟩ := Submodule.exists_add_mem_mem_orthogonal (ℝ ∙ x) v
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obtain ⟨v', hv', v, hv, rfl⟩ := Submodule.exists_add_mem_mem_orthogonal (K := ℝ ∙ x) v
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simp_rw [ContinuousLinearMap.map_add, ω.rot_one _ hv, ω.rot_eq_of_mem_span (1, x) hv']
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rw [fderiv_fun_neg, fderiv_id']
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simp only [ContinuousLinearMap.neg_apply, ContinuousLinearMap.coe_id', id_eq, add_zero,

SphereEversion/Loops/DeltaMollifier.lean

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@@ -129,7 +129,7 @@ theorem ContDiff.periodize {f : ℝ → E} {n : ℕ∞} (h : ContDiff ℝ n f) (
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apply Nonempty.mono _ hi
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gcongr
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· rw [show (e i : ℝ → ℝ) = VAdd.vadd i by ext x; exact add_comm x i]
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exact image_subset _ Ioo_subset_Icc_self
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exact image_mono Ioo_subset_Icc_self
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exact subset_tsupport f
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· fun_prop
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SphereEversion/ToMathlib/Algebra/Ring/Periodic.lean

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@@ -90,7 +90,7 @@ theorem image_proj𝕊₁_Ico : proj𝕊₁ '' Ico 0 1 = univ := by
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exact fun x ↦ ⟨x.repr, x.repr_mem, x.proj_repr⟩
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theorem image_proj𝕊₁_Icc : proj𝕊₁ '' Icc 0 1 = univ :=
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eq_univ_of_subset (image_subset proj𝕊₁ Ico_subset_Icc_self) image_proj𝕊₁_Ico
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eq_univ_of_subset (image_mono Ico_subset_Icc_self) image_proj𝕊₁_Ico
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@[continuity, fun_prop]
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theorem continuous_proj𝕊₁ : Continuous proj𝕊₁ := continuous_quotient_mk'

SphereEversion/ToMathlib/Analysis/InnerProductSpace/Dual.lean

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import Mathlib.Analysis.InnerProductSpace.Dual
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.Projection
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import SphereEversion.ToMathlib.Analysis.InnerProductSpace.Projection.Submodule
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open scoped RealInnerProductSpace
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