Fix compilation
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@ -22,7 +22,7 @@ theorem HarmonicAt_iff
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HarmonicAt f x ↔ ∃ s : Set ℂ, IsOpen s ∧ x ∈ s ∧ (ContDiffOn ℝ 2 f s) ∧ (∀ z ∈ s, Δ f z = 0) := by
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HarmonicAt f x ↔ ∃ s : Set ℂ, IsOpen s ∧ x ∈ s ∧ (ContDiffOn ℝ 2 f s) ∧ (∀ z ∈ s, Δ f z = 0) := by
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constructor
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constructor
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· intro hf
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· intro hf
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obtain ⟨s₁, h₁s₁, h₂s₁, h₃s₁⟩ := hf.1.contDiffOn' le_rfl
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obtain ⟨s₁, h₁s₁, h₂s₁, h₃s₁⟩ := hf.1.contDiffOn' le_rfl (by trivial)
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simp at h₃s₁
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simp at h₃s₁
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obtain ⟨t₂, h₁t₂, h₂t₂⟩ := (Filter.eventuallyEq_iff_exists_mem.1 hf.2)
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obtain ⟨t₂, h₁t₂, h₂t₂⟩ := (Filter.eventuallyEq_iff_exists_mem.1 hf.2)
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obtain ⟨s₂, h₁s₂, h₂s₂, h₃s₂⟩ := mem_nhds_iff.1 h₁t₂
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obtain ⟨s₂, h₁s₂, h₂s₂, h₃s₂⟩ := mem_nhds_iff.1 h₁t₂
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@ -261,7 +261,7 @@ theorem harmonicAt_comp_CLM_is_harmonicAt
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apply ContDiffAt.continuousLinearMap_comp
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apply ContDiffAt.continuousLinearMap_comp
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exact h.1
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exact h.1
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· -- Δ (⇑l ∘ f) =ᶠ[nhds z] 0
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· -- Δ (⇑l ∘ f) =ᶠ[nhds z] 0
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obtain ⟨r, h₁r, h₂r⟩ := h.1.contDiffOn le_rfl
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obtain ⟨r, h₁r, h₂r⟩ := h.1.contDiffOn le_rfl (by trivial)
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obtain ⟨s, h₁s, h₂s, h₃s⟩ := mem_nhds_iff.1 h₁r
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obtain ⟨s, h₁s, h₂s, h₃s⟩ := mem_nhds_iff.1 h₁r
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obtain ⟨t, h₁t, h₂t⟩ := Filter.eventuallyEq_iff_exists_mem.1 h.2
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obtain ⟨t, h₁t, h₂t⟩ := Filter.eventuallyEq_iff_exists_mem.1 h.2
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obtain ⟨u, h₁u, h₂u, h₃u⟩ := mem_nhds_iff.1 h₁t
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obtain ⟨u, h₁u, h₂u, h₃u⟩ := mem_nhds_iff.1 h₁t
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