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Update laplace.lean

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Stefan Kebekus 2024-06-10 16:00:49 +02:00
parent dfbf3f772d
commit 5d5d7557c0
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@ -18,7 +18,6 @@ theorem laplace_eventuallyEq {f₁ f₂ : ℂ → F} {x : ℂ} (h : f₁ =ᶠ[nh
rw [partialDeriv_eventuallyEq ℝ (partialDeriv_eventuallyEq' ℝ h Complex.I) Complex.I] rw [partialDeriv_eventuallyEq ℝ (partialDeriv_eventuallyEq' ℝ h Complex.I) Complex.I]
theorem laplace_eventuallyEq' {f₁ f₂ : ℂ → F} {x : ℂ} (h : f₁ =ᶠ[nhds x] f₂) : Δ f₁ =ᶠ[nhds x] Δ f₂ := by theorem laplace_eventuallyEq' {f₁ f₂ : ℂ → F} {x : ℂ} (h : f₁ =ᶠ[nhds x] f₂) : Δ f₁ =ᶠ[nhds x] Δ f₂ := by
unfold Complex.laplace unfold Complex.laplace
apply Filter.EventuallyEq.add apply Filter.EventuallyEq.add