Update holomorphic_zero.lean
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@ -122,16 +122,14 @@ example
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(h₁f : AnalyticOn ℂ f U)
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(h₂f : ∃ z ∈ U, f z ≠ 0) :
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∀ (hz : z ∈ U), (h₁f z hz).order ≠ ⊤ := by
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by_contra H
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push_neg at H
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obtain ⟨z', hz'⟩ := H
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rw [AnalyticAt.order_eq_top_iff] at hz'
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let A := AnalyticOn.eqOn_zero_of_preconnected_of_frequently_eq_zero h₁f hU z'
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rw [AnalyticAt.frequently_eq_iff_eventually_eq] at A
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let B := A hz'
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sorry
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rw [← AnalyticAt.frequently_zero_iff_eventually_zero (h₁f z z')] at hz'
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have A := AnalyticOn.eqOn_zero_of_preconnected_of_frequently_eq_zero h₁f hU z' hz'
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tauto
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theorem discreteZeros
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