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@ -145,3 +145,6 @@ theorem MeromorphicAt.order_mul
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· constructor
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· constructor
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· exact IsOpen.inter h₂t₁ h₂t₂
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· exact IsOpen.inter h₂t₁ h₂t₂
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· exact Set.mem_inter h₃t₁ h₃t₂
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· exact Set.mem_inter h₃t₁ h₃t₂
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-- might want theorem MeromorphicAt.order_zpow
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@ -30,9 +30,17 @@ theorem MeromorphicOn.decompose₁
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apply AnalyticOnNhd.sub
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apply AnalyticOnNhd.sub
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exact analyticOnNhd_id
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exact analyticOnNhd_id
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exact analyticOnNhd_const
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exact analyticOnNhd_const
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have h₂h₁ : (h₁h₁ z₀ hz₀).order = -h₁f.divisor z₀ := by
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let n : ℤ := (-h₁f.divisor z₀)
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have h₂h₁ : (h₁h₁ z₀ hz₀).order = n := by
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sorry
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simp_rw [(h₁h₁ z₀ hz₀).order_eq_int_iff]
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use 1
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constructor
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· apply analyticAt_const
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· constructor
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· simp
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· apply eventually_nhdsWithin_of_forall
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intro z hz
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simp
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let g₁ := f * h₁
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let g₁ := f * h₁
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have h₁g₁ : MeromorphicOn g₁ U := by
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have h₁g₁ : MeromorphicOn g₁ U := by
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