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@ -535,13 +535,6 @@ theorem primitive_additivity'
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apply hf.mono
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apply hf.mono
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intro x hx
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intro x hx
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simp
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simp
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let A := hx.1
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simp at A
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let B := hx.2
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simp at B
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calc dist x z₀
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_ = √((x.re - z₀.re) ^ 2 + (x.im - z₀.im) ^ 2) := by exact Complex.dist_eq_re_im x z₀
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_ =
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sorry
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sorry
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have h'z₁ : z₁ ∈ (Metric.ball z₀.re rx ×ℂ Metric.ball z₀.im ry) := by
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have h'z₁ : z₁ ∈ (Metric.ball z₀.re rx ×ℂ Metric.ball z₀.im ry) := by
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