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@ -48,8 +48,9 @@ theorem jensen_case_R_eq_one
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simp at t₁
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rw [t₁]
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simp
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have : Real.pi⁻¹ * 2⁻¹ * (2 * Real.pi * (logAbsf 0 - ∑ x ∈ S.attach, Real.log (Complex.abs (a x)))) = logAbsf 0 - ∑ x ∈ S.attach, Real.log (Complex.abs (a x)) := by
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sorry
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have {w : ℝ} : Real.pi⁻¹ * 2⁻¹ * (2 * Real.pi * w) = w := by
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ring_nf
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simp [mul_inv_cancel Real.pi_ne_zero]
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rw [this]
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simp
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rfl
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