lemma
proved
tactic proof
log_one_add_inv_phi_eq_log_phi
show as:
view Lean formalization →
formal statement (Lean)
57lemma log_one_add_inv_phi_eq_log_phi : Real.log (1 + phi⁻¹) = Real.log phi := by
proof body
Tactic-mode proof.
58 have hshift : (1 + phi⁻¹ : ℝ) = phi := by
59 simpa [one_div] using one_add_inv_phi_eq_phi
60 simp [hshift]
61
62/-! ## Step 1: g(0) = 0 forces c = 0 -/
63