lemma
proved
term proof
PhiPow_neg
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formal statement (Lean)
83@[simp] lemma PhiPow_neg (y : ℝ) : PhiPow (-y) = 1 / PhiPow y := by
proof body
Term-mode proof.
84 have := PhiPow_sub 0 y
85 simp [PhiPow_zero, sub_eq_add_neg] at this
86 simpa using this
87