lean_workbook_plus_41536
ProvedShow that for .
Preamble
import Mathlib.Analysis.Complex.Basic
Formal statement
theorem lean_workbook_plus_41536 (x y : ℝ) (hx : x ≥ 1) (hy : y ≥ 1) (hxy : x ≥ y) : x + 1/x - (y + 1/y) ≥ 0 := by sorry
Source
Show that for .
import Mathlib.Analysis.Complex.Basic
theorem lean_workbook_plus_41536 (x y : ℝ) (hx : x ≥ 1) (hy : y ≥ 1) (hxy : x ≥ y) : x + 1/x - (y + 1/y) ≥ 0 := by sorry