lean_workbook_plus_58385
ProvedLet such as and . Proove that or or .
Preamble
import Mathlib.Analysis.Complex.Basic
Formal statement
theorem lean_workbook_plus_58385 (x y z : ℝ) (hx : x > 0) (hy : y > 0) (hz : z > 0) (h : x + y + z = 1) (h' : 1/x + 1/y + 1/z = 1) : x = 1 ∨ y = 1 ∨ z = 1 := by sorry
Source