blob: 1f87debe7327c9b69cad5932cddf6882eb439abf [file] [edit]
def f (x : Nat) := 0
theorem ex1 (h : f x = 1) : False := by
simp [f] at h
def g (x : Nat) := [x]
theorem ex2 (h : g x = []) : 0 = 1 := by
simp [g] at h
theorem ex3 (x : α) (h : id x ≠ x) : 0 = 1 := by
simp at h