| Array.insertionSort.swapLoop._eq_1.{u_1} {α : Type u_1} (lt : α → α → Bool) (a : Array α) (h : 0 < Array.size a) : | |
| Array.insertionSort.swapLoop lt a 0 h = a | |
| Array.insertionSort.swapLoop._eq_2.{u_1} {α : Type u_1} (lt : α → α → Bool) (a : Array α) (j' : Nat) | |
| (h : Nat.succ j' < Array.size a) : | |
| Array.insertionSort.swapLoop lt a (Nat.succ j') h = | |
| let_fun h' := (_ : j' < Array.size a); | |
| if lt a[Nat.succ j'] a[j'] = true then | |
| Array.insertionSort.swapLoop lt (Array.swap a { val := Nat.succ j', isLt := h } { val := j', isLt := h' }) j' | |
| (_ : j' < Array.size (Array.swap a { val := Nat.succ j', isLt := h } { val := j', isLt := h' })) | |
| else a |